'   ُ̑/fV i s u a l F r e e B a s i c ыubvYV ech1u NLSe NLыe~b0(u  { C R L F } h:yVL_{/f'YQ	
 
 '   t x t _ * * * = SeQoNeO(uve,g* * * h:ydke,gS0
 
 '   o u t _ * * * = ыevh O(uve,gYg:NzzRO(uSe0
 
 '   fJTe,gpeϑTS1uыeNu[^oN-NW[&{2Npe~v"}_XRb RdOSuoN)]n0
 
 '   t x t _ * * * =     o u t _ * * * =   T o t a l T e x t =   N o d e =   P a r t =   ُQ*NsQ.͋:NN
Nq_TQpeYt^
NZP[Yt_{(WLN:SR'Y\Q-Nezz<hNыꁨRNu:NQ
NSO9e0
 
 '   - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - 
 
 N o d e = V i s u a l F r e e B a s i c . e x e   ' Hr,g5 . 6 . 8 . 1 2 2 9 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 2 9 4   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = b e F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 
Ty
NSN:Nzz_{	g*N
TyZP:NNh0
 
 o u t _ 1 = T h e   n a m e   c a n n o t   b e   e m p t y ,   t h e r e   m u s t   b e   a   n a m e   a s   a   r e p r e s e n t a t i v e . 
 
 t x t _ 2 = 
Ty _4Y,{ N*NW[&{_{&{TSϑ}TNĉR0
NSN/fpeW[b&{S0
 
 o u t _ 2 = T h e   f i r s t   c h a r a c t e r   o f   t h e   n a m e   m u s t   c o m p l y   w i t h   t h e   v a r i a b l e   c o m m a n d   r u l e s . 
 
 t x t _ 3 = 
Ty-NS+T^lW[&{_{&{TSϑ}TNĉR0
NSS+Tyrk&{S0
 
 o u t _ 3 = T h e   n a m e s   i n c l u d e   i l l e g a l   c h a r a c t e r s ,   a n d   m u s t   c o m p l y   w i t h   v a r i a b l e   c o m m a n d   r u l e s . 
 
 t x t _ 4 = 
TyN|~sQ.͋Qz͑ef
T0
 
 o u t _ 4 = N a m e   c o n f l i c t s   w i t h   s y s t e m   k e y w o r d s ,   p l e a s e   r e - r e n a m e . 
 
 t x t _ 5 = `OeQv
TW[S Q L i t e 3   { C R L F } dk
Ty/fpenc^Qn
Ty
NSNS_cN
T(u0{ C R L F } (uvQ[
Ty0
 
 o u t _ 5 = T h e   n a m e   y o u   e n t e r e d :   S Q L I T E 3   { C R L F }   T h i s   n a m e   i s   a   d a t a b a s e   b u i l t - i n   n a m e ,   w h i c h   i s   n o t   u s e d   b y   t h e   c o n t r o l . 
 
 t x t _ 6 = `OeQv
TW[
 
 o u t _ 6 = T h e   n a m e   y o u   e n t e r e d : 
 
 t x t _ 7 = zSbcN
Ty]~X[(Wdk
Ty/fNhzSbcNv
Ty0{ C R L F } _{/f/U NvX[(W(uvQ[
Ty0
 
 o u t _ 7 = W i n d o w   o r   c o n t r o l   n a m e   a l r e a d y   e x i s t s ,   t h i s   n a m e   i s   t h e   n a m e   o f   t h e   r e p r e s e n t a t i v e   w i n d o w   o r   c o n t r o l . 
 
 t x t _ 8 = cN
Ty]~X[(Wdk
Ty/fNhcNv
Ty0{ C R L F } dkcN
Ty_{/f/U NvX[(W(uvQ[
Ty0{ C R L F } la,gcN
NAQcNpe~0
 
 o u t _ 8 = T h e   c o n t r o l   n a m e   a l r e a d y   e x i s t s ,   t h i s   n a m e   i s   t h e   n a m e   o f   t h e   r e p r e s e n t a t i v e   c o n t r o l . 
 
 t x t _ 9 = ]~X[(WُcN`Oُ/f9eS:NcNpe~T
 
 o u t _ 9 = T h i s   c o n t r o l   a l r e a d y   h a s   t h i s   c o n t r o l ,   d o   y o u   w a n t   t o   c h a n g e   t o   a n   a r r a y   o f   c o n t r o l s ? 
 
 t x t _ 1 0 = zS
Ty]~X[(Wdk
Ty/fNhzSv
Ty0{ C R L F } _{/f/U NvX[(W(uvQ[
Ty0
 
 o u t _ 1 0 = T h e   w i n d o w   n a m e   a l r e a d y   e x i s t s ,   t h i s   n a m e   i s   t h e   n a m e   o f   t h e   r e p r e s e n t a t i v e   w i n d o w . 
 
 t x t _ 1 1 = pe~"}_  
 
 o u t _ 1 1 = A r r a y   i n d e x 
 
 t x t _ 1 2 =   ]~X[(W{ C R L F } pe~"}__{/f/U Nv0
 
 o u t _ 1 2 = T h e r e   i s   a l r e a d y   a   { C R L F }   a r r a y   i n d e x   m u s t   b e   u n i q u e . 
 
 t x t _ 1 3 = V:NX[(WvTvcNS	grzX[(WvcNMbSN{ C R L F } VdkelndcN"}_0
 
 o u t _ 1 3 = B e c a u s e   t h e r e   i s   t h e   s a m e   c o n t r o l ,   o n l y   i n d e p e n d e n t l y   e x i s t i n g   c o n t r o l s   c a n   b e ,   { C R L F }   i s   t h e r e f o r e   u n a b l e   t o   c l e a r   t h e   c o n t r o l   i n d e x . 
 
 t x t _ 1 4 = T
TcN*Npe:N
 
 o u t _ 1 4 = T h e   n u m b e r   o f   t h e   s a m e   n a m e   c o n t r o l   i s : 
 
 t x t _ 1 5 =   *N{ C R L F } eQvcN"}_*Y'YO9e0
 
 o u t _ 1 5 = { C R L F } T h e   i n p u t   c o n t r o l   i n d e x   i s   t o o   l a r g e ,   p l e a s e   m o d i f y   i t . 
 
 t x t _ 1 6 = zS
T
 
 o u t _ 1 6 = W i n d o w   n a m e : 
 
 t x t _ 1 7 = {|
Ty
 
 o u t _ 1 7 = C l a s s   n a m e : 
 
 t x t _ 1 8 = zS{|
T]~X[(Wdk
Ty/fNhzSv^\'`hƋ0{ C R L F } _{/f/U NvX[(W(uvQ[
Ty0
 
 o u t _ 1 8 = T h e   w i n d o w   c l a s s   n a m e   a l r e a d y   e x i s t s ,   t h i s   n a m e   i s   a n   a t t r i b u t e   i d e n t i f i e r   r e p r e s e n t i n g   t h e   w i n d o w . 
 
 t x t _ 1 9 = 
NO(ub|~؞
 
 o u t _ 1 9 = N o t   u s e l e s s   o r   s y s t e m   d e f a u l t 
 
 t x t _ 2 0 = nRag
 
 o u t _ 2 0 = s c r o l l   b a r 
 
 t x t _ 2 1 = Lhb
 
 o u t _ 2 1 = d e s k t o p 
 
 t x t _ 2 2 = ;mRhh
 
 o u t _ 2 2 = A c t i v i t y   t i t l e   b a r 
 
 t x t _ 2 3 = ^;mRhh
 
 o u t _ 2 3 = N o n - a c t i v e   t i t l e   b a r 
 
 t x t _ 2 4 = ܃USag
 
 o u t _ 2 4 = M e n u 
 
 t x t _ 2 5 = zS̀of
 
 o u t _ 2 5 = W i n d o w   b a c k g r o u n d 
 
 t x t _ 2 6 = zSzFh
 
 o u t _ 2 6 = W i n d o w   w i n d o w   f r a m e 
 
 t x t _ 2 7 = ܃USe,g
 
 o u t _ 2 7 = M e n u   t e x t 
 
 t x t _ 2 8 = zSe,g
 
 o u t _ 2 8 = W i n d o w   t e x t 
 
 t x t _ 2 9 = ;mRhhe,g
 
 o u t _ 2 9 = A c t i v i t y   t i t l e   b a r   t e x t 
 
 t x t _ 3 0 = ;mRzSvFh
 
 o u t _ 3 0 = T h e   b o r d e r   o f   t h e   a c t i v e   w i n d o w 
 
 t x t _ 3 1 = 
N;mRzSvFh
 
 o u t _ 3 1 = B o r d e r   o f   i n a c t i v e   w i n d o w s 
 
 t x t _ 3 2 = M D I Lhbv̀of
 
 o u t _ 3 2 = M D I   d e s k t o p   b a c k g r o u n d 
 
 t x t _ 3 3 = 	[ỳof( zQ>f:y) 
 
 o u t _ 3 3 = S e l e c t e d   i t e m   b a c k g r o u n d   ( h i g h l i g h t ) 
 
 t x t _ 3 4 = 	[yveW[( zQeW[) 
 
 o u t _ 3 4 = S e l e c t e d   i t e m   t e x t   ( h i g h l i g h t e d   t e x t ) 
 
 t x t _ 3 5 = 	chb
 
 o u t _ 3 5 = B u t t o n   s u r f a c e 
 
 t x t _ 3 6 = 	cv3 D 4q_
 
 o u t _ 3 6 = 3 D   s h a d o w   o f   b u t t o n s 
 
 t x t _ 3 7 = ppreW[( eHee,g) 
 
 o u t _ 3 7 = G r a y   t e x t   ( i n v a l i d   t e x t ) 
 
 t x t _ 3 8 = 	ceW[
 
 o u t _ 3 8 = B u t t o n   w r i t i n g 
 
 t x t _ 3 9 = ^;mRhhe,g
 
 o u t _ 3 9 = N o n - a c t i v e   t i t l e   b a r   t e x t 
 
 t x t _ 4 0 = 	c3 D RN:S
 
 o u t _ 4 0 = B u t t o n   3 D   h i g h l i g h t i n g   a r e a 
 
 t x t _ 4 1 = 	c3 D m4q_
 
 o u t _ 4 1 = B u t t o n   3 D   d e e p   s h a d o w 
 
 t x t _ 4 2 = 	c3 D N4q_
 
 o u t _ 4 2 = B u t t o n   3 D   b r i g h t   s h a d o w 
 
 t x t _ 4 3 = ]wQc:yve,g
 
 o u t _ 4 3 = T o o l   t i p s   t e x t 
 
 t x t _ 4 4 = ]wQc:yv̀ofr
 
 o u t _ 4 4 = T o o l   t i p s   b a c k g r o u n d   c o l o r 
 
 t x t _ 4 5 = cbp*
 
 o u t _ 4 5 = H y p e r l i n k   o r   t h e r m a l   t r a c k i n g 
 
 t x t _ 4 6 = ;mRhhSO
 
 o u t _ 4 6 = O n   t h e   r i g h t   s i d e   o f   t h e   a c t i v e   t i t l e   b a r 
 
 t x t _ 4 7 = ^;mRhhSO
 
 o u t _ 4 7 = N o n - a c t i v e   t i t l e   b a r 
 
 t x t _ 4 8 = s^b܃USzQ>f:y
 
 o u t _ 4 8 = P l a n e   m e n u   h i g h l i g h t s 
 
 t x t _ 4 9 = s^b܃US̀ofr
 
 o u t _ 4 9 = P l a n e   m e n u   b a c k g r o u n d   c o l o r 
 
 t x t _ 5 0 =   [ pdkSb _] 
 
 o u t _ 5 0 = [ C l i c k   h e r e   t o   o p e n ] 
 
 t x t _ 5 1 = ^cNpe~
 
 o u t _ 5 1 = N o n - c o n t r o l   a r r a y 
 
 t x t _ 5 2 = Y	cN
 
 o u t _ 5 2 = M u l t i - s e l e c t i o n   c o n t r o l 
 
 t x t _ 5 3 = *N
 
 o u t _ 5 3 = M o r e 
 
 
 
 P a r t = c p e F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 4 = eN"N1Yell0Rc[eN0
 
 o u t _ 5 4 = T h e   f i l e   i s   m i s s i n g ! 
 
 t x t _ 5 5 = eыRhHQы0
 
 o u t _ 5 5 = N o   c o m p i l e   l i s t ,   c o m p i l e   f i r s t . 
 
 t x t _ 5 6 = 
Y6RS_MRLe,g
 
 o u t _ 5 6 = C o p y   t h e   c u r r e n t   l i n e   t e x t 
 
 t x t _ 5 7 = nzzRh
 
 o u t _ 5 7 = c l e a r   t h e   l i s t 
 
 t x t _ 5 8 = Sb _ыe_eN
 
 o u t _ 5 8 = O p e n   c o m p i l a t i o n   l o g   f i l e 
 
 
 
 P a r t = F i n d R e p l a c e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 9 = eN
Ty
 
 o u t _ 5 9 = f i l e   n a m e 
 
 t x t _ 6 0 = ȉ
 
 o u t _ 6 0 = P r e v i e w 
 
 t x t _ 6 1 = g~b: 
 
 o u t _ 6 1 = F i n d : 
 
 t x t _ 6 2 = 
N N*N
 
 o u t _ 6 2 = P r e v i o u s 
 
 t x t _ 6 3 = N N*N
 
 o u t _ 6 3 = N e x t 
 
 t x t _ 6 4 = fbc: 
 
 o u t _ 6 4 = r e p l a c e : 
 
 t x t _ 6 5 = d"}: 
 
 o u t _ 6 5 = s e a r c h   f o r : 
 
 t x t _ 6 6 = vU_: 
 
 o u t _ 6 6 = t a b l e   o f   C o n t e n t s : 
 
 t x t _ 6 7 =  _Yd"}
 
 o u t _ 6 7 = S t a r t   s e a r c h 
 
 t x t _ 6 8 = d0R: 
 
 o u t _ 6 8 = S e a r c h : 
 
 t x t _ 6 9 = ]~g~b0Rv؏/flg0R N^͑e _YT
NgT
 
 o u t _ 6 9 = I   h a v e   a l r e a d y   f o u n d   i t   t o   t h e   t o p ,   o r   I   h a v e n ' t   f o u n d   i t .   I s   i t   n e c e s s a r y   t o   s t a r t   u p   f r o m   t h e   b o t t o m ? 
 
 t x t _ 7 0 = ]~g~b0R^؏/flg0R Nv͑e _YTNgT
 
 o u t _ 7 0 = I   h a v e   a l r e a d y   f o u n d   t h e   b o t t o m ,   b u t   I   s t i l l   h a v e n ' t   f o u n d   i t .   D o   I   n e e d   t o   s t a r t   f r o m   t h e   t o p   a n d   s e a r c h   d o w n   a g a i n ? 
 
 t x t _ 7 1 = gNS_MReN_Nlg0R`O0ReW[0
 
 o u t _ 7 1 = C h e c k   t h e   c u r r e n t   d o c u m e n t ,   a n d   d i d   n o t   f i n d   y o u   t o   g o   t o   t h e   t e x t . 
 
 t x t _ 7 2 = gNSb _veN_Nlg0R`O0ReW[0
 
 o u t _ 7 2 = C h e c k   t h e   o p e n   f i l e ,   a n d   d i d   n o t   f i n d   y o u   t o   g o   t o   t h e   t e x t . 
 
 t x t _ 7 3 = g~b-N. . . 
 
 o u t _ 7 3 = S e a r c h i n g . . . 
 
 t x t _ 7 4 = gNhQ萇eN_Nlg0R`O0ReW[0
 
 o u t _ 7 4 = C h e c k   a l l   t h e   d o c u m e n t s ,   a n d   d i d n ' t   c h e c k   y o u   t o   g o   t o   t h e   t e x t . 
 
 t x t _ 7 5 = (W	bVfbcd\Ofbcpe
 
 o u t _ 7 5 = R e p l a c e   o p e r a t i o n   i n   t h e   s e l e c t i o n   r a n g e ,   t h e   n u m b e r   o f   r e p l a c e m e n t s : 
 
 t x t _ 7 6 = (WS_MRǏzfbcd\Ofbcpe
 
 o u t _ 7 6 = R e p l a c e   o p e r a t i o n   i n   t h e   c u r r e n t   p r o c e s s ,   t h e   n u m b e r   o f   r e p l a c e m e n t s : 
 
 t x t _ 7 7 = (WS_MReNfbcd\Ofbcpe
 
 o u t _ 7 7 = R e p l a c e   o p e r a t i o n   i n   t h e   c u r r e n t   f i l e ,   r e p l a c e m e n t : 
 
 t x t _ 7 8 = @b	gSb _veNfbcd\O{ C R L F } eNpe
 
 o u t _ 7 8 = N u m b e r   o f   f i l e s   i n   a l l   o p e n   f i l e   r e p l a c e m e n t   o p e r a t i o n s   { C R L F } : 
 
 t x t _ 7 9 =       , fbcpe
 
 o u t _ 7 9 = ,   R e p l a c e m e n t : 
 
 t x t _ 8 0 = d"}-N. . . 
 
 o u t _ 8 0 = s e a r c h i n g . . . 
 
 t x t _ 8 1 = g~b0fbc0d"}
 
 o u t _ 8 1 = F i n d ,   r e p l a c e ,   s e a r c h 
 
 t x t _ 8 2 = R
 
 o u t _ 8 2 = t h e n 
 
 t x t _ 8 3 = OYu
 
 o u t _ 8 3 = R e s e r v e 
 
 t x t _ 8 4 = 	y
 
 o u t _ 8 4 = O p t i o n 
 
 t x t _ 8 5 = V
 
 o u t _ 8 5 = r a n g e 
 
 t x t _ 8 6 = :SR'Y\Q
 
 o u t _ 8 6 = c a s e   s e n s i t i v e 
 
 t x t _ 8 7 = hQW[9SM
 
 o u t _ 8 7 = M a t c h   w h o l e   w o r d 
 
 t x t _ 8 8 = (uckRg~b
 
 o u t _ 8 8 = U s e   t h e   r e g u l a r   l o o k u p 
 
 t x t _ 8 9 = S_MR	b
 
 o u t _ 8 9 = C u r r e n t   s e l e c t i o n 
 
 t x t _ 9 0 = ǏzbQpe
 
 o u t _ 9 0 = P r o c e s s   o r   f u n c t i o n 
 
 t x t _ 9 1 = S_MReN
 
 o u t _ 9 1 = C u r r e n t   f i l e 
 
 t x t _ 9 2 = Sb _veN
 
 o u t _ 9 2 = O p e n   f i l e 
 
 t x t _ 9 3 = S_MR]zeN
 
 o u t _ 9 3 = C u r r e n t   p r o j e c t   f i l e 
 
 t x t _ 9 4 = @b	g]zeN
 
 o u t _ 9 4 = A l l   p r o j e c t   d o c u m e n t s 
 
 t x t _ 9 5 = fbc  ( & R ) 
 
 o u t _ 9 5 = R e p l a c e m e n t   ( & R ) 
 
 t x t _ 9 6 = hQfbc( & A ) 
 
 o u t _ 9 6 = A l l   r e p l a c e m e n t s   ( & A ) 
 
 t x t _ 9 7 = sQ
 
 o u t _ 9 7 = s h u t   d o w n 
 
 t x t _ 9 8 =         g~b
 
 o u t _ 9 8 = L o o k   u p 
 
 t x t _ 9 9 =         fbc
 
 o u t _ 9 9 = r e p l a c e 
 
 t x t _ 1 0 0 =         d"}
 
 o u t _ 1 0 0 = s e a r c h   f o r 
 
 t x t _ 1 0 1 = .           9SMN NW[&{
 
 o u t _ 1 0 1 = M a t c h   a n y   c h a r a c t e r 
 
 t x t _ 1 0 2 = \ (       R~9SM _Yh
 
 o u t _ 1 0 2 = \   ( G r o u p   m a t c h   s t a r t   t a g 
 
 t x t _ 1 0 3 = \ )       R~9SM~_gh
 
 o u t _ 1 0 3 = \ )   E n d   o f   g r o u p i n g   m a t c h   t a g 
 
 t x t _ 1 0 4 = \ n     n S<P1      9 h:yR~9SMv~g
 
 o u t _ 1 0 4 = \   N   n   R e   V a l u e   1   -   9 ,   i n d i c a t i n g   t h e   r e s u l t   o f   p a c k e t   m a t c h i n g 
 
 t x t _ 1 0 5 = \ <     9SMUS͋ _Y
 
 o u t _ 1 0 5 = \ <   s t a r t   o f   m a t c h i n g   w o r d 
 
 t x t _ 1 0 6 = \ >     9SMUS͋~_g
 
 o u t _ 1 0 6 = \ >   M a t c h   w o r d s   e n d 
 
 t x t _ 1 0 7 = \ x       x \ʑ:NnfW[&{Y/ [ ʑ:NW[&{[ 
 
 o u t _ 1 0 7 = \ x   x   w i l l   b e   i n t e r p r e t e d   a s   o r d i n a r y   c h a r a c t e r s ,   s u c h   a s :   / [   i s   i n t e r p r e t e d   a s   c h a r a c t e r s [ 
 
 t x t _ 1 0 8 = [ & ]   9SM[ ] -NvN NW[&{Y[ a - z A - Z ] 9SMN NW[k
 
 o u t _ 1 0 8 = [ . . . ]   M a t c h   a n y   o f   [ ] ,   s u c h   a s   [ A - Z A - Z ]   m a t c h e s   e i t h e r   l e t t e r 
 
 t x t _ 1 0 9 = [ ^ & ]   9SM
N(W[ ] -NvN NW[&{
 
 o u t _ 1 0 9 = [ ^   . . . ]   M a t c h i n g   a n y   c h a r a c t e r   i n   [ ] 
 
 t x t _ 1 1 0 = ^       9SML _Y
 
 o u t _ 1 1 0 = ^   S t a r t   o f   m a t c h i n g   l i n e 
 
 t x t _ 1 1 1 = $       9SML~_g
 
 o u t _ 1 1 1 = $   E n d   o f   m a t c h i n g   l i n e 
 
 t x t _ 1 1 2 = *         9SM0 !kbY!k
 
 o u t _ 1 1 2 = *   M a t c h   0   o r   m o r e   t i m e s 
 
 t x t _ 1 1 3 = +       9SM1 !kbY!k
 
 o u t _ 1 1 3 = +   M a t c h   1   o r   m o r e   t i m e s 
 
 
 
 P a r t = F o r m 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 1 4 = ?V?V
NSNHNa`O]b]z
Y6R0R!jHreN9Y̑0
 
 o u t _ 1 1 4 = H e h e !   D o n ' t   b e   s o   l a z y ,   c o p y   t h e   p r o j e c t   t o   t h e   t e m p l a t e   f o l d e r   y o u r s e l f . 
 
 t x t _ 1 1 5 = eN~b
N0RJU
NꁨRGS~N͑ň,goN0
 
 o u t _ 1 1 5 = T h e   f i l e   c a n ' t   b e   f o u n d ,   c a n ' t   u p g r a d e   a u t o m a t i c a l l y ! 
 
 t x t _ 1 1 6 = 6eυ
 
 o u t _ 1 1 6 = C o l l e c t 
 
 t x t _ 1 1 7 = e^
 
 o u t _ 1 1 7 = N e w 
 
 t x t _ 1 1 8 = Sb _
 
 o u t _ 1 1 8 = t u r n   o n 
 
 t x t _ 1 1 9 = OX[hQ
 
 o u t _ 1 1 9 = S a v e   a l l 
 
 t x t _ 1 2 0 = g~b
 
 o u t _ 1 2 0 = L o o k   u p 
 
 t x t _ 1 2 1 = fbc
 
 o u t _ 1 2 1 = r e p l a c e 
 
 t x t _ 1 2 2 = ԏV
N N*Nh
 
 o u t _ 1 2 2 = R e t u r n   t o   t h e   p r e v i o u s   t r a j e c t o r y 
 
 t x t _ 1 2 3 = 0RN N*Nh
 
 o u t _ 1 2 3 = T o   t h e   n e x t   t r a j e c t o r y 
 
 t x t _ 1 2 4 = d 
 
 o u t _ 1 2 4 = R e v o k e 
 
 t x t _ 1 2 5 = ͑ZP
 
 o u t _ 1 2 5 = R e d o 
 
 t x t _ 1 2 6 = jRR
 
 o u t _ 1 2 6 = S h e a r 
 
 t x t _ 1 2 7 = 
Y6R
 
 o u t _ 1 2 7 = c o p y 
 
 t x t _ 1 2 8 = |4
 
 o u t _ 1 2 8 = P a s t e 
 
 t x t _ 1 2 9 = <h_SS_MRQpevNx
 
 o u t _ 1 2 9 = F o r m a t   t h e   c o d e   o f   t h e   c u r r e n t   f u n c t i o n 
 
 t x t _ 1 3 0 = Sy( )ۏ) ( T A B ) 
 
 o u t _ 1 3 0 = R i g h t   s h i f t   ( i n d e n t )   ( T a b ) 
 
 t x t _ 1 3 1 = ]y( Sm)ۏ) ( S h i f t   +   T a b ) 
 
 o u t _ 1 3 1 = L e f t   s h i f t   ( c a n c e l l a t i o n )   ( S H I F T   +   T A B ) 
 
 t x t _ 1 3 2 = lʑ( C t r l   +   B ) 
 
 o u t _ 1 3 2 = N o t e   ( C T R L   +   B ) 
 
 t x t _ 1 3 3 = Smlʑ( C t r l   +   S h i f t   +   B ) 
 
 o u t _ 1 3 3 = C a n c e l   n o t e s   ( C t r l   +   S h i f t   +   B ) 
 
 t x t _ 1 3 4 = RbcfN~{
 
 o u t _ 1 3 4 = S w i t c h   b o o k m a r k 
 
 t x t _ 1 3 5 = 
N N*NfN~{
 
 o u t _ 1 3 5 = P r e v i o u s   b o o k m a r k 
 
 t x t _ 1 3 6 = N N*NfN~{
 
 o u t _ 1 3 6 = N e x t   b o o k m a r k 
 
 t x t _ 1 3 7 = nd@b	gvfN~{
 
 o u t _ 1 3 7 = C l e a r   a l l   b o o k m a r k s 
 
 t x t _ 1 3 8 = ыS_MR]zNՋ
 
 o u t _ 1 3 8 = C o m p i l e   c u r r e n t   p r o j e c t   a n d   d e b u g 
 
 t x t _ 1 3 9 = ыS_MR]z
 
 o u t _ 1 3 9 = C o m p i l e   t h e   c u r r e n t   p r o j e c t 
 
 t x t _ 1 4 0 = ыS_MR]zNЏL
 
 o u t _ 1 4 0 = C o m p i l e   c u r r e n t   p r o j e c t   a n d   r u n 
 
 t x t _ 1 4 1 = ЏLS_MR]zoN
 
 o u t _ 1 4 1 = R u n   t h e   c u r r e n t   e n g i n e e r i n g   s o f t w a r e 
 
 t x t _ 1 4 2 = ]z^\'`
 
 o u t _ 1 4 2 = E n g i n e e r i n g   a t t r i b u t e 
 
 t x t _ 1 4 3 = VP^
 
 o u t _ 1 4 3 = I m a g e   l i b r a r y 
 
 t x t _ 1 4 4 = Sb _]zeN9Y
 
 o u t _ 1 4 4 = O p e n   t h e   p r o j e c t   f o l d e r 
 
 t x t _ 1 4 5 = ri_hV
 
 o u t _ 1 4 5 = C o l o r   e d i t o r 
 
 t x t _ 1 4 6 = cNMOnc:y
 
 o u t _ 1 4 6 = C o n t r o l   l o c a t i o n   p r o m p t 
 
 t x t _ 1 4 7 = cN'Y\c:y
 
 o u t _ 1 4 7 = C o n t r o l   s i z e   p r o m p t 
 
 t x t _ 1 4 8 = [cN
 
 o u t _ 1 4 8 = L o c k   c o n t r o l 
 
 t x t _ 1 4 9 =  RdcN
 
 o u t _ 1 4 9 = D e l e t e   c o n t r o l 
 
 t x t _ 1 5 0 = ][P
 
 o u t _ 1 5 0 = L e f t   a l i g n m e n t 
 
 t x t _ 1 5 1 = WvE\-N[P
 
 o u t _ 1 5 1 = V e r t i c a l   a l i g n m e n t 
 
 t x t _ 1 5 2 = S[P
 
 o u t _ 1 5 2 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 5 3 = vz[P
 
 o u t _ 1 5 3 = T o p   a l i g n m e n t 
 
 t x t _ 1 5 4 = 4ls^-N[P
 
 o u t _ 1 5 4 = H o r i z o n t a l   a l i g n m e n t 
 
 t x t _ 1 5 5 = ^z[P
 
 o u t _ 1 5 5 = B o t t o m   e n d   a l i g n m e n t 
 
 t x t _ 1 5 6 = :\[[^vT
 
 o u t _ 1 5 6 = S i z e :   W i d t h 
 
 t x t _ 1 5 7 = :\[ؚ^vT
 
 o u t _ 1 5 7 = S i z e :   t h e   s a m e   h e i g h t 
 
 t x t _ 1 5 8 = :\[$NvT
 
 o u t _ 1 5 8 = S i z e :   t h e   s a m e 
 
 t x t _ 1 5 9 = 4ls^ݍvTݍ
 
 o u t _ 1 5 9 = H o r i z o n t a l   s p a c i n g :   s a m e   s p a c i n g 
 
 t x t _ 1 6 0 = 4ls^ݍX
 
 o u t _ 1 6 0 = L e v e l   s p a c i n g :   i n c r e m e n t 
 
 t x t _ 1 6 1 = 4ls^ݍQ
 
 o u t _ 1 6 1 = L e v e l   s p a c i n g :   d e c r e m e n t 
 
 t x t _ 1 6 2 = 4ls^ݍyd
 
 o u t _ 1 6 2 = H o r i z o n t a l   s p a c i n g :   r e m o v a l   i n t e r v a l 
 
 t x t _ 1 6 3 = WvݍvTݍ
 
 o u t _ 1 6 3 = V e r t i c a l   s p a c i n g :   s a m e   s p a c i n g 
 
 t x t _ 1 6 4 = WvݍX
 
 o u t _ 1 6 4 = V e r t i c a l   s p a c i n g :   i n c r e m e n t 
 
 t x t _ 1 6 5 = WvݍQ
 
 o u t _ 1 6 5 = V e r t i c a l   s p a c i n g :   d e c r e m e n t 
 
 t x t _ 1 6 6 = Wvݍyd
 
 o u t _ 1 6 6 = V e r t i c a l   s p a c i n g :   r e m o v a l   i n t e r v a l 
 
 t x t _ 1 6 7 = (WzSO-N4ls^E\-N
 
 o u t _ 1 6 7 = I n   t h e   f o r m :   h o r i z o n t a l l y 
 
 t x t _ 1 6 8 = (WzSO-NWvE\-N
 
 o u t _ 1 6 8 = I n   t h e   f o r m :   v e r t i c a l 
 
 t x t _ 1 6 9 = (WzSO-NE\-N[P
 
 o u t _ 1 6 9 = I n   t h e   f o r m :   i n   t h e   m i d d l e 
 
 t x t _ 1 7 0 = z^yvB\
 
 o u t _ 1 7 0 = O r d e r :   M o v e   t o   t h e   t o p 
 
 t x t _ 1 7 1 = z^y^B\
 
 o u t _ 1 7 1 = O r d e r :   M o v e   t o   t h e   b o t t o m 
 
 t x t _ 1 7 2 = + S
 
 o u t _ 1 7 2 = + C o s 
 
 t x t _ 1 7 3 = + 
 
 o u t _ 1 7 3 = + d e g 
 
 t x t _ 1 7 4 = eN
 
 o u t _ 1 7 4 = f i l e 
 
 t x t _ 1 7 5 = sQS_MR]z
 
 o u t _ 1 7 5 = C l o s e   t h e   c u r r e n t   p r o j e c t 
 
 t x t _ 1 7 6 = SX[:N!jHr
 
 o u t _ 1 7 6 = S a v e   a s   t e m p l a t e 
 
 t x t _ 1 7 7 =  gяeN
 
 o u t _ 1 7 7 = R e c e n t l y   f i l e 
 
 t x t _ 1 7 8 = YNeN9Y
 
 o u t _ 1 7 8 = B a c k u p   f o l d e r 
 
 t x t _ 1 7 9 = }TNc:y&{
 
 o u t _ 1 7 9 = C o m m a n d   p r o m p t 
 
 t x t _ 1 8 0 =  Q
 
 o u t _ 1 8 0 = d r o p   o u t 
 
 t x t _ 1 8 1 = 
 
 o u t _ 1 8 1 = e d i t 
 
 t x t _ 1 8 2 = 
Y6RL
 
 o u t _ 1 8 2 = C o p y   l i n e 
 
 t x t _ 1 8 3 =  RdS_MRLNx
 
 o u t _ 1 8 3 = D e l e t e   t h e   c u r r e n t   l i n e   c o d e 
 
 t x t _ 1 8 4 = Sy( )ۏ) ( & I ) 
 
 o u t _ 1 8 4 = R i g h t   s h i f t   ( i n d e n t )   ( & a m p ;   i ) 
 
 t x t _ 1 8 5 = ]y( Sm)ۏ) ( & N ) 
 
 o u t _ 1 8 5 = L e f t   s h i f t   ( c a n c e l l a t i o n )   ( & a m p ;   n ) 
 
 t x t _ 1 8 6 = lʑ( & M ) 
 
 o u t _ 1 8 6 = N o t e s   ( & a m p ;   M ) 
 
 t x t _ 1 8 7 = Smlʑ( & B ) 
 
 o u t _ 1 8 7 = C a n c e l   N o t e s   ( & a m p ;   B ) 
 
 t x t _ 1 8 8 = hQ	
 
 o u t _ 1 8 8 = s e l e c t   a l l 
 
 t x t _ 1 8 9 = Nx<h_SS_MRǏz/ Qpe
 
 o u t _ 1 8 9 = C o d e   f o r m a t ,   c u r r e n t   p r o c e s s   /   f u n c t i o n 
 
 t x t _ 1 9 0 = Nx<h_SS_MR!jWW
 
 o u t _ 1 9 0 = C o d e   f o r m a t t i n g ,   c u r r e n t   m o d u l e 
 
 t x t _ 1 9 1 = d"}
 
 o u t _ 1 9 1 = s e a r c h 
 
 t x t _ 1 9 2 = N N*N
 
 o u t _ 1 9 2 = N e x t 
 
 t x t _ 1 9 3 = 
N N*N
 
 o u t _ 1 9 3 = P r e v i o u s 
 
 t x t _ 1 9 4 = QpeMOn
 
 o u t _ 1 9 4 = F u n c t i o n   l o c a t i o n 
 
 t x t _ 1 9 5 = MOnԏV
 
 o u t _ 1 9 5 = L o c a t i o n 
 
 t x t _ 1 9 6 = ndfN~{
 
 o u t _ 1 9 6 = C l e a r   b o o k m a r k 
 
 t x t _ 1 9 7 = ƉV
 
 o u t _ 1 9 7 = v i e w 
 
 t x t _ 1 9 8 = RbczSO/ Nx
 
 o u t _ 1 9 8 = S w i t c h   f o r m   /   c o d e 
 
 t x t _ 1 9 9 = RbcS_MRQpe
 
 o u t _ 1 9 9 = S w i t c h   t h e   c u r r e n t   f u n c t i o n 
 
 t x t _ 2 0 0 = bS@b	gQpe
 
 o u t _ 2 0 0 = F o l d   a l l   f u n c t i o n s 
 
 t x t _ 2 0 1 = U\ _@b	gQpe
 
 o u t _ 2 0 1 = E x p a n d   a l l   f u n c t i o n s 
 
 t x t _ 2 0 2 = VP^Dn^	
 
 o u t _ 2 0 2 = I m a g e   l i b r a r y   ( r e s o u r c e   l i b r a r y ) 
 
 t x t _ 2 0 3 = NxhV>f:yzz<h
 
 o u t _ 2 0 3 = C o d e   E d i t o r :   S h o w   S p a c e 
 
 t x t _ 2 0 4 = NxhVlؚN>f:y
 
 o u t _ 2 0 4 = C o d e   E d i t o r :   S y n t a x   H i g h l i g h t 
 
 t x t _ 2 0 5 = NxhVzQ>f:yS_MRL
 
 o u t _ 2 0 5 = C o d e   E d i t o r :   H i g h l i g h t   t h e   c u r r e n t   l i n e 
 
 t x t _ 2 0 6 = NxhV>f:ybS:S
 
 o u t _ 2 0 6 = C o d e   E d i t o r :   D i s p l a y   F o l d i n g   A r e a 
 
 t x t _ 2 0 7 = NxhV>f:yLS
 
 o u t _ 2 0 7 = C o d e   E d i t o r :   D i s p l a y   l i n e   n u m b e r 
 
 t x t _ 2 0 8 = NxhV>f:y)ۏS~
 
 o u t _ 2 0 8 = C o d e   E d i t o r :   D i s p l a y i n g   t h e   i n d e n t a t i o n   r e f e r e n c e   l i n e 
 
 t x t _ 2 0 9 = NxhV>f:ySLu~
 
 o u t _ 2 0 9 = C o d e   E d i t o r :   S h o w   R i g h t   B o u n d a r y   L i n e 
 
 t x t _ 2 1 0 = NxhV>f:yQpe _Y
 
 o u t _ 2 1 0 = C o d e   E d i t o r :   T h e   d i s p l a y   f u n c t i o n   s t a r t s 
 
 t x t _ 2 1 1 = NxhV>f:yQpe~_g
 
 o u t _ 2 1 1 = C o d e   E d i t o r :   T h e   d i s p l a y   f u n c t i o n   e n d s 
 
 t x t _ 2 1 2 = Nxe>f:yOSpQ0Nx0	cRbc	
 
 o u t _ 2 1 2 = D i s p l a y   t h e   s i d e   ( c l i c k i n g   t h e   [ c o d e ]   b u t t o n   t o   s w i t c h   w h e n   c o d e   e d i t i n g ) 
 
 t x t _ 2 1 3 = Nxe>f:y^SpQ0Nx0	cRbc	
 
 o u t _ 2 1 3 = D i s p l a y   t h e   b o t t o m   w h e n   c o d e   e d i t i n g   ( c l i c k   [ C o d e ]   b u t t o n   t o   s w i t c h ) 
 
 t x t _ 2 1 4 = ]z
 
 o u t _ 2 1 4 = P r o j e c t 
 
 t x t _ 2 1 5 = ыhQ]z
 
 o u t _ 2 1 5 = C o m p i l i n g   a l l   w o r k s 
 
 t x t _ 2 1 6 = ͑eЏLՋvvhoN
 
 o u t _ 2 1 6 = R e - r u n   d e b u g   t a r g e t   s o f t w a r e 
 
 t x t _ 2 1 7 = :_6R~_goN QՋ
 
 o u t _ 2 1 7 = F o r c e d   e n d   s o f t w a r e ,   e x i t   d e b u g g i n g 
 
 t x t _ 2 1 8 = ЏLoNv0RG0Rep
 
 o u t _ 2 1 8 = R u n n i n g   t h e   s o f t w a r e   u n t i l   y o u   e n c o u n t e r   b r e a k p o i n t s 
 
 t x t _ 2 1 9 = zsS-NeoNЏL
 
 o u t _ 2 1 9 = I n t e r r u p t   s o f t w a r e   t o   r u n   n o w 
 
 t x t _ 2 2 0 = Rbcep
 
 o u t _ 2 2 0 = S w i t c h   b r e a k p o i n t 
 
 t x t _ 2 2 1 = ekۏ NLNx
 
 o u t _ 2 2 1 = S t e p   i n   o n e   l i n e   o f   c o d e 
 
 t x t _ 2 2 2 = ekǏ NLNx
 
 o u t _ 2 2 2 = S t e p   t h r o u g h   a   l i n e   o f   c o d e 
 
 t x t _ 2 2 3 = ԏV0R(u
 
 o u t _ 2 2 3 = R e t u r n   t o   c a l l 
 
 t x t _ 2 2 4 = gbL0RdkL
 
 o u t _ 2 2 4 = E x e c u t e   t h i s   l i n e 
 
 t x t _ 2 2 5 = hQ]zNxOX[:Nrz[ F B  ] nx
 
 o u t _ 2 2 5 = A l l   e n g i n e e r i n g   c o d e   i s   s a v e d   a s   i n d e p e n d e n t   [ F B   l a n g u a g e ]   s o u r c e   c o d e 
 
 t x t _ 2 2 6 = hQ]zNxOX[:Nrz[ G C C  ] nx
 
 o u t _ 2 2 6 = A l l   p r o j e c t   c o d e   i s   s a v e d   a s   i n d e p e n d e n t   [ G C C   l a n g u a g e ]   s o u r c e   c o d e 
 
 t x t _ 2 2 7 = hQ]zNxOX[:Nrz[ G A S Gl] nx
 
 o u t _ 2 2 7 = A l l   e n g i n e e r i n g   c o d e   i s   s a v e d   a s   i n d e p e n d e n t   [ G A S   a s s e m b l y ]   s o u r c e   c o d e 
 
 t x t _ 2 2 8 = eXzSO
 
 o u t _ 2 2 8 = N e w   f o r m 
 
 t x t _ 2 2 9 = eX!jWW
 
 o u t _ 2 2 9 = N e w   m o d u l e 
 
 t x t _ 2 3 0 = eXDn
 
 o u t _ 2 3 0 = N e w   r e s o u r c e 
 
 t x t _ 2 3 1 = mRs	gvzSO0!jWW0Dn
 
 o u t _ 2 3 1 = A d d   e x i s t i n g   f o r m s ,   m o d u l e s ,   r e s o u r c e s 
 
 t x t _ 2 3 2 = N]z-Nyd
 
 o u t _ 2 3 2 = R e m o v e   f r o m   t h e   p r o j e c t 
 
 t x t _ 2 3 3 = ]zeN9Y
 
 o u t _ 2 3 3 = E n g i n e e r i n g   f o l d e r 
 
 t x t _ 2 3 4 = ]wQ
 
 o u t _ 2 3 4 = t o o l 
 
 t x t _ 2 3 5 = sX	y
 
 o u t _ 2 3 5 = E n v i r o n m e n t a l   o p t i o n 
 
 t x t _ 2 3 6 = NxMr
 
 o u t _ 2 3 6 = C o d e   c o l o r   m a t c h i n g 
 
 t x t _ 2 3 7 = ꁚ[IN]wQ
 
 o u t _ 2 3 7 = C u s t o m i z e 
 
 t x t _ 2 3 8 = cN
 
 o u t _ 2 3 8 = P l u g - i n 
 
 t x t _ 2 3 9 = cN{t
 
 o u t _ 2 3 9 = P l u g - i n   m a n a g e m e n t 
 
 t x t _ 2 4 0 = .^R
 
 o u t _ 2 4 0 = h e l p 
 
 t x t _ 2 4 1 = sQ.W[
NNevsQ.^R
 
 o u t _ 2 4 1 = K e y w o r d   c o n t e x t - r e l a t e d   h e l p 
 
 t x t _ 2 4 2 = & V i s u a l F r e e B a s i c   .^R
 
 o u t _ 2 4 2 = & V i s u a l F r e e b a s i c   H e l p 
 
 t x t _ 2 4 3 = W i n d o w s 3 2   z^XTKbQ
 
 o u t _ 2 4 3 = W i n d o w s 3 2   p r o g r a m m e r   m a n u a l 
 
 t x t _ 2 4 4 = W i n d o w s   G D I 
 
 o u t _ 2 4 4 = W i n d o w s   G D I 
 
 t x t _ 2 4 5 = W i n d o w s   G D I   +   
 
 o u t _ 2 4 5 = W i n d o w s   G D I   + 
 
 t x t _ 2 4 6 = W i n d o w s   A P I   Qpe( -Ne. V B ) 
 
 o u t _ 2 4 6 = W i n d o w s   A P I   f u n c t i o n   ( C h i n e s e   . v b ) 
 
 t x t _ 2 4 7 = sQN  V i s u a l F r e e B a s i c   
 
 o u t _ 2 4 7 = A b o u t   V i s u a l F r e e B a s i c 
 
 t x t _ 2 4 8 = F r e e B a s i c   [eQz
 
 o u t _ 2 4 8 = F r e e b a s i c   o f f i c i a l   w e b s i t e 
 
 t x t _ 2 4 9 = Y o n g F a n g     [eQz
 
 o u t _ 2 4 9 = Y o n g f a n g   o f f i c i a l   w e b s i t e 
 
 t x t _ 2 5 0 = V i s u a l F r e e B a s i c   VeYez
 
 o u t _ 2 5 0 = V i s u a l F r e e b a s i c   G r a p h i c   T u t o r i a l 
 
 t x t _ 2 5 1 = V i s u a l F r e e B a s i c   ƉYez
 
 o u t _ 2 5 1 = V i s u a l F r e e b a s i c   v i d e o   t u t o r i a l 
 
 t x t _ 2 5 2 = V i s u a l F r e e B a s i c   [W
 
 o u t _ 2 5 2 = V i s u a l F r e e b a s i c   F o r u m 
 
 t x t _ 2 5 3 = V i s u a l F r e e B a s i c   FUW
 
 o u t _ 2 5 3 = V i s u a l F r e e b a s i c   M a l l 
 
 t x t _ 2 5 4 = M S D N :   W i n 3 2 A P I   zS
 
 o u t _ 2 5 4 = M S D N :   W i n 3 2 A P I   P r o g r a m m i n g   R e f e r e n c e 
 
 t x t _ 2 5 5 = M S D N :   W i n d o w s   hQcN
 
 o u t _ 2 5 5 = M S D N :   W i n d o w s   S t a n d a r d   C o n t r o l 
 
 t x t _ 2 5 6 = M S D N :   ۏz
 
 o u t _ 2 5 6 = M S D N :   I n t e r - p r o c e s s   c o m m u n i c a t i o n 
 
 t x t _ 2 5 7 = V i s u a l F r e e B a s i c   p^bSbO
 
 o u t _ 2 5 7 = V i s u a l F r e e b a s i c   S i n g l e   o r   R e s t a u r a n t 
 
 t x t _ 2 5 8 = V i s u a l F r e e B a s i c   ꁨRfe
 
 o u t _ 2 5 8 = V i s u a l F r e e B a s i c   a u t o m a t i c   u p d a t e 
 
 t x t _ 2 5 9 = ]~vQ[oNO9e`O͑eR}T
 
 o u t _ 2 5 9 = H a s   b e e n   m o d i f i e d   b y   o t h e r   s o f t w a r e ,   d o   y o u   w a n t   t o   r e l o a d ? 
 
 t x t _ 2 6 0 = zsS
 
 o u t _ 2 6 0 = i m m e d i a t e l y 
 
 t x t _ 2 6 1 = TSR}penc-NelsQoN
zI{l
N1\}Y. . . 
 
 o u t _ 2 6 1 = I n   t h e   b a c k g r o u n d   l o a d i n g   d a t a ,   y o u   c a n ' t   t u r n   o f f   t h e   s o f t w a r e ,   p l e a s e   w a i t   a   m o m e n t ! 
 
 t x t _ 2 6 2 = `O	geNlOX[`OOX[T{ C R L F } 0/f0    OX[eNTQsQ  V i s u a l F r e e B a s i c { C R L F } 0&T0    
NOX[eNvcsQ  V i s u a l F r e e B a s i c { C R L F } 0Sm0
NOX[
NsQ0{ C R L F } c:ySN(W	y̑nsQoNꁨROX[0
 
 o u t _ 2 6 2 = Y o u   h a v e   n o t   s a v e d   t h e   f i l e ,   d o   y o u   w a n t   t o   s a v e   i t ?   { C R L F }   [ Y e s ]   S a v e   t h e   f i l e   a n d   t h e n   c l o s e   V i s u a l F r e e B a s i c { C R L F }   [ N o ]   D o   n o t   s a v e   t h e   f i l e ,   j u s t   c l o s e   V i s u a l F r e e B a s i c { C R L F }   [ C a n c e l ]   D o   n o t   s a v e ,   d o   n o t   c l o s e .   { C R L F }   T i p :   Y o u   c a n   s e t   t o   c l o s e   t h e   s o f t w a r e   t o   a u t o m a t i c a l l y   s a v e   i n   t h e   o p t i o n s . 
 
 t x t _ 2 6 3 = [W
 
 o u t _ 2 6 3 = f o r u m 
 
 t x t _ 2 6 4 = FUW
 
 o u t _ 2 6 4 = M a l l 
 
 t x t _ 2 6 5 = Yez
 
 o u t _ 2 6 5 = T u t o r i a l 
 
 t x t _ 2 6 6 = p^SbO
 
 o u t _ 2 6 6 = P o i n t   p r a i s e 
 
 t x t _ 2 6 7 =  _Y
 
 o u t _ 2 6 7 = b e g i n 
 
 t x t _ 2 6 8 = Sb _veN]nsQ NNeNQSb _0{ C R L F }  gYSSb _1 0 0 0 *NeN0
 
 o u t _ 2 6 8 = T h e   o p e n   f i l e   i s   f u l l ,   p l e a s e   t u r n   o f f   s o m e   f i l e s   t o   o p e n . 
 
 t x t _ 2 6 9 = ]wQ0R0cNI{
 
 o u t _ 2 6 9 = T o o l s ,   f e a t u r e s ,   p l u g i n s ,   e t c . 
 
 t x t _ 2 7 0 = ]zF r e e B a s i c ^  eN
 
 o u t _ 2 7 0 = P r o j e c t :   F r e e B a s i c   l i b r a r y   f i l e 
 
 t x t _ 2 7 1 = ]z4NeeN
 
 o u t _ 2 7 1 = P r o j e c t :   T e m p o r a r y   d o c u m e n t 
 
 t x t _ 2 7 2 = ]z
 
 o u t _ 2 7 2 = P r o j e c t : 
 
 t x t _ 2 7 3 = ^
 
 o u t _ 2 7 3 = L i b r a r y 
 
 t x t _ 2 7 4 = F r e e B a s i c ^SbhQ^0ibU\^SꁙQvnxQpe^0
 
 o u t _ 2 7 4 = F r e e b a s i c   l i b r a r y ,   i n c l u d i n g   s t a n d a r d   l i b r a r i e s ,   e x p a n s i o n   l i b r a r i e s ,   a n d   s e l f - w r i t t e n   s o u r c e   f u n c t i o n   l i b r a r i e s . 
 
 t x t _ 2 7 5 = Sb _v]zT@b	gF r e e B a s i c ^eN0
 
 o u t _ 2 7 5 = O p e n   p r o j e c t s   a n d   a l l   F r e e B a s i c   l i b r a r y   f i l e s . 
 
 t x t _ 2 7 6 = ^\'`
 
 o u t _ 2 7 6 = A t t r i b u t e s 
 
 t x t _ 2 7 7 = zSTcNv^\'`0
 
 o u t _ 2 7 7 = A t t r i b u t e   e d i t i n g   o f   w i n d o w s   a n d   c o n t r o l s . 
 
 t x t _ 2 7 8 = B\
 
 o u t _ 2 7 8 = F l o o r 
 
 t x t _ 2 7 9 = cNTcNvMRTB\!kvB\(W g
Nb>f:y0
 
 o u t _ 2 7 9 = T h e   t o p   a n d   r e a r   h i e r a r c h y   o f   t h e   c o n t r o l s   a n d   c o n t r o l s   i s   d i s p l a y e d   o n   t o p . 
 
 t x t _ 2 8 0 = cN
 
 o u t _ 2 8 0 = C o n t r o l 
 
 t x t _ 2 8 1 = V i s u a l F r e e B a s i c ̑O(uvcN
 
 o u t _ 2 8 1 = C o n t r o l s   u s e d   i n   V i s u a l F r e e b a s i c 
 
 t x t _ 2 8 2 = Nx̑Nxc:y(u0
 
 o u t _ 2 8 2 = C o d e   e d i t i n g   c o d e   p r o m p t s . 
 
 t x t _ 2 8 3 = ы
 
 o u t _ 2 8 3 = C o m p i l e 
 
 t x t _ 2 8 4 = ыT>f:yvыOo`
 
 o u t _ 2 8 4 = C o m p i l e   i n f o r m a t i o n   d i s p l a y e d   a f t e r   c o m p i l i n g 
 
 t x t _ 2 8 5 = Ջ
 
 o u t _ 2 8 5 = d e b u g g i n g 
 
 t x t _ 2 8 6 = ՋoNd\O:S
 
 o u t _ 2 8 6 = D e b u g g i n g   s o f t w a r e   o p e r a t i o n   a r e a 
 
 t x t _ 2 8 7 = fN~{
 
 o u t _ 2 8 7 = B o o k m a r k 
 
 t x t _ 2 8 8 = fN~{Rh
 
 o u t _ 2 8 8 = B o o k m a r k   l i s t 
 
 t x t _ 2 8 9 = ^eN
 
 o u t _ 2 8 9 = L i b r a r y   f i l e 
 
 t x t _ 2 9 0 = 4NeeN
 
 o u t _ 2 9 0 = T e m p o r a r y   F i l e s 
 
 t x t _ 2 9 1 = u
 
 o u t _ 2 9 1 = H o m e p a g e 
 
 t x t _ 2 9 2 = ُ/f  V i s u a l F r e e B a s i c   vu
 
 o u t _ 2 9 2 = T h i s   i s   t h e   h o m e p a g e   o f   V i s u a l F r e e b a s i c 
 
 t x t _ 2 9 3 = zv0We0
 
 o u t _ 2 9 3 = D i s c u s s   t h e   p l a c e s   w h e r e   p r o g r a m m i n g   i s   p r o g r a m m e d . 
 
 t x t _ 2 9 4 = SNN}TS  V i s u a l F r e e B a s i c   vsQcN0cNbNx0
 
 o u t _ 2 9 4 = Y o u   c a n   d o w n l o a d   a n d   g e t   V i s u a l F r e e B a s i c   r e l a t e d   c o n t r o l s ,   p l u g i n s ,   o r   c o d e . 
 
 t x t _ 2 9 5 = V i s u a l F r e e B a s i c   eQ0R|Yez
 
 o u t _ 2 9 5 = V i s u a l F r e e b a s i c   e n t r y   t o   m a s t e r ' s   t u t o r i a l 
 
 t x t _ 2 9 6 = Sb _v]z]nsQ NN]zQSb _0{ C R L F }  gYSSb _1 0 0 *N]z0
 
 o u t _ 2 9 6 = T h e   o p e n   p r o j e c t   i s   f u l l ,   p l e a s e   t u r n   o f f   s o m e   p r o j e c t s   t o   o p e n . 
 
 t x t _ 2 9 7 = dkh~{veN	gO9e`OOX[T{ C R L F } 0/f0      OX[TsQh~{{ C R L F } 0&T0      
NOX[eNvcsQ{ C R L F } 0Sm0  
NsQ
NOX[Qww0
 
 o u t _ 2 9 7 = T h e   f i l e   o f   t h i s   l a b e l   h a s   b e e n   m o d i f i e d ,   d o   y o u   w a n t   t o   s a v e   i t ?   { C R L F }   [ Y e s ]   C l o s e   t h e   t a b   a f t e r   s a v i n g   { C R L F }   [ N o ]   D o   n o t   s a v e   t h e   f i l e ,   c l o s e   i t   d i r e c t l y   { C R L F }   [ C a n c e l ]   D o   n o t   c l o s e ,   d o   n o t   s a v e ,   l o o k   a g a i n . 
 
 t x t _ 2 9 8 = OX[eN1Y%
 
 o u t _ 2 9 8 = S a v e   f i l e   f a i l e d ! 
 
 t x t _ 2 9 9 = sQvQ[@b	g]z
 
 o u t _ 2 9 9 = C l o s e   a l l   o t h e r   p r o j e c t s 
 
 t x t _ 3 0 0 = sQhQ]z
 
 o u t _ 3 0 0 = C l o s e   a l l   w o r k s 
 
 t x t _ 3 0 1 = Sb _]zeNv^\'`
 
 o u t _ 3 0 1 = O p e n   t h e   p r o p e r t i e s   o f   t h e   p r o j e c t   f i l e 
 
 t x t _ 3 0 2 = yR0R,{ N*N
 
 o u t _ 3 0 2 = M o v e   t o   t h e   f i r s t 
 
 t x t _ 3 0 3 = T]yR
 
 o u t _ 3 0 3 = m o v e   t o   t h e   l e f t 
 
 t x t _ 3 0 4 = TSyR
 
 o u t _ 3 0 4 = m o v e   t o   t h e   r i g h t 
 
 t x t _ 3 0 5 = yR0R gT
 
 o u t _ 3 0 5 = M o v e   t o   t h e   l a s t 
 
 t x t _ 3 0 6 = sQvQ[]z. . .   
 
 o u t _ 3 0 6 = C l o s e   o t h e r   p r o j e c t s   . . . 
 
 t x t _ 3 0 7 = [ ezS] 
 
 o u t _ 3 0 7 = [ N e w   w i n d o w ] 
 
 t x t _ 3 0 8 = [ e!jWW] 
 
 o u t _ 3 0 8 = [ N e w   M o d u l e ] 
 
 t x t _ 3 0 9 = [ eDn] 
 
 o u t _ 3 0 9 = [ N e w   r e s o u r c e s ] 
 
 t x t _ 3 1 0 = OX[eN1Y%`O/f
N/f
NOX[:_6RsQh~{
 
 o u t _ 3 1 0 = S a v e   f i l e   f a i l e d ! 
 
 t x t _ 3 1 1 = SX[:N
 
 o u t _ 3 1 1 = S a v e   a s 
 
 t x t _ 3 1 2 = OX[eN
 
 o u t _ 3 1 2 = s a v e   d o c u m e n t 
 
 t x t _ 3 1 3 = @b	gveN
 
 o u t _ 3 1 3 = A l l   t h e   f i l e s 
 
 t x t _ 3 1 4 = dkeN]~X[(W]z-Nbc*N
TyOX[0
 
 o u t _ 3 1 4 = T h i s   f i l e   a l r e a d y   e x i s t s   i n   t h e   p r o j e c t ,   p l e a s e   s a v e   t h e   n a m e . 
 
 t x t _ 3 1 5 = dkeN
NAQQeQbc*N
TyOX[0
 
 o u t _ 3 1 5 = T h i s   f i l e   i s   n o t   a l l o w e d   t o   w r i t e ,   p l e a s e   s a v e   t h e   n a m e . 
 
 t x t _ 3 1 6 = yrkQpe
NSNyd]~:N`OsQ핆Nُh~{0
 
 o u t _ 3 1 6 = T h e   s p e c i a l   f u n c t i o n   c a n n o t   b e   r e m o v e d ,   a n d   t h i s   t a g   h a s   b e e n   c l o s e d . 
 
 t x t _ 3 1 7 = 	g*Nh~{veN	gO9e`OOX[T{ C R L F } 0/f0    hQOX[{ C R L F } 0&T0    hQ
NOX[{ C R L F } 0Sm0
NۏLsQh~{d\O
 
 o u t _ 3 1 7 = T h e r e   i s   a   l a b e l   f i l e   t h a t   h a s   b e e n   m o d i f i e d ,   d o   y o u   w a n t   t o   s a v e   i t ?   { C R L F }   [ Y e s ]   S a v e   a l l   { C R L F }   [ N o ]   D o   n o t   s a v e   a l l   { C R L F }   [ C a n c e l ]   D o   n o t   c l o s e   t h e   l a b e l 
 
 t x t _ 3 1 8 = OX[]z1Y%
 
 o u t _ 3 1 8 = S a v e   t h e   p r o j e c t   f a i l e d ! 
 
 t x t _ 3 1 9 = W[&{!j_
 
 o u t _ 3 1 9 = C h a r a c t e r   m o d e 
 
 t x t _ 3 2 0 = .v&qp: 
 
 o u t _ 3 2 0 = K e y b o a r d   f o c u s : 
 
 t x t _ 3 2 1 = N
 
 o u t _ 3 2 1 = u n d e r 
 
 t x t _ 3 2 2 = 
N
 
 o u t _ 3 2 2 = o n 
 
 t x t _ 3 2 3 = 	bW[pe
 
 o u t _ 3 2 3 = S e l e c t   t h e   n u m b e r   o f   w o r d s 
 
 t x t _ 3 2 4 = *NeW[
 
 o u t _ 3 2 4 = T e x t 
 
 t x t _ 3 2 5 = ꁨROX[
 
 o u t _ 3 2 5 = A u t o m a t i c a l l y   s a v e 
 
 t x t _ 3 2 6 = ꁨRYN
 
 o u t _ 3 2 6 = A u t o m a t i c   b a c k u p 
 
 t x t _ 3 2 7 = ُ/f  F r e e   B a s i c   ^eN
N^\N]z0
 
 o u t _ 3 2 7 = T h i s   i s   t h e   F r e e   B a s i c   l i b r a r y   f i l e ,   w h i c h   i s   n o t   a   p r o j e c t . 
 
 t x t _ 3 2 8 = ُ/f  USrv4NeeN
N^\N]z0
 
 o u t _ 3 2 8 = T h i s   i s   a   s e p a r a t e   t e m p o r a r y   d o c u m e n t   a n d   i s   n o t   a   p r o j e c t . 
 
 t x t _ 3 2 9 = S_MR]z
N/f  V i s u a l F r e e B a s i c   ]z
NmRzSeN0
 
 o u t _ 3 2 9 = T h e   c u r r e n t   p r o j e c t   i s   n o t   a   V i s u a l F r e e b a s i c   e n g i n e e r i n g   a n d   c a n n o t   a d d   a   w i n d o w   f i l e . 
 
 t x t _ 3 3 0 = k*N]z gYS+T5 0 0 0 *NeN]~nXTelXRN0
 
 o u t _ 3 3 0 = E a c h   p r o j e c t   c o n t a i n s   u p   t o   5 0 0 0   f i l e s ,   w h i c h   i s   a l r e a d y   u n a b l e   t o   i n c r e a s e . 
 
 t x t _ 3 3 1 = 	b1 *N!jg
 
 o u t _ 3 3 1 = S e l e c t   1   t e m p l a t e 
 
 t x t _ 3 3 2 = !jg	b
 
 o u t _ 3 3 2 = T e m p l a t e   s e l e c t i o n 
 
 t x t _ 3 3 3 = 	bveN
NX[(W0Vdk
NmR0
 
 o u t _ 3 3 3 = T h e   s e l e c t e d   f i l e   d o e s   n o t   e x i s t . 
 
 t x t _ 3 3 4 = !jg  V i s u a l F r e e B a s i c   vzSeN0Vdk
NmR0
 
 o u t _ 3 3 4 = T e m p l a t e   V i s u a l F r e e b a s i c   w i n d o w   f i l e . 
 
 t x t _ 3 3 5 = eeN
 
 o u t _ 3 3 5 = N e w   f i l e 
 
 t x t _ 3 3 6 = ُ̑/f^eN
NAQ]XReN0{ C R L F } `O N[XReNSN]ۏeN9YeXV F B ꁨRƋ0
 
 o u t _ 3 3 6 = H e r e   i s   t h e   l i b r a r y   f i l e ,   w h i c h   d o e s   n o t   a l l o w   y o u   t o   a d d   f i l e s . 
 
 t x t _ 3 3 7 = k*N]z gYS+T1 0 0 0 *NeN]~nXTelXRN0
 
 o u t _ 3 3 7 = E a c h   p r o j e c t   c o n t a i n s   u p   t o   1 0 0 0   f i l e s ,   w h i c h   i s   a l r e a d y   u n a b l e   t o   i n c r e a s e . 
 
 t x t _ 3 3 8 = [ zS] 
 
 o u t _ 3 3 8 = [ w i n d o w ] 
 
 t x t _ 3 3 9 = [ !jWW] 
 
 o u t _ 3 3 9 = [ M o d u l e ] 
 
 t x t _ 3 4 0 = [ Dn] 
 
 o u t _ 3 4 0 = [ R e s o u r c e s ] 
 
 t x t _ 3 4 1 = mReN0R]z
 
 o u t _ 3 4 1 = A d d   f i l e s   t o   p r o j e c t 
 
 t x t _ 3 4 2 = hQeN( [ zS] * . F r m ; [ !jWW] * . I n c ; [ Dn] * . R c ; [ ^] * . b i ; [ e,g] * . t x t ) | * . F r m ; * . I n c ; * . R c | @b	geN( * . * ) | * . * 
 
 o u t _ 3 4 2 = S t a n d a r d   f i l e ( [ W i n d o w ] * . F r m ; [ M o d u l e ] * . I n c ; [ R e s o u r c e ] * . R c ; [ L i b r a r y ] * . b i ; [ T e x t ] * . t x t ) | * . F r m ; * . I n c ; * . R c | A l l   f i l e s ( * . * ) | * . * 
 
 t x t _ 3 4 3 = dkeN]~(W,g]z̑N0
 
 o u t _ 3 4 3 = T h i s   f i l e   i s   a l r e a d y   i n   t h i s   p r o j e c t . 
 
 t x t _ 3 4 4 = 
N/f  V i s u a l F r e e B a s i c   vzSeN0Vdk
NmR0
 
 o u t _ 3 4 4 = N o t   a   w i n d o w   f i l e   f o r   V i s u a l F r e e b a s i c . 
 
 t x t _ 3 4 5 = zS
T
 
 o u t _ 3 4 5 = W i n d o w   n a m e : 
 
 t x t _ 3 4 6 = zS
TyQz,gzS
T]~X[(W]z-N0
 
 o u t _ 3 4 6 = W i n d o w   n a m e   c o n f l i c t ,   t h i s   w i n d o w   n a m e   a l r e a d y   e x i s t s . 
 
 t x t _ 3 4 7 = 4NeeNb|~^eN/f
NSNUSrыv{ C R L F } 	bvQ[]zvh~{TQpы0
 
 o u t _ 3 4 7 = T e m p o r a r y   d o c u m e n t s   o r   s y s t e m   l i b r a r y   f i l e s   a r e   n o t   a v a i l a b l e   s e p a r a t e l y ,   { C R L F } ,   p l e a s e   s e l e c t   t h e   l a b e l   o f   o t h e r   p r o j e c t s . 
 
 t x t _ 3 4 8 = hKm0Rd\O|~/f3 2 MOvelы6 4 MOoN0
 
 o u t _ 3 4 8 = I t   i s   d e t e c t e d   t h a t   t h e   o p e r a t i n g   s y s t e m   i s   3 2 - b i t   a n d   t h e   6 4 - b i t   s o f t w a r e   c a n n o t   b e   c o m p i l e d . 
 
 t x t _ 3 4 9 = OX[eN1Y%el~~ы0
 
 o u t _ 3 4 9 = S a v e   f i l e   f a i l e d ! 
 
 t x t _ 3 5 0 = OX[]z1Y%el~~ы0
 
 o u t _ 3 5 0 = S a v e   t h e   p r o j e c t   f a i l e d ! 
 
 t x t _ 3 5 1 = ؏lnQeN
T(W0]z^\'`0̑n0
 
 o u t _ 3 5 1 = N o t   s e t   t h e   o u t p u t   f i l e   n a m e   y e t ,   p l e a s e   s e t   i t   i n   [ E n g i n e e r i n g   A t t r i b u t e ] . 
 
 t x t _ 3 5 2 = ы-N. . . . 
 
 o u t _ 3 5 2 = C o m p i l e   . . . 
 
 t x t _ 3 5 3 = /TR]wQoN0000
 
 o u t _ 3 5 3 = S t a r t   t h e   t o o l   s o f t w a r e . 
 
 t x t _ 3 5 4 = ы]z
 
 o u t _ 3 5 4 = C o m p i l a t i o n   P r o j e c t : 
 
 t x t _ 3 5 5 = ыhVeN9Y	gzz<hыhV/f}TNLz^Vdk
N/eczz<h0
 
 o u t _ 3 5 5 = T h e   c o m p i l e r   f o l d e r   h a s   a   s p a c e ,   t h e   c o m p i l e r   i s   a   c o m m a n d   l i n e   p r o g r a m ,   s o   s p a c e   i s   n o t   s u p p o r t e d . 
 
 t x t _ 3 5 6 = `OSNb  V i s u a l F r e e B a s i c   [ň(Wl	gzz<hveN9Y̑
 
 o u t _ 3 5 6 = Y o u   c a n   i n s t a l l   V i s u a l F r e e b a s i c   i n   a   f o l d e r   w i t h o u t   s p a c e s . 
 
 t x t _ 3 5 7 = ʑzSNx-N. . . . 
 
 o u t _ 3 5 7 = I n t e r p r e t   t h e   w i n d o w   c o d e   . . . . 
 
 t x t _ 3 5 8 = tetYV eN. . . . 
 
 o u t _ 3 5 8 = M u l t i - c o u n t r y   l a n g u a g e   f i l e   . . . . 
 
 t x t _ 3 5 9 = oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 o u t _ 3 5 9 = T h e   w i n d o w   n a m e   o r   m o d u l e   i s   w r i t t e n ,   e a c h   w i n d o w   h a s   a   p a r a g r a p h ,   e a c h   i n d e p e n d e n t . 
 
 t x t _ 3 6 0 = '   ُ̑/fV i s u a l F r e e B a s i c ыubvYV ech1u NLSe NLыe~b0(u  
 
 o u t _ 3 6 0 = ' T h i s   i s   a   m u l t i - l a n g u a g e   d o c u m e n t   t h a t   i s   c o m p i l e d   b y   V i s u a l F r e e b a s i c ,   w h i c h   c o n s i s t s   o f   a   l i n e   o f   o r i g i n . 
 
 t x t _ 3 6 1 = h:yVL_{/f'YQ	
 
 o u t _ 3 6 1 = R e p r e s e n t i n g   a   b a c k   ( m u s t   b e   c a p i t a l i z e d ) 
 
 t x t _ 3 6 2 = SeQoNeO(uve,g* * * h:ydke,gS0
 
 o u t _ 3 6 2 = I n   t h e   o r i g i n a l   t e x t ,   t h e   t e x t   u s e d   w h e n   w r i t i n g   s o f t w a r e ,   * * *   i n d i c a t e s   t h i s   t e x t   n u m b e r . 
 
 t x t _ 3 6 3 = ыevh O(uve,gYg:NzzRO(uSe0
 
 o u t _ 3 6 3 = T h e   t e x t   u s e d   b y   t h e   t r a n s l a t i o n ,   t h e   t e x t   u s e d   i n   t h e   t a r g e t   l a n g u a g e ,   i f   i t   i s   e m p t y ,   u s e   t h e   o r i g i n a l   t e x t . 
 
 t x t _ 3 6 4 = fJTe,gpeϑTS1uыeNu[^oN-NW[&{2Npe~v"}_XRb RdOSuoN)]n0
 
 o u t _ 3 6 4 = ! w a r n i n g ! T h e   n u m b e r   o f   t e x t s   a n d   n u m b e r s   a r e   g e n e r a t e d   b y   c o m p i l a t i o n ,   a n d   t h e   s o f t w a r e   c r a s h e s   o c c u r r e d   i n   t h e   c o r r e s p o n d i n g   o r   d e l e t i o n   o f   t h e   s t r i n g   a r r a y   i n   t h e   c o r r e s p o n d i n g   s o f t w a r e . 
 
 t x t _ 3 6 5 = ُQ*NsQ.͋:NN
Nq_TQpeYt^
NZP[Yt_{(WLN:SR'Y\Q-Nezz<hNыꁨRNu:NQ
NSO9e0
 
 o u t _ 3 6 5 = T h e s e   k e y w o r d s ,   i n   o r d e r   n o t   t o   a f f e c t   t h e   f u n c t i o n   p r o c e s s i n g   s p e e d ,   d o   n o t   d o   f a u l t   t o l e r a n c e ,   m u s t   b e   i n   t h e   o r d e r ,   a n d   c a s e   s e n s i t i v e ,   t h e r e   i s   n o   s p a c e   i n   t h e   m i d d l e ,   a n d   t h e   c o m p i l a t i o n   i s   a u t o m a t i c a l l y   g e n e r a t e d ,   a n d   c a n n o t   b e   m o d i f i e d . 
 
 t x t _ 3 6 6 = Hr,g
 
 o u t _ 3 6 6 = v e r s i o n : 
 
 t x t _ 3 6 7 = ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 o u t _ 3 6 7 = H e r e   i s   a   n o d e   n a m e ,   m u l t i p l e   s o f t w a r e   p u b l i c l y   r e a d s   t h e   n o d e   n a m e . 
 
 t x t _ 3 6 8 = e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 o u t _ 3 6 8 = T o t a l   n u m b e r   o f   t e x t s   ( t h i s   l i n e   m u s t   b e   i n   f r o n t   o f   t h e   t e x t ,   a n d   c a n   n o t   b e   d e l e t e d ,   o t h e r w i s e   t h e   s o f t w a r e   w i l l   c r a s h ) 
 
 t x t _ 3 6 9 = /TR]wQoN. . . . 
 
 o u t _ 3 6 9 = S t a r t   t o o l   s o f t w a r e   . . . . 
 
 t x t _ 3 7 0 = /TR
 
 o u t _ 3 7 0 = s t a r t   u p 
 
 t x t _ 3 7 1 = MOыhV. . . . 
 
 o u t _ 3 7 1 = B i n d e r   . . . . 
 
 t x t _ 3 7 2 = MOыhVы]z-N. . . . . 
 
 o u t _ 3 7 2 = C o m p i l e r ,   c o m p i l a t i o n   p r o j e c t   . . . . . 
 
 t x t _ 3 7 3 = R^{SeQ
 
 o u t _ 3 7 3 = A n   e r r o r   o c c u r r e d   w h i l e   c r e a t i n g   a   p i p e 
 
 t x t _ 3 7 4 = S e t H a n d l e I n f o r m a t i o n   
 
 o u t _ 3 7 4 = S e t H e n D e i n f o r m a t i o n   e r r o r 
 
 t x t _ 3 7 5 = R^P[ۏz1Y%0\V F B [ň0Rl	gzz<hveN9Y-N0
 
 o u t _ 3 7 5 = C r e a t i n g   a   s u b - p r o c e s s   f a i l e d . 
 
 t x t _ 3 7 6 = cNeN9Y̑ecNoNelck8^ЏL͑e[ňnx[T Q0
 
 o u t _ 3 7 6 = T h e r e   i s   n o   c o n t r o l   i n   t h e   c o n t r o l   f o l d e r ,   a n d   t h e   s o f t w a r e   c a n n o t   r u n   n o r m a l l y .   P l e a s e   r e i n s t a l l   a n d   d e t e r m i n e   i t . 
 
 t x t _ 3 7 7 = cND L L . \ 
 
 o u t _ 3 7 7 = C o n t r o l s   D L L : .   \ 
 
 t x t _ 3 7 8 = OSHr,g
 
 o u t _ 3 7 8 = P r o t o c o l   v e r s i o n : 
 
 t x t _ 3 7 9 = S_MRV i s u a l F r e e B a s i c /ecOSHr,g
 
 o u t _ 3 7 9 = C u r r e n t   V i s u a l F r e e B a s i c   S u p p o r t   P r o t o c o l   V e r s i o n : 
 
 t x t _ 3 8 0 = ]~\dkcNNcNRh-Nyd0
 
 o u t _ 3 8 0 = T h i s   c o n t r o l   h a s   b e e n   r e m o v e d   f r o m   t h e   l i s t   o f   c o n t r o l s . 
 
 t x t _ 3 8 1 = pQ0nx[0\O~~pQ0Sm0zsS QoN0
 
 o u t _ 3 8 1 = C l i c k   [ O K ]   w i l l   c o n t i n u e ,   c l i c k   [ C a n c e l ]   t o   e x i t   t h e   s o f t w a r e   n o w . 
 
 t x t _ 3 8 2 = cNOSHr,g
N9SM
 
 o u t _ 3 8 2 = C o n t r o l   p r o t o c o l   v e r s i o n   d o e s   n o t   m a t c h 
 
 t x t _ 3 8 3 = (WcNeN9Y̑d"}
N0RcNoNelck8^ЏL͑e[ňnx[T Q0
 
 o u t _ 3 8 3 = S e a r c h   i n   t h e   c o n t r o l   f o l d e r ,   t h e   s o f t w a r e   d o e s   n o t   w o r k   p r o p e r l y ,   p l e a s e   r e i n s t a l l ,   a n d   t h e n   e x i t . 
 
 t x t _ 3 8 4 = c(ueg(WzS-Nc	vQ[cN
 
 o u t _ 3 8 4 = P o i n t e r ,   u s e d   t o   p i c k   o t h e r   c o n t r o l s   i n   t h e   w i n d o w 
 
 t x t _ 3 8 5 = cNMneNQ( ,{ N*N_{/fzS) oNelck8^ЏL͑e[ňnx[T Q0
 
 o u t _ 3 8 5 = C o n t r o l   c o n f i g u r a t i o n   f i l e   e r r o r   ( t h e   f i r s t   m u s t   b e   a   w i n d o w ) ,   t h e   s o f t w a r e   c a n n o t   r u n   n o r m a l l y ,   p l e a s e   r e i n s t a l l ,   d e t e r m i n e   i t . 
 
 t x t _ 3 8 6 = hQ萧cN
 
 o u t _ 3 8 6 = A l l   c o n t r o l s 
 
 t x t _ 3 8 7 = hQRh
 
 o u t _ 3 8 7 = F u l l   l i s t 
 
 t x t _ 3 8 8 = ُ̑S+T@b	gv  V i s u a l F r e e B a s i c   Qn^eN
NaO9e0
 
 o u t _ 3 8 8 = H e r e ,   a l l   V i s u a l F r e e B a s i c   b u i l t - i n   l i b r a r y   f i l e s   a r e   i n c l u d e d ,   p l e a s e   d o   n o t   m o d i f y   f r e e l y . 
 
 t x t _ 3 8 9 = SQeN
TOSb _eN0(WV F B 	y̑SN	yAQO9e^eN0
 
 o u t _ 3 8 9 = D o u b l e - c l i c k   t h e   f i l e   n a m e   t o   o p e n   t h e   f i l e . 
 
 t x t _ 3 9 0 = dk^(uoNck(WЏL-N0
 
 o u t _ 3 9 0 = T h i s   a p p l i c a t i o n   i s   r u n n i n g . 
 
 t x t _ 3 9 1 =  :_6R~bkُ*NoNЏLT
 
 o u t _ 3 9 1 = N e e d   t o   f o r c e   t h i s   s o f t w a r e   t o   r u n ? 
 
 t x t _ 3 9 2 = laGPYoN OX[penc:_6R~bk\OelOX[0
 
 o u t _ 3 9 2 = N o t e :   I f   t h e   s o f t w a r e   n e e d s   t o   s a v e   t h e   d a t a ,   i t   w i l l   n o t   b e   s a v e d . 
 
 t x t _ 3 9 3 = ыoN
 
 o u t _ 3 9 3 = C o m p i l e   s o f t w a r e 
 
 t x t _ 3 9 4 = ыvvheNck(WO(u-NHQsQTы0
 
 o u t _ 3 9 4 = T h e   c o m p i l e d   t a r g e t   f i l e   i s   i n   u s e ,   p l e a s e   c l o s e   b e f o r e   c o m p i l i n g . 
 
 t x t _ 3 9 5 = _(uNxʑQSe_(ueN0
 
 o u t _ 3 9 5 = Q u o t e   c o d e   e x p l a n a t i o n   e r r o r ! 
 
 t x t _ 3 9 6 = eNl~b0RelSb __(ueN0
 
 o u t _ 3 9 6 = D o c u m e n t   i s   n o t   f o u n d ! 
 
 t x t _ 3 9 7 =   ُ/fzSbcN
Ty|~ꁨRYtl	g[INY0
 
 o u t _ 3 9 7 = ( :   T h i s   i s   t h e   w i n d o w   o r   c o n t r o l   n a m e ,   t h e   s y s t e m   i s   a u t o m a t i c a l l y   h a n d l e d ,   a n d   t h e r e   i s   n o   d e f i n i t i o n . 
 
 t x t _ 3 9 8 = el~b0RsQ.͋v[INMOn0
 
 o u t _ 3 9 8 = U n a b l e   t o   f i n d   t h e   d e f i n e d   p o s i t i o n   o f   k e y w o r d s . 
 
 t x t _ 3 9 9 = y^eN
 
 o u t _ 3 9 9 = P r i v a t e   l i b r a r y   f i l e 
 
 t x t _ 4 0 0 = zSO
 
 o u t _ 4 0 0 = F o r m 
 
 t x t _ 4 0 1 = !jWW
 
 o u t _ 4 0 1 = M o d u l e 
 
 t x t _ 4 0 2 = DneN
 
 o u t _ 4 0 2 = r e s o u r c e 
 
 t x t _ 4 0 3 = jRRgSb _1Y%
 
 o u t _ 4 0 3 = S h e a r i n g   b o a r d   o p e n s   f a i l e d 
 
 t x t _ 4 0 4 = nzzjRRg1Y%
 
 o u t _ 4 0 4 = E m p t y   s h e a r i n g   b o a r d   f a i l e d 
 
 t x t _ 4 0 5 = QX[K<P! ! ! 
 
 o u t _ 4 0 5 = M e m o r y   a s s i g n m e n t   e r r o r   ! ! ! 
 
 t x t _ 4 0 6 = [QX[! ! ! 
 
 o u t _ 4 0 6 = L o c k   m e m o r y   e r r o r   ! ! ! 
 
 t x t _ 4 0 7 = njRRgpenc1Y%! ! ! 
 
 o u t _ 4 0 7 = S e t   t h e   c l i p b o a r d   d a t a   f a i l e d   ! ! ! 
 
 t x t _ 4 0 8 = ]~X[(W
 
 o u t _ 4 0 8 = a l r e a d y   e x i s t s : 
 
 t x t _ 4 0 9 = dkcNk*NzSS	g1 *N
 
 o u t _ 4 0 9 = T h i s   c o n t r o l   c a n   o n l y   b e   1 
 
 t x t _ 4 1 0 = G0RT
TcN`OR^cNpe~T
 
 o u t _ 4 1 0 = D o   y o u   w a n t   t o   c r e a t e   a n   a r r a y   o f   c o n t r o l s ? 
 
 t x t _ 4 1 1 = `Os(Wv	bq_TTbhQ萧cNvR^0{ C R L F } 0/f0      R^cNpe~TbG0Rv_NhQR^{ C R L F } 0&T0      ꁨRf
T
NR^cNpe~0{ C R L F } 0Sm0  SmeXcN\Pbkd\O0
 
 o u t _ 4 1 1 = Y o u r   c u r r e n t   s e l e c t i o n   a f f e c t s   t h e   c r e a t i o n   o f   a l l   s u b s e q u e n t   c o n t r o l s .   { C R L F }   [ Y e s ]   C r e a t e   a   c o n t r o l   a r r a y ,   a n d   a l l   t h e   o n e s   e n c o u n t e r e d   l a t e r   a r e   a l s o   c r e a t e d   { C R L F }   [ N o ]   A u t o m a t i c a l l y   r e n a m e ,   d o   n o t   c r e a t e   a   c o n t r o l   a r r a y .   { C R L F } 0C a n c e l 0  C a n c e l   t h e   n e w   c o n t r o l   a n d   s t o p   t h e   o p e r a t i o n . 
 
 t x t _ 4 1 2 = '  NL N*N6eυU_<h_:N]z
Ty| eN_+ eN
Ty
 
 o u t _ 4 1 2 = ' O n e   l i n e   a   c o l l e c t i o n   r e c o r d ,   f o r m a t   i s :   P r o j e c t   N a m e   |   F i l e   P a t h   +   F i l e   N a m e 
 
 t x t _ 4 1 3 = mR6eυ
 
 o u t _ 4 1 3 = A d d   t o   F a v o r i t e s 
 
 t x t _ 4 1 4 = {t6eυ
 
 o u t _ 4 1 4 = M a n a g e m e n t   c o l l e c t i o n 
 
 t x t _ 4 1 5 =  gяSb _v. . . 
 
 o u t _ 4 1 5 = R e c e n t l y   o p e n e d   . . . 
 
 t x t _ 4 1 6 = mReN
 
 o u t _ 4 1 6 = a d d   f i l e s 
 
 t x t _ 4 1 7 =   - - -   \ON]z-NyddkeN0{ C R L F } `OwvُHNZPT{ C R L F } 
 
 o u t _ 4 1 7 =   - - -   T h i s   f i l e   w i l l   b e   r e m o v e d   f r o m   t h e   p r o j e c t .   { C R L F } D o   y o u   r e a l l y   w a n t   t o   d o   t h i s ?   { C R L F } 
 
 t x t _ 4 1 8 = O9eYleQzz<h:NndYl
 
 o u t _ 4 1 8 = M o d i f y   r e m a r k s ,   e n t e r   s p a c e s   f o r   c l e a r   r e m a r k s 
 
 t x t _ 4 1 9 = SeQ0 ~ 3 0 *NW[1 *N-Ne{2 *NW[
 
 o u t _ 4 1 9 = Y o u   c a n   e n t e r   0   ~   3 0   w o r d s ,   1   C h i n e s e   c o u n t   2   w o r d s 
 
 t x t _ 4 2 0 = Sb _]zeN. . .   
 
 o u t _ 4 2 0 = O p e n   t h e   p r o j e c t   f i l e   . . . 
 
 t x t _ 4 2 1 = cN
Ty
 
 o u t _ 4 2 1 = P l u g i n   n a m e : 
 
 t x t _ 4 2 2 = cND L L . \ 
 
 o u t _ 4 2 2 = P l u g i n   D L L : .   \ 
 
 t x t _ 4 2 3 = cNOSHr,g
N9SM
 
 o u t _ 4 2 3 = T h e   p l u g i n   p r o t o c o l   v e r s i o n   d o e s   n o t   m a t c h 
 
 t x t _ 4 2 4 = cN]~ы͑/T  V i s u a l F r e e B a s i c   OcNuHeT
 
 o u t _ 4 2 4 = D o e s   t h e   p l u g i n   h a v e   b e e n   c o m p i l e d ?   D o   y o u   w a n t   t o   r e s t a r t   V i s u a l F r e e B a s i c   m a k e s   t h e   p l u g i n   t a k e   e f f e c t ? 
 
 t x t _ 4 2 5 = 0/f0    zsS͑/T  V i s u a l F r e e B a s i c   NꁨRb`
YSb _v]z0
 
 o u t _ 4 2 5 = [ Y e s ]   R e s t a r t   V i s u a l F r e e B a s i c   i m m e d i a t e l y   a n d   a u t o m a t i c a l l y   r e s t o r e   t h e   o p e n e d   p r o j e c t . 
 
 t x t _ 4 2 6 = 0&T0    
N͑/TN!k͑ _  V i s u a l F r e e B a s i c   TuHe0
 
 o u t _ 4 2 6 = [ N o ]   D o   n o t   r e s t a r t ,   a f t e r   t h e   n e x t   r e o p e n i n g   V i s u a l F r e e B a s i ,   t a k e   e f f e c t . 
 
 t x t _ 4 2 7 = 0Sm0
NQc:y͑/TN!k͑ _  V i s u a l F r e e B a s i c   TuHe0  
 
 o u t _ 4 2 7 = [ C a n c e l ]   N o   l o n g e r   p r o m p t e d   t o   r e s t a r t ,   t a k e   e f f e c t   a f t e r   r e o p e n i n g   V i s u a l F r e e B a s i   n e x t   t i m e . 
 
 t x t _ 4 2 8 = l͑/TTSub  V F B \ S e t t i n g s \ S t a r t u p R e B a k . t x t   eN
 
 o u t _ 4 2 8 = N o t e :   I f   t h e r e   i s   a   p r o b l e m   a f t e r   r e s t a r t ,   p u t   t h e   V F B   \   S e t t i n g s   \   S t a r t u p R e b a k . t x t   f i l e 
 
 t x t _ 4 2 9 = f
T:N  V F B \ S e t t i n g s \ S t a r t u p R e p l a c e . t x t   T͑ _oN؏S0
 
 o u t _ 4 2 9 = R e n a m e   i t   t o   V F B \ S e t t i n g s \ S t a r t u p R e p l a c e . t x t   a n d   r e s t a r t   t h e   s o f t w a r e   t o   r e s t o r e . 
 
 t x t _ 4 3 0 = cN]~ы͑/T  V i s u a l F r e e B a s i c   OcNuHeT
 
 o u t _ 4 3 0 = T h e   c o n t r o l   h a s   b e e n   c o m p i l e d ,   t o   r e s t a r t   V i s u a l F r e e B a s i c   m a k e s   t h e   c o n t r o l   t a k e   e f f e c t ? 
 
 t x t _ 4 3 1 = OX[:Nrz[ F B  ] nx
 
 o u t _ 4 3 1 = S a v e   a s   i n d e p e n d e n t   [ F B   l a n g u a g e ]   s o u r c e   c o d e 
 
 t x t _ 4 3 2 = F B  nxveN
 
 o u t _ 4 3 2 = F B   L a n g u a g e   S o u r c e   C o d e 
 
 t x t _ 4 3 3 = OX[:Nrz[ G C C  ] nx
 
 o u t _ 4 3 3 = S a v e   a s   i n d e p e n d e n t   [ G C C   l a n g u a g e ]   s o u r c e   c o d e 
 
 t x t _ 4 3 4 = G C C  nxveN
 
 o u t _ 4 3 4 = G C C   l a n g u a g e   s o u r c e   f i l e 
 
 t x t _ 4 3 5 = OX[:Nrz[ G A S Gl] nx
 
 o u t _ 4 3 5 = S a v e   a s   i n d e p e n d e n t   [ G A S   a s s e m b l y ]   s o u r c e   c o d e 
 
 t x t _ 4 3 6 = G A S GlnxveN
 
 o u t _ 4 3 6 = G A S   a s s e m b l y   s o u r c e   f i l e 
 
 t x t _ 4 3 7 = e^eN
 
 o u t _ 4 3 7 = c r e a t e   a   n e w   f i l e 
 
 t x t _ 4 3 8 = [bOX[
 
 o u t _ 4 3 8 = C o m p l e t e   s a v e ! 
 
 t x t _ 4 3 9 = LS
 
 o u t _ 4 3 9 = L i n e   n u m b e r 
 
 t x t _ 4 4 0 = ]z
Ty
 
 o u t _ 4 4 0 = p r o j e c t   n a m e 
 
 t x t _ 4 4 1 = fYcN. . . . .   V i s u a l F r e e B a s i c   FUW
 
 o u t _ 4 4 1 = M o r e   c o n t r o l s   . . . . .   S e e   V i s u a l F r e e b a s i c   M a l l 
 
 t x t _ 4 4 2 = V i s u a l F r e e B a s i c 5 
 
 o u t _ 4 4 2 = V i s u a l F r e e b a s i c 5 
 
 t x t _ 4 4 3 =  Rd
 
 o u t _ 4 4 3 = d e l e t e 
 
 t x t _ 4 4 4 = yvB\
 
 o u t _ 4 4 4 = M o v e   t o   t h e   t o p 
 
 t x t _ 4 4 5 = y^B\
 
 o u t _ 4 4 5 = M o v e   t o   t h e   b o t t o m 
 
 t x t _ 4 4 6 = gwNx
 
 o u t _ 4 4 6 = V i e w   c o d e 
 
 t x t _ 4 4 7 = W i n 3 2 MO
 
 o u t _ 4 4 7 = W i n 3 2 
 
 t x t _ 4 4 8 = W i n 6 4 MO
 
 o u t _ 4 4 8 = W i n 6 4   b i t 
 
 t x t _ 4 4 9 = E X E   ^(uoN]z
 
 o u t _ 4 4 9 = E X E   a p p l i c a t i o n   s o f t w a r e   e n g i n e e r i n g 
 
 t x t _ 4 5 0 = D L L   R`^]z
 
 o u t _ 4 5 0 = D L L   d y n a m i c   l i b r a r y   p r o j e c t 
 
 t x t _ 4 5 1 = L I B   Y`^]z
 
 o u t _ 4 5 1 = L I B   s t a t i c   l i b r a r y   p r o j e c t 
 
 t x t _ 4 5 2 = G C C   !j_
 
 o u t _ 4 5 2 = G C C   m o d e 
 
 t x t _ 4 5 3 = |Q[V B 6 Yt
 
 o u t _ 4 5 3 = C o m p a t i b l e   w i t h   V B 6   e r r o r   h a n d l i n g 
 
 t x t _ 4 5 4 = &^c6RSzS
 
 o u t _ 4 5 4 = W i t h   c o n s o l e   w i n d o w 
 
 t x t _ 4 5 5 = L]eQՋOo`
 
 o u t _ 4 5 5 = E m b e d d i n g   d e b u g g i n g   i n f o r m a t i o n 
 
 t x t _ 4 5 6 = SыTeыՋ!j_
 
 o u t _ 4 5 6 = D o u b l e   c o m p i l a t i o n ,   c o m p i l e   t h e   d e b u g   m o d e 
 
 t x t _ 4 5 7 = sQُ*Nh~{
 
 o u t _ 4 5 7 = C l o s e   t h i s   l a b e l 
 
 t x t _ 4 5 8 = OX[dkeN
 
 o u t _ 4 5 8 = S a v e   t h i s   f i l e 
 
 t x t _ 4 5 9 = SX[:N. . . 
 
 o u t _ 4 5 9 = S a v e   a s . . . 
 
 t x t _ 4 6 0 = zSO!j_
 
 o u t _ 4 6 0 = F o r m   e d i t i n g   m o d e 
 
 t x t _ 4 6 1 = Nx!j_
 
 o u t _ 4 6 1 = C o d e   e d i t i n g   m o d e 
 
 t x t _ 4 6 2 = ]SRO\!j_
 
 o u t _ 4 6 2 = L e f t   a n d   r i g h t   s p l i t   s c r e e n   m o d e 
 
 t x t _ 4 6 3 = 
NNRO\!j_
 
 o u t _ 4 6 3 = U p p e r   a n d   d o w n   s c r e e n   m o d e 
 
 t x t _ 4 6 4 =  ы
 
 o u t _ 4 6 4 = N e e d   t o   c o m p i l e 
 
 t x t _ 4 6 5 = eNx
 
 o u t _ 4 6 5 = f i l e   e n c o d i n g 
 
 t x t _ 4 6 6 = A N S I 
 
 o u t _ 4 6 6 = A N S I 
 
 t x t _ 4 6 7 = U n i c o d e 
 
 o u t _ 4 6 7 = U n i c o d e 
 
 t x t _ 4 6 8 = U T F - 8 
 
 o u t _ 4 6 8 = U T F - 8 
 
 t x t _ 4 6 9 = eNv^\'`
 
 o u t _ 4 6 9 = F i l e   p r o p e r t i e s 
 
 t x t _ 4 7 0 = Yl
 
 o u t _ 4 7 0 = N o t e 
 
 t x t _ 4 7 1 = @b(WeN9Y
 
 o u t _ 4 7 1 = F o l d e r 
 
 t x t _ 4 7 2 = sQvQ[@b	gh~{
 
 o u t _ 4 7 2 = C l o s e   a l l   o t h e r   l a b e l s 
 
 t x t _ 4 7 3 = Nx<h_
 
 o u t _ 4 7 3 = C o d e   f o r m a t 
 
 t x t _ 4 7 4 = W[&{lbc
 
 o u t _ 4 7 4 = C h a r a c t e r   c o n v e r s i o n 
 
 t x t _ 4 7 5 = NxceQ
 
 o u t _ 4 7 5 = C o d e   i n s e r t i o n 
 
 t x t _ 4 7 6 = ep
 
 o u t _ 4 7 6 = B r e a k p o i n t 
 
 t x t _ 4 7 7 = Sb __(ueN
 
 o u t _ 4 7 7 = O p e n   t h e   r e f e r e n c e   f i l e 
 
 t x t _ 4 7 8 = 0R[INMOn
 
 o u t _ 4 7 8 = T o   d e f i n e d   p o s i t i o n 
 
 t x t _ 4 7 9 = Sb _hQ
 
 o u t _ 4 7 9 = O p e n   a l l 
 
 t x t _ 4 8 0 = eN(WeN9Y
 
 o u t _ 4 8 0 = F i l e   i n   f o l d e r 
 
 t x t _ 4 8 1 = sQُ*N]z
 
 o u t _ 4 8 1 = C l o s e   t h i s   p r o j e c t 
 
 
 
 P a r t = C o d e E d i t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 8 2 = vQ[Nx	
 
 o u t _ 4 8 2 = ( O t h e r   c o d e ) 
 
 t x t _ 4 8 3 = (u	
 
 o u t _ 4 8 3 = ( U n i v e r s a l ) 
 
 t x t _ 4 8 4 = Rbc0RNx
 
 o u t _ 4 8 4 = S w i t c h   t o   c o d e   e d i t i n g 
 
 t x t _ 4 8 5 = Rbc0R]zSSNx!j_
 
 o u t _ 4 8 5 = S w i t c h   t o   t h e   l e f t   w i n d o w   r i g h t   c o d e   m o d e 
 
 t x t _ 4 8 6 = Rbc0RzS
 
 o u t _ 4 8 6 = S w i t c h   t o   w i n d o w   e d i t i n g 
 
 t x t _ 4 8 7 = Nx
 
 o u t _ 4 8 7 = C o d e 
 
 t x t _ 4 8 8 = bR
 
 o u t _ 4 8 8 = S p l i t 
 
 t x t _ 4 8 9 = 
 
 o u t _ 4 8 9 = d e s i g n 
 
 t x t _ 4 9 0 = S!j_
 
 o u t _ 4 9 0 = R e a d - o n l y   m o d e 
 
 
 
 P a r t = C o l o r D i a l o g   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 9 1 = G D I vr<P0
 
 o u t _ 4 9 1 = G D I   c o l o r   v a l u e . 
 
 t x t _ 4 9 2 = G D I + vr<P0
 
 o u t _ 4 9 2 = G D I   +   c o l o r   v a l u e . 
 
 t x t _ 4 9 3 = H S B !jWr<P0G D I + vr<P
 
 o u t _ 4 9 3 = H S B   m o d e l   c o l o r   v a l u e . 
 
 t x t _ 4 9 4 = H S B !jWr<P0G D I vr<P
 
 o u t _ 4 9 4 = H S B   m o d e l   c o l o r   v a l u e . 
 
 t x t _ 4 9 5 = 
NO(ub|~؞
 
 o u t _ 4 9 5 = N o t   u s e l e s s   o r   s y s t e m   d e f a u l t 
 
 t x t _ 4 9 6 = nRag
 
 o u t _ 4 9 6 = s c r o l l   b a r 
 
 t x t _ 4 9 7 = Lhb
 
 o u t _ 4 9 7 = d e s k t o p 
 
 t x t _ 4 9 8 = ;mRhh
 
 o u t _ 4 9 8 = A c t i v i t y   t i t l e   b a r 
 
 t x t _ 4 9 9 = ^;mRhh
 
 o u t _ 4 9 9 = N o n - a c t i v e   t i t l e   b a r 
 
 t x t _ 5 0 0 = ܃USag
 
 o u t _ 5 0 0 = M e n u 
 
 t x t _ 5 0 1 = zS̀of
 
 o u t _ 5 0 1 = W i n d o w   b a c k g r o u n d 
 
 t x t _ 5 0 2 = zSzFh
 
 o u t _ 5 0 2 = W i n d o w   w i n d o w   f r a m e 
 
 t x t _ 5 0 3 = ܃USe,g
 
 o u t _ 5 0 3 = M e n u   t e x t 
 
 t x t _ 5 0 4 = zSe,g
 
 o u t _ 5 0 4 = W i n d o w   t e x t 
 
 t x t _ 5 0 5 = ;mRhhe,g
 
 o u t _ 5 0 5 = A c t i v i t y   t i t l e   b a r   t e x t 
 
 t x t _ 5 0 6 = ;mRzSvFh
 
 o u t _ 5 0 6 = T h e   b o r d e r   o f   t h e   a c t i v e   w i n d o w 
 
 t x t _ 5 0 7 = 
N;mRzSvFh
 
 o u t _ 5 0 7 = B o r d e r   o f   i n a c t i v e   w i n d o w s 
 
 t x t _ 5 0 8 = M D I Lhbv̀of
 
 o u t _ 5 0 8 = M D I   d e s k t o p   b a c k g r o u n d 
 
 t x t _ 5 0 9 = 	[ỳof( zQ>f:y) 
 
 o u t _ 5 0 9 = S e l e c t e d   i t e m   b a c k g r o u n d   ( h i g h l i g h t ) 
 
 t x t _ 5 1 0 = 	[yveW[( zQeW[) 
 
 o u t _ 5 1 0 = S e l e c t e d   i t e m   t e x t   ( h i g h l i g h t e d   t e x t ) 
 
 t x t _ 5 1 1 = 	chb
 
 o u t _ 5 1 1 = B u t t o n   s u r f a c e 
 
 t x t _ 5 1 2 = 	cv3 D 4q_
 
 o u t _ 5 1 2 = 3 D   s h a d o w   o f   b u t t o n s 
 
 t x t _ 5 1 3 = ppreW[( eHee,g) 
 
 o u t _ 5 1 3 = G r a y   t e x t   ( i n v a l i d   t e x t ) 
 
 t x t _ 5 1 4 = 	ceW[
 
 o u t _ 5 1 4 = B u t t o n   w r i t i n g 
 
 t x t _ 5 1 5 = ^;mRhhe,g
 
 o u t _ 5 1 5 = N o n - a c t i v e   t i t l e   b a r   t e x t 
 
 t x t _ 5 1 6 = 	c3 D RN:S
 
 o u t _ 5 1 6 = B u t t o n   3 D   h i g h l i g h t i n g   a r e a 
 
 t x t _ 5 1 7 = 	c3 D m4q_
 
 o u t _ 5 1 7 = B u t t o n   3 D   d e e p   s h a d o w 
 
 t x t _ 5 1 8 = 	c3 D N4q_
 
 o u t _ 5 1 8 = B u t t o n   3 D   b r i g h t   s h a d o w 
 
 t x t _ 5 1 9 = ]wQc:yve,g
 
 o u t _ 5 1 9 = T o o l   t i p s   t e x t 
 
 t x t _ 5 2 0 = ]wQc:yv̀ofr
 
 o u t _ 5 2 0 = T o o l   t i p s   b a c k g r o u n d   c o l o r 
 
 t x t _ 5 2 1 = cbp*
 
 o u t _ 5 2 1 = H y p e r l i n k   o r   t h e r m a l   t r a c k i n g 
 
 t x t _ 5 2 2 = ;mRhhSO
 
 o u t _ 5 2 2 = O n   t h e   r i g h t   s i d e   o f   t h e   a c t i v e   t i t l e   b a r 
 
 t x t _ 5 2 3 = ^;mRhhSO
 
 o u t _ 5 2 3 = N o n - a c t i v e   t i t l e   b a r 
 
 t x t _ 5 2 4 = s^b܃USzQ>f:y
 
 o u t _ 5 2 4 = P l a n e   m e n u   h i g h l i g h t s 
 
 t x t _ 5 2 5 = s^b܃US̀ofr
 
 o u t _ 5 2 5 = P l a n e   m e n u   b a c k g r o u n d   c o l o r 
 
 t x t _ 5 2 6 = ri_	bhV
 
 o u t _ 5 2 6 = C o l o r   s e l e c t o r 
 
 t x t _ 5 2 7 = bR[SO\U^r0
 
 o u t _ 5 2 7 = D r a g   i t   a n d   g e t   t h e   s c r e e n   c o l o r . 
 
 
 
 P a r t = H e l p   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 2 8 = y^eN
 
 o u t _ 5 2 8 = P r i v a t e   l i b r a r y   f i l e 
 
 t x t _ 5 2 9 = ]z
 
 o u t _ 5 2 9 = P r o j e c t 
 
 t x t _ 5 3 0 = cN
 
 o u t _ 5 3 0 = C o n t r o l 
 
 t x t _ 5 3 1 = bXT
 
 o u t _ 5 3 1 = m e m b e r 
 
 t x t _ 5 3 2 = Spe
 
 o u t _ 5 3 2 = p a r a m e t e r 
 
 t x t _ 5 3 3 = S_MRǏzbQpevSpe
 
 o u t _ 5 3 3 = C u r r e n t   p r o c e s s   o r   f u n c t i o n   p a r a m e t e r s 
 
 t x t _ 5 3 4 = S_MRǏzbQpeQvSϑ
 
 o u t _ 5 3 4 = C u r r e n t   p r o c e s s   o r   v a r i a b l e s   w i t h i n   f u n c t i o n s 
 
 t x t _ 5 3 5 = \c:y  !!!  SbR
Nbl9eSc:yFh'Y\
 
 o u t _ 5 3 5 = T i p s :   !!!  Y o u   c a n   d r a g   t h e   u p p e r   e d g e   t o   c h a n g e   t h e   s i z e   o f   t h e   p r o m p t   b o x 
 
 t x t _ 5 3 6 = /ec-Ne
TSϑTQpeꁨRYNNꁨRTek0{ C R L F } pQNUOW[&{	gvsQc:y(WdkY	gvsQ.^Rc:y0{ C R L F } 	gNUO^T|Rw w w . y f v b . c o m   
 
 o u t _ 5 3 6 = S u p p o r t   C h i n e s e   n a m e   v a r i a b l e s   a n d   f u n c t i o n s ,   a u t o m a t i c   b a c k u p   a n d   a u t o m a t i c   s y n c h r o n i z a t i o n .   { C R L F }   C l i c k   o n   a n y   c h a r a c t e r   a n d   t h e r e   w i l l   b e   r e l a t e d   p r o m p t s ,   h e r e   a r e   r e l a t e d   h e l p   p r o m p t s .   { C R L F }   I f   y o u   h a v e   a n y   s u g g e s t i o n s ,   p l e a s e   c o n t a c t   Y o n g f a n g :   w w w . y f v b . c o m 
 
 
 
 P a r t = I m g F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 3 7 = eN
T
 
 o u t _ 5 3 7 = f i l e   n a m e 
 
 t x t _ 5 3 8 = O(upe
 
 o u t _ 5 3 8 = U s e 
 
 t x t _ 5 3 9 = Dn
T
 
 o u t _ 5 3 9 = R e s o u r c e   n a m e 
 
 t x t _ 5 4 0 = e]zelO(uDneN{thV
 
 o u t _ 5 4 0 = N o   p r o j e c t ,   u n a b l e   t o   u s e   r e s o u r c e   f i l e   m a n a g e r 
 
 t x t _ 5 4 1 = VP^DneN^	  ]z
 
 o u t _ 5 4 1 = I m a g e   L i b r a r y   ( R e s o u r c e   F i l e   L i b r a r y )   P r o j e c t : 
 
 t x t _ 5 4 2 = eN
T
 
 o u t _ 5 4 2 = f i l e   n a m e : 
 
 t x t _ 5 4 3 = dkeN"N1YelS0
 
 o u t _ 5 4 3 = T h i s   f i l e   i s   l o s t ! 
 
 t x t _ 5 4 4 = elSb
N/f  I C O   eN
 
 o u t _ 5 4 4 = U n a b l e   t o   r e a d   o r   n o t   I C O   f i l e s 
 
 t x t _ 5 4 5 = R^VPeN9Y1Y%
 
 o u t _ 5 4 5 = F a i l e d   t o   c r e a t e   i m a g e   f o l d e r ! 
 
 t x t _ 5 4 6 = XReN0R]z̑
 
 o u t _ 5 4 6 = A d d   f i l e s   t o   e n g i n e e r i n g 
 
 t x t _ 5 4 7 = 8^(ueN
 
 o u t _ 5 4 7 = C o m m o n   f i l e 
 
 t x t _ 5 4 8 = @b	geN
 
 o u t _ 5 4 8 = A l l   f i l e s 
 
 t x t _ 5 4 9 = `O	bveN(W]zeN9YvYbbN\ꁨR
Y6ReN0R0S_MR]z0eN9Y̑b0
 
 o u t _ 5 4 9 = T h e   f i l e   y o u   s e l e c t e d   i s   o u t s i d e   t h e   p r o j e c t   f o l d e r ,   w e   w i l l   a u t o m a t i c a l l y   c o p y   f i l e s   t o   t h e   [ c u r r e n t   p r o j e c t ]   f o l d e r . 
 
 t x t _ 5 5 0 = 
N/ec-NeveN
T0
 
 o u t _ 5 5 0 = e r r o r ! 
 
 t x t _ 5 5 1 = eQTleN
T( S/eceW[k) 
 
 o u t _ 5 5 1 = P l e a s e   e n t e r   t h e   l e g a l   f i l e   n a m e   ( E n g l i s h   o n l y ) 
 
 t x t _ 5 5 2 = 
N/ecyrkW[&{0
 
 o u t _ 5 5 2 = e r r o r ! 
 
 t x t _ 5 5 3 = dkeN]~X[(WVP{thV̑e ͑
YXR0
 
 o u t _ 5 5 3 = T h i s   f i l e   a l r e a d y   e x i s t s   i n   t h e   i m a g e   m a n a g e r ,   n o   n e e d   t o   r e p e a t . 
 
 t x t _ 5 5 4 = dkeNcN_(u-NO9eO_(u1YHeoNSuB U G 0
 
 o u t _ 5 5 4 = I f   t h i s   f i l e   i s   r e f e r e n c e d   b y   t h e   c o n t r o l ,   t h e   m o d i f i c a t i o n   w i l l   i n v a l i d a t e   t h e   r e f e r e n c e   a n d   c a u s e   t h e   s o f t w a r e   t o   B U G . 
 
 t x t _ 5 5 5 = `O N[ُHNZPT
 
 o u t _ 5 5 5 = D o   y o u   h a v e   t o   d o   t h i s ? 
 
 t x t _ 5 5 6 = SSNn  I C O   VhvQ[eN
NSN0
 
 o u t _ 5 5 6 = Y o u   c a n   o n l y   s e t   a n   I C O   i c o n ,   a n d   o t h e r   f i l e s   c a n n o t   b e   a v a i l a b l e . 
 
 t x t _ 5 5 7 = SSNnVPeNvQ[eN
NSN0
 
 o u t _ 5 5 7 = Y o u   c a n   o n l y   s e t   i m a g e   f i l e s ,   o t h e r   f i l e s   c a n   n o t . 
 
 t x t _ 5 5 8 = eN'Y\
 
 o u t _ 5 5 8 = F i l e   s i z e : 
 
 t x t _ 5 5 9 = W[
 
 o u t _ 5 5 9 = b y t e 
 
 t x t _ 5 6 0 = eN]~"N1Y
 
 o u t _ 5 6 0 = T h e   f i l e   h a s   b e e n   l o s t ! 
 
 t x t _ 5 6 1 = eN
Tf
T
 
 o u t _ 5 6 1 = D o c u m e n t   n a m e 
 
 t x t _ 5 6 2 = eN
T͑
Y
 
 o u t _ 5 6 2 = e r r o r ! 
 
 t x t _ 5 6 3 = dkeN
T]~X[(W9e:NvQ[
Ty0
 
 o u t _ 5 6 3 = T h i s   f i l e   n a m e   a l r e a d y   e x i s t s ,   p l e a s e   c h a n g e   t o   a n o t h e r   n a m e . 
 
 t x t _ 5 6 4 = ꁨR^
 
 o u t _ 5 6 4 = A u t o m a t i c   a d a p t a t i o n 
 
 t x t _ 5 6 5 = [E'Y\
 
 o u t _ 5 6 5 = A c t u a l   s i z e 
 
 t x t _ 5 6 6 = [^9SM
 
 o u t _ 5 6 6 = W i d t h   m a t c h 
 
 t x t _ 5 6 7 = ؚ^9SM
 
 o u t _ 5 6 7 = H i g h l y   m a t c h 
 
 t x t _ 5 6 8 = f
T
 
 o u t _ 5 6 8 = R e n a m e 
 
 t x t _ 5 6 9 = .^R
 
 o u t _ 5 6 9 = h e l p 
 
 t x t _ 5 7 0 = ,gVP{thVDneN{thV	v.^R
 
 o u t _ 5 7 0 = H e l p   f o r   t h i s   i m a g e   m a n a g e r   ( r e s o u r c e   f i l e   m a n a g e r ) 
 
 t x t _ 5 7 1 = mR
 
 o u t _ 5 7 1 = A d d   t o 
 
 t x t _ 5 7 2 = mReN0R{thV̑
 
 o u t _ 5 7 2 = A d d   f i l e s   t o   m a n a g e r s 
 
 t x t _ 5 7 3 = yd
 
 o u t _ 5 7 3 = R e m o v e 
 
 t x t _ 5 7 4 = N{thV-NyQ
 
 o u t _ 5 7 4 = M o v e   f r o m   t h e   m a n a g e r 
 
 t x t _ 5 7 5 = DR
 
 o u t _ 5 7 5 = A d d i t i o n a l 
 
 t x t _ 5 7 6 = DR0RcN-N
 
 o u t _ 5 7 6 = A t t a c h e d   t o   t h e   c o n t r o l 
 
 t x t _ 5 7 7 = Ry
 
 o u t _ 5 7 7 = S e p a r a t e 
 
 t x t _ 5 7 8 = TcNRy
 
 o u t _ 5 7 8 = S e p a r a t i o n   a n d   c o n t r o l 
 
 
 
 P a r t = l i b F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 7 9 = ُ^\NvQ[]zv
NT]zelm(u
 
 o u t _ 5 7 9 = T h i s   i s   a   d i f f e r e n t   p r o j e c t ,   a n d   d i f f e r e n t   p r o j e c t s   c a n n o t   b e   m i x e d ! 
 
 t x t _ 5 8 0 = (WdkeQd"}
 
 o u t _ 5 8 0 = E n t e r   s e a r c h   h e r e 
 
 t x t _ 5 8 1 = . . . . . . . Nb؏	g
 
 o u t _ 5 8 1 = . . . . . . .   T h e r e   i s   
 
 t x t _ 5 8 2 = agweu
 
 o u t _ 5 8 2 = S t r i p 
 
 t x t _ 5 8 3 = y^eN
 
 o u t _ 5 8 3 = P r i v a t e   l i b r a r y   f i l e 
 
 t x t _ 5 8 4 = ُS/fR{|
Ty
N/fsQ.͋	-NsQ.͋Td\O0
 
 o u t _ 5 8 4 = T h i s   i s   j u s t   a   c a t e g o r y   n a m e ,   n o t   a   k e y w o r d ,   p l e a s e   s e l e c t   t h e   k e y w o r d   a f t e r   o p e r a t i o n . 
 
 t x t _ 5 8 5 = d"}
 
 o u t _ 5 8 5 = s e a r c h 
 
 t x t _ 5 8 6 = ceQ0RS_MRNx
 
 o u t _ 5 8 6 = I n s e r t   t o   t h e   c u r r e n t   c o d e   e d i t o r 
 
 t x t _ 5 8 7 = l0R[INMOn
 
 o u t _ 5 8 7 = G o   t o   d e f i n e d   p o s i t i o n 
 
 
 
 P a r t = N e w O p e n   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 8 8 = 
Ty
 
 o u t _ 5 8 8 = n a m e 
 
 t x t _ 5 8 9 = eN
 
 o u t _ 5 8 9 = f i l e 
 
 t x t _ 5 9 0 = Yl
 
 o u t _ 5 9 0 = N o t e 
 
 t x t _ 5 9 1 = e^
 
 o u t _ 5 9 1 = N e w 
 
 t x t _ 5 9 2 = !jgeN9Y
 
 o u t _ 5 9 2 = T e m p l a t e   f o l d e r 
 
 t x t _ 5 9 3 = Sb _
 
 o u t _ 5 9 3 = t u r n   o n 
 
 t x t _ 5 9 4 = nzzRh
 
 o u t _ 5 9 4 = c l e a r   t h e   l i s t 
 
 t x t _ 5 9 5 = ,g0W!jg
 
 o u t _ 5 9 5 = L o c a l   t e m p l a t e 
 
 t x t _ 5 9 6 = vQ[e,geN
 
 o u t _ 5 9 6 = O t h e r   t e x t   f i l e s 
 
 t x t _ 5 9 7 = (W~!jg
 
 o u t _ 5 9 7 = O n l i n e   t e m p l a t e 
 
 t x t _ 5 9 8 = leg_. . . 
 
 o u t _ 5 9 8 = P l e a s e   l o o k   f o r w a r d   t o   . . . 
 
 t x t _ 5 9 9 = Sb _V i s u a l F r e e B a s i c ]z
 
 o u t _ 5 9 9 = O p e n   V i s u a l F r e e b a s i c   p r o j e c t 
 
 t x t _ 6 0 0 = V i s u a l F r e e B a s i c   ]zbF B ;NeN
 
 o u t _ 6 0 0 = V i s u a l F r e e B a s i c   p r o j e c t   o r   F B   m a i n   f i l e 
 
 t x t _ 6 0 1 = V i s u a l F r e e B a s i c   ]z
 
 o u t _ 6 0 1 = V i s u a l F r e e B a s i c   p r o j e c t 
 
 t x t _ 6 0 2 = F r e e B a s i c   ;NeN
 
 o u t _ 6 0 2 = F r e e B a s i c   m a i n   f i l e 
 
 t x t _ 6 0 3 = @b	geN
 
 o u t _ 6 0 3 = A l l   f i l e s 
 
 t x t _ 6 0 4 = e^]zbSb _]z
 
 o u t _ 6 0 4 = N e w   p r o j e c t   o r   o p e n   p r o j e c t 
 
 t x t _ 6 0 5 = e^]z
 
 o u t _ 6 0 5 = N e w   p r o j e c t 
 
 t x t _ 6 0 6 = Sb _]z
 
 o u t _ 6 0 6 = O p e n   p r o j e c t 
 
 t x t _ 6 0 7 =  gяO(u
 
 o u t _ 6 0 7 = R e c e n t l y   U s e d 
 
 t x t _ 6 0 8 = s	gcN
 
 o u t _ 6 0 8 = c o n t r o l 
 
 t x t _ 6 0 9 = s	gcN
 
 o u t _ 6 0 9 = p l u g i n 
 
 t x t _ 6 1 0 = Sm
 
 o u t _ 6 1 0 = c a n c e l 
 
 t x t _ 6 1 1 = yd
 
 o u t _ 6 1 1 = R e m o v e 
 
 
 
 P a r t = P l a n n e d S p e e d   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 6 1 2 = ۏ^c:y
 
 o u t _ 6 1 2 = P r o g r e s s   p r o m p t 
 
 t x t _ 6 1 3 = Sm
 
 o u t _ 6 1 3 = c a n c e l 
 
 t x t _ 6 1 4 = ]\Oۏ^
 
 o u t _ 6 1 4 = w o r k   p r o g r e s s 
 
 
 
 P a r t = P r o V a l u e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 6 1 5 = O9e
 
 o u t _ 6 1 5 = m o d i f y 
 
 t x t _ 6 1 6 = O9e]z
 
 o u t _ 6 1 6 = M o d i f y i n g   t h e   p r o j e c t : 
 
 t x t _ 6 1 7 = 
N/TRzSE X E 	e/TRzS
 
 o u t _ 6 1 7 = D o   n o t   s t a r t   w i n d o w   ( E X E )   N o   s t a r t - u p   w i n d o w 
 
 t x t _ 6 1 8 = R`c^D L L 	e/TRzS
 
 o u t _ 6 1 8 = D y n a m i c   L i n k   L i b r a r y   ( D L L )   N o   b o o t   w i n d o w 
 
 t x t _ 6 1 9 = Y`c^L I B 	e/TRzS
 
 o u t _ 6 1 9 = S t a t i c   L i n k   L i b r a r y   ( L I B )   N o   b o o t   w i n d o w 
 
 t x t _ 6 2 0 = ؞Vh
 
 o u t _ 6 2 0 = D e f a u l t   i c o n 
 
 t x t _ 6 2 1 = e^
 
 o u t _ 6 2 1 = N e w 
 
 t x t _ 6 2 2 = 	b]zeN9Y( ]zvU_) 
 
 o u t _ 6 2 2 = S e l e c t   P r o j e c t   F o l d e r   ( P r o j e c t   C a t a l o g ) 
 
 t x t _ 6 2 3 = ؏leQ]z
Ty0{ C R L F } ͑eeQ
 
 o u t _ 6 2 3 = N o   p r o j e c t   n a m e   i s   n o t   e n t e r e d . 
 
 t x t _ 6 2 4 = ؏leQ]zvU_0{ C R L F } ͑eeQ
 
 o u t _ 6 2 4 = N o   p r o j e c t   c a t a l o g   y e t . 
 
 t x t _ 6 2 5 = ؏leQubeN0{ C R L F } ͑eeQ
 
 o u t _ 6 2 5 = I   h a v e n ' t   e n t e r e d   t h e   g e n e r a t e d   f i l e   y e t . 
 
 t x t _ 6 2 6 = ؏leQ]zeN0{ C R L F } ͑eeQ
 
 o u t _ 6 2 6 = I   h a v e n ' t   e n t e r e d   t h e   p r o j e c t   f i l e   y e t . 
 
 t x t _ 6 2 7 = ]z
Ty̑S+T^lW[&{0{ C R L F } 
NS+TNRNUOW[&{{ C R L F } 
 
 o u t _ 6 2 7 = T h e   p r o j e c t   n a m e   c o n t a i n s   i l l e g a l   c h a r a c t e r s . { C R L F } 
 
 t x t _ 6 2 8 = ]zvU_
Ty̑S+T^lW[&{0{ C R L F } 
NS+TNRNUOW[&{bzz<h{ C R L F } 
 
 o u t _ 6 2 8 = T h e   p r o j e c t   d i r e c t o r y   n a m e   c o n t a i n s   i l l e g a l   c h a r a c t e r s . { C R L F } 
 
 t x t _ 6 2 9 = ubeN
T̑S+T^lW[&{0{ C R L F } 
NS+TNRNUOW[&{bzz<h{ C R L F } 
 
 o u t _ 6 2 9 = T h e   g e n e r a t e d   f i l e   n a m e   c o n t a i n s   i l l e g a l   c h a r a c t e r s . { C R L F } 
 
 t x t _ 6 3 0 = ]zeN
T̑S+T^lW[&{0{ C R L F } 
NS+TNRNUOW[&{bzz<h{ C R L F } 
 
 o u t _ 6 3 0 = T h e   p r o j e c t   f i l e   n a m e   c o n t a i n s   i l l e g a l   c h a r a c t e r s . { C R L F } 
 
 t x t _ 6 3 1 = R^eN9YeQelR^eN9Y
 
 o u t _ 6 3 1 = A n   e r r o r   o c c u r r e d   w h i l e   c r e a t i n g   a   f o l d e r ,   y o u   c a n ' t   c r e a t e   a   f o l d e r 
 
 t x t _ 6 3 2 = S/fNNSV bv{ C R L F } 1 . xv]nbc*Nv[ň{ C R L F } 2 . dkv/fIQqbc*Nv[ň{ C R L F } 3 . l	gdkvbc*Nv[ň{ C R L F } 4 . eN9Y
Ty	g^lW[&{f
T
 
 o u t _ 6 3 2 = I t   m a y   b e   c a u s e d   b y   t h e   f o l l o w i n g   r e a s o n s :   { C R L F }   1 .   T h e   d i s k   i s   f u l l ,   p l e a s e   i n s t a l l   a n o t h e r   d i s k !   { C R L F } 2 .   T h i s   d i s k   i s   a   C D - R O M   d r i v e ,   p l e a s e   u s e   a n o t h e r   d i s k   t o   i n s t a l l !   { C R L F } 3 .   T h e r e   i s   n o   s u c h   d i s k ,   p l e a s e   i n s t a l l   a n o t h e r   o n e !   { C R L F } 4 .   T h e r e   a r e   i l l e g a l   c h a r a c t e r s   i n   t h e   f o l d e r   n a m e ,   p l e a s e   c h a n g e   t h e   n a m e ! 
 
 t x t _ 6 3 3 = 
Y6ReNeQ
 
 o u t _ 6 3 3 = A n   e r r o r   o c c u r r e d   w h i l e   c o p y i n g   t h e   f i l e ! 
 
 t x t _ 6 3 4 = 
Y6R
 
 o u t _ 6 3 4 = C o p y : 
 
 t x t _ 6 3 5 = 0Rvh
 
 o u t _ 6 3 5 = G o   t o   t h e   g o a l : 
 
 t x t _ 6 3 6 = S/fNNSV bv{ C R L F } 1 . 	goN(WO(u-NsQ{ C R L F } 2 . @gkoNb*bsQ@gkoN{ C R L F } 3 . CgP
NY {tNЏL{ C R L F }           


]hgTfckbT|R܏zd\O0
 
 o u t _ 6 3 6 = I t   m a y   b e   c a u s e d   b y   t h e   f o l l o w i n g   r e a s o n s :   { C R L F }   1 .   T h e r e   i s   s o f t w a r e   i n   u s e ,   p l e a s e   c l o s e   i t !   { C R L F } 2 .   A n t i - v i r u s   s o f t w a r e   i s   b l o c k i n g ,   p l e a s e   t u r n   o f f   t h e   a n t i - v i r u s   s o f t w a r e !   { C R L F } 3 .   I n s u f f i c i e n t   p e r m i s s i o n s ,   y o u   n e e d   t o   r u n   a s   a   m a n a g e r !   { C R L F }   - - - - P l e a s e   c h e c k   a n d   c o r r e c t   i t   y o u r s e l f   o r   c o n t a c t   Y o n g f a n g   f o r   r e m o t e   o p e r a t i o n . 
 
 t x t _ 6 3 7 = 
Y6ReNeQ
 
 o u t _ 6 3 7 = E r r o r   w h e n   c o p y i n g   f i l e 
 
 t x t _ 6 3 8 = ]zvU_
N/f*NzzvU_S+T	gQ[0{ C R L F } 
NSN(W^zzvU_̑e^]z0
 
 o u t _ 6 3 8 = T h e   p r o j e c t   c a t a l o g   i s   n o t   a   s p a c e   c a t a l o g ,   i n c l u d i n g   c o n t e n t . 
 
 t x t _ 6 3 9 = ]zvU_
NSN(W9hvU_0
 
 o u t _ 6 3 9 = T h e   p r o j e c t   c a t a l o g   c a n n o t   b e   i n   t h e   r o o t   d i r e c t o r y . 
 
 t x t _ 6 4 0 = ]zvU__{ C R L F } hgeQ[tev]zvU_
 
 o u t _ 6 4 0 = E n g i n e e r i n g   c a t a l o g   p a t h   e r r o r ! 
 
 t x t _ 6 4 1 = R^eN9YeQelR^eN9Y{ C R L F } S/fNNSV bv{ C R L F } 1 . xv]nbc*Nv[ň{ C R L F } 2 . dkv/fIQqbc*Nv[ň{ C R L F } 3 . l	gdkvbc*Nv[ň{ C R L F } 4 . eN9Y
Ty	g^lW[&{f
T{ C R L F }                  0 0 0



]hgTfck0
 
 o u t _ 6 4 1 = A n   e r r o r   o c c u r r e d   w h i l e   c r e a t i n g   t h e   f o l d e r .   T h e   f a i l u r e   t o   c r e a t e   t h e   f o l d e r   { C R L F }   m a y   b e   c a u s e d   b y   t h e   f o l l o w i n g   r e a s o n s :   { C R L F }   1 .   T h e   d i s k   i s   f u l l ,   p l e a s e   i n s t a l l   a n o t h e r   o n e !   { C R L F } 2 .   T h i s   d i s k   i s   a   C D - R O M   d r i v e ,   p l e a s e   u s e   a n o t h e r   d i s k   t o   i n s t a l l !   { C R L F } 3 .   T h e r e   i s   n o   s u c h   d i s k ,   p l e a s e   i n s t a l l   a n o t h e r   o n e !   { C R L F } 4 .   T h e r e   a r e   i l l e g a l   c h a r a c t e r s   i n   t h e   f o l d e r   n a m e ,   p l e a s e   c h a n g e   t h e   n a m e !   { C R L F }    0 0 0



P l e a s e   c h e c k   a n d   c o r r e c t   i t   y o u r s e l f . 
 
 t x t _ 6 4 2 = vh]zelO9e{ C R L F } hgvheN
 
 o u t _ 6 4 2 = T a r g e t   p r o j e c t   c a n n o t   b e   m o d i f i e d ! 
 
 t x t _ 6 4 3 = ]z!jg	g{ C R L F } hg]z!jg
 
 o u t _ 6 4 3 = E n g i n e e r i n g   t e m p l a t e s   h a v e   e r r o r s ! 
 
 t x t _ 6 4 4 = ' NbQ[1u  V i s u a l F r e e B a s i c   
 
 o u t _ 6 4 4 = ' T h e   f o l l o w i n g   i s   V i s u a l F r e e b a s i c 
 
 t x t _ 6 4 5 =   ꁨRNuR]O9e
 
 o u t _ 6 4 5 = A u t o m a t i c a l l y   g e n e r a t e d ,   p l e a s e   d o   n o t   m o d i f y   y o u r s e l f 
 
 t x t _ 6 4 6 = V F B Qpe^ceQvMOn( hQ\Q, (W_(u_vW@x^KNT) , ُ/fB A S ]z/ecO(uV F B ̑vnx^Ty^eNI{, ScT1\el/ec0
 
 o u t _ 6 4 6 = V F B 
 
 t x t _ 6 4 7 = 	gzSv]z_{	-N  G D I +   /ecV:NzS G D I +   
 
 o u t _ 6 4 7 = P r o j e c t   w i t h   a   w i n d o w ,   y o u   m u s t   s e l e c t   G D I +   s u p p o r t   b e c a u s e   t h e   w i n d o w   n e e d s   G D I + 
 
 t x t _ 6 4 8 = ]z
Ty
 
 o u t _ 6 4 8 = p r o j e c t   n a m e : 
 
 t x t _ 6 4 9 = ]zvU_
 
 o u t _ 6 4 9 = P r o j e c t   c a t a l o g : 
 
 t x t _ 6 5 0 = . . 
 
 o u t _ 6 5 0 = . . 
 
 t x t _ 6 5 1 = nx[
 
 o u t _ 6 5 1 = d e t e r m i n e 
 
 t x t _ 6 5 2 = Sm
 
 o u t _ 6 5 2 = c a n c e l 
 
 t x t _ 6 5 3 = lʑ
 
 o u t _ 6 5 3 = N o t e : 
 
 t x t _ 6 5 4 = lQS
Ty
 
 o u t _ 6 5 4 = c o m p a n y   n a m e : 
 
 t x t _ 6 5 5 = eNc
 
 o u t _ 6 5 5 = F i l e   D e s c r i p t i o n : 
 
 t x t _ 6 5 6 = HrCg
 
 o u t _ 6 5 6 = c o p y r i g h t : 
 
 t x t _ 6 5 7 = lQFUh
 
 o u t _ 6 5 7 = T r a d e m a r k : 
 
 t x t _ 6 5 8 = NT
Ty
 
 o u t _ 6 5 8 = p r o d u c t   n a m e : 
 
 t x t _ 6 5 9 = ;NHr
 
 o u t _ 6 5 9 = M a i n   v e r s i o n : 
 
 t x t _ 6 6 0 = 0 
 
 o u t _ 6 6 0 = 0 
 
 t x t _ 6 6 1 = P[Hr
 
 o u t _ 6 6 1 = S u b - v e r s i o n : 
 
 t x t _ 6 6 2 = Ock
 
 o u t _ 6 6 2 = C o r r e c t : 
 
 t x t _ 6 6 3 = ы
 
 o u t _ 6 6 3 = C o m p i l e : 
 
 t x t _ 6 6 4 = k!kыTꁨRGS~ыHr,gS
 
 o u t _ 6 6 4 = A u t o m a t i c a l l y   u p g r a d e   t h e   c o m p i l i n g   v e r s i o n   n u m b e r   e a c h   t i m e 
 
 t x t _ 6 6 5 = ubeN
 
 o u t _ 6 6 5 = G e n e r a t e   f i l e s : 
 
 t x t _ 6 6 6 = /TRzS
 
 o u t _ 6 6 6 = S t a r t   w i n d o w 
 
 t x t _ 6 6 7 = NVb_^-N	b
 
 o u t _ 6 6 7 = S e l e c t   f r o m   t h e   g r a p h i c s   l i b r a r y 
 
 t x t _ 6 6 8 =  Rdыubv4NeeN
 
 o u t _ 6 6 8 = D e l e t e   t e m p o r a r y   f i l e s   g e n e r a t e d 
 
 t x t _ 6 6 9 = /T(uX P ;N/ec
 
 o u t _ 6 6 9 = E n a b l e   X P   t o p i c   s u p p o r t 
 
 t x t _ 6 7 0 = S{tXTCgP
 
 o u t _ 6 7 0 = G e t   a d m i n i s t r a t o r   p r i v i l e g e s 
 
 t x t _ 6 7 1 = /T(u/ec  G D I +   ( G D I   p l u s ) 
 
 o u t _ 6 7 1 = E n a b l e   s u p p o r t   G D I   +   ( G D I   P L U S ) 
 
 t x t _ 6 7 2 = >f:yc6RSzS
 
 o u t _ 6 7 2 = D i s p l a y   c o n s o l e   w i n d o w 
 
 t x t _ 6 7 3 = Ջ!j_L]eQՋOo`	
 
 o u t _ 6 7 3 = D e b u g   m o d e   ( e m b e d d i n g   d e b u g g i n g   i n f o r m a t i o n ) 
 
 t x t _ 6 7 4 = ]zeN
 
 o u t _ 6 7 4 = P r o j e c t   F i l e s : 
 
 t x t _ 6 7 5 = ^\'`
 
 o u t _ 6 7 5 = A t t r i b u t e s 
 
 t x t _ 6 7 6 = NTHr,g
 
 o u t _ 6 7 6 = p r o d u c t   v e r s i o n 
 
 t x t _ 6 7 7 = eNHr,g
 
 o u t _ 6 7 7 = f i l e   v e r s i o n 
 
 t x t _ 6 7 8 = U n i c o d e   !j_eW[:NW S t r i n g {|W) 
 
 o u t _ 6 7 8 = U n i c o d e   m o d e   ( t e x t   i s   W S t r i n g   t y p e ) 
 
 t x t _ 6 7 9 = E X E Vh
 
 o u t _ 6 7 9 = E X E   i c o n 
 
 t x t _ 6 8 0 = .^R
 
 o u t _ 6 8 0 = h e l p 
 
 t x t _ 6 8 1 = W[&{Ɩ
 
 o u t _ 6 8 1 = c h a r a c t e r   s e t : 
 
 t x t _ 6 8 2 = a n s i W[&{2N؞Nxu
 
 o u t _ 6 8 2 = A N S I   s t r i n g   d e f a u l t   c o d e   p a g e : 
 
 t x t _ 6 8 3 = DR	y
 
 o u t _ 6 8 3 = A d d i t i o n a l   o p t i o n s 
 
 t x t _ 6 8 4 = 9 3 6 
 
 o u t _ 6 8 4 = 9 3 6 
 
 t x t _ 6 8 5 = SыTeы NNՋ!j_
 
 o u t _ 6 8 5 = D o u b l e   c o m p i l a t i o n ,   c o m p i l e   a   d e b u g   m o d e 
 
 t x t _ 6 8 6 = /T(uYV 
 
 o u t _ 6 8 6 = E n a b l e   m u l t i - l a n g u a g e 
 
 t x t _ 6 8 7 = DRы	y
 
 o u t _ 6 8 7 = A d d i t i o n a l   c o m p i l a t i o n   o p t i o n 
 
 t x t _ 6 8 8 = ]z
 
 o u t _ 6 8 8 = P r o j e c t 
 
 t x t _ 6 8 9 = ؚ~
 
 o u t _ 6 8 9 = a d v a n c e d 
 
 t x t _ 6 9 0 = O(u  G C C   ыNx6 4 MOoN	
N	/fُ*N3 2 MOoNS	 g~ыTvGlNxO
NvT	
 
 o u t _ 6 9 0 = U s e   G C C   c o m p i l e d   c o d e   ( 6 4 - b i t   s o f t w a r e   s e l e c t i o n   i s   n o t   s e l e c t e d ,   3 2 - b i t   s o f t w a r e   i s   o p t i o n a l ) 
 
 t x t _ 6 9 1 = /ec|Q[  V i s u a l B a s i c 6   !j_v  o n   e r r o r   TꁨRpe~LuzzcI{hg\OXRNxϑ0
 
 o u t _ 6 9 1 = S u p p o r t   f o r   c h e c k i n g   t h e   V i s u a l B a s i c 6   m o d e   f o r   c h e c k ,   w h i c h   w i l l   i n c r e a s e   t h e   a m o u n t   o f   c o d e . 
 
 t x t _ 6 9 2 = OX[Nx0WV f\eN	(uNGlՋeRg(u0
 
 o u t _ 6 9 2 = S a v e   t h e   c o d e   m a p   ( m a p p i n g   f i l e )   f o r   a s s e m b l y   a d j u s t m e n t   t i m e   a n a l y s i s . 
 
 t x t _ 6 9 3 = /T(u'`Rg0ЏLSgbLeNT\(Wz^vU_-NR^ N*Ng m o n . o u t eNO(uG P R O F egRgz^vgbL`Q0
 
 o u t _ 6 9 3 = E n a b l e   p e r f o r m a n c e   a n a l y s i s . 
 
 t x t _ 6 9 4 = G C C OS
 
 o u t _ 6 9 4 = G C C   o p t i m i z a t i o n : 
 
 t x t _ 6 9 5 = 0 ~
NOS	
 
 o u t _ 6 9 5 = 0   l e v e l   ( n o n - o p t i m i z e d ) 
 
 t x t _ 6 9 6 = 1 ~؞OS	
 
 o u t _ 6 9 6 = L e v e l   1   ( d e f a u l t   o p t i m i z a t i o n ) 
 
 t x t _ 6 9 7 = 2 ~ؚ~OS	
 
 o u t _ 6 9 7 = L e v e l   2   ( a d v a n c e d   o p t i m i z a t i o n ) 
 
 t x t _ 6 9 8 = 3 ~m^OS
NcP	
 
 o u t _ 6 9 8 = L e v e l   3   ( d e p t h   o p t i m i z a t i o n ) 
 
 t x t _ 6 9 9 = QTGl
 
 o u t _ 6 9 9 = I n l i n e   a s s e m b l y : 
 
 t x t _ 7 0 0 = i n t e l   yr\l<h_؞	
 
 o u t _ 7 0 0 = I n t e l   I n t e l   L a w   F o r m a t   ( d e f a u l t ) 
 
 t x t _ 7 0 1 = a t t   <h_ыe_:N  G C C   eMbS(u
 
 o u t _ 7 0 1 = A T T   f o r m a t ,   c o m p i l a t i o n   m o d e   i s   a v a i l a b l e   f o r   G C C 
 
 t x t _ 7 0 2 = O(ueNHr,gS
 
 o u t _ 7 0 2 = U s e   t h e   f i l e   v e r s i o n   n u m b e r 
 
 t x t _ 7 0 3 = O(u^\'`THr,g
 
 o u t _ 7 0 3 = U s e   p r o p e r t i e s   a n d   v e r s i o n s 
 
 
 
 P a r t = t a b F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 0 4 = te  B\  MOn
 
 o u t _ 7 0 4 = A d j u s t i n g   l a y e r   p o s i t i o n 
 
 t x t _ 7 0 5 = !
 
 o u t _ 7 0 5 = !
 
 t x t _ 7 0 6 = !
 
 o u t _ 7 0 6 = !
 
 
 
 P a r t = V f b O p t i o n   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 0 7 = sX	y
 
 o u t _ 7 0 7 = E n v i r o n m e n t a l   o p t i o n 
 
 t x t _ 7 0 8 = laeN9YI{W[&{
NSN/fkpfeb-N	gzz<hI{yrkW[&{0
 
 o u t _ 7 0 8 = N o t e :   T h e   c h a r a c t e r s   s u c h   a s   f o l d e r s   c a n n o t   b e   s p e c i a l   c h a r a c t e r s   s u c h   a s   M a r s   o r   m i d d l e   s p a c e s . 
 
 t x t _ 7 0 9 = nx[
 
 o u t _ 7 0 9 = d e t e r m i n e 
 
 t x t _ 7 1 0 = Sm
 
 o u t _ 7 1 0 = c a n c e l 
 
 t x t _ 7 1 1 = 8^ĉ	y
 
 o u t _ 7 1 1 = G e n e r a l   o p t i o n 
 
 t x t _ 7 1 2 = NxhV	y
 
 o u t _ 7 1 2 = C o d e   e d i t o r   o p t i o n 
 
 t x t _ 7 1 3 = NxhVMr
 
 o u t _ 7 1 3 = C o d e   e d i t o r   c o l o r i n g 
 
 t x t _ 7 1 4 = zShV
 
 o u t _ 7 1 4 = W i n d o w   e d i t o r 
 
 t x t _ 7 1 5 = ыhVn
 
 o u t _ 7 1 5 = C o m p i l e r   s e t t i n g s 
 
 t x t _ 7 1 6 = ;Nr
 
 o u t _ 7 1 6 = T h e m e   c o l o r 
 
 t x t _ 7 1 7 = cN{t
 
 o u t _ 7 1 7 = P l u g - i n   m a n a g e m e n t 
 
 t x t _ 7 1 8 = ꁚ[IN]wQ
 
 o u t _ 7 1 8 = C u s t o m i z e 
 
 t x t _ 7 1 9 = YV 
 
 o u t _ 7 1 9 = m u l t i - l i n g u a l 
 
 t x t _ 7 2 0 = (u7b
 
 o u t _ 7 2 0 = u s e r 
 
 t x t _ 7 2 1 = 	y]~O9e`O^gYUOZP{ C R L F } 0/f0      OX[O9ev	yQsQ	y[݋Fh{ C R L F } 0&T0      
NOX[O9evcsQ	y[݋Fh{ C R L F } 0Sm0  
NsQ[݋Fh
NOX[O9e(Www	y0
 
 o u t _ 7 2 1 = T h e   o p t i o n s   h a v e   b e e n   m o d i f i e d ,   w h a t   d o   y o u   w a n t   t o   d o ?   { C R L F } [ Y e s ]   S a v e   t h e   m o d i f i e d   o p t i o n   a n d   t h e n   c l o s e   t h e   o p t i o n   d i a l o g   b o x   { C R L F } [ N o ]   D o   n o t   s a v e   t h e   m o d i f i c a t i o n ,   c l o s e   t h e   o p t i o n   d i a l o g   b o x   d i r e c t l y   { C R L F } [ C a n c e l ]   D o   n o t   c l o s e   t h e   d i a l o g   b o x ,   d o   n o t   s a v e   t h e   m o d i f i c a t i o n ,   l o o k   a t   t h e   o p t i o n s   . 
 
 t x t _ 7 2 2 = 9eS T ͑/T  V i s u a l F r e e B a s i c   TMbhQ萇eW[9eS&TR_Y]~Sb _vzS
NOzsS9eS0
 
 o u t _ 7 2 2 = A f t e r   c h a n g i n g   t h e   l a n g u a g e ,   y o u   n e e d   t o   r e s t a r t   V i s u a l F r e e B a s i   t o   c h a n g e   a l l   t e x t ,   o t h e r w i s e   m a n y   o p e n   w i n d o w s   w i l l   n o t   c h a n g e   i m m e d i a t e l y . 
 
 t x t _ 7 2 3 = NzS;NTek
 
 o u t _ 7 2 3 = S y n c h r o n i z e   w i t h   w i n d o w   t h e m e 
 
 t x t _ 7 2 4 = (WdkeQd"}
 
 o u t _ 7 2 4 = o u t _ 6 7 9 = E n t e r   s e a r c h   h e r e 
 
 t x t _ 7 2 5 = nx[( & O ) 
 
 o u t _ 7 2 5 = D e t e r m i n e   ( & O ) 
 
 t x t _ 7 2 6 = Sm( & C ) 
 
 o u t _ 7 2 6 = C a n c e l   ( & C ) 
 
 
 
 P a r t = V f b O p t i o n 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 2 7 = 	beN9Y
 
 o u t _ 7 2 7 = S e l e c t   a   f o l d e r 
 
 t x t _ 7 2 8 = AQЏLY*NV i s u a l F r e e B a s i c 
 
 o u t _ 7 2 8 = A l l o w   m u l t i p l e   V i s u a l F r e e b a s i c 
 
 t x t _ 7 2 9 =  QV i s u a l F r e e B a s i c   ꁨROX[eN
 
 o u t _ 7 2 9 = E x i t   V i s u a l F r e e B a s i c   a u t o m a t i c a l l y   s a v e   f i l e s 
 
 t x t _ 7 3 0 = ꁨROX[k1 ROX[1 !k	
 
 o u t _ 7 3 0 = A u t o m a t i c   s a v i n g   ( 1   t i m e   e v e r y   1   m i n u t e ) 
 
 t x t _ 7 3 1 = ꁨRsQT]zeN* . f f p ; * . b a s 	
 
 o u t _ 7 3 1 = A u t o m a t i c   r e l a t e d   p r o j e c t   f i l e   ( *   . f f p ;   * .   B A S ) 
 
 t x t _ 7 3 2 = O(u\Pk!kыe
Y6R]znx0RNbeN9Y̑	
 
 o u t _ 7 3 2 = U s e   m i r r o r   ( c o p y   t h e   p r o j e c t   s o u r c e   c o d e   t o   t h e   f o l l o w i n g   f o l d e r   e a c h   t i m e   y o u   c o m p i l e ) 
 
 t x t _ 7 3 3 = \P1 
 
 o u t _ 7 3 3 = M i r r o r   1 : 
 
 t x t _ 7 3 4 = . . . 
 
 o u t _ 7 3 4 = . . . 
 
 t x t _ 7 3 5 = \P2 
 
 o u t _ 7 3 5 = M i r r o r   2 : 
 
 t x t _ 7 3 6 = \P3 
 
 o u t _ 7 3 6 = M i r r o r   3 : 
 
 t x t _ 7 3 7 = ꁨRYNNxO9eTk6 0 yYN N!k	
 
 o u t _ 7 3 7 = A u t o m a t i c   b a c k u p   c o d e   ( b a c k   e v e r y   6 0   s e c o n d s ) 
 
 t x t _ 7 3 8 = eN9Y
 
 o u t _ 7 3 8 = f o l d e r : 
 
 t x t _ 7 3 9 = ؞]zeN9Y
 
 o u t _ 7 3 9 = D e f a u l t   p r o j e c t   f o l d e r : 
 
 t x t _ 7 4 0 = hh>f:y]zeN_
 
 o u t _ 7 4 0 = T i t l e   b a r   S h o w   p r o j e c t   f i l e   p a t h 
 
 t x t _ 7 4 1 = hh>f:yV F B Hr,gS
 
 o u t _ 7 4 1 = T i t l e   b a r   s h o w s   V F B   v e r s i o n   n u m b e r 
 
 t x t _ 7 4 2 = /TRV i s u a l F r e e B a s i c TSb _
N!k gTO(uv]z
 
 o u t _ 7 4 2 = O p e n   t h e   l a s t   l a s t   u s e d   p r o j e c t   a f t e r   s t a r t i n g   V i s u a l F r e e b a s i c 
 
 
 
 P a r t = V f b O p t i o n 1 0   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 4 3 = NS_(u7b	beMb(u
 
 o u t _ 7 4 3 = C a l l   o n l y   w h e n   t h e   u s e r   i s   s e l e c t e d 
 
 t x t _ 7 4 4 = (WыMR(u
 
 o u t _ 7 4 4 = C a l l   b e f o r e   c o m p i l a t i o n 
 
 t x t _ 7 4 5 = (WыT(u
 
 o u t _ 7 4 5 = C a l l   a f t e r   c o m p i l i n g 
 
 t x t _ 7 4 6 = Sb _]wQeNE X E 
 
 o u t _ 7 4 6 = O p e n   T o o l s   F i l e   E X E 
 
 t x t _ 7 4 7 = ^(uoN
 
 o u t _ 7 4 7 = a p p l i c a t i o n 
 
 t x t _ 7 4 8 = e]wQ
 
 o u t _ 7 4 8 = N e w   t o o l 
 
 t x t _ 7 4 9 = `Owv RdT
 
 o u t _ 7 4 9 = D o   y o u   r e a l l y   d e l e t e   i t ? 
 
 t x t _ 7 5 0 = e^
 
 o u t _ 7 5 0 = N e w 
 
 t x t _ 7 5 1 =  Rd
 
 o u t _ 7 5 1 = d e l e t e 
 
 t x t _ 7 5 2 = %
 
 o u t _ 7 5 2 = %
 
 t x t _ 7 5 3 = %
 
 o u t _ 7 5 3 = %
 
 t x t _ 7 5 4 = ]wQ
Ty
 
 o u t _ 7 5 4 = T o o l   N a m e : 
 
 t x t _ 7 5 5 = }TN
 
 o u t _ 7 5 5 = c o m m a n d : 
 
 t x t _ 7 5 6 = Spe< P > < S > < W > < R > < E > 
 
 o u t _ 7 5 6 = P a r a m e t e r s :   < P > < S > < W > < R > < E > 
 
 t x t _ 7 5 7 = . . . 
 
 o u t _ 7 5 7 = . . . 
 
 t x t _ 7 5 8 = d\O
 
 o u t _ 7 5 8 = o p e r a t i n g : 
 
 t x t _ 7 5 9 = (u]wQec:ynx
 
 o u t _ 7 5 9 = P l e a s e   c o n f i r m   w h e n   c a l l i n g   t h e   t o o l 
 
 t x t _ 7 6 0 = I{_]wQ[b6qT~~
 
 o u t _ 7 6 0 = W a i t i n g   f o r   t h e   t o o l   t o   c o m p l e t e   a n d   t h e n   c o n t i n u e 
 
 t x t _ 7 6 1 = < P >   ]z
Ty{ C R L F } < S >   neN{ C R L F } < W > S_MRUS͋{ C R L F } < R >   QeN9Y{ C R L F } < E >   E x e / D L L QeN
T
 
 o u t _ 7 6 1 = < P >   P r o j e c t   n a m e   { C R L F } < S >   S o u r c e   f i l e   { C R L F } < W > C u r r e n t   w o r d   { C R L F } < R >   O u t p u t   f o l d e r   { C R L F } < E >   E x e / D L L   o u t p u t   f i l e   n a m e 
 
 
 
 P a r t = V f b O p t i o n 1 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 6 2 = d"}
 
 o u t _ 7 6 2 = s e a r c h 
 
 t x t _ 7 6 3 = / O9e
 
 o u t _ 7 6 3 = E d i t 
 
 t x t _ 7 6 4 = eXvU_
 
 o u t _ 7 6 4 = A d d   d i r e c t o r y 
 
 t x t _ 7 6 5 = eXS
 
 o u t _ 7 6 5 = N e w   s t a t e m e n t 
 
 t x t _ 7 6 6 =  Rd
 
 o u t _ 7 6 6 = d e l e t e 
 
 
 
 P a r t = V f b O p t i o n 1 2   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 6 7 = laO9e TRQ[ ͑ _  V i s u a l F r e e B a s i c   TMb9eS0
 
 o u t _ 7 6 7 = N o t e :   A f t e r   t h e   l a n g u a g e   i s   m o d i f i e d ,   p a r t   o f   t h e   c o n t e n t   c a n   b e   c h a n g e d   o n l y   a f t e r   r e o p e n i n g   V i s u a l F r e e B a s i c . 
 
 
 
 P a r t = V f b O p t i o n 2   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 6 8 = \Q
 
 o u t _ 7 6 8 = l o w e r   c a s e 
 
 t x t _ 7 6 9 = 'YQ
 
 o u t _ 7 6 9 = c a p i t a l 
 
 t x t _ 7 7 0 = W[k'YQ
 
 o u t _ 7 7 0 = F i r s t   l e t t e r   c a p i t a l 
 
 t x t _ 7 7 1 = SHr'Y\Q
 
 o u t _ 7 7 1 = O r i g i n a l   c a s e 
 
 t x t _ 7 7 2 = W[&{Ɩ
 
 o u t _ 7 7 2 = c h a r a c t e r   s e t : 
 
 t x t _ 7 7 3 = lؚN>f:y
 
 o u t _ 7 7 3 = S y n t a x   h i g h l i g h t 
 
 t x t _ 7 7 4 = /TRNxc:y
 
 o u t _ 7 7 4 = S t a r t   c o d e   p r o m p t 
 
 t x t _ 7 7 5 = /TRꁨR[b
 
 o u t _ 7 7 5 = S t a r t   a u t o m a t i c   c o m p l e t i o n 
 
 t x t _ 7 7 6 = ybkIQh0ReW[&{:S
 
 o u t _ 7 7 6 = N o   c u r s o r   t o   t h e   u n s c r u p u l o u s   a r e a 
 
 t x t _ 7 7 7 = zQ>f:yS_MRL
 
 o u t _ 7 7 7 = H i g h l i g h t   t h e   c u r r e n t   l i n e 
 
 t x t _ 7 7 8 = 6Rh&{T A B \O:Nzz<hYt
 
 o u t _ 7 7 8 = T a b   T a b   a s   s p a c e   p r o c e s s i n g 
 
 t x t _ 7 7 9 = ꁨR)ۏ
 
 o u t _ 7 7 9 = A u t o m a t i c   i n d e n t a t i o n 
 
 t x t _ 7 8 0 = AQO9e  V F B ^eN
 
 o u t _ 7 8 0 = A l l o w   m o d i f i c a t i o n   o f   V F B   l i b r a r y   f i l e s 
 
 t x t _ 7 8 1 = >f:ybS:S
 
 o u t _ 7 8 1 = D i s p l a y   f o l d i n g   a r e a 
 
 t x t _ 7 8 2 = >f:yLS
 
 o u t _ 7 8 2 = D i s p l a y   l i n e   n u m b e r 
 
 t x t _ 7 8 3 = >f:y)ۏ~
 
 o u t _ 7 8 3 = S h o w   n a r r o w   l i n e 
 
 t x t _ 7 8 4 = LW[&{SLu~
 
 o u t _ 7 8 4 = R o w   c h a r a c t e r   r i g h t 
 
 t x t _ 7 8 5 = T A B zz<hW[&{pe
 
 o u t _ 7 8 5 = T a b   s p a c e   c h a r a c t e r   n u m b e r : 
 
 t x t _ 7 8 6 = 3 
 
 o u t _ 7 8 6 = 3 
 
 t x t _ 7 8 7 = eHh
 
 o u t _ 7 8 7 = P r o g r a m : 
 
 t x t _ 7 8 8 = MOn
 
 o u t _ 7 8 8 = p o s i t i o n : 
 
 t x t _ 7 8 9 = 8 0 
 
 o u t _ 7 8 9 = 8 0 
 
 t x t _ 7 9 0 = W[SO
 
 o u t _ 7 9 0 = F o n t 
 
 t x t _ 7 9 1 = >f:yQpebǏzL^r
 
 o u t _ 7 9 1 = D i s p l a y   f u n c t i o n   o r   p r o c e s s   f i r s t   l i n e   c o l o r 
 
 t x t _ 7 9 2 = >f:yQpebǏz~_g*j~
 
 o u t _ 7 9 2 = D i s p l a y   f u n c t i o n   o r   p r o c e s s   e n d   h o r i z o n t a l   l i n e 
 
 t x t _ 7 9 3 = >f:yzz<h&{
 
 o u t _ 7 9 3 = D i s p l a y   s p a c e 
 
 
 
 P a r t = V f b O p t i o n 3   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 7 9 4 = zS̀of
 
 o u t _ 7 9 4 = W i n d o w   b a c k g r o u n d 
 
 t x t _ 7 9 5 = nfe,g
 
 o u t _ 7 9 5 = O r d i n a r y   t e x t 
 
 t x t _ 7 9 6 = F B sQ.͋
 
 o u t _ 7 9 6 = F B   K e y w o r d s 
 
 t x t _ 7 9 7 = A P I 
 
 o u t _ 7 9 7 = A P I 
 
 t x t _ 7 9 8 = Yt
 
 o u t _ 7 9 8 = P r e t r e a t m e n t 
 
 t x t _ 7 9 9 = W[&{2N
 
 o u t _ 7 9 9 = S t r i n g 
 
 t x t _ 8 0 0 = d\O&{
 
 o u t _ 8 0 0 = O p e r a t o r 
 
 t x t _ 8 0 1 = lʑ
 
 o u t _ 8 0 1 = C o m m e n t 
 
 t x t _ 8 0 2 = S_MRL
 
 o u t _ 8 0 2 = C u r r e n t 
 
 t x t _ 8 0 3 = IQh
 
 o u t _ 8 0 3 = c u r s o r 
 
 t x t _ 8 0 4 = bS:S
 
 o u t _ 8 0 4 = F o l d e d   a r e a 
 
 t x t _ 8 0 5 = bS&{S
 
 o u t _ 8 0 5 = F o l d i n g   s y m b o l 
 
 t x t _ 8 0 6 = LS
 
 o u t _ 8 0 6 = L i n e   n u m b e r 
 
 t x t _ 8 0 7 = )ۏZ~
 
 o u t _ 8 0 7 = I n d e n t 
 
 t x t _ 8 0 8 = 	b
 
 o u t _ 8 0 8 = s e l e c t 
 
 t x t _ 8 0 9 = fN~{
 
 o u t _ 8 0 9 = B o o k m a r k 
 
 t x t _ 8 1 0 = Qpe^
 
 o u t _ 8 1 0 = L i b r a r y 
 
 t x t _ 8 1 1 = NzS;NTek
 
 o u t _ 8 1 1 = S y n c h r o n i z e   w i t h   w i n d o w   t h e m e 
 
 t x t _ 8 1 2 = NIQў
 
 o u t _ 8 1 2 = M a t t   b l a c k 
 
 t x t _ 8 1 3 = ؞eHh
 
 o u t _ 8 1 3 = D e f a u l t   s o l u t i o n 
 
 t x t _ 8 1 4 = V i s u a l S t u d i o C o d e 
 
 o u t _ 8 1 4 = V i s u a l s t u d i o c o d e 
 
 t x t _ 8 1 5 = b<w~
 
 o u t _ 8 1 5 = E y e - c a t c h i n g 
 
 t x t _ 8 1 6 = MrSiRYO gT1 *NN
NSNQ Rd
N6ql_(uN0
 
 o u t _ 8 1 6 = T h e   c o l o r   o f   t h e   c o l o r   i s   o n l y   t h e   l a s t   o n e ,   c a n   n o t   b e   d e l e t e d   a g a i n ,   o t h e r w i s e   i t   w i l l   n o t   b e   u s e d . 
 
 t x t _ 8 1 7 = `Owv Rdُ*NMreHhT
 
 o u t _ 8 1 7 = D o   y o u   r e a l l y   w a n t   t o   d e l e t e   t h i s   c o l o r   s c h e m e ? 
 
 t x t _ 8 1 8 = eXeHh
Ty
 
 o u t _ 8 1 8 = N e w   p l a n   n a m e 
 
 t x t _ 8 1 9 = eQeHh
Ty
 
 o u t _ 8 1 9 = E n t e r   t h e   p r o g r a m   n a m e 
 
 t x t _ 8 2 0 = evMreHh
 
 o u t _ 8 2 0 = N e w   c o l o r   s c h e m e 
 
 t x t _ 8 2 1 = eHh
Ty]~X[(WSYS
T0
 
 o u t _ 8 2 1 = T h e   p r o g r a m   n a m e   a l r e a d y   e x i s t s ,   p l e a s e   r e f e r   t o . 
 
 t x t _ 8 2 2 = O9eeHh
Ty
 
 o u t _ 8 2 2 = M o d i f i c a t i o n   p l a n   n a m e 
 
 t x t _ 8 2 3 = MreHh
 
 o u t _ 8 2 3 = c o l o r i n g   s c h e m e : 
 
 t x t _ 8 2 4 = W[r
 
 o u t _ 8 2 4 = W o r d   c o l o r 
 
 t x t _ 8 2 5 = ̀of
 
 o u t _ 8 2 5 = b a c k g r o u n d 
 
 t x t _ 8 2 6 = eX
 
 o u t _ 8 2 6 = A d d   n e w 
 
 t x t _ 8 2 7 =  Rd
 
 o u t _ 8 2 7 = d e l e t e 
 
 t x t _ 8 2 8 = |SO
 
 o u t _ 8 2 8 = B o l d 
 
 t x t _ 8 2 9 = eSO
 
 o u t _ 8 2 9 = B e v e l 
 
 t x t _ 8 3 0 = NR~
 
 o u t _ 8 3 0 = U n d e r s c o r e 
 
 t x t _ 8 3 1 = eW[rMRofr	
 
 o u t _ 8 3 1 = T e x t   c o l o r   ( f o r e g r o u n d   c o l o r ) 
 
 t x t _ 8 3 2 = ^r̀ofr	
 
 o u t _ 8 3 2 = B a c k g r o u n d   c o l o r   ( b a c k g r o u n d   c o l o r ) 
 
 t x t _ 8 3 3 = S(WNxhV[ew0RHeg
 
 o u t _ 8 3 3 = C a n   s e e   t h e   e f f e c t   i n   r e a l   t i m e   i n   t h e   c o d e   e d i t o r 
 
 t x t _ 8 3 4 = f
T
 
 o u t _ 8 3 4 = R e n a m e 
 
 t x t _ 8 3 5 = 	czS;Nubr
 
 o u t _ 8 3 5 = G e n e r a t e   c o l o r   b y   w i n d o w   t h e m e 
 
 
 
 P a r t = V f b O p t i o n 4   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 8 3 6 = cN؞W[SO
 
 o u t _ 8 3 6 = C o n t r o l   d e f a u l t   f o n t : 
 
 t x t _ 8 3 7 = _oŖў, 9 p t 
 
 o u t _ 8 3 7 = M i c r o s o f t   i s   b l a c k ,   9 p t 
 
 t x t _ 8 3 8 = 	bW[SO
 
 o u t _ 8 3 8 = S e l e c t   f o n t 
 
 t x t _ 8 3 9 = zS^\'`
T>f:y-Ne( SQ^\'`:SOꁨRRbc-Ne) 
 
 o u t _ 8 3 9 = W i n d o w   A t t r i b u t e   N a m e   D i s p l a y s   C h i n e s e   ( D o u b l e - c l i c k   P r o p e r t y   D i s t r i c t   a u t o m a t i c a l l y   s w i t c h e s   i n   C h i n e s e ) 
 
 t x t _ 8 4 0 = W[SO
 
 o u t _ 8 4 0 = F o n t 
 
 t x t _ 8 4 1 = cN^\'`RR:S	>f:y(W]
 
 o u t _ 8 4 1 = C o n t r o l   p r o p e r t i e s   ( a u x i l i a r y   r i b b o n )   i s   d i s p l a y e d   o n   t h e   l e f t 
 
 t x t _ 8 4 2 = cN^\'`RR:S	>f:y(WS
 
 o u t _ 8 4 2 = C o n t r o l   p r o p e r t i e s   ( a u x i l i a r y   r i b b o n )   d i s p l a y e d   o n   t h e   r i g h t 
 
 
 
 P a r t = V f b O p t i o n 5   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 8 4 3 = ыhVeN
 
 o u t _ 8 4 3 = C o m p i l e r   f i l e 
 
 t x t _ 8 4 4 = F r e e B a s i c ыhV
 
 o u t _ 8 4 4 = F r e e b a s i c   c o m p i l e r 
 
 t x t _ 8 4 5 = F B C   3 2 MOыhV
 
 o u t _ 8 4 5 = F B C   3 2 - b i t   c o m p i l e r : 
 
 t x t _ 8 4 6 = . . . 
 
 o u t _ 8 4 6 = . . . 
 
 t x t _ 8 4 7 = F B C   6 4 MOыhV
 
 o u t _ 8 4 7 = F B C   6 4 - b i t   c o m p i l e r : 
 
 t x t _ 8 4 8 = DRы	y _sQS		
 
 o u t _ 8 4 8 = A d d i t i o n a l   c o m p i l a t i o n   o p t i o n   s w i t c h   ( o p t i o n a l ) 
 
 t x t _ 8 4 9 = Yg(WыǏz-Nl	gSuR
Nc:yы~g
 
 o u t _ 8 4 9 = I f   t h e r e   i s   n o   e r r o r   i n   t h e   c o m p i l a t i o n   p r o c e s s ,   t h e   c o m p i l e   r e s u l t s   a r e   n o t   p r o m p t e d . 
 
 t x t _ 8 5 0 = ЏL]ыvz^e g\S  V i s u a l F r e e B a s i c 
 
 o u t _ 8 5 0 = M i n i m i z e   V i s u a l F r e e b a s i c   w h e n   r u n n i n g   c o m p i l e d   p r o g r a m s 
 
 t x t _ 8 5 1 = b-NeNxlbc:NeNxTы
 
 o u t _ 8 5 1 = C o n v e r t i n g   C h i n e s e   c o d e   t o   E n g l i s h   c o d e   t o   c o m p i l e 
 
 
 
 P a r t = V f b O p t i o n 6   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 8 5 2 = hh
 
 o u t _ 8 5 2 = t i t l e 
 
 t x t _ 8 5 3 = ]wQh
 
 o u t _ 8 5 3 = t o o l b a r 
 
 t x t _ 8 5 4 = zS
 
 o u t _ 8 5 4 = w i n d o w 
 
 t x t _ 8 5 5 = R~h~{
 
 o u t _ 8 5 5 = G r o u p   l a b e l 
 
 t x t _ 8 5 6 = R~	b
 
 o u t _ 8 5 6 = G r o u p   s e l e c t i o n 
 
 t x t _ 8 5 7 = nfh~{
 
 o u t _ 8 5 7 = O r d i n a r y   l a b e l 
 
 t x t _ 8 5 8 = h~{	b
 
 o u t _ 8 5 8 = L a b e l   s e l e c t i o n 
 
 t x t _ 8 5 9 = eV
 
 o u t _ 8 5 9 = N o 
 
 t x t _ 8 6 0 = mpp
 
 o u t _ 8 6 0 = D a r k   g r a y 
 
 t x t _ 8 6 1 = pp^
 
 o u t _ 8 6 1 = G r a y s c a l e 
 
 t x t _ 8 6 2 = f݄
 
 o u t _ 8 6 2 = D a r k   b l u e 
 
 t x t _ 8 6 3 = ~r6qؚŖ
 
 o u t _ 8 6 3 = G r e e n ,   n a t u r e ,   e l e g a n c e 
 
 t x t _ 8 6 4 = l oĞr3IQ
 
 o u t _ 8 6 4 = D e s e r t ,   y e l l o w ,   s u n s h i n e 
 
 t x t _ 8 6 5 = R%ffQSe
 
 o u t _ 8 6 5 = E a r l y   s p r i n g ,   w a r m   w i n t e r ,   n o r t h 
 
 t x t _ 8 6 6 = ~rp`~=N
 
 o u t _ 8 6 6 = R e d ,   e n t h u s i a s m ,   b e a u t i f u l 
 
 t x t _ 8 6 7 = RreP^sO
 
 o u t _ 8 6 7 = C y a n ,   h e a l t h y ,   e n v i r o n m e n t a l l y   f r i e n d l y 
 
 t x t _ 8 6 8 = ݄rl3zNO
 
 o u t _ 8 6 8 = B l u e ,   c a l m ,   l o w - k e y 
 
 t x t _ 8 6 9 = fzz݄gIQ
 
 o u t _ 8 6 9 = S t a r r y   s k y ,   b l u e ,   v e r y   l i g h t 
 
 t x t _ 8 7 0 = |r)nfu;m
 
 o u t _ 8 7 0 = C a m e l ,   w a r m ,   l i f e 
 
 t x t _ 8 7 1 = \sY0|ri_Y
 
 o u t _ 8 7 1 = G i r l ,   p i n k ,   m a k e u p 
 
 t x t _ 8 7 2 = +}WpQe\^yy
 
 o u t _ 8 7 2 = V i o l e t ,   f a s h i o n ,   m y s t e r y 
 
 t x t _ 8 7 3 = |ؚ~\D
 
 o u t _ 8 7 3 = E x q u i s i t e ,   a d v a n c e d ,   s m a l l   m o n e y 
 
 t x t _ 8 7 4 = m&Q\QqN
 
 o u t _ 8 7 4 = G r a f f i t i ,   c o l d ,   m e s s y 
 
 t x t _ 8 7 5 = |rvY6rE\[
 
 o u t _ 8 7 5 = M e a t   p i n k ,   m i l k   t e a ,   h o m e 
 
 t x t _ 8 7 6 = Ddq_aS̑ߘ2k
 
 o u t _ 8 7 6 = P h o t o g r a p h y ,   c a l o r i e s ,   a p p e t i t e 
 
 t x t _ 8 7 7 = wmn^GP`a
 
 o u t _ 8 7 7 = B e a c h ,   v a c a t i o n ,   c o m f o r t a b l e 
 
 t x t _ 8 7 8 = u:g'Y0WR%f
 
 o u t _ 8 7 8 = S t u d i o ,   e a r t h ,   e a r l y   s p r i n g 
 
 t x t _ 8 7 9 = pjlbu;m
 
 o u t _ 8 7 9 = C o o k i n g ,   s a l a d ,   l i f e 
 
 t x t _ 8 8 0 = laSYru
 
 o u t _ 8 8 0 = M a k a r o n ,   M u l t i c o l o r ,   S w e e t 
 
 t x t _ 8 8 1 = ySYs
 
 o u t _ 8 8 1 = N e o n ,   r e b e l l i o n ,   g l a m o r o u s 
 
 t x t _ 8 8 2 = 5uP[peW[ NTQ
 
 o u t _ 8 8 2 = E l e c t r o n i c ,   d i g i t a l   l a n g u a g e ,   i n t e r n e t 
 
 t x t _ 8 8 3 = \Gri_;mR
 
 o u t _ 8 8 3 = S m a l l   t o w n ,   c o l o r ,   v i t a l i t y 
 
 t x t _ 8 8 4 = lnpgj
 
 o u t _ 8 8 4 = B e a c h ,   h o t ,   l e m o n 
 
 t x t _ 8 8 5 = 4lg6{Qu[
 
 o u t _ 8 8 5 = F r u i t   t e a ,   h e a l t h ,   b e a u t y 
 
 t x t _ 8 8 6 = {^eyf[
 
 o u t _ 8 8 6 = P s y c h e d e l i c ,   p a i n t i n g ,   s c i e n c e 
 
 t x t _ 8 8 7 = u:gDdq_Bg_
 
 o u t _ 8 8 7 = V i r g i n ,   p h o t o g r a p h y ,   m a g a z i n e 
 
 t x t _ 8 8 8 = |~r
 
 o u t _ 8 8 8 = S y s t e m a t i c   c o l o r 
 
 t x t _ 8 8 9 = MrSiRYO gT1 *NN
NSNQ Rd
N6ql_(uN0
 
 o u t _ 8 8 9 = T h e   c o l o r   o f   t h e   c o l o r   i s   o n l y   t h e   l a s t   o n e ,   c a n   n o t   b e   d e l e t e d   a g a i n ,   o t h e r w i s e   i t   w i l l   n o t   b e   u s e d . 
 
 t x t _ 8 9 0 = `Owv Rdُ*NMreHhT
 
 o u t _ 8 9 0 = D o   y o u   r e a l l y   w a n t   t o   d e l e t e   t h i s   c o l o r   s c h e m e ? 
 
 t x t _ 8 9 1 = eXeHh
Ty
 
 o u t _ 8 9 1 = N e w   p l a n   n a m e 
 
 t x t _ 8 9 2 = eQeHh
Ty
 
 o u t _ 8 9 2 = E n t e r   t h e   p r o g r a m   n a m e 
 
 t x t _ 8 9 3 = evMreHh
 
 o u t _ 8 9 3 = N e w   c o l o r   s c h e m e 
 
 t x t _ 8 9 4 = eHh
Ty]~X[(WSYS
T0
 
 o u t _ 8 9 4 = T h e   p r o g r a m   n a m e   a l r e a d y   e x i s t s ,   p l e a s e   r e f e r   t o . 
 
 t x t _ 8 9 5 = O9eeHh
Ty
 
 o u t _ 8 9 5 = M o d i f i c a t i o n   p l a n   n a m e 
 
 t x t _ 8 9 6 = MreHh
 
 o u t _ 8 9 6 = c o l o r i n g   s c h e m e : 
 
 t x t _ 8 9 7 = eX
 
 o u t _ 8 9 7 = A d d   n e w 
 
 t x t _ 8 9 8 =  Rd
 
 o u t _ 8 9 8 = d e l e t e 
 
 t x t _ 8 9 9 = pQrWWO9er
 
 o u t _ 8 9 9 = C l i c k   o n   t h e   c o l o r   b l o c k   t o   m o d i f y   t h e   c o l o r 
 
 t x t _ 9 0 0 = f
T
 
 o u t _ 9 0 0 = R e n a m e 
 
 t x t _ 9 0 1 = ^VeN
 
 o u t _ 9 0 1 = B o t t o m   f i l e : 
 
 t x t _ 9 0 2 = O(u|~zS(  ͑/TV F B ) 
 
 o u t _ 9 0 2 = U s e   t h e   s y s t e m   w i n d o w   ( y o u   n e e d   t o   r e s t a r t   V F B ) 
 
 t x t _ 9 0 3 = VP^\'`
 
 o u t _ 9 0 3 = I m a g e   p r o p e r t i e s 
 
 t x t _ 9 0 4 = f^0 ~ 2 5 5 
 
 o u t _ 9 0 4 = T r a n s p a r e n c y ,   0   ~   2 5 5 
 
 t x t _ 9 0 5 = X - 1 0 0 . 0 % ~ 1 0 0 . 0 % 
 
 o u t _ 9 0 5 = X :   - 1 0 0 . 0 %   ~   1 0 0 . 0 % 
 
 t x t _ 9 0 6 = )>e1 0 % ~ 2 9 9 . 0 % 
 
 o u t _ 9 0 6 = Z o o m ,   1 0 %   ~   2 9 9 . 0 % 
 
 t x t _ 9 0 7 = 2 0 
 
 o u t _ 9 0 7 = 2 0 
 
 t x t _ 9 0 8 = 1 0 0 . 0 
 
 o u t _ 9 0 8 = 1 0 0 . 0 
 
 t x t _ 9 0 9 = Y - 1 0 0 . 0 % ~ 1 0 0 . 0 % 
 
 o u t _ 9 0 9 = Y :   - 1 0 0 . 0 %   ~   1 0 0 . 0 % 
 
 t x t _ 9 1 0 = 4ls^lVP
 
 o u t _ 9 1 0 = H o r i z o n t a l   f l i p   i m a g e 
 
 
 
 P a r t = V f b O p t i o n 7   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 1 1 = pdkSb _܃UShMneN
 
 o u t _ 9 1 1 = C l i c k   h e r e   t o   o p e n   t h e   m e n u   b a r   p r o f i l e 
 
 
 
 P a r t = V f b O p t i o n 8   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 1 2 = !jgeN(WoNNv  t e m p l a t e   eN9Y̑{ C R L F } ]SNO
Y6RTO9e{ C R L F } Sb ^\N]v!jgRwPa
NQꁨRYtN0
 
 o u t _ 9 1 2 = T e m p l a t e   f i l e ,   i n   t h e   t e m p l a t e   f o l d e r   u n d e r   t h e   s o f t w a r e   { C R L F }   y o u   c a n   c o p y   a n d   m o d i f y   { C R L F }   t o   c r e a t e   y o u r   o w n   t e m p l a t e ,   a n d   t h e   b r a v e r y   i s   l a z y   t o   a u t o m a t i c a l l y   h a n d l e   i t . 
 
 t x t _ 9 1 3 = pdkSb _!jgeN9Y
 
 o u t _ 9 1 3 = C l i c k   h e r e   t o   o p e n   t h e   t e m p l a t e   f o l d e r 
 
 
 
 P a r t = V f b O p t i o n 9   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 1 4 = T
NNbc
 
 o u t _ 9 1 4 = E x c h a n g e   u p 
 
 t x t _ 9 1 5 = TNNbc
 
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 
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 
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 
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N/f/T(udkcN܃USyT	c ͑/TV F B uHe0
 
 o u t _ 9 1 7 = I s   t h i s   p l u g i n   t o   e n a b l e   t h i s   p l u g i n ,   m e n u   i t e m s ,   a n d   b u t t o n s   n e e d   t o   r e s t a r t   t h e   V F B   t a k e   e f f e c t . 
 
 t x t _ 9 1 8 = OHQ^/f{ C R L F } N
N0RNcR
 
 o u t _ 9 1 8 = T h e   p r i o r i t y   i s   { C R L F }   f r o m   t o p   t o   b o t t o m 
 
 t x t _ 9 1 9 = /TRgbL
 
 o u t _ 9 1 9 = S t a r t   e x e c u t i o n 
 
 t x t _ 9 2 0 = /T(uby(u/TRV F B TzsSgbLcNR
 
 o u t _ 9 2 0 = E n a b l e   o r   d i s a b l e ,   e x e c u t e   t h e   p l u g i n   f u n c t i o n   i m m e d i a t e l y   a f t e r   s t a r t i n g   t h e   V F B 
 
 
 
 P a r t = W i n E d i t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 2 1 = Nx
 
 o u t _ 9 2 1 = C o d e 
 
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 
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 
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 
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 
 t x t _ 9 2 4 = fe
N/ecُcNck(WlelYv]-N0
 
 o u t _ 9 2 4 = T h i s   c o n t r o l   i s   n o t   s u p p o r t e d   f o r   t h e   t i m e   b e i n g ,   a n d   t h e r e   i s   n o   d a y   w i t h o u t   n i g h t . 
 
 t x t _ 9 2 5 = Sr`NeleXcN0
 
 o u t _ 9 2 5 = T h e r e   i s   n o   n e w   c o n t r o l   i n   r e a d - o n l y   s t a t e . 
 
 t x t _ 9 2 6 = ]~X[(W
 
 o u t _ 9 2 6 = a l r e a d y   e x i s t s : 
 
 t x t _ 9 2 7 = dkcNk*NzSS	g1 *N
 
 o u t _ 9 2 7 = T h i s   c o n t r o l   c a n   o n l y   b e   1 
 
 t x t _ 9 2 8 = zS
Ty]~X[(Wdk
Ty/fNhzSv
Ty0{ C R L F } _{/f/U NvX[(W(uvQ[
Ty0
 
 o u t _ 9 2 8 = T h e   w i n d o w   n a m e   a l r e a d y   e x i s t s ,   t h i s   n a m e   i s   t h e   n a m e   o f   t h e   r e p r e s e n t a t i v e   w i n d o w . 
 
 t x t _ 9 2 9 = zS
T
 
 o u t _ 9 2 9 = W i n d o w   n a m e : 
 
 t x t _ 9 3 0 = {|
Ty
 
 o u t _ 9 3 0 = C l a s s   n a m e : 
 
 t x t _ 9 3 1 = zS{|
T]~X[(Wdk
Ty/fNhzSv^\'`hƋ0{ C R L F } _{/f/U NvX[(W(uvQ[
Ty0
 
 o u t _ 9 3 1 = T h e   w i n d o w   c l a s s   n a m e   a l r e a d y   e x i s t s ,   t h i s   n a m e   i s   a n   a t t r i b u t e   i d e n t i f i e r   r e p r e s e n t i n g   t h e   w i n d o w . 
 
 t x t _ 9 3 2 = S!j_
 
 o u t _ 9 3 2 = R e a d - o n l y   m o d e 
 
 
 
 P a r t = P r o g r e s s B a r   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 3 3 = 9:   
 
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 
 t x t _ 9 3 4 =   R  
 
 o u t _ 9 3 4 = M i n u t e 
 
 t x t _ 9 3 5 =   y[b
 
 o u t _ 9 3 5 = S e c o n d ,   c o m p l e t e : 
 
 t x t _ 9 3 6 = iRYO:   
 
 o u t _ 9 3 6 = R e m a i n i n g : 
 
 t x t _ 9 3 7 =   y[b:   
 
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 
 t x t _ 9 3 8 = `Owv~bkd\OT
 
 o u t _ 9 3 8 = D o   y o u   r e a l l y   h a v e   t o   s t o p   t h e   o p e r a t i o n ? 
 
 t x t _ 9 3 9 = ~bkd\O
 
 o u t _ 9 3 9 = T e r m i n a t e   o p e r a t i o n 
 
 t x t _ 9 4 0 = ]\Oۏ^c:y
 
 o u t _ 9 4 0 = W o r k   s c h e d u l e 
 
 t x t _ 9 4 1 = ۏ^
 
 o u t _ 9 4 1 = s c h e d u l e 
 
 t x t _ 9 4 2 = \Pbk
 
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 
 
 
 P a r t = T e x t E d i t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 4 3 = 	yO9e`O  QMROX[T
 
 o u t _ 9 4 3 = O p t i o n s   a r e   m o d i f i e d ,   d o   y o u   n e e d   t o   s a v e   b e f o r e   y o u ? 
 
 t x t _ 9 4 4 = e,g
 
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 
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 
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 
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 
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 
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 
 o u t _ 9 4 7 = I n   a d d i t i o n   t o   T e x t | T a g | C a p t i o n | T o o l t i p   a t t r i b u t e   { C R L F }   O t h e r s   T a k e   o n l y   t h e   f i r s t   l i n e . 
 
 
 
 P a r t = B u g R e p o r t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 4 8 = QbJT
 
 o u t _ 9 4 8 = E r r o r   r e p o r t ! 
 
 t x t _ 9 4 9 = : ( 
 
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 
 t x t _ 9 5 0 = ^8^WaoN)]nN0
 
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 
 t x t _ 9 5 1 = ,goNSu%N͑
NSvbN[dk_wv
NOh:ybIk0/f1ug*N*gwvNx_wOy B U G  
 
 o u t _ 9 5 1 = T h i s   s o f t w a r e   h a s   s e r i o u s   a n d   i r r e v e r s i b l e   e r r o r s ,   a n d   w e   a r e   s o r r y   f o r   i n c o n v e n i e n c e   c a u s e d . 
 
 t x t _ 9 5 2 = (Wُ̑eQSuB U G MRvr`c_SB U G MRvd\ONRRgfSVSNO
YB U G 0gB U G /f^8^VvN`~cMb	gSg0RB U G O
Y[0
 
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 
 t x t _ 9 5 3 = cNB U G 
 
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 
 t x t _ 9 5 4 =  N.cNB U G bJT~RoNNORO
YB U G 
 
 o u t _ 9 5 4 = O n e - c l i c k   s u b m i t   B U G   r e p o r t   t o   t h e   b r a v e r y   s o f t w a r e   s o   t h a t   t h e   b r a v e r y   c a n   r e p a i r   t h e   b u g 
 
 t x t _ 9 5 5 = ~~gbL
 
 o u t _ 9 5 5 = C o n t i n u e   t o   e x e c u t e 
 
 t x t _ 9 5 6 = ǏQNx~~gbLoNdk	gΘi
NcPO(u0
 
 o u t _ 9 5 6 = S k i p   t h e   e r r o r   c o d e   t o   c o n t i n u e   t h e   s o f t w a r e ,   t h i s   i s   r i s k y ,   n o t   r e c o m m e n d e d . 
 
 t x t _ 9 5 7 = gwbJT
 
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 
 t x t _ 9 5 8 = gwB U G bJTdkbJT/fS~RxvzB U G (u0
 
 o u t _ 9 5 8 = V i e w   b u g   r e p o r t ,   t h i s   r e p o r t   i s   s e n t   t o   Y o n g   F a n g   S t u d y   B U G . 
 
 t x t _ 9 5 9 = T|e_
 
 o u t _ 9 5 9 = c o n t a c t   d e t a i l s : 
 
 
 
 P a r t = F o r m  _Y  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 6 0 =  gяO(u
 
 o u t _ 9 6 0 = R e c e n t l y   U s e d 
 
 t x t _ 9 6 1 = 6eυ
 
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 
 t x t _ 9 6 2 = e^]z
 
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 
 t x t _ 9 6 3 = Sb _]z
 
 o u t _ 9 6 3 = O p e n   p r o j e c t 
 
 t x t _ 9 6 4 = YNeN
 
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 
 t x t _ 9 6 5 = \P]z
 
 o u t _ 9 6 5 = M i r r o r   e n g i n e e r i n g 
 
 t x t _ 9 6 6 = }TNL
 
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 
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 
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 
 t x t _ 9 6 8 = sX	y
 
 o u t _ 9 6 8 = E n v i r o n m e n t a l   o p t i o n 
 
 t x t _ 9 6 9 = NAm[W
 
 o u t _ 9 6 9 = F o r u m 
 
 t x t _ 9 7 0 = ~NFUW
 
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 
 t x t _ 9 7 1 = p^SbO
 
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 
 t x t _ 9 7 2 = VeYez
 
 o u t _ 9 7 2 = G r a p h i c   t u t o r i a l 
 
 t x t _ 9 7 3 = ƉYez
 
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 
 t x t _ 9 7 4 = os|: 
 
 o u t _ 9 7 4 = S o f t   r i c e : 
 
 t x t _ 9 7 5 = yR: 
 
 o u t _ 9 7 5 = i n t e g r a l : 
 
 t x t _ 9 7 6 = SbO: 
 
 o u t _ 9 7 6 = R e s t a u r a n t : 
 
 t x t _ 9 7 7 = c
T: 
 
 o u t _ 9 7 7 = R a n k i n g : 
 
 t x t _ 9 7 8 =  gяSbO  V i s u a l   F r e e   B a s i c   Yg`Oɉ_V F B [`O&^egN.^Rp܃US0.^R0	bSbO,goN	
 
 o u t _ 9 7 8 = R e c e n t l y   r e w a r d e d   V i s u a l   F r e e   B a s i c   
 
 t x t _ 9 7 9 = /}SbO  V i s u a l   F r e e   B a s i c    gؚc
TSbOS/foRR~~ _SV F B Sb
NSbOoNR N7h	
 
 o u t _ 9 7 9 = C u m u l a t i v e   r e w a r d s   V i s u a l   F r e e   B a s i c ' s   h i g h e s t   r a n k i n g   
 
 t x t _ 9 8 0 = Sb _dk]z
 
 o u t _ 9 8 0 = O p e n   t h i s   p r o j e c t 
 
 t x t _ 9 8 1 = NRh-Nyd
 
 o u t _ 9 8 1 = R e m o v e   f r o m   t h e   l i s t 
 
 
 
 P a r t = A b o u t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 8 2 = sQN
 
 o u t _ 9 8 2 = o n : 
 
 t x t _ 9 8 3 = [,goN gяSbO
 
 o u t _ 9 8 3 = R e a l l y   r e w a r d   f o r   t h i s   s o f t w a r e 
 
 t x t _ 9 8 4 = [,goN/}SbOc
T
 
 o u t _ 9 8 4 = R e p e a t e d   r a n k i n g   o n   t h i s   s o f t w a r e 
 
 t x t _ 9 8 5 = < sQN> 
 
 o u t _ 9 8 5 = < A b o u t > 
 
 t x t _ 9 8 6 = RQz
 
 o u t _ 9 8 6 = B r a v e 
 
 t x t _ 9 8 7 = SbObfe
 
 o u t _ 9 8 7 = R e m i n d e r   o r   u p d a t e 
 
 t x t _ 9 8 8 = nx[
 
 o u t _ 9 8 8 = d e t e r m i n e 
 
 
 
 P a r t = b u g F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 8 9 = S_MRQpevSpeT@\SϑG0RepboNЏL1\O	g>f:y
 
 o u t _ 9 8 9 = T h e   p a r a m e t e r s   a n d   l o c a l   v a r i a b l e s   o f   t h e   c u r r e n t   f u n c t i o n   w i l l   b e   d i s p l a y e d . 
 
 t x t _ 9 9 0 = la
 
 o u t _ 9 9 0 = n o t e : 
 
 t x t _ 9 9 1 = TeSՋ N*NoN
N/ecYoNY]zTeՋ0
 
 o u t _ 9 9 1 = A t   t h e   s a m e   t i m e ,   y o u   c a n   o n l y   d e b u g   a   s o f t w a r e   a n d   d o   n o t   s u p p o r t   m u l t i - s o f t w a r e   m u l t i - e n g i n e e r i n g   s i m u l t a n e o u s   d e b u g g i n g . 
 
 t x t _ 9 9 2 = Sϑ<P(WlRYSeO:g>f:y
Nnx[Q[ gbLǏvSϑMbOcknx>f:y0
 
 o u t _ 9 9 2 = W h e n   t h e   v a r i a b l e   v a l u e   i s   n o t   i n i t i a l i z e d ,   i t   w i l l   b e   r a n d o m l y   d i s p l a y   u n c e r t a i n   c o n t e n t ,   a n d   t h e   v a r i a b l e s   t h a t   n e e d   t o   b e   p e r f o r m e d   w i l l   b e   d i s p l a y e d   c o r r e c t l y . 
 
 t x t _ 9 9 3 = (WՋ-NO9eNnx \PbkՋ͑e _/TՋMbuHe0
 
 o u t _ 9 9 3 = T h e   s o u r c e   c o d e   i s   m o d i f i e d   i n   t h e   d e b u g ,   a n d   i t   i s   n e c e s s a r y   t o   s t o p   d e b u g g i n g   t o   r e - o p e n   t h e   t e s t . 
 
 t x t _ 9 9 4 = ՋTvoN
NvcSL ͑eы
NS+TՋOo`voNMQlonxOo`0
 
 o u t _ 9 9 4 = T h e   d e b u g g e d   s o f t w a r e   s h o u l d   n o t   b e   i s s u e d   d i r e c t l y ,   y o u   n e e d   t o   r e c o m p i l e   s o f t w a r e   t h a t   d o e s   n o t   c o n t a i n   d e b u g   i n f o r m a t i o n ,   a v o i d   l e a k   s o u r c e   i n f o r m a t i o n . 
 
 t x t _ 9 9 5 = [X[hVTXhG0RepboNЏL1\O	g>f:y
 
 o u t _ 9 9 5 = R e g i s t e r s   a n d   s t a c k s ,   t h e r e   w i l l   b e   d i s p l a y   f o r   b r e a k p o i n t s   o r   s o f t w a r e   r u n n i n g   e r r o r s . 
 
 t x t _ 9 9 6 = S_MRLnxvGlG0RepboNЏL1\O	g>f:y
 
 o u t _ 9 9 6 = T h e   c u r r e n t   l i n e   s o u r c e   c o d e   i s   c o m p i l e d ,   a n d   t h e r e   w i l l   b e   d i s p l a y e d   i n   t h e   b r e a k p o i n t   o r   s o f t w a r e . 
 
 t x t _ 9 9 7 = 	gsQՋoNvۏzOo`
 
 o u t _ 9 9 7 = P r o c e s s   i n f o r m a t i o n   a b o u t   t h e   d e b u g g e d   s o f t w a r e 
 
 t x t _ 9 9 8 = Ջ
 
 o u t _ 9 9 8 = d e b u g g i n g 
 
 t x t _ 9 9 9 = ыv^ _YՋS_MR]zvoNۏeQՋ!j_
 
 o u t _ 9 9 9 = C o m p i l e   a n d   s t a r t   d e b u g g i n g   t h e   c u r r e n t   e n g i n e e r i n g   s o f t w a r e ,   e n t e r   d e b u g   m o d e 
 
 t x t _ 1 0 0 0 = ͑ _
 
 o u t _ 1 0 0 0 = R e o p e n 
 
 t x t _ 1 0 0 1 = ͑eЏL
 
 o u t _ 1 0 0 1 = R e - r u n 
 
 t x t _ 1 0 0 2 = (WՋe:_6R~bkՋvoN͑eЏL0
 
 o u t _ 1 0 0 2 = I n   d e b u g g i n g :   F o r c e d   t e r m i n a t i o n   o f   t h e   d e b u g g e d   s o f t w a r e ,   r e - r u n . 
 
 t x t _ 1 0 0 3 = lՋe
N͑eыvcЏLoNۏLՋ
 
 o u t _ 1 0 0 3 = D i d   n o t   d e b u g :   D o   n o t   r e c o m p i l e ,   r u n   s o f t w a r e   d i r e c t l y   t o   d e b u g 
 
 t x t _ 1 0 0 4 = ~_g
 
 o u t _ 1 0 0 4 = t h e   e n d 
 
 t x t _ 1 0 0 5 = ~_gՋ:_6R~bkՋvoN QՋ!j_
 
 o u t _ 1 0 0 5 = E n d   d e b u g g i n g ,   f o r c e f u l l y   t e r m i n a t e   t h e   d e b u g g e d   s o f t w a r e ,   e x i t i n g   d e b u g   m o d e 
 
 t x t _ 1 0 0 6 = ЏL
 
 o u t _ 1 0 0 6 = r u n 
 
 t x t _ 1 0 0 7 = ЏLoNv0RG0Rep-Ne
 
 o u t _ 1 0 0 7 = R u n   s o f t w a r e   u n t i l   i t   e n c o u n t e r s   b r e a k p o i n t s 
 
 t x t _ 1 0 0 8 = f\P
 
 o u t _ 1 0 0 8 = t i m e   o u t 
 
 t x t _ 1 0 0 9 = f\PЏLzsS-NeoNЏL
 
 o u t _ 1 0 0 9 = S u s p e n d   t h e   r u n ,   i n t e r r u p t   t h e   s o f t w a r e   t o   r u n   n o w 
 
 t x t _ 1 0 1 0 = ep
 
 o u t _ 1 0 1 0 = B r e a k p o i n t 
 
 t x t _ 1 0 1 1 = RbcepS_MRhVvS_MRLNepbSmep
 
 o u t _ 1 0 1 1 = S w i t c h   b r e a k p o i n t ,   c u r r e n t   e d i t o r ' s   c u r r e n t   l i n e   b r e a k   o r   c a n c e l   b r e a k p o i n t 
 
 t x t _ 1 0 1 2 = ekۏ
 
 o u t _ 1 0 1 2 = S t e p 
 
 t x t _ 1 0 1 3 = USekekeQSgbL NLNxG0R(uQpe\ۏeQQpeQՋ
 
 o u t _ 1 0 1 3 = S i n g l e   s t e p   i n ,   p e r f o r m   a   r o w   o f   c o d e   i n   t h e   s p e e c h ,   e n c o u n t e r   t h e   c a l l   f u n c t i o n   t o   e n t e r   t h e   f u n c t i o n . 
 
 t x t _ 1 0 1 4 = ekǏ
 
 o u t _ 1 0 1 4 = S t e p 
 
 t x t _ 1 0 1 5 = USekekǏǏzgbL NLNxG0R(uQpe
NۏeQQpeQ
 
 o u t _ 1 0 1 5 = S i n g l e   s t e p ,   e x e c u t e   a   r o w   c o d e ,   e n c o u n t e r   t h e   c a l l   f u n c t i o n   d o e s   n o t   e n t e r   t h e   f u n c t i o n 
 
 t x t _ 1 0 1 6 = ԏV
 
 o u t _ 1 0 1 6 = r e t u r n 
 
 t x t _ 1 0 1 7 = QЏL0RԏVԏV0R(u(uQpevN NL
 
 o u t _ 1 0 1 7 = J u m p   o u t ,   r u n   t o   r e t u r n ,   r e t u r n   t o   t h e   n e x t   l i n e   o f   t h e   c a l l e r   c a l l   f u n c t i o n 
 
 t x t _ 1 0 1 8 = 0Rdk
 
 o u t _ 1 0 1 8 = H e r e 
 
 t x t _ 1 0 1 9 = ЏL0RS_MRhVvS_MRL4NeeppQRbc	0
 
 o u t _ 1 0 1 9 = R u n   t o   t h e   c u r r e n t   l i n e   o f   t h e   c u r r e n t   e d i t o r   ( t e m p o r a r y   b r e a k p o i n t ,   c l i c k   t o   s w i t c h ) . 
 
 t x t _ 1 0 2 0 = Sϑ
 
 o u t _ 1 0 2 0 = v a r i a b l e 
 
 t x t _ 1 0 2 1 = >f:ySϑ<P
 
 o u t _ 1 0 2 1 = D i s p l a y   v a r i a b l e   v a l u e 
 
 t x t _ 1 0 2 2 = Gl
 
 o u t _ 1 0 2 2 = c o m p i l a t i o n 
 
 t x t _ 1 0 2 3 = >f:ySGlNx
 
 o u t _ 1 0 2 3 = S h o w   d i s a s s e m b l y   c o d e 
 
 t x t _ 1 0 2 4 = gw
 
 o u t _ 1 0 2 4 = C h e c k 
 
 t x t _ 1 0 2 5 = gw@b	gepv`Q0
 
 o u t _ 1 0 2 5 = V i e w   a l l   b r e a k p o i n t s . 
 
 t x t _ 1 0 2 6 = Oo`
 
 o u t _ 1 0 2 6 = i n f o r m a t i o n 
 
 t x t _ 1 0 2 7 = >f:yՋvۏzvsQOo`
 
 o u t _ 1 0 2 7 = D i s p l a y   p r o c e s s   r e l a t e d   i n f o r m a t i o n 
 
 t x t _ 1 0 2 8 = }TN
 
 o u t _ 1 0 2 8 = c o m m a n d 
 
 t x t _ 1 0 2 9 = >f:yG D B }TNd\Ovc(u}TNՋ
 
 o u t _ 1 0 2 9 = D i s p l a y   t h e   G D B   c o m m a n d   o p e r a t i o n ,   u s e   c o m m a n d   d e b u g g i n g 
 
 t x t _ 1 0 3 0 = S_MRQpevSpeT@\SϑG0Rep1\O>f:y
 
 o u t _ 1 0 3 0 = T h e   p a r a m e t e r s   a n d   l o c a l   v a r i a b l e s   o f   t h e   c u r r e n t   f u n c t i o n   w i l l   b e   d i s p l a y e d . 
 
 t x t _ 1 0 3 1 = [X[hVTXhG0Rep1\O>f:y
 
 o u t _ 1 0 3 1 = R e g i s t e r s   a n d   s t a c k s ,   w h e n   y o u   e n c o u n t e r   b r e a k p o i n t s 
 
 t x t _ 1 0 3 2 = gbL NLNxG0R(uQpe\ۏeQQpeQՋ
 
 o u t _ 1 0 3 2 = P e r f o r m   a   l i n e   o f   c o d e ,   e n c o u n t e r   t h e   c a l l   f u n c t i o n   t o   e n t e r   t h e   f u n c t i o n   t o   d e b u g 
 
 t x t _ 1 0 3 3 = gbL NLNxG0R(uQpe
NۏeQQpevcԏV
 
 o u t _ 1 0 3 3 = P e r f o r m   a   l i n e   o f   c o d e ,   e n c o u n t e r   t h e   c a l l   f u n c t i o n   d o e s   n o t   e n t e r   t h e   f u n c t i o n ,   r e t u r n   d i r e c t l y 
 
 t x t _ 1 0 3 4 = ЏL0RԏVԏV0R(uS_MRQpevN NL
 
 o u t _ 1 0 3 4 = R u n   t o   r e t u r n ,   r e t u r n   t o   t h e   n e x t   l i n e   o f   c a l l i n g   t h e   c u r r e n t   f u n c t i o n 
 
 t x t _ 1 0 3 5 = ЏL0RS_MRhVvS_MRLS(WS_MRQpeQ	gHe0
 
 o u t _ 1 0 3 5 = T h e   c u r r e n t   r o w   r u n n i n g   t o   t h e   c u r r e n t   e d i t o r   i s   o n l y   v a l i d   w i t h i n   t h e   c u r r e n t   f u n c t i o n . 
 
 t x t _ 1 0 3 6 = 
N N*N-Ne
 
 o u t _ 1 0 3 6 = P r e v i o u s   i n t e r r u p t 
 
 t x t _ 1 0 3 7 = N N*N-Ne
 
 o u t _ 1 0 3 7 = N e x t   i n t e r r u p t 
 
 t x t _ 1 0 3 8 = nd@b	gv-Ne
 
 o u t _ 1 0 3 8 = C l e a r   a l l   i n t e r r u p t s 
 
 t x t _ 1 0 3 9 = SbpSc[Sϑv<P        O  p   Sϑ
T
 
 o u t _ 1 0 3 9 = P r i n t   t h e   v a l u e   o f   t h e   s p e c i f i e d   v a r i a b l e ,   i n s c r i p t i o n :   P   v a r i a b l e   n a m e 
 
 t x t _ 1 0 4 0 = SbpSc[pe~v<P        O  p   Sϑ
T[ 0 ]     (u  [ ]   
N/f  ( ) 
 
 o u t _ 1 0 4 0 = P r i n t   t h e   v a l u e   o f   t h e   s p e c i f i e d   a r r a y ,   t h e   q u e s t i o n :   P   V a r i a b l e   N a m e   [ 0 ]   [ ]   i s   n o t   ( ) 
 
 t x t _ 1 0 4 1 = SbpSc[cQ[<P    O  p   Sϑ
T^   
 
 o u t _ 1 0 4 1 = P r i n t   S p e c i f y   P o i n t e r   C o n t e n t   V a l u e ,   E x a m p l e :   P   V a r i a b l e   N a m e   ^ 
 
 t x t _ 1 0 4 2 = SbpSc[Sϑvc<PO  p   @ Sϑ
T
 
 o u t _ 1 0 4 2 = P r i n t   t h e   p o i n t e r   v a l u e   o f   t h e   s p e c i f i e d   v a r i a b l e ,   e x a m p l e :   P   @   v a r i a b l e   n a m e 
 
 t x t _ 1 0 4 3 = SbpSSϑ{|W                O  p t y p e   Sϑ
T
 
 o u t _ 1 0 4 3 = P r i n t   V a r i a b l e   T y p e ,   E x a m p l e :   P T Y P E   V a r i a b l e   N a m e 
 
 t x t _ 1 0 4 4 = O9eSϑ<P                    O  p   Sϑ
T: = e<P
 
 o u t _ 1 0 4 4 = M o d i f y   t h e   v a r i a b l e   v a l u e ,   E x a m p l e :   P   V a r i a b l e   N a m e :   =   N e w   V a l u e 
 
 t x t _ 1 0 4 5 = SbpS[X[hV<P                O  p   $ [X[hV
T: = e<P
 
 o u t _ 1 0 4 5 = P r i n t   R e g i s t e r   V a l u e ,   E x a m p l e :   P   $   R e g i s t e r   N a m e :   =   N e w   V a l u e 
 
 t x t _ 1 0 4 6 = O9e[X[hV<P                O  p   $ [X[hV
T: = e<P
 
 o u t _ 1 0 4 6 = M o d i f y   r e g i s t e r   v a l u e ,   e x a m :   P   $   r e g i s t e r   n a m e :   =   n e w   v a l u e 
 
 t x t _ 1 0 4 7 = SbpSQX[-Nv<P< a d d r > QX[0W@WY0 x 4 0 0 0 0 
 
 o u t _ 1 0 4 7 = P r i n t   t h e   v a l u e   i n   t h e   m e m o r y ,   < a d d r >   m e m o r y   a d d r e s s ,   s u c h   a s :   0 x 4 0 0 0 0 
 
 t x t _ 1 0 4 8 = ͑
Y!kpeQX[USCQv*Npe
 
 o u t _ 1 0 4 8 = D r e s s   n u m b e r ,   n u m b e r   o f   m e m o r y   c e l l s 
 
 t x t _ 1 0 4 9 = >f:y<h_ x  1 6 ۏ6R,    d  1 0 ۏ6R,    u  ,    o  8 ۏ6R,    t  2 ۏ6R,    a  1 6 ۏ6R,    c  W[&{+ peW[,    f  nmppe,    s  W[&{
 
 o u t _ 1 0 4 9 = D i s p l a y   f o r m a t ,   ' X ' 1 6 , '   d ' 1 0 ,   ' u ' ,   ' o ' 8 , '   T ' 2 ,   ' a ' 1 6 , '   c   ' c h a r a c t e r   +   n u m b e r , ' 
 
 t x t _ 1 0 5 0 = QX[USCQ'Y\ b  8 MO   h  1 6 MO     w  3 2 MO   g  6 4 MO    O  x   / 1 6 x b   < a d d r >   
 
 o u t _ 1 0 5 0 = M e m o r y   u n i t   s i z e ,   ' b ' 8   b i t '   h ' 1 6   ' W ' 3 2   b i t '   g ' 6 4 - b i t   e x a m p l e :   x   /   1 6 x b   < a d d r > 
 
 t x t _ 1 0 5 1 = SbpSS_MRnxeN0LS0QX[0W@W
 
 o u t _ 1 0 5 1 = P r i n t   t h e   c u r r e n t   s o u r c e   c o d e   f i l e ,   l i n e   n u m b e r ,   m e m o r y   a d d r e s s 
 
 t x t _ 1 0 5 2 = SbpS  0 x 5 5 5 5   QX[0W@Wv[^vnx
 
 o u t _ 1 0 5 2 = P r i n t   0 x 5 5 5 5   m e m o r y   a d d r e s s   c o r r e s p o n d i n g   s o u r c e   c o d e 
 
 t x t _ 1 0 5 3 = SbpSS_MRQpevhQGl
 
 o u t _ 1 0 5 3 = P r i n t   a l l   c o m p i l a t i o n   o f   t h e   c u r r e n t   f u n c t i o n 
 
 t x t _ 1 0 5 4 = SbpSS_MRQpevhQGl/ m   	y:N NLnxNb>f:yGlv<h_Nb}TNS(u0
 
 o u t _ 1 0 5 4 = P r i n t   a l l   a s s e m b l y   o f   t h e   c u r r e n t   f u n c t i o n ,   /   m   o p t i o n s   t o   d i s p l a y   t h e   a s s e m b l y   f o r m a t   b e l o w   t h e   s o u r c e   c o d e ,   a n d   t h e   c o m m a n d s   a r e   a v a i l a b l e   b e l o w . 
 
 t x t _ 1 0 5 5 = SbpSgQX[VvGlA d d   /fQX[0W@W1 6 ۏ6RQ:N0 x 8 8 8 8 
 
 o u t _ 1 0 5 5 = P r i n t   a   c o m p i l a t i o n   o f   a   m e m o r y   r a n g e ,   a d d   i s   a   m e m o r y   a d d r e s s ,   1 6 - b a s e d   w r i t t e n :   0 x 8 8 8 8 
 
 t x t _ 1 0 5 6 = SbpSgQX[VvGl+ 9 9   h:y  9 9 *NW[
 
 o u t _ 1 0 5 6 = P r i n t   a   c o m p i l a t i o n   o f   a   m e m o r y   r a n g e ,   + 9 9   r e p r e s e n t s   9 9   b y t e s 
 
 t x t _ 1 0 5 7 = /TRՋ-N. . . . . . 
 
 o u t _ 1 0 5 7 = S t a r t   d e b u g g i n g   . . . 
 
 t x t _ 1 0 5 8 = R}  G D B   1Y%
 
 o u t _ 1 0 5 8 = L o a d   G D B   f a i l e d ! 
 
 t x t _ 1 0 5 9 = hgeN/f&T"N1Yb͑e[ňV i s u a l F r e e B a s i c 0
 
 o u t _ 1 0 5 9 = P l e a s e   c h e c k   i f   t h e   f i l e   i s   l o s t ? 
 
 t x t _ 1 0 6 0 = ]zQeN9Y"N1Y
 
 o u t _ 1 0 6 0 = P r o j e c t   o u t p u t   f o l d e r   i s   l o s t ! 
 
 t x t _ 1 0 6 1 = R}vhoN1Y%
 
 o u t _ 1 0 6 1 = L o a d   t h e   t a r g e t   s o f t w a r e   f a i l e d ! 
 
 t x t _ 1 0 6 2 = hgeN/f&T"N1Y0
 
 o u t _ 1 0 6 2 = P l e a s e   c h e c k   i f   t h e   f i l e   i s   l o s t . 
 
 t x t _ 1 0 6 3 = ЏLvhoN1Y%
 
 o u t _ 1 0 6 3 = R u n n i n g   t h e   t a r g e t   s o f t w a r e   f a i l e d ! 
 
 t x t _ 1 0 6 4 = S	gՋ!j_NoN-NeTMbgbL  G D B   }TN
 
 o u t _ 1 0 6 4 = O n l y   i n   d e b u g   m o d e ,   t h e   s o f t w a r e   w i l l   b e   e x e c u t e d   a f t e r   t h e   s o f t w a r e   i s   i n t e r r u p t e d . 
 
 t x t _ 1 0 6 5 = Hr,g
 
 o u t _ 1 0 6 5 = v e r s i o n : 
 
 t x t _ 1 0 6 6 = oN]~ Q. . 
 
 o u t _ 1 0 6 6 = T h e   s o f t w a r e   h a s   a l r e a d y   e x i t e d . . 
 
 t x t _ 1 0 6 7 = G0Rep-Ne. . . 
 
 o u t _ 1 0 6 7 = I n   t h e   b r e a k p o i n t   a n d   i n t e r r u p t e d   . . . 
 
 t x t _ 1 0 6 8 = G0Rep-Ne. . 
 
 o u t _ 1 0 6 8 = I   h a v e   e n c o u n t e r e d   b r e a k p o i n t s   a n d   i n t e r r u p t s . . 
 
 t x t _ 1 0 6 9 = G0RgbL0Rdk-Ne. . . 
 
 o u t _ 1 0 6 9 = I   h a v e   b e e n   e x e c u t e d   h e r e   t o   i n t e r r u p t   . . . 
 
 t x t _ 1 0 7 0 = G0RgbL0Rdk-Ne. . 
 
 o u t _ 1 0 7 0 = I n t e r r u p t e d   b y   t h e   i n t e r r u p t . . 
 
 t x t _ 1 0 7 1 = NxЏLeSu[-Nela~~gbLOvhoN)]nꁨR~_g	. . 
 
 o u t _ 1 0 7 1 = A n   e r r o r   o c c u r s   w h e n   t h e   c o d e   i s   r u n ,   r e s u l t i n g   i n   a n   i n t e r r u p t i o n   ( N o t e :   C o n t i n u e   e x e c u t i o n   w i l l   m a k e   t h e   t a r g e t   s o f t w a r e   c r a s h   a u t o m a t i c a l l y   e n d ) . . 
 
 t x t _ 1 0 7 2 = NxЏLeSu. . 
 
 o u t _ 1 0 7 2 = A n   e r r o r   o c c u r r e d   w h i l e   t h e   c o d e   w a s   r u n . . 
 
 t x t _ 1 0 7 3 = G0ROSep. . 
 
 o u t _ 1 0 7 3 = E n c o u n t e r e d   s i g n a l   b r e a k p o i n t s . . 
 
 t x t _ 1 0 7 4 = Ջۏzck8^ Q. . 
 
 o u t _ 1 0 7 4 = T h e   d e b u g g e d   p r o c e s s   e x i t s   n o r m a l l y . . 
 
 t x t _ 1 0 7 5 = :_6R\PbkՋ QՋ!j_. . 
 
 o u t _ 1 0 7 5 = F o r c e d   s t o p   d e b u g g i n g ,   e x i t   d e b u g   m o d e . . 
 
 t x t _ 1 0 7 6 = - - - - - - - - - - - - - -   SϑvsQ8^(uG D B }TN  - - - - - - - - - - - - 
 
 o u t _ 1 0 7 6 = - - - - - - - - - - - - - -   V a r i a b l e   R e l a t e d   G D B   C o m m a n d s   - - - - - - - - - - - - 
 
 t x t _ 1 0 7 7 = p   x x               SbpSc[Sϑv<P        O  p   Sϑ
T
 
 o u t _ 1 0 7 7 = P   x x   p r i n t s   t h e   v a l u e   o f   t h e   s p e c i f i e d   v a r i a b l e ,   i n s c r i p t i o n :   P   V a r i a b l e   n a m e 
 
 t x t _ 1 0 7 8 = p   x x [ 9 9 ]       SbpSc[pe~v<P        O  p   Sϑ
T[ 0 ]     (u  [ ]   
N/f  ( ) 
 
 o u t _ 1 0 7 8 = P   x x   [ 9 9 ]   p r i n t s   t h e   v a l u e   o f   t h e   s p e c i f i e d   a r r a y ,   t h e   q u e s t i o n :   P   V a r i a b l e   N a m e   [ 0 ]   [ ]   i s   n o t   ( ) 
 
 t x t _ 1 0 7 9 = p   x x ^             SbpSc[cQ[<P    O  p   Sϑ
T^   
 
 o u t _ 1 0 7 9 = P   x x   ^   P r i n t   S p e c i f y   t h e   c o n t e n t   v a l u e   o f   t h e   p o i n t e r ,   E x a m p l e :   P   V a r i a b l e   N a m e   ^ 
 
 t x t _ 1 0 8 0 = p   @ x x             SbpSc[Sϑvc<PO  p   @ Sϑ
T
 
 o u t _ 1 0 8 0 = P   @ x x   p r i n t s   a   p o i n t e r   v a l u e   o f   s p e c i f i e d   v a r i a b l e s ,   e x a m s :   p   @   v a r i a b l e   n a m e 
 
 t x t _ 1 0 8 1 = p t y p e   x x       SbpSSϑ{|W                O  p t y p e   Sϑ
T
 
 o u t _ 1 0 8 1 = P T Y P E   X X   P r i n t   V a r i a b l e   T y p e ,   E x a m p l e :   P T Y P E   V a r i a b l e   N a m e 
 
 t x t _ 1 0 8 2 = p   x x x : = x x     O9eSϑ<P                    O  p   Sϑ
T: = e<P
 
 o u t _ 1 0 8 2 = P   x x x :   =   x x   m o d i f i e d   v a r i a b l e   v a l u e ,   E x a m p l e :   P   V a r i a b l e   N a m e :   =   N e w   V a l u e 
 
 t x t _ 1 0 8 3 = p   $ e a x           SbpS[X[hV<P                O  p   $ [X[hV
T: = e<P
 
 o u t _ 1 0 8 3 = P   $   E A X   P r i n t   R e g i s t e r   V a l u e ,   E x a m p l e :   P   $   R e g i s t e r   N a m e :   =   N e w   V a l u e 
 
 t x t _ 1 0 8 4 = p   $ e a x : = x x   O9e[X[hV<P                O  p   $ [X[hV
T: = e<P
 
 o u t _ 1 0 8 4 = P   $   E A X :   =   X X   M o d i f y   R e g i s t e r   V a l u e ,   E x a m p l e :   P   $   R e g i s t e r   N a m e :   =   N e w   V a l u e 
 
 t x t _ 1 0 8 5 = x   / n f u   < a d d r >   SbpSQX[-Nv<P< a d d r > QX[0W@WY0 x 4 0 0 0 0 
 
 o u t _ 1 0 8 5 = X   /   N F U   < a d d r >   P r i n t   t h e   v a l u e   i n   m e m o r y ,   < a d d r >   m e m o r y   a d d r e s s ,   0 x 4 0 0 0 0 
 
 t x t _ 1 0 8 6 =                       n   ͑
Y!kpeQX[USCQv*Npe
 
 o u t _ 1 0 8 6 = N   r e p e a t   n u m b e r ,   n u m b e r   o f   m e m o r y   c e l l s 
 
 t x t _ 1 0 8 7 =                       f   >f:y<h_ x  1 6 ۏ6R,    d  1 0 ۏ6R,    u  ,    o  8 ۏ6R,    t  2 ۏ6R,    a  1 6 ۏ6R,    c  W[&{+ peW[,    f  nmppe,    s  W[&{
 
 o u t _ 1 0 8 7 = f   d i s p l a y   f o r m a t ,   ' X ' 1 6 , '   d ' 1 0 ,   ' u ' ,   ' o ' 8 , '   t ' 2 ,   ' a ' 1 6 , '   c   ' c h a r a c t e r   +   n u m b e r , 
 
 t x t _ 1 0 8 8 =                       u   QX[USCQ'Y\ b  8 MO   h  1 6 MO     w  3 2 MO   g  6 4 MO    O  x   / 1 6 x b   < a d d r >   
 
 o u t _ 1 0 8 8 = U   m e m o r y   c e l l   s i z e ,   ' b ' 8   b i t '   h ' 1 6   ' W ' 3 2   b i t '   G ' 6 4 - b i t   e x a m p l e :   x   /   1 6 x b   < a d d r > 
 
 t x t _ 1 0 8 9 = 
NbGl/fMONnx,{
 
 o u t _ 1 0 8 9 = T h e   a b o v e   a s s e m b l y   i s   l o c a t e d   i n   t h e   s o u r c e   c o d e : 
 
 t x t _ 1 0 9 0 = LS/fُ NLnxvGl0
 
 o u t _ 1 0 9 0 = O K ,   j u s t   t h e   a s s e m b l y   o f   t h i s   l i n e   s o u r c e   c o d e . 
 
 t x t _ 1 0 9 1 = - - - - - - - - - - - - - -   GlvsQ8^(uG D B }TN  - - - - - - - - - - - - 
 
 o u t _ 1 0 9 1 = - - - - - - - - - - - - - -   C o m p i l a t i o n   R e l a t e d   G D B   C o m m a n d   - - - - - - - - - - - - 
 
 t x t _ 1 0 9 2 = i n f o   l i n e                       SbpSS_MRnxeN0LS0QX[0W@W
 
 o u t _ 1 0 9 2 = I n f o   l i n e   p r i n t s   t h e   c u r r e n t   s o u r c e   c o d e   f i l e ,   l i n e   n u m b e r ,   m e m o r y   a d d r e s s 
 
 t x t _ 1 0 9 3 = l i s t   * 0 x 5 5 5 5                 SbpS  0 x 5 5 5 5   QX[0W@Wv[^vnx
 
 o u t _ 1 0 9 3 = L i s t   *   0 x 5 5 5 5   P r i n t   0 x 5 5 5 5   m e m o r y   a d d r e s s   o f   t h e   c o r r e s p o n d i n g   s o u r c e   c o d e 
 
 t x t _ 1 0 9 4 = d i s a s s e m b l e                   SbpSS_MRQpevhQGl
 
 o u t _ 1 0 9 4 = D i s a s s e m b l e   p r i n t s   a l l   c o m p i l a t i o n   o f   c u r r e n t   f u n c t i o n s 
 
 t x t _ 1 0 9 5 = d i s a s s e m b l e   / m             SbpSS_MRQpevhQGl/ m   	y:N NLnxNb>f:yGlv<h_Nb}TNS(u0
 
 o u t _ 1 0 9 5 = D i s a s s e m b l e   /   M   P r i n t   a l l   a s s e m b l y   o f   t h e   c u r r e n t   f u n c t i o n ,   /   m   o p t i o n s   a r e   t h e   f o r m a t   o f   t h e   a s s e m b l y   b e l o w   t h e   s o u r c e   c o d e ,   a n d   t h e   c o m m a n d s   a r e   a v a i l a b l e   b e l o w . 
 
 t x t _ 1 0 9 6 = d i s a s s e m b l e   A d d , A d d   SbpSgQX[VvGlA d d   /fQX[0W@W1 6 ۏ6RQ:N0 x 8 8 8 8 
 
 o u t _ 1 0 9 6 = D i s a s s e m b l e   a d d ,   a d d   p r i n t s   f o r   a   m e m o r y   r a n g e ,   a d d   i s   a   m e m o r y   a d d r e s s ,   1 6 - b a s e d   w r i t t e n :   0 x 8 8 8 8 
 
 t x t _ 1 0 9 7 = d i s a s s e m b l e   A d d , + 9 9   SbpSgQX[VvGl+ 9 9   h:y  9 9 *NW[
 
 o u t _ 1 0 9 7 = D i s a s s e m b l e   A d d ,   +   9 9   P r i n t   a   c o m p i l a t i o n   o f   a   m e m o r y   r a n g e ,   + 9 9   r e p r e s e n t s   9 9   b y t e s 
 
 t x t _ 1 0 9 8 = S_MRE X E 
NS+TՋOo`
 
 o u t _ 1 0 9 8 = C u r r e n t   E X E   d o e s   n o t   i n c l u d e   d e b u g g i n g   i n f o r m a t i o n ! 
 
 t x t _ 1 0 9 9 = \Oelck8^Ջelck8^NepI{0
 
 o u t _ 1 0 9 9 = W i l l   n o t   b e   c o m m i s s i o n e d   n o r m a l l y ,   a n d   i t   i s   n o t   p o s s i b l e   t o   b r e a k   t h e   p o i n t . 
 
 t x t _ 1 1 0 0 = O(uՋRb]z^\'`̑	bL]eQՋOo`Tы0
 
 o u t _ 1 1 0 0 = P l e a s e   u s e   t h e   d e b u g   f e a t u r e   o r   e n g i n e e r i n g   a t t r i b u t e   t o   s e l e c t   e m b e d d e d   d e b u g g i n g   i n f o r m a t i o n . 
 
 t x t _ 1 1 0 1 = LS
 
 o u t _ 1 1 0 1 = L i n e   n u m b e r 
 
 t x t _ 1 1 0 2 = {|W
 
 o u t _ 1 1 0 2 = T y p e s   o f 
 
 t x t _ 1 1 0 3 = ]z
Ty
 
 o u t _ 1 1 0 3 = p r o j e c t   n a m e 
 
 t x t _ 1 1 0 4 = !jWW
 
 o u t _ 1 1 0 4 = M o d u l e 
 
 t x t _ 1 1 0 5 = eN
 
 o u t _ 1 1 0 5 = f i l e 
 
 t x t _ 1 1 0 6 = 4Ne
 
 o u t _ 1 1 0 6 = t e m p o r a r y 
 
 t x t _ 1 1 0 7 = 8lEN
 
 o u t _ 1 1 0 7 = p e r m a n e n t 
 
 t x t _ 1 1 0 8 = ՋvoN؏(WЏL-N0
 
 o u t _ 1 1 0 8 = T h e   d e b u g g e d   s o f t w a r e   i s   s t i l l   r u n n i n g . 
 
 t x t _ 1 1 0 9 = ͑eЏL\O:_6R~bkoN
 
 o u t _ 1 1 0 9 = R u n n i n g   w i l l   f o r c e   t h e   s o f t w a r e , 
 
 t x t _ 1 1 1 0 = `OwvُHNZPT
 
 o u t _ 1 1 1 0 = D o   y o u   r e a l l y   w a n t   t o   d o   t h i s ? 
 
 t x t _ 1 1 1 1 = ~_gՋoN\O:_6R~bkoN
 
 o u t _ 1 1 1 1 = E n d   d e b u g g i n g   s o f t w a r e   w i l l   f o r c e   t e r m i n a t i o n   s o f t w a r e , 
 
 t x t _ 1 1 1 2 = S_MRd\O
 
 o u t _ 1 1 1 2 = C u r r e n t   o p e r a t i o n : 
 
 t x t _ 1 1 1 3 = S_MR-NepeNxSgbL0
 
 o u t _ 1 1 1 3 = T h e   c u r r e n t   i n t e r r u p t   p o i n t   h a s   n o   c o d e   t o   e x e c u t e . 
 
 t x t _ 1 1 1 4 = S_MR-NepYN gYB\_{(WQpeQMbSN0
 
 o u t _ 1 1 1 4 = T h e   c u r r e n t   i n t e r b a n k   p o i n t   i s   i n   t h e   o u t e r m o s t   l a y e r ,   a n d   m u s t   b e   w i t h i n   t h e   f u n c t i o n . 
 
 t x t _ 1 1 1 5 = ]~ԏV0R gYB\elՋ
 
 o u t _ 1 1 1 5 = A l r e a d y   r e t u r n e d   t o   t h e   o u t e r m o s t   l a y e r ,   u n a b l e   t o   d e b u g 
 
 t x t _ 1 1 1 6 = G D B }TN
 
 o u t _ 1 1 1 6 = G D B   c o m m a n d 
 
 t x t _ 1 1 1 7 = d 
 
 o u t _ 1 1 1 7 = R e v o k e 
 
 t x t _ 1 1 1 8 = ͑ZP
 
 o u t _ 1 1 1 8 = R e d o 
 
 t x t _ 1 1 1 9 = jRR
 
 o u t _ 1 1 1 9 = S h e a r 
 
 t x t _ 1 1 2 0 = 
Y6R
 
 o u t _ 1 1 2 0 = c o p y 
 
 t x t _ 1 1 2 1 = |4
 
 o u t _ 1 1 2 1 = P a s t e 
 
 t x t _ 1 1 2 2 =  Rd
 
 o u t _ 1 1 2 2 = d e l e t e 
 
 t x t _ 1 1 2 3 = hQ	
 
 o u t _ 1 1 2 3 = s e l e c t   a l l 
 
 t x t _ 1 1 2 4 = nzz
 
 o u t _ 1 1 2 4 = E m p t y 
 
 
 
 P a r t = F o r m (u7b  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 1 2 5 = lQ&SbR
 
 o u t _ 1 1 2 5 = T h e   r e g i s t r a t i o n   a c c o u n t   i s   s u c c e s s f u l ! 
 
 t x t _ 1 1 2 6 = &S
T
 
 o u t _ 1 1 2 6 = a c c o u n t   n a m e : 
 
 t x t _ 1 1 2 7 = `O؏l	geQv^S
T
 
 o u t _ 1 1 2 7 = Y o u   h a v e n ' t   e n t e r e d   t h e   a c c o u n t   n a m e   y e t 
 
 t x t _ 1 1 2 8 = `O؏l	geQv[x
 
 o u t _ 1 1 2 8 = Y o u   h a v e n ' t   e n t e r e d   p a s s w o r d   y e t 
 
 t x t _ 1 1 2 9 = ^S
T-N
NSN	gyrkW[&{
 
 o u t _ 1 1 2 9 = T h e r e   i s   n o   s p e c i a l   c h a r a c t e r   i n   t h e   a c c o u n t   n a m e : 
 
 t x t _ 1 1 3 0 = ؏l	gn&Sb[xSb _n̑n&ST[x0
 
 o u t _ 1 1 3 0 = N o   a c c o u n t   o r   p a s s w o r d   h a s   n o t   b e e n   s e t ,   p l e a s e   o p e n   t h e   a c c o u n t   a n d   p a s s w o r d   i n   t h e   s e t t i n g s . 
 
 t x t _ 1 1 3 1 = TQ{vU_&S-N. . . 
 
 o u t _ 1 1 3 1 = N e t w o r k   l o g i n   a c c o u n t   . . . 
 
 t x t _ 1 1 3 2 = {vFbR
 
 o u t _ 1 1 3 2 = S u c c e s s f u l   l a n d i n g ! 
 
 t x t _ 1 1 3 3 = `Ov&SyR
 
 o u t _ 1 1 3 3 = Y o u r   a c c o u n t   s c o r e : 
 
 t x t _ 1 1 3 4 = s	gRos|
 
 o u t _ 1 1 3 4 = E x i s t i n g   b r a v e   f l u x : 
 
 t x t _ 1 1 3 5 = ](uRos|
 
 o u t _ 1 1 3 5 = U s e   b r a v e r y   s o f   r i c e : 
 
 t x t _ 1 1 3 6 = SbORos|
 
 o u t _ 1 1 3 6 = E n j o y   t h e   b r a v e r y   s o c a r : 
 
 t x t _ 1 1 3 7 = /}SbOc
T
 
 o u t _ 1 1 3 7 = C u m u l a t i v e   r e w a r d   r a n k i n g s : 
 
 t x t _ 1 1 3 8 = [x
 
 o u t _ 1 1 3 8 = w r o n g   p a s s w o r d ! 
 
 t x t _ 1 1 3 9 = ]~Q!kpe
 
 o u t _ 1 1 3 9 = H a s   b e e n   w r o n g : 
 
 t x t _ 1 1 4 0 = ޏ~Q1 0 !k\OQ~&S0
 
 o u t _ 1 1 4 0 = T h e   a c c o u n t   w i l l   b e   f r o z e n   1 0   t i m e s   1 0   t i m e s . 
 
 t x t _ 1 1 4 1 = TQpenc_8^
gRhVb~
 
 o u t _ 1 1 4 1 = N e t w o r k   d a t a   i s   a b n o r m a l ,   a n d   i s   r e f u s e d   t o   b e   a c c e s s e d   b y   t h e   s e r v e r ! 
 
 t x t _ 1 1 4 2 = 
gRhVcS0RoNSvpenc!h[0
 
 o u t _ 1 1 4 2 = T h e   s e r v e r   a c c e p t e d   t h e   d a t a   s c h o o l   p a i r   e r r o r   s e n t   b y   t h e   s o f t w a r e . 
 
 t x t _ 1 1 4 3 = `OeQv^S
T
NX[(W
 
 o u t _ 1 1 4 3 = T h e   a c c o u n t   n a m e   y o u   e n t e r e d   d o e s   n o t   e x i s t ! 
 
 t x t _ 1 1 4 4 = 1uN[xQ*YY&S]~Q~
 
 o u t _ 1 1 4 4 = B e c a u s e   t h e   p a s s w o r d   i s   m o r e   e r r o r ,   t h e   a c c o u n t   h a s   b e e n   f r o z e n ! 
 
 t x t _ 1 1 4 5 = `Ov^S]~RN0[hQ0elO(uoN0
 
 o u t _ 1 1 4 5 = Y o u r   a c c o u n t   h a s   b e e n   a d d e d   [ S e c u r i t y   L o c k ]   a n d   c a n n o t   b e   u s e d . 
 
 t x t _ 1 1 4 6 = `OSNT|R:N`OTMbSNO(u0
 
 o u t _ 1 1 4 6 = Y o u   c a n   c o n t a c t   Y o n g f a n g   t o   u n l o c k   y o u   a f t e r   y o u   c a n   u s e   i t . 
 
 t x t _ 1 1 4 7 = 
gRhV~b-Nfe
NS(u
zPQՋ0
 
 o u t _ 1 1 4 7 = I n   s e r v e r   m a i n t e n a n c e ,   t e m p o r a r i l y   u n a v a i l a b l e ,   t h e n   t r y   a g a i n . 
 
 t x t _ 1 1 4 8 = Q~penc^_8^T|R0
 
 o u t _ 1 1 4 8 = I f   t h e   n e t w o r k   d a t a b a s e   i s   a b n o r m a l ,   p l e a s e   c o n t a c t   t h e   Y o n g f a n g . 
 
 t x t _ 1 1 4 9 = 
gRhVSuEeT|Rc0
 
 o u t _ 1 1 4 9 = T h e   s e r v e r   i s   f a u l t y ! 
 
 t x t _ 1 1 5 0 = Q~_8^elTRv
gRhVO0
 
 o u t _ 1 1 5 0 = N e t w o r k   e x c e p t i o n ,   u n a b l e   t o   c o m m u n i c a t e   w i t h   t h e   b r a v e   s e r v e r . 
 
 t x t _ 1 1 5 1 = &S
 
 o u t _ 1 1 5 1 = a c c o u n t : 
 
 t x t _ 1 1 5 2 = [x
 
 o u t _ 1 1 5 2 = p a s s w o r d : 
 
 t x t _ 1 1 5 3 = lQ&S
 
 o u t _ 1 1 5 3 = R e g i s t e r   a n   a c c o u n t 
 
 t x t _ 1 1 5 4 = (WRQzlQv&S
 
 o u t _ 1 1 5 4 = A c c o u n t s   r e g i s t e r e d   a t   t h e   Y o n g f a n g   w e b s i t e 
 
 t x t _ 1 1 5 5 = {vF
 
 o u t _ 1 1 5 5 = L o g i n 
 
 t x t _ 1 1 5 6 = (uNQ~feTTekpenc
 
 o u t _ 1 1 5 6 = U s e d   f o r   n e t w o r k   u p d a t e s   a n d   s y n c h r o n i z a t i o n   d a t a 
 
 t x t _ 1 1 5 7 = 
gRhV
 
 o u t _ 1 1 5 7 = s e r v e r : 
 
 t x t _ 1 1 5 8 = O9e[x
 
 o u t _ 1 1 5 8 = c h a n g e   P a s s w o r d 
 
 t x t _ 1 1 5 9 = SbO
 
 o u t _ 1 1 5 9 = R e w a r d 
 
 t x t _ 1 1 6 0 = EQ<P
 
 o u t _ 1 1 6 0 = R e c h a r g e 
 
 t x t _ 1 1 6 1 = /TR  V i s u a l F r e e B a s i c     TꁨR{vU_
 
 o u t _ 1 1 6 1 = A u t o m a t i c a l l y   l o g   i n   a f t e r   s t a r t i n g   V i s u a l F r e e b a s i c 
 
 
 
 P a r t = B r o w s e r   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 1 6 2 = (W~R
 
 o u t _ 1 1 6 2 = O n l i n e   f u n c t i o n 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 1 6 3 = NzS;NTek
 
 o u t _ 1 1 6 3 = S y n c h r o n i z e   w i t h   w i n d o w   t h e m e 
 
 t x t _ 1 1 6 4 = _oŖў, 9 , 0 
 
 o u t _ 1 1 6 4 = M i c r o s o f t   Y a H e i , 9 , 0 
 
 t x t _ 1 1 6 5 = R}]z-N. . .   
 
 o u t _ 1 1 6 5 = L o a d i n g   p r o j e c t   . . . 
 
 t x t _ 1 1 6 6 = dkeN
NX[(W
 
 o u t _ 1 1 6 6 = T h i s   f i l e   d o e s   n o t   e x i s t 
 
 t x t _ 1 1 6 7 = dk]z]~Sb _
 
 o u t _ 1 1 6 7 = T h i s   p r o j e c t   h a s   b e e n   o p e n e d 
 
 t x t _ 1 1 6 8 =   - - -   dkeNvQ[oNSb _b
NAQQd\O  
 
 o u t _ 1 1 6 8 = - - -   T h i s   f i l e   i s   o p e n e d   b y   o t h e r   s o f t w a r e   o r   d o e s   n o t   a l l o w   r e a d i n g   a n d   w r i t i n g   o p e r a t i o n s 
 
 t x t _ 1 1 6 9 =   - - -   dkeNvQ[V i s u a l F r e e B a s i c Sb _
 
 o u t _ 1 1 6 9 = - - -   T h i s   f i l e   i s   o p e n e d   b y   o t h e r   V i s u a l F r e e b a s i c 
 
 t x t _ 1 1 7 0 = `OSb _veN*gƋ/f
N/fe,g<h_eN0{ C R L F } `O/f&T(ue,ge_Sb _ُ*NeNT
 
 o u t _ 1 1 7 0 = T h e   f i l e   y o u   o p e n   i s   n o t   r e c o g n i z e d   b y   t h e   t e x t   f o r m a t   f i l e . 
 
 t x t _ 1 1 7 1 = ]zeN]n
NSNQSb _eNN0
 
 o u t _ 1 1 7 1 = T h e   p r o j e c t   f i l e   i s   f u l l ,   a n d   i t   i s   n o t   p o s s i b l e   t o   o p e n   t h e   f i l e . 
 
 t x t _ 1 1 7 2 = R}eN
 
 o u t _ 1 1 7 2 = L o a d   f i l e : 
 
 t x t _ 1 1 7 3 = V F B Qpe^ceQvMOn( hQ\Q, (W_(u_vW@x^KNT) , ُ/fB A S ]z/ecO(uV F B ̑vnx^Ty^eNI{, ScT1\el/ec0
 
 o u t _ 1 1 7 3 = V F B 
 
 t x t _ 1 1 7 4 = ]zeN<h_Q*gSs]z^\'`~_gW[&{
 
 o u t _ 1 1 7 4 = P r o j e c t   f i l e   f o r m a t   e r r o r ,   n o   e n g i n e e r i n g   a t t r i b u t e   e n d   c h a r a c t e r 
 
 t x t _ 1 1 7 5 = ]zeN<h_Q*gSs]z^\'`
 
 o u t _ 1 1 7 5 = P r o j e c t   f i l e   f o r m a t   e r r o r ,   n o   e n g i n e e r i n g   a t t r i b u t e s 
 
 t x t _ 1 1 7 6 = ]zeN<h_Q*gSs]zh4YW[&{
 
 o u t _ 1 1 7 6 = P r o j e c t   f i l e   f o r m a t   e r r o r ,   n o   p r o j e c t   h e a d   c h a r a c t e r 
 
 t x t _ 1 1 7 7 = `Os(WSb _eHr,gv  V i s u a l F r e e B a s i c   ]z0
 
 o u t _ 1 1 7 7 = Y o u   n o w   h a v e   t o   o p e n   t h e   o l d   v e r s i o n   o f   V i s u a l F r e e b a s i c   p r o j e c t . 
 
 t x t _ 1 1 7 8 = eHrTeHr8h_X[(W]'YSRwQSOgw.^ȒN~0
 
 o u t _ 1 1 7 8 = T h e   o l d   v e r s i o n   a n d   t h e   n e w   c o r e   h a v e   a   h u g e   c h a n g e ,   a n d   t h e   s p e c i f i c   v i e w   i s   i n t r o d u c e d   i n   t h e   h e l p . 
 
 t x t _ 1 1 7 9 = ;N/fzSTcNSS ]͑enzS^\'`tezSNx0
 
 o u t _ 1 1 7 9 = M a i n l y   w i n d o w s   a n d   c o n t r o l   c h a n g e s ,   y o u   n e e d   t o   r e s e t   t h e   w i n d o w   p r o p e r t i e s   y o u r s e l f   a n d   a d j u s t   t h e   w i n d o w   c o d e . 
 
 t x t _ 1 1 8 0 =  NeSb _]zTꁨRGS~OX[NT0el0(u0eHrV F B Sb _0N0
 
 o u t _ 1 1 8 0 = O n c e   t h e   p r o j e c t   i s   o p e n e d ,   t h e   a u t o m a t i c   u p g r a d e   i s   s a v e d ,   a f t e r   [ u n a b l e ]   o p e n   w i t h   t h e   [ o l d   v e r s i o n   o f   V F B ] . 
 
 t x t _ 1 1 8 1 = `OwvSb _T
 
 o u t _ 1 1 8 1 = D o   y o u   r e a l l y   w a n t   t o   o p e n   i t ? 
 
 t x t _ 1 1 8 2 = Sb _KNMR]nx[]~YN1u`O]bb1udkNuv NR
NTablYNvp0&T0
 
 o u t _ 1 1 8 2 = B e f o r e   o p e n i n g ,   p l e a s e   d e t e r m i n e   t h a t   y o u   h a v e   a l r e a d y   b a c k e d   u p ,   y o u   w i l l   b e a r   a l l   t h e   p r o b l e m s   y o u   h a v e   g e n e r a t e d ,   y o u   d o n ' t   a g r e e   o r   h a v e   n o   b a c k u p ,   p l e a s e   [ N o ] 
 
 t x t _ 1 1 8 3 = zSO
 
 o u t _ 1 1 8 3 = F o r m 
 
 t x t _ 1 1 8 4 = !jWW
 
 o u t _ 1 1 8 4 = M o d u l e 
 
 t x t _ 1 1 8 5 = DneN
 
 o u t _ 1 1 8 5 = r e s o u r c e 
 
 t x t _ 1 1 8 6 = yrkQpe
 
 o u t _ 1 1 8 6 = S p e c i a l   f u n c t i o n 
 
 t x t _ 1 1 8 7 = z^wY!jWW
 
 o u t _ 1 1 8 7 = P r o g r a m   s t a r t   m o d u l e 
 
 t x t _ 1 1 8 8 = wY!jWW
 
 o u t _ 1 1 8 8 = S t a r t   m o d u l e 
 
 t x t _ 1 1 8 9 = mo`_sP[
 
 o u t _ 1 1 8 9 = M e s s a g e   l o o p   h o o k 
 
 t x t _ 1 1 9 0 = mo`_s
 
 o u t _ 1 1 9 0 = M e s s a g e   l o o p 
 
 t x t _ 1 1 9 1 = z^eQSTQS
 
 o u t _ 1 1 9 1 = P r o g r a m   e n t r a n c e   a n d   e x p o r t 
 
 t x t _ 1 1 9 2 = eQSQS
 
 o u t _ 1 1 9 2 = E n t r a n c e   E x i t 
 
 t x t _ 1 1 9 3 = e^]z!jg
 
 o u t _ 1 1 9 3 = N e w   p r o j e c t ,   t e m p l a t e : 
 
 t x t _ 1 1 9 4 = 
N/TRzSE X E 	
 
 o u t _ 1 1 9 4 = D o   n o t   s t a r t   t h e   w i n d o w   ( E X E ) 
 
 t x t _ 1 1 9 5 = R`c^D L L 	
 
 o u t _ 1 1 9 5 = D y n a m i c   L i n k   L i b r a r y   ( D L L ) 
 
 t x t _ 1 1 9 6 = Y`c^L I B 	
 
 o u t _ 1 1 9 6 = S t a t i c   L i n k   L i b r a r y   ( L I B ) 
 
 t x t _ 1 1 9 7 = [ ezS] 
 
 o u t _ 1 1 9 7 = [ N e w   w i n d o w ] 
 
 t x t _ 1 1 9 8 = [ e!jWW] 
 
 o u t _ 1 1 9 8 = [ N e w   M o d u l e ] 
 
 t x t _ 1 1 9 9 = [ eDn] 
 
 o u t _ 1 1 9 9 = [ N e w   r e s o u r c e s ] 
 
 t x t _ 1 2 0 0 = OX[
 
 o u t _ 1 2 0 0 = s a v e 
 
 t x t _ 1 2 0 1 = OX[eN
 
 o u t _ 1 2 0 1 = s a v e   d o c u m e n t 
 
 t x t _ 1 2 0 2 = dkeN
NAQQeQbc*N
TyOX[0
 
 o u t _ 1 2 0 2 = T h i s   f i l e   i s   n o t   a l l o w e d   t o   w r i t e ,   p l e a s e   s a v e   t h e   n a m e . 
 
 t x t _ 1 2 0 3 = dkeN]~X[(W]z-Nbc*N
TyOX[0
 
 o u t _ 1 2 0 3 = T h i s   f i l e   a l r e a d y   e x i s t s   i n   t h e   p r o j e c t ,   p l e a s e   s a v e   t h e   n a m e . 
 
 t x t _ 1 2 0 4 = S!j_SV
 
 o u t _ 1 2 0 4 = R e a d - o n l y   m o d e   ( w h o s e   r e a s o n : 
 
 t x t _ 1 2 0 5 = eNvQ[]zSb _	
 
 o u t _ 1 2 0 5 = D o c u m e n t s   a r e   o p e n e d   b y   o t h e r   p r o j e c t s ) 
 
 t x t _ 1 2 0 6 = eNelQeQ	
 
 o u t _ 1 2 0 6 = D o c u m e n t   c a n n o t   b e   w r i t t e n ) 
 
 t x t _ 1 2 0 7 = S!j_SVُ/f  V F B ^eN2O9eS(W	y̑nAQO9e0	
 
 o u t _ 1 2 0 7 = R e a d - o n l y   m o d e   ( C a u s e :   T h i s   i s   a   V F B   l i b r a r y   f i l e ,   p r e v e n t i n g   e r r o n e o u s   m o d i f i c a t i o n s ,   c a n   s e t   t h e   a l l o w a b l e   m o d i f i c a t i o n   i n   t h e   o p t i o n . ) 
 
 t x t _ 1 2 0 8 = fN~{
 
 o u t _ 1 2 0 8 = B o o k m a r k 
 
 t x t _ 1 2 0 9 = elSeN
 
 o u t _ 1 2 0 9 = U n a b l e   t o   r e a d   t h e   f i l e ! 
 
 t x t _ 1 2 1 0 = ' NbQ[1u  V i s u a l F r e e B a s i c   
 
 o u t _ 1 2 1 0 = ' T h e   f o l l o w i n g   i s   V i s u a l F r e e b a s i c 
 
 t x t _ 1 2 1 1 =   ꁨRNuR]O9e
 
 o u t _ 1 2 1 1 = A u t o m a t i c a l l y   g e n e r a t e d ,   p l e a s e   d o   n o t   m o d i f y   y o u r s e l f 
 
 t x t _ 1 2 1 2 = S_MR]z
 
 o u t _ 1 2 1 2 = C u r r e n t   p r o j e c t : 
 
 t x t _ 1 2 1 3 = ck(WՋoN-N/f
NAQsQ]zv0
 
 o u t _ 1 2 1 3 = I n   d e b u g   s o f t w a r e ,   i t   i s   n o t   a l l o w e d   t o   c l o s e   t h e   p r o j e c t . 
 
 t x t _ 1 2 1 4 = dkh~{veN	gO9e`OOX[T
 
 o u t _ 1 2 1 4 = T h i s   t a g ' s   f i l e   h a s   a   m o d i f i c a t i o n ,   d o   y o u   s a v e ? 
 
 t x t _ 1 2 1 5 = 0/f0      OX[@b	gO9eǏveN{ C R L F } 0&T0      
NOX[@b	gO9eǏveN{ C R L F } 0Sm0  
NsQ
NOX[Qww0
 
 o u t _ 1 2 1 5 = [ Y e s ]   S a v e   a l l   m o d i f i e d   f i l e   { C R L F }   [ N o ]   D o   n o t   s a v e   a l l   m o d i f i e d   f i l e   { C R L F }   [ C a n c e l ]   d o e s   n o t   c l o s e ,   d o   n o t   s a v e ,   t h e n   l o o k . 
 
 t x t _ 1 2 1 6 = OX[eN1Y%
 
 o u t _ 1 2 1 6 = S a v e   f i l e   f a i l e d ! 
 
 t x t _ 1 2 1 7 = dk]z]~O9e`OOX[T
 
 o u t _ 1 2 1 7 = T h i s   p r o j e c t   h a s   b e e n   m o d i f i e d ,   d o   y o u   w a n t   t o   s a v e ? 
 
 t x t _ 1 2 1 8 = 0/f0      OX[{ C R L F } 0&T0      
NOX[{ C R L F } 0Sm0  
NsQ
NOX[Qww0
 
 o u t _ 1 2 1 8 = [ Y e s ]   S a v e   { C R L F }   [ N o ]   D o   n o t   s a v e   { C R L F }   [ C a n c e l ]   d o e s   n o t   c l o s e ,   d o   n o t   s a v e ,   t h e n   l o o k . 
 
 t x t _ 1 2 1 9 = OX[]z1Y%
 
 o u t _ 1 2 1 9 = S a v e   t h e   p r o j e c t   f a i l e d ! 
 
 t x t _ 1 2 2 0 = u
 
 o u t _ 1 2 2 0 = H o m e p a g e 
 
 t x t _ 1 2 2 1 = V:Nُ*NeN
NX[(W]~\dkN]z-Nyd0
 
 o u t _ 1 2 2 1 = B e c a u s e   t h i s   f i l e   d o e s   n o t   e x i s t ,   t h i s   h a s   b e e n   r e m o v e d   f r o m   t h e   p r o j e c t . 
 
 t x t _ 1 2 2 2 = h:yW I N vA P I ؞O(u  W |R[W[&{YtYg Rdq_T0R NNcN[-Ne
NS}Yv
 
 o u t _ 1 2 2 2 = I n d i c a t e s   t h a t   W I N ' s   A P I   u s e s   W   s e r i e s ,   w i d e   c h a r a c t e r   p r o c e s s i n g ,   i f   d e l e t e   a f f e c t s   s o m e   c o n t r o l s   t o   C h i n e s e   u n f a m i l i a r   p r o b l e m s 
 
 t x t _ 1 2 2 3 = h:y:NhQF B <h_
 
 o u t _ 1 2 2 3 = R e p r e s e n t s   a s   a   s t a n d a r d   F B   f o r m a t 
 
 t x t _ 1 2 2 4 = W I N |~W@x^;N/fW I N |~8^(uvA P I 
NO(uA P I SN
NS+T[0
 
 o u t _ 1 2 2 4 = T h e   W I N   s y s t e m   b a s e   l i b r a r y   i s   m a i n l y   c o m m o n l y   u s e d   b y   W I N   s y s t e m s ,   a n d   d o e s   n o t   c o n t a i n   i t   w i t h o u t   u s i n g   t h e   A P I . 
 
 t x t _ 1 2 2 5 = W I N |~[a^s h e l l 3 2 . d l l v4YeN;NmSs h e l l S(u[݋FhI{0
 
 o u t _ 1 2 2 5 = W i n   s y s t e m   o b j e c t   l i b r a r y ,   S H E L L 3 2 . D L L   h e a d e r   f i l e ,   m a i n l y   i n v o l v i n g   S h e l l   a n d   G e n e r a l   D i a l o g ,   e t c . 
 
 t x t _ 1 2 2 6 = W i n F B X   ^/fW I N |~X:_W@x^O(uzSTcN_{(u0R[0
 
 o u t _ 1 2 2 6 = W i n f b x   l i b r a r i e s   a r e   W I N   s y s t e m   e n h a n c e d   b a s e   l i b r a r i e s ,   u s i n g   w i n d o w s   a n d   c o n t r o l s   m u s t   b e   u s e d . 
 
 t x t _ 1 2 2 7 =  NN|Q[V B vST8^pe
NS+T1\OelO(u[NN0
 
 o u t _ 1 2 2 7 = S o m e   o f   t h e   s t a t e m e n t s   a n d   c o n s t a n t s   t h a t   a r e   c o m p a t i b l e   w i t h   V B   d o   n o t   i n c l u d e   t h e m . 
 
 t x t _ 1 2 2 8 = V i s u a l F r e e B a s i c ~zS/ec^(u~zS1\_{S+T0
 
 o u t _ 1 2 2 8 = V i s u a l F r e e B a s i c   t h r e a d   s t a t e m e n t   s u p p o r t   l i b r a r y ,   y o u   m u s t   i n c l u d e   t h r e a d e d   s t a t e m e n t s . 
 
 t x t _ 1 2 2 9 = ,gS]~^_(W]z^\'`̑nQeN
T    
 
 o u t _ 1 2 2 9 = T h i s   s t a t e m e n t   h a s   b e e n   d i s c a r d e d   a n d   o u t p u t s   t h e   o u t p u t   f i l e   n a m e   i n   t h e   e n g i n e e r i n g   a t t r i b u t e . 
 
 t x t _ 1 2 3 0 = z^eQSQpe
 
 o u t _ 1 2 3 0 = P r o g r a m   p o r t a l   f u n c t i o n 
 
 t x t _ 1 2 3 1 = z^QSz^~bkTv gTNx0
 
 o u t _ 1 2 3 1 = T h e   f i n a l   c o d e   a f t e r   t h e   p r o g r a m   i s   e x p o r t e d   a n d   t h e   p r o g r a m   i s   t e r m i n a t e d . 
 
 t x t _ 1 2 3 2 = ' ُ/feHr,gzS ]N]O9eTteMbck8^O(u;Nf9eyv
 
 o u t _ 1 2 3 2 = ' T h i s   i s   a n   o l d   v e r s i o n   w i n d o w ,   y o u   n e e d   t o   m a n u a l l y   m o d i f y   a n d   a d j u s t   t o   u s e   i t ,   m a i n l y   c h a n g e   t h e   p r o j e c t : 
 
 t x t _ 1 2 3 3 = ' 1 	zSTcN^\'`hQ ]N]͑eteGS~z^S/f{USvlbc0
 
 o u t _ 1 2 3 3 = ' 1 )   W i n d o w   a n d   C o n t r o l   P r o p e r t i e s :   A l l   n e e d   t o   b e   r e - a d j u s t e d   b y   t h e m s e l v e s ,   a n d   t h e   u p g r a d e   p r o g r a m   i s   j u s t   a   s i m p l e   c o n v e r s i o n . 
 
 t x t _ 1 2 3 4 = '       _{O9eVh ͑enzS>f:yr` n              
 
 o u t _ 1 2 3 4 = '       M u s t   m o d i f i e d :   I c o n   n e e d s   t o   b e   r e s e t ,   w i n d o w   d i s p l a y   s t a t u s   n e e d s   t o   b e   s e t 
 
 t x t _ 1 2 3 5 = ' 2 	zSTcNNNGS~z^OꁨRfe0ReHrv<h_elO1 0 0 % cknxfR] g0
 
 o u t _ 1 2 3 5 = ' 2 )   W i n d o w   a n d   C o n t r o l   E v e n t :   T h e   u p g r a d e   p r o g r a m   w i l l   a u t o m a t i c a l l y   u p d a t e   t o   t h e   n e w   v e r s i o n   o f   t h e   f o r m a t ,   c a n n o t   g u a r a n t e e   1 0 0 %   c o r r e c t ,   m o r e   y o u   n e e d   t o   v e r i f y   i t . 
 
 t x t _ 1 2 3 6 = '       _{O9ezS;u;uNN]~f
T te
 
 o u t _ 1 2 3 6 = '       M u s t   m o d i f i e d :   w i n d o w   d r a w i n g   e v e n t s ,   r e a m e   n u m b e r e d ,   n e e d   t o   a d j u s t 
 
 t x t _ 1 2 3 7 = ' 3 	zSTcNSgeHrl	gSg8^ϑ (u{|YH W N D _ F O R M 1     9e:N  F o r m 1 . h W n d     H W N D _ F O R M 1 _ P I C T U R E 1   9e:N  F o r m 1 . P i c t u r e 1 . h W n d   
 
 o u t _ 1 2 3 7 = ' 3 )   W i n d o w   a n d   C o n t r o l   H a n d l e :   T h e   n e w   v e r s i o n   h a s   n o   h a n d l e   c o n s t a n t s ,   y o u   n e e d   t o   u s e   c l a s s e s ,   s u c h   a s   h w n d _ f o r m 1   t o   f o r m 1 . h w n d ,   h w n d _ f o r m 1 _ p i c t u r e 1   i s   c h a n g e d   t o   F o r m 1 . P i c t u r e 1 . h w n d 
 
 t x t _ 1 2 3 8 = ' 4 	zSTcNI D C   eHreI D C 8^ϑ (u{|YI D C _ F O R M 1 _ P I C T U R E 1   9e:N  F o r m 1 . P i c t u r e 1 . I D C 
 
 o u t _ 1 2 3 8 = ' 4 )   W i n d o w   a n d   C o n t r o l   I D C :   T h e   n e w   v e r s i o n   h a s   n o   I D C   c o n s t a n t ,   y o u   n e e d   t o   u s e   c l a s s e s ,   s u c h   a s   I D C _ F O R M 1 _ P I C T U R E 1   t o   f o r m 1 . P i c t u r e 1 . i d c 
 
 t x t _ 1 2 3 9 = ' 5 	e9_QzSF o r m 2 _ S h o w     9e:N  F o r m 2 . S h o w   
 
 o u t _ 1 2 3 9 = ' 5 )   N e w   p o p - o u t   w i n d o w :   f o r m 2 _ s h o w   i s   c h a n g e d   t o   F o r m 2 . s h o w 
 
 t x t _ 1 2 4 0 = ' 6 	NW[&{	gsQvA P I NMR؞:N  A N S I W[&{s(W/f  U n i c o d e W[&{VdkvsQA P I   TbR*N  A   eg㉳QYP o s t M e s s a g e   9e:N  P o s t M e s s a g e A   bO(u[W[&{Sϑ
 
 o u t _ 1 2 4 0 = ' 6 )   A P I - r e l a t e d   A P I :   P r e v i o u s l y   d e f a u l t s   t o   a n s i   c h a r a c t e r s ,   n o w   t h e   U n i c o d e   c h a r a c t e r ,   s o   t h e   r e l e v a n t   A P I   s h o u l d   b e   a d d r e s s e d   l a t e r ,   s u c h   a s :   P o s t M e s s a g e   i s   c h a n g e d   t o   P o s t M e s s a g e a ,   o r   u s e   w i d e   c h a r a c t e r   v a r i a b l e s 
 
 t x t _ 1 2 4 1 = ' 7 	A P I d\OcNTzS	gsQW[&{vhQ:N  U n i c o d e W[&{  
 
 o u t _ 1 2 4 1 = ' 7 )   A P I   o p e r a t i o n   c o n t r o l s   a n d   w i n d o w s ,   r e l a t e d   c h a r a c t e r s ,   a l l   U n i c o d e   c h a r a c t e r s , 
 
 t x t _ 1 2 4 2 = ' 8 	ыTvzSTcN/f  U n i c o d e   veHr/f  A N S I   v(We|~-Nel>f:y-Ne0SN(uA P I   I s W i n d o w U n i c o d e   hgzSTcN/f
N/f  U n i c o d e 
 
 o u t _ 1 2 4 2 = ' 8 )   T h e   c o m p i l e d   w i n d o w   a n d   c o n t r o l   a r e   U n i c o d e ,   t h e   o l d   v e r s i o n   i s   A N S I ' s   i n   E n g l i s h   s y s t e m   t h a t   c a n n o t   b e   d i s p l a y e d   i n   C h i n e s e . 
 
 t x t _ 1 2 4 3 = ' 9 	@b	gzSTcN1u  C W i n d o w   C l a s s   {|R^eHr/fvcA P I R^SNS  W i n F B X   .^Reggw  C W   vOYDRR0
 
 o u t _ 1 2 4 3 = ' 9 )   A l l   w i n d o w s   a n d   c o n t r o l s   a r e   c r e a t e d   b y   t h e   C W i n d o w   C l a s s   c l a s s ,   t h e   o l d   v e r s i o n   i s   c r e a t e d   d i r e c t   A P I ,   y o u   c a n   r e f e r   t o   W i n f b x   H e l p   t o   v i e w   t h e   n u m e r o u s   f e a t u r e s   o f   C W . 
 
 t x t _ 1 2 4 4 = ' 1 0 	(u  C W S T R   {|WegO(uW[&{eM i d   T  I n s t r   I n s t r R e v   U c a s e   L c a s e      9eRY  a = M i d ( w , 1 , 2 )   9e:N    a = M i d ( * * w , 1 , 2 )     i n s t r ( * * c w , . . .   
 
 o u t _ 1 2 4 4 = ' 1 0 )   W h e n   u s i n g   a   C W S T R   t y p e ,   M I D   a n d   I N S T R R R R R E V   U C A S E   L C a s e   n e e d   t o   b e   c h a n g e d ,   s u c h   a s   a = M i d ( w , 1 , 2 )   t o   b e   c h a n g e d   t o   a = M i d ( * * w , 1 , 2 )     i n s t r ( * * c w , . . .   
 
 t x t _ 1 2 4 5 = '  gT]y'Y[z	a_GS~z)R0	gNUOSN(Wz̑cV i s u a l F r e e B a s i c   Q Q   1 3 8 2 5 1 1 5 6 
 
 o u t _ 1 2 4 5 = ' F i n a l l y ,   I   w i s h   y o u   a l l   a   h a p p y   p r o g r a m   a n d   g o   s m o o t h l y . 
 
 t x t _ 1 2 4 6 = `OSb _]wQT
 
 o u t _ 1 2 4 6 = D o   y o u   w a n t   t o   o p e n   t h e   t o o l ? 
 
 t x t _ 1 2 4 7 = y^eN
 
 o u t _ 1 2 4 7 = P r i v a t e   l i b r a r y   f i l e 
 
 t x t _ 1 2 4 8 = zScN{|eN
 
 o u t _ 1 2 4 8 = W i n d o w   c o n t r o l   c l a s s   f i l e 
 
 t x t _ 1 2 4 9 = ǏzbQpevLS
 
 o u t _ 1 2 4 9 = P r o c e s s   o r   l i n e   n u m b e r   o f   t h e   f u n c t i o n : 
 
 t x t _ 1 2 5 0 = XfSϑvLS
 
 o u t _ 1 2 5 0 = D e c l a r i n g   v a r i a b l e   l i n e   n u m b e r : 
 
 t x t _ 1 2 5 1 = g QpeR^{|WegbL0
 
 o u t _ 1 2 5 1 = T h e   c o n s t r u c t o r   i s   e x e c u t e d   w h e n   t h e   t y p e   i s   c r e a t e d . 
 
 t x t _ 1 2 5 2 = ggQpe k{|WegbL0
 
 o u t _ 1 2 5 2 = T h e   d e s t r u c t i o n   f u n c t i o n   i s   e x e c u t e d   w h e n   d e s t r o y e d . 
 
 t x t _ 1 2 5 3 = [ {|^\'`] 
 
 o u t _ 1 2 5 3 = [ C l a s s   p r o p e r t i e s ] 
 
 t x t _ 1 2 5 4 = [ {|R^e] 
 
 o u t _ 1 2 5 4 = [ C l a s s i f i c a t i o n ] 
 
 t x t _ 1 2 5 5 = [ {| ke] 
 
 o u t _ 1 2 5 5 = [ W h e n   d e s t r o y e d ] 
 
 t x t _ 1 2 5 6 = s^S
 
 o u t _ 1 2 5 6 = p l a t f o r m : 
 
 t x t _ 1 2 5 7 = _(u
 
 o u t _ 1 2 5 7 = Q u o t e : 
 
 t x t _ 1 2 5 8 =  _Yыe
 
 o u t _ 1 2 5 8 = S t a r t   c o m p i l i n g   t i m e : 
 
 t x t _ 1 2 5 9 = 9e
 
 o u t _ 1 2 5 9 = , S p e n d   t i m e : 
 
 t x t _ 1 2 6 0 = y
 
 o u t _ 1 2 6 0 = s e c o n d 
 
 t x t _ 1 2 6 1 = ы
 
 o u t _ 1 2 6 1 = C o m p i l e : 
 
 t x t _ 1 2 6 2 = c
 
 o u t _ 1 2 6 2 = l i n k : 
 
 t x t _ 1 2 6 3 = ы(   
 
 o u t _ 1 2 6 3 = C o m p i l a t i o n 
 
 t x t _ 1 2 6 4 =   fJT, 
 
 o u t _ 1 2 6 4 = c a v e a t , 
 
 t x t _ 1 2 6 5 =     ) 
 
 o u t _ 1 2 6 5 = e r r o r ) 
 
 t x t _ 1 2 6 6 = nxeN
 
 o u t _ 1 2 6 6 = S o u r c e   f i l e : 
 
 t x t _ 1 2 6 7 = QeN
 
 o u t _ 1 2 6 7 = O u t p u t   f i l e : 
 
 t x t _ 1 2 6 8 = eN'Y\
 
 o u t _ 1 2 6 8 = F i l e   s i z e : 
 
 t x t _ 1 2 6 9 = ыe
 
 o u t _ 1 2 6 9 = C o m p i l e   t i m e : 
 
 t x t _ 1 2 7 0 = p0Sm0NT
NQc:ydkmo`_NSN(W	y̑n0
 
 o u t _ 1 2 7 0 = C l i c k   [ C a n c e l ]   n o   l o n g e r   p r o m p t i n g   t h i s   m e s s a g e   o r   s e t   i n   t h e   o p t i o n . 
 
 t x t _ 1 2 7 1 = ыbR! ! 
 
 o u t _ 1 2 7 1 = C o m p i l e   s u c c e s s ! ! 
 
 t x t _ 1 2 7 2 = ыQ
 
 o u t _ 1 2 7 2 = C o m p i l a t i o n   e r r o r : 
 
 t x t _ 1 2 7 3 = ~pQ^0ы0h~{gwe_SNgwfJTOo`0
 
 o u t _ 1 2 7 3 = D e t a i l e d   o v e r   t h e   b o t t o m   [ C o m p i l e ]   t a b   t o   v i e w   t h e   l o g ,   y o u   c a n   v i e w   t h e   w a r n i n g   m e s s a g e . 
 
 t x t _ 1 2 7 4 = ы
 
 o u t _ 1 2 7 4 = C o m p i l e 
 
 t x t _ 1 2 7 5 = fJT
 
 o u t _ 1 2 7 5 = c a v e a t 
 
 t x t _ 1 2 7 6 = 
 
 o u t _ 1 2 7 6 = e r r o r 
 
 t x t _ 1 2 7 7 = '   1u  V i s u a l F r e e B a s i c   
 
 o u t _ 1 2 7 7 = ' B y   V i s u a l F r e e B a s i c 
 
 t x t _ 1 2 7 8 =   ubvnNx
 
 o u t _ 1 2 7 8 = G e n e r a t e d   s o u r c e   c o d e 
 
 t x t _ 1 2 7 9 = '   ube
 
 o u t _ 1 2 7 9 = ' G e n e r a t i o n   t i m e : 
 
 t x t _ 1 2 8 0 = y y y y t^m m gd d e  h h em m Rs s y
 
 o u t _ 1 2 8 0 = y y y y - m m - d d   h h : m m : s s 
 
 t x t _ 1 2 8 1 = '   fYOo`  w w w . y f v b . c o m   
 
 o u t _ 1 2 8 1 = '   F o r   m o r e   i n f o r m a t i o n ,   p l e a s e   v i s i t   w w w . y f v b . c o m 
 
 t x t _ 1 2 8 2 = '   ُ̑/fhQ@\[INnx@b	gt y p e 0hQ@\Sϑ0Qpe[IN  (WdkY0
 
 o u t _ 1 2 8 2 = ' T h i s   i s   g l o b a l l y   d e f i n e d   s o u r c e   c o d e ,   a l l   T y p e ,   g l o b a l   v a r i a b l e s ,   a n d   f u n c t i o n   d e f i n i t i o n s   a r e   h e r e . 
 
 t x t _ 1 2 8 3 = ubeN
 
 o u t _ 1 2 8 3 = G e n e r a t e   f i l e s : 
 
 t x t _ 1 2 8 4 = ubQpe^. . . 
 
 o u t _ 1 2 8 4 = G e n e r a t e   a   l i b r a r y   . . . 
 
 t x t _ 1 2 8 5 = `O]~/T(uYV 6ql~b0R(u  v f b _ L o a d L a n g u a g e   R} ech{ C R L F } (u  v f b _ L o a d L a n g u a g e ( a p p . p a t h   &   " L a n g u a g e s . t x t " )   R} eNNnxO gHQgbL
 
 o u t _ 1 2 8 5 = Y o u   h a v e   a l r e a d y   e n a b l e d   m u l t i - l a n g u a g e ,   b u t   d i d n ' t   f i n d   t h e   v o i c e   d o c u m e n t   w i t h   V F B _ L o a d L a n g u a g e ! 
 
 t x t _ 1 2 8 6 = ub;NeN. . . 
 
 o u t _ 1 2 8 6 = G e n e r a t e   m a i n   f i l e . . . 
 
 t x t _ 1 2 8 7 = QDnT
T
 
 o u t _ 1 2 8 7 = E r r o r :   R e s o u r c e   i s   t h e   s a m e   n a m e 
 
 t x t _ 1 2 8 8 = SsDn̑	g*NvTv
Ty/f
NSNv0
 
 o u t _ 1 2 8 8 = I t   i s   f o u n d   t h a t   t h e r e   i s   a n   i d e n t i c a l   n a m e   i n   t h e   r e s o u r c e . 
 
 t x t _ 1 2 8 9 = eNl~b0RVP{thV̑eN
T
 
 o u t _ 1 2 8 9 = T h e   f i l e   i s   n o t   f o u n d ,   t h e   f i l e   n a m e   i n   t h e   i m a g e   m a n a g e r : 
 
 t x t _ 1 2 9 0 =   ' ]~,d0R[INeNY
 
 o u t _ 1 2 9 0 =   ' H a s   m o v e d   t o   t h e   d e f i n i t i o n   f i l e 
 
 t x t _ 1 2 9 1 = NNQpebǏzv[INNxQ0{ C R L F } ]~.^`Ofck:NcknxNxwNx0
 
 o u t _ 1 2 9 1 = E v e n t   f u n c t i o n   o r   p r o c e s s   d e f i n i t i o n   c o d e   e r r o r . 
 
 t x t _ 1 2 9 2 = SsNNQpebǏzv[INNxQ0{ C R L F } FOGY*`l~b0RdkeN
 
 o u t _ 1 2 9 2 = D i s c o v e r   t h e   e v e n t   f u n c t i o n   o r   p r o c e s s   d e f i n i t i o n   c o d e   e r r o r . 
 
 t x t _ 1 2 9 3 = v f b _ L a n g S t r i n g   l{ C R L F } ,gQpe/fyrkQpeSpeSAQW[&{2N
NSN/f8^ϑbh_
 
 o u t _ 1 2 9 3 = V f b _ l a n g s t r i n g   s y n t a x   e r r o r ! { C R L F }   T h i s   f u n c t i o n   i s   a   s p e c i a l   f u n c t i o n .   T h e   p a r a m e t e r   o n l y   a l l o w s   c h a r a c t e r   s t r i n g s ,   n o t   c o n s t a n t s   o r   e x p r e s s i o n s . 
 
 t x t _ 1 2 9 4 = 1uNSu(W|~^̑el[MO ]$Re(W̑0
 
 o u t _ 1 2 9 4 = D u e   t o   o c c u r   i n   t h e   s y s t e m   l i b r a r y ,   y o u   c a n n o t   l o c a t e   i t ,   y o u   n e e d   t o   j u d g e   w h e r e   y o u   a r e . 
 
 
 
 N o d e = P r o B u t t o n . d l l   ' Hr,g2 . 0 . 0 . 1 2 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 	c(uegpQ[svQ[R
 
 o u t _ 1 = B u t t o n ,   u s e d   t o   c l i c k ,   i m p l e m e n t   o t h e r   f u n c t i o n s 
 
 t x t _ 2 = 8^(ucN
 
 o u t _ 2 = C o m m o n   c o n t r o l 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o B u t t o n . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 0 3 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = e,g
 
 o u t _ 5 = t e x t 
 
 t x t _ 6 = >f:yve,g
 
 o u t _ 6 = T e x t   d i s p l a y 
 
 t x t _ 7 = [P
 
 o u t _ 7 = A l i g n m e n t 
 
 t x t _ 8 = \(WcN
N>f:yve,gv[Pe_0
 
 o u t _ 8 = T h e   t e x t   w i l l   b e   a l i g n e d   i n   t h e   t e x t   d i s p l a y e d   o n   t h e   c o n t r o l . 
 
 t x t _ 9 = E\-N
 
 o u t _ 9 = C e n t e r 
 
 t x t _ 1 0 = ][P
 
 o u t _ 1 0 = L e f t   a l i g n m e n t 
 
 t x t _ 1 1 = E\-N
 
 o u t _ 1 1 = C e n t e r 
 
 t x t _ 1 2 = S[P
 
 o u t _ 1 2 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 3 = Vh
 
 o u t _ 1 3 = i c o n 
 
 t x t _ 1 4 = (W	c
N>f:yVh
 
 o u t _ 1 4 = D i s p l a y   i c o n   o n   t h e   b u t t o n 
 
 t x t _ 1 5 = S(u
 
 o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 1 6 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 7 = >f:y
 
 o u t _ 1 7 = d i s p l a y 
 
 t x t _ 1 8 = /f&T>f:yُ*NcN
 
 o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 1 9 = ؞	c
 
 o u t _ 1 9 = D e f a u l t   b u t t o n 
 
 t x t _ 2 0 = ؞	csSO	cl	geQ&qp(u7b_NSNǏ	cNE N T E R .eg	b	c
 
 o u t _ 2 0 = T h e   d e f a u l t   b u t t o n ,   e v e n   i f   t h e   b u t t o n   d o e s   n o t   e n t e r   t h e   f o c u s ,   t h e   u s e r   c a n   s e l e c t   t h e   b u t t o n   b y   p r e s s i n g   t h e   E n t e r   k e y . 
 
 t x t _ 2 1 = ~
 
 o u t _ 2 1 = S e l f - p a i n t e d 
 
 t x t _ 2 2 = 1u]QNx~6R(WO w n e r D r a w NN-N]QNx~;u0
 
 o u t _ 2 2 = D r a w   c o d e   b y   w r i t i n g   c o d e ,   w r i t e   c o d e   p a i n t i n g   i n   O w n e r D r a w   e v e n t s . 
 
 t x t _ 2 3 = /ecYL
 
 o u t _ 2 3 = S u p p o r t   m u l t i p l e   l i n e s 
 
 t x t _ 2 4 = Yge,gW[&{2N*Y
N>e(W	cwb_vUS*NL-NR\	ce,gSňbYL0
 
 o u t _ 2 4 = I f   t h e   t e x t   s t r i n g   i s   t o o   l o n g   a n d   c a n n o t   b e   p l a c e d   i n   a   s i n g l e   r o w   o f   t h e   b u t t o n   r e c t a n g l e ,   t h e   b u t t o n   t e x t   i s   p a c k a g e d   i n   a   m u l t i - l i n e . 
 
 t x t _ 2 5 = W[SO
 
 o u t _ 2 5 = F o n t 
 
 t x t _ 2 6 = (uNdk[ave,gW[SO0
 
 o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 2 7 = MOnX 
 
 o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 9 = MOnY 
 
 o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 3 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 3 1 = [^
 
 o u t _ 3 1 = w i d t h 
 
 t x t _ 3 2 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 3 3 = ؚ^
 
 o u t _ 3 3 = h e i g h t 
 
 t x t _ 3 4 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 5 = ^@\
 
 o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 6 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 7 = 
N[
 
 o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 8 = 
N[
 
 o u t _ 3 8 = N o t   a n c h o r 
 
 t x t _ 3 9 = te[^
 
 o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 4 0 = ߍS
 
 o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 4 1 = ߍ4ls^-N
 
 o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 4 2 = teؚ^
 
 o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 4 3 = [^Tؚ^
 
 o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 4 = STؚ^
 
 o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 5 = ߍ^
 
 o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 6 = ^萌T[^
 
 o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 7 = ST^
 
 o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 8 = 4ls^-N^
 
 o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 9 = Wv-N
 
 o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 5 0 = Wv-NS
 
 o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 5 1 = ߍ-N_
 
 o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 5 2 =  hc
 
 o u t _ 5 2 = m o u s e   c u r s o r 
 
 t x t _ 5 3 =  h(WzS
Nvb_r
 
 o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 4 = ؞
 
 o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 5 = ؞
 
 o u t _ 5 5 = d e f a u l t 
 
 t x t _ 5 6 = TSЏL
 
 o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 7 = hQ{4Y
 
 o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 8 = ASW[IQh
 
 o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 9 = {4YTS
 
 o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 6 0 = e,g]W[IQh
 
 o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 6 1 = 
NS(uybkW
 
 o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 6 2 = yR
 
 o u t _ 6 2 = m o b i l e 
 
 t x t _ 6 3 = S{4Y!!
 
 o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 6 4 = S{4Y!!
 
 o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 5 = S{4YT!!
 
 o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 6 = S{4Y!!
 
 o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 7 = Wv{4Y
 
 o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 8 = lo
 
 o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 9 = KbW
 
 o u t _ 6 9 = g e s t u r e 
 
 t x t _ 7 0 = DR
 
 o u t _ 7 0 = A d d i t i o n a l 
 
 t x t _ 7 1 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 7 2 = [*
 
 o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 7 3 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 7 4 = c:y
 
 o u t _ 7 4 = p r o m p t 
 
 t x t _ 7 5 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 6 = lt7h_
 
 o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 7 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 8 = USQ
 
 o u t _ 7 8 = C l i c k 
 
 t x t _ 7 9 = SQ
 
 o u t _ 7 9 = D o u b l e   c l i c k 
 
 t x t _ 8 0 = SQ
 
 o u t _ 8 0 = D o u b l e   c l i c k 
 
 t x t _ 8 1 = USQ	c
NvNb{4Y
 
 o u t _ 8 1 = C l i c k   t h e   d r o p - d o w n   a r r o w   o n   t h e   b u t t o n 
 
 t x t _ 8 2 =  hck(WۏeQby _	ccN
 
 o u t _ 8 2 = T h e   m o u s e   i s   e n t e r i n g   o r   l e a v i n g   t h e   b u t t o n   c o n t r o l 
 
 t x t _ 8 3 = 	cy(u
 
 o u t _ 8 3 = B u t t o n   i s   d i s a b l e d 
 
 t x t _ 8 4 = 	b	c
 
 o u t _ 8 4 = S e l e c t   b u t t o n 
 
 t x t _ 8 5 = 1YSeQ&qp
 
 o u t _ 8 5 = L o s t   i n p u t   f o c u s 
 
 t x t _ 8 6 = _0ReQ&qp
 
 o u t _ 8 6 = G e t   i n p u t   f o c u s 
 
 t x t _ 8 7 = ꁚ[IN~6R( e~^\'`e) 
 
 o u t _ 8 7 = C u s t o m i z e   ( w h e n   n o   s e l f - p a i n t e d   p r o p e r t i e s ) 
 
 t x t _ 8 8 = ~cN e	b~^\'`	
 
 o u t _ 8 8 = B o o k   c o n t r o l   ( c h o o s e   s e l f - p a i n t i n g   a t t r i b u t e   w h e n   d e s i g n i n g ) 
 
 t x t _ 8 9 = 	cN h].
 
 o u t _ 8 9 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 0 = ʑ>e h].
 
 o u t _ 9 0 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 1 = SQ h].
 
 o u t _ 9 1 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 2 = 	cN hS.
 
 o u t _ 9 2 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 3 = ʑ>e hS.
 
 o u t _ 9 3 = R i g h t   c l i c k 
 
 t x t _ 9 4 = SQ hS.
 
 o u t _ 9 4 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 5 = yR h
 
 o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 9 6 =  hS.USQ
 
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 
 t x t _ 9 7 = el hnn
 
 o u t _ 9 7 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 9 8 =  hy _cN
 
 o u t _ 9 8 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 9 9 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 9 9 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 0 0 = cN]~9eSN'Y\
 
 o u t _ 1 0 0 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 0 1 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 0 1 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 0 2 = sS\ kcN
 
 o u t _ 1 0 2 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 0 3 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 0 3 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o C a i r o . d l l   ' Hr,g2 . 0 . 0 . 1 0 4   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = TϑVb_~V^
 
 o u t _ 1 = V e c t o r   g r a p h i c   d r a w i n g   l i b r a r y 
 
 t x t _ 2 = vQ[, ~N, Vb_
 
 o u t _ 2 = O t h e r ,   c o m p o n e n t s ,   g r a p h i c s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o C a i r o . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 2 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = .^R
 
 o u t _ 3 = h e l p 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = pe~"}_
 
 o u t _ 5 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 6 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 6 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 7 = MOnX 
 
 o u t _ 7 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 8 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 9 = MOnY 
 
 o u t _ 9 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 1 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 1 = DR
 
 o u t _ 1 1 = A d d i t i o n a l 
 
 t x t _ 1 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 2 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 
 
 N o d e = P r o C h e c k B o x . d l l   ' Hr,g2 . 0 . 0 . 1 0 4   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = Y	(uegZP	bSNY*N	b0
 
 o u t _ 1 = M u l t i p l e   s e l e c t i o n ,   u s e d   t o   c h o o s e ,   y o u   c a n   c h o o s e   m u l t i p l e   o p t i o n s . 
 
 t x t _ 2 = 8^(ucN
 
 o u t _ 2 = o u t _ 1 = C o m m o n   c o n t r o l 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
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 
 t x t _ 6 = cNNNMneN"N1Y
 
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 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o C h e c k B o x . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 1 6 
 
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 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
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 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = hQ
 
 o u t _ 7 = s t a n d a r d 
 
 t x t _ 8 = hQ
 
 o u t _ 8 = s t a n d a r d 
 
 t x t _ 9 = 	c
 
 o u t _ 9 = B u t t o n 
 
 t x t _ 1 0 = e,g
 
 o u t _ 1 0 = o u t _ 5 = t e x t 
 
 t x t _ 1 1 = cN-NS+Tve,g
 
 o u t _ 1 1 = T e x t   i n c l u d e d   i n   t h e   c o n t r o l 
 
 t x t _ 1 2 = [P
 
 o u t _ 1 2 = o u t _ 7 = A l i g n m e n t 
 
 t x t _ 1 3 = \(WcN
N>f:yve,gv[Pe_0
 
 o u t _ 1 3 = o u t _ 8 = T h e   t e x t   w i l l   b e   a l i g n e d   i n   t h e   t e x t   d i s p l a y e d   o n   t h e   c o n t r o l . 
 
 t x t _ 1 4 = -N][P
 
 o u t _ 1 4 = N e u t r a l   l e f t   a l i g n m e n t 
 
 t x t _ 1 5 = ][P
 
 o u t _ 1 5 = L e f t   a l i g n m e n t 
 
 t x t _ 1 6 = E\-N
 
 o u t _ 1 6 = o u t _ 9 = C e n t e r 
 
 t x t _ 1 7 = S[P
 
 o u t _ 1 7 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 8 = -N][P
 
 o u t _ 1 8 = N e u t r a l   l e f t   a l i g n m e n t 
 
 t x t _ 1 9 = n-N
 
 o u t _ 1 9 = S e t   i n 
 
 t x t _ 2 0 = -NS[P
 
 o u t _ 2 0 = M i d d l e   r i g h t 
 
 t x t _ 2 1 = N][P
 
 o u t _ 2 1 = L o w e r   l e f t   a l i g n m e n t 
 
 t x t _ 2 2 = NE\-N
 
 o u t _ 2 2 = I n   t h e   m i d d l e 
 
 t x t _ 2 3 = NS[P
 
 o u t _ 2 3 = R i g h t   a l i g n m e n t 
 
 t x t _ 2 4 = [Q
 
 o u t _ 2 4 = a l i g n m e n t 
 
 t x t _ 2 5 = e,g(WcNv]bS
 
 o u t _ 2 5 = T e x t   o n   t h e   l e f t   o r   r i g h t   o f   t h e   c o n t r o l 
 
 t x t _ 2 6 = e,g(W]
 
 o u t _ 2 6 = T e x t   o n   t h e   l e f t 
 
 t x t _ 2 7 = e,g(W]
 
 o u t _ 2 7 = T e x t   o n   t h e   l e f t 
 
 t x t _ 2 8 = e,g(WS
 
 o u t _ 2 8 = T e x t   o n   t h e   r i g h t 
 
 t x t _ 2 9 = <P
 
 o u t _ 2 9 = v a l u e 
 
 t x t _ 3 0 = cNv<P
 
 o u t _ 3 0 = V a l u e   o f   t h e   c o n t r o l 
 
 t x t _ 3 1 = *g	b
 
 o u t _ 3 1 = U n s e l e c t e d 
 
 t x t _ 3 2 = *g	b
 
 o u t _ 3 2 = U n s e l e c t e d 
 
 t x t _ 3 3 = 	b
 
 o u t _ 3 3 = s e l e c t 
 
 t x t _ 3 4 = YL
 
 o u t _ 3 4 = M u l t i - l i n e 
 
 t x t _ 3 5 = /f&TSNYL>f:ye,g
 
 o u t _ 3 5 = C a n   y o u   d i s p l a y   a   m u l t i - l i n e   d i s p l a y ? 
 
 t x t _ 3 6 = S(u
 
 o u t _ 3 6 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 3 7 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 7 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 3 8 = >f:y
 
 o u t _ 3 8 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 3 9 = /f&T>f:yُ*NcN
 
 o u t _ 3 9 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 0 = eW[r
 
 o u t _ 4 0 = L i t e r a l   c o l o r 
 
 t x t _ 4 1 = (uN(W[a-N>f:ye,gTVb_vMRofr0
 
 o u t _ 4 1 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t . 
 
 t x t _ 4 2 = ̀ofr
 
 o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 4 3 = (uN(W[a-N>f:ye,gTVb_v̀ofr0
 
 o u t _ 4 3 = T h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i s   u s e d   i n   t h e   o b j e c t . 
 
 t x t _ 4 4 = W[SO
 
 o u t _ 4 4 = F o n t 
 
 t x t _ 4 5 = (uNdk[ave,gW[SO0
 
 o u t _ 4 5 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 4 6 = MOnX 
 
 o u t _ 4 6 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 7 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 7 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 8 = MOnY 
 
 o u t _ 4 8 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 4 9 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 9 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 0 = [^
 
 o u t _ 5 0 = o u t _ 3 1 = w i d t h 
 
 t x t _ 5 1 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 1 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 2 = ؚ^
 
 o u t _ 5 2 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 5 3 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 3 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 4 = ^@\
 
 o u t _ 5 4 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 5 5 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 5 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 6 = 
N[
 
 o u t _ 5 6 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 7 = 
N[
 
 o u t _ 5 7 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 8 = te[^
 
 o u t _ 5 8 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 9 = ߍS
 
 o u t _ 5 9 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 0 = ߍ4ls^-N
 
 o u t _ 6 0 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 1 = teؚ^
 
 o u t _ 6 1 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 6 2 = [^Tؚ^
 
 o u t _ 6 2 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 3 = STؚ^
 
 o u t _ 6 3 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 4 = ߍ^
 
 o u t _ 6 4 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 5 = ^萌T[^
 
 o u t _ 6 5 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 6 = ST^
 
 o u t _ 6 6 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 7 = 4ls^-N^
 
 o u t _ 6 7 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 8 = Wv-N
 
 o u t _ 6 8 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 6 9 = Wv-NS
 
 o u t _ 6 9 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 7 0 = ߍ-N_
 
 o u t _ 7 0 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 1 =  hc
 
 o u t _ 7 1 = m o u s e   c u r s o r 
 
 t x t _ 7 2 =  h(WzS
Nvb_r
 
 o u t _ 7 2 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 3 = ؞
 
 o u t _ 7 3 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 4 = ؞
 
 o u t _ 7 4 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 5 = TSЏL
 
 o u t _ 7 5 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 6 = hQ{4Y
 
 o u t _ 7 6 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 7 7 = ASW[IQh
 
 o u t _ 7 7 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 7 8 = {4YTS
 
 o u t _ 7 8 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 7 9 = e,g]W[IQh
 
 o u t _ 7 9 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 0 = 
NS(uybkW
 
 o u t _ 8 0 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 1 = yR
 
 o u t _ 8 1 = m o b i l e 
 
 t x t _ 8 2 = S{4Y!!
 
 o u t _ 8 2 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 8 3 = S{4Y!!
 
 o u t _ 8 3 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 4 = S{4YT!!
 
 o u t _ 8 4 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 8 5 = S{4Y!!
 
 o u t _ 8 5 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 6 = Wv{4Y
 
 o u t _ 8 6 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 8 7 = lo
 
 o u t _ 8 7 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 8 8 = KbW
 
 o u t _ 8 8 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 8 9 = DR
 
 o u t _ 8 9 = A d d i t i o n a l 
 
 t x t _ 9 0 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 0 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 1 = [*
 
 o u t _ 9 1 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 9 2 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 2 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 3 = c:y
 
 o u t _ 9 3 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 9 4 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 4 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 5 = lt7h_
 
 o u t _ 9 5 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 9 6 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 6 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 9 7 = b>e
 
 o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 9 8 = zS/f&TcSb>eeN0
 
 o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 9 9 = USQ
 
 o u t _ 9 9 = o u t _ 7 8 = C l i c k 
 
 t x t _ 1 0 0 = 1YSeQ&qp
 
 o u t _ 1 0 0 = o u t _ 7 9 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 0 1 = _0ReQ&qp
 
 o u t _ 1 0 1 = o u t _ 8 0 = G e t   i n p u t   f o c u s 
 
 t x t _ 1 0 2 = 	cN h].
 
 o u t _ 1 0 2 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 3 = ʑ>e h].
 
 o u t _ 1 0 3 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 4 = SQ h].
 
 o u t _ 1 0 4 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 5 = 	cN hS.
 
 o u t _ 1 0 5 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 6 = ʑ>e hS.
 
 o u t _ 1 0 6 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 0 7 = SQ hS.
 
 o u t _ 1 0 7 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 8 = yR h
 
 o u t _ 1 0 8 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 0 9 =  hS.USQ
 
 o u t _ 1 0 9 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 1 0 = el hnn
 
 o u t _ 1 1 0 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 1 1 =  hy _cN
 
 o u t _ 1 1 1 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 1 2 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 1 2 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 1 3 = cN]~9eSN'Y\
 
 o u t _ 1 1 3 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 1 4 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 1 4 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 1 5 = sS\ kcN
 
 o u t _ 1 1 5 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 1 6 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 1 6 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o C o m b o B o x . d l l   ' Hr,g2 . 0 . 0 . 1 2 3   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 2 2   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = c u s t o m F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 	yO9e`O  QMROX[T
 
 o u t _ 1 = O p t i o n s   a r e   m o d i f i e d ,   d o   y o u   n e e d   t o   s a v e   b e f o r e   y o u ? 
 
 t x t _ 2 = ꁚ[INpenc NL:N1 agpencyv0
 
 o u t _ 2 = C u s t o m   d a t a   e d i t i n g ,   o n e   b e h a v i o r   1   d a t a   i t e m . 
 
 t x t _ 3 = nx[
 
 o u t _ 3 = d e t e r m i n e 
 
 t x t _ 4 = Sm
 
 o u t _ 4 = c a n c e l 
 
 t x t _ 5 = d 
 
 o u t _ 5 = R e v o k e 
 
 t x t _ 6 = ͑ZP
 
 o u t _ 6 = R e d o 
 
 t x t _ 7 = jRR
 
 o u t _ 7 = S h e a r 
 
 t x t _ 8 = 
Y6R
 
 o u t _ 8 = c o p y 
 
 t x t _ 9 = |4
 
 o u t _ 9 = P a s t e 
 
 t x t _ 1 0 =  Rd
 
 o u t _ 1 0 = d e l e t e 
 
 t x t _ 1 1 = hQ	
 
 o u t _ 1 1 = s e l e c t   a l l 
 
 t x t _ 1 2 = nzz
 
 o u t _ 1 2 = E m p t y 
 
 t x t _ 1 3 = DRpe<PL>\R | 1 2 3 4  vQ-N" | "   :NRrR&{S0{ C R L F } L:N < S e l >  /f؞	by:SR'Y\Q0
 
 o u t _ 1 3 = A d d i t i o n a l   v a l u e   r o w ,   " |   1 2 3 4 " ,   w h e r e   " | "   i s   d i v i d e d . 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 4 = NbRhFhe,geQFhTRhFhv~T
 
 o u t _ 1 4 = C o m b i n a t i o n   o f   d r o p - d o w n   l i s t   b o x ,   t e x t   i n p u t   b o x ,   a n d   l i s t   b o x 
 
 t x t _ 1 5 = 8^(ucN
 
 o u t _ 1 5 = o u t _ 1 = C o m m o n   c o n t r o l 
 
 t x t _ 1 6 = cN^\'`MneN"N1Y
 
 o u t _ 1 6 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 1 7 = cN^\'`MnelS
 
 o u t _ 1 7 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 8 = cN^\'`MnQ[_8^
 
 o u t _ 1 8 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 1 9 = cNNNMneN"N1Y
 
 o u t _ 1 9 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 2 0 = cNNNMnelS
 
 o u t _ 2 0 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 2 1 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 2 1 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 2 2 = cN^\'`
 
 o u t _ 2 2 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o C o m b o B o x . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 2 7 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = h~{TNbFh
 
 o u t _ 7 = L a b e l   a n d   d r o p - d o w n   b o x 
 
 t x t _ 8 = h~{TNbFh
 
 o u t _ 8 = L a b e l   a n d   d r o p - d o w n   b o x 
 
 t x t _ 9 = e,gFhTNbFh
 
 o u t _ 9 = T e x t   b o x   a n d   d r o p - d o w n   b o x 
 
 t x t _ 1 0 = e,gFhTRhFh
 
 o u t _ 1 0 = T e x t   b o x   a n d   l i s t   b o x 
 
 t x t _ 1 1 = ꁚ[penc
 
 o u t _ 1 1 = C u s t o m i z e d   d a t a 
 
 t x t _ 1 2 = ꁚ[INyvpenc
 
 o u t _ 1 2 = C u s t o m   p r o j e c t   d a t a 
 
 t x t _ 1 3 = ~
 
 o u t _ 1 3 = o u t _ 2 1 = S e l f - p a i n t e d 
 
 t x t _ 1 4 = 1u]QNx~6R(WO w n e r D r a w NN-N]QNx~;u0
 
 o u t _ 1 4 = o u t _ 2 2 = D r a w   c o d e   b y   w r i t i n g   c o d e ,   w r i t e   c o d e   p a i n t i n g   i n   O w n e r D r a w   e v e n t s . 
 
 t x t _ 1 5 = |~~6R
 
 o u t _ 1 5 = S y s t e m   d r a w i n g 
 
 t x t _ 1 6 = |~~6R
 
 o u t _ 1 6 = S y s t e m   d r a w i n g 
 
 t x t _ 1 7 = V[Lؚ~
 
 o u t _ 1 7 = S e c u r e   l i n e   h i g h   s e l f - p a i n t e d 
 
 t x t _ 1 8 = SSLؚ~
 
 o u t _ 1 8 = V a r i o u s   t r a v e l   h i g h - p a i n t e d 
 
 t x t _ 1 9 = h~{ؚ^
 
 o u t _ 1 9 = T a g   h e i g h t 
 
 t x t _ 2 0 = h~{vؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 0 = T h e   t a g   i s   h e i g h t ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 1 = yvؚ^
 
 o u t _ 2 1 = P r o j e c t   h e i g h t 
 
 t x t _ 2 2 = Rh-Nyvvؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0SSLؚ~cNeeHe
 
 o u t _ 2 2 = T h e   h i g h n e s s   o f   t h e   p r o j e c t   i n   t h e   l i s t ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 3 = S+TW[&{
 
 o u t _ 2 3 = C o n t a i n s   c h a r a c t e r s 
 
 t x t _ 2 4 = 	b~T/f
N/fS+TW[&{2Npenc
 
 o u t _ 2 4 = W h e n   y o u   c h o o s e   t o   p a i n t ,   i s   i t   a   s t r i n g   d a t a ? 
 
 t x t _ 2 5 = ꁨRc^
 
 o u t _ 2 5 = A u t o m a t i c   o r d e r i n g 
 
 t x t _ 2 6 = /f&T	cW[kz^ꁨRc^
 
 o u t _ 2 6 = D o   y o u   a u t o m a t i c a l l y   s o r t   i n   a l p h a ? 
 
 t x t _ 2 7 = c[ؚ^
 
 o u t _ 2 7 = S p e c i f i e d   h e i g h t 
 
 t x t _ 2 8 = 9_QvRhNc[ؚ^R^cN
N/f9hnckLؚ^egꁨRtecNؚ^
 
 o u t _ 2 8 = T h e   p o p - u p   l i s t   i s   c r e a t e d   a t   a   s p e c i f i e d   h e i g h t ,   n o t   t h e   h e i g h t   o f   t h e   c o n t r o l   i s   a d j u s t e d   a c c o r d i n g   t o   e a c h   l i n e . 
 
 t x t _ 2 9 = 4ls^nR
 
 o u t _ 2 9 = H o r i z o n t a l l y   s c r o l l i n g 
 
 t x t _ 3 0 = OcNSNꁨRQs4ls^nReg>f:yW[&{0
 
 o u t _ 3 0 = M a k e   t h e   c o n t r o l   a u t o m a t i c a l l y   s o u n d   h o r i z o n t a l l y   s c r o l l i n g   t o   d i s p l a y   l o n g   c h a r a c t e r s . 
 
 t x t _ 3 1 =  g'YW[pe
 
 o u t _ 3 1 = M a x i m u m   n u m b e r   o f   w o r d s 
 
 t x t _ 3 2 = nSN(WcN-NeQ gYvW[&{peS_	ge,gFhe	0:N؞<P0؞P6R/f3 0 , 0 0 0 *NW[&{
 
 o u t _ 3 2 = S e t t i n g s   Y o u   c a n   e n t e r   t h e   n u m b e r   o f   c h a r a c t e r s   i n   t h e   c o n t r o l   ( w h e n   t h e r e   i s   a   t e x t   b o x ) . 
 
 t x t _ 3 3 = 'YQW[k
 
 o u t _ 3 3 = u p p e r c a s e   l e t t e r 
 
 t x t _ 3 4 = eQvW[kꁨRlbc:N'YQ
 
 o u t _ 3 4 = T h e   l e t t e r   i s   a u t o m a t i c a l l y   c o n v e r t e d   t o   u p p e r c a s e 
 
 t x t _ 3 5 = \QW[k
 
 o u t _ 3 5 = L o w e r   c a s e   l e t t e r s 
 
 t x t _ 3 6 = eQvW[kꁨRlbc:N\Q
 
 o u t _ 3 6 = T h e   l e t t e r   i s   a u t o m a t i c a l l y   c o n v e r t e d   t o   l o w e r c a s e 
 
 t x t _ 3 7 = S(u
 
 o u t _ 3 7 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 3 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 8 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 3 9 = >f:y
 
 o u t _ 3 9 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 4 0 = /f&T>f:yُ*NcN
 
 o u t _ 4 0 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 1 = eW[r
 
 o u t _ 4 1 = o u t _ 4 0 = L i t e r a l   c o l o r 
 
 t x t _ 4 2 = (uN(W[a-N>f:ye,gTVb_vMRofr(Wr:SSNtef^
 
 o u t _ 4 2 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 4 3 = ̀ofr
 
 o u t _ 4 3 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 4 4 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 4 4 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 4 5 = W[SO
 
 o u t _ 4 5 = F o n t 
 
 t x t _ 4 6 = (uNdk[ave,gW[SO0
 
 o u t _ 4 6 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 4 7 = MOnX 
 
 o u t _ 4 7 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 8 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 9 = MOnY 
 
 o u t _ 4 9 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 5 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 0 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 1 = [^
 
 o u t _ 5 1 = o u t _ 3 1 = w i d t h 
 
 t x t _ 5 2 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 2 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 3 = ؚ^
 
 o u t _ 5 3 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 5 4 = vQ[/fNbRhFhvؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 4 = I n   f a c t ,   i t   i s   t h e   h e i g h t   o f   t h e   d r o p - d o w n   l i s t   b o x ,   t h e   p i x e l   u n i t   w h e n   t h e   D P I   i s   1 0 0 %   D P I ,   w h i c h   a u t o m a t i c a l l y   s e n s e s   t h e   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 5 = ^@\
 
 o u t _ 5 5 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 5 6 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 6 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 7 = 
N[
 
 o u t _ 5 7 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 8 = 
N[
 
 o u t _ 5 8 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 9 = te[^
 
 o u t _ 5 9 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 6 0 = ߍS
 
 o u t _ 6 0 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 1 = ߍ4ls^-N
 
 o u t _ 6 1 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 2 = teؚ^
 
 o u t _ 6 2 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 6 3 = [^Tؚ^
 
 o u t _ 6 3 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 4 = STؚ^
 
 o u t _ 6 4 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 5 = ߍ^
 
 o u t _ 6 5 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 6 = ^萌T[^
 
 o u t _ 6 6 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 7 = ST^
 
 o u t _ 6 7 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 8 = 4ls^-N^
 
 o u t _ 6 8 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 9 = Wv-N
 
 o u t _ 6 9 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 7 0 = Wv-NS
 
 o u t _ 7 0 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 7 1 = ߍ-N_
 
 o u t _ 7 1 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 2 =  hc
 
 o u t _ 7 2 = m o u s e   c u r s o r 
 
 t x t _ 7 3 =  h(WzS
Nvb_r
 
 o u t _ 7 3 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 4 = ؞
 
 o u t _ 7 4 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 5 = ؞
 
 o u t _ 7 5 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 6 = TSЏL
 
 o u t _ 7 6 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 7 = hQ{4Y
 
 o u t _ 7 7 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 7 8 = ASW[IQh
 
 o u t _ 7 8 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 7 9 = {4YTS
 
 o u t _ 7 9 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 8 0 = e,g]W[IQh
 
 o u t _ 8 0 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 1 = 
NS(uybkW
 
 o u t _ 8 1 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 2 = yR
 
 o u t _ 8 2 = m o b i l e 
 
 t x t _ 8 3 = S{4Y!!
 
 o u t _ 8 3 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 8 4 = S{4Y!!
 
 o u t _ 8 4 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 5 = S{4YT!!
 
 o u t _ 8 5 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 8 6 = S{4Y!!
 
 o u t _ 8 6 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 7 = Wv{4Y
 
 o u t _ 8 7 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 8 8 = lo
 
 o u t _ 8 8 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 8 9 = KbW
 
 o u t _ 8 9 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 9 0 = DR
 
 o u t _ 9 0 = A d d i t i o n a l 
 
 t x t _ 9 1 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 1 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 2 = [*
 
 o u t _ 9 2 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 9 3 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 3 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 4 = c:y
 
 o u t _ 9 4 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 9 5 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 5 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 6 = lt7h_
 
 o u t _ 9 6 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 9 7 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 7 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 9 8 = b>e
 
 o u t _ 9 8 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 9 9 = zS/f&TcSb>eeN0
 
 o u t _ 9 9 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 0 0 = RhFh-Nf9eS_MR	be
 
 o u t _ 1 0 0 = C h a n g e   t h e   c u r r e n t   s e l e c t i o n   i n   t h e   l i s t   b o x 
 
 t x t _ 1 0 1 = S_(u7b	b N*Nyv6qT	bS N*NcNbsQ[݋Fhe
 
 o u t _ 1 0 1 = W h e n   t h e   u s e r   s e l e c t s   a   p r o j e c t ,   t h e n   s e l e c t   a n o t h e r   c o n t r o l   o r   c l o s e   t h e   d i a l o g 
 
 t x t _ 1 0 2 = S_(u7b	b N*NRhyb	b N*Nyv6qTsQRhe
 
 o u t _ 1 0 2 = W h e n   t h e   u s e r   s e l e c t s   a   l i s t   i t e m   o r   s e l e c t s   a   p r o j e c t   a n d   c l o s e s   t h e   l i s t 
 
 t x t _ 1 0 3 = (u7bSQ~TFhRhFh-NvW[&{2N
 
 o u t _ 1 0 3 = U s e r s   d o u b l e - c l i c k   t h e   s t r i n g   i n   t h e   c o m b i n a t i o n   b o x   l i s t   b o x 
 
 t x t _ 1 0 4 = S_RhFh\S:NSe
 
 o u t _ 1 0 4 = W h e n   t h e   l i s t   b o x   w i l l   b e c o m e   v i s i b l e 
 
 t x t _ 1 0 5 = sQRhFh
 
 o u t _ 1 0 5 = C l o s e   l i s t   b o x 
 
 t x t _ 1 0 6 = O9eNFh-Nve,g
 
 o u t _ 1 0 6 = M o d i f i e d   t h e   t e x t   i n   t h e   e d i t   b o x 
 
 t x t _ 1 0 7 = FhQve,gsS\fe
 
 o u t _ 1 0 7 = T h e   t e x t   i n   t h e   e d i t   b o x   i s   a b o u t   t o   u p d a t e 
 
 t x t _ 1 0 8 = S_~TFhelRMYvQX[Nnyr[Ble
 
 o u t _ 1 0 8 = W h e n   t h e   c o m b o   b o x   c a n n o t   a l l o c a t e   e n o u g h   m e m o r y   t o   m e e t   a   s p e c i f i c   r e q u e s t 
 
 t x t _ 1 0 9 = 1YSeQ&qp
 
 o u t _ 1 0 9 = o u t _ 7 9 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 1 0 = _0ReQ&qp
 
 o u t _ 1 1 0 = o u t _ 8 0 = G e t   i n p u t   f o c u s 
 
 t x t _ 1 1 1 = ~cN e	b~^\'`	
 
 o u t _ 1 1 1 = o u t _ 8 1 = B o o k   c o n t r o l   ( c h o o s e   s e l f - p a i n t i n g   a t t r i b u t e   w h e n   d e s i g n i n g ) 
 
 t x t _ 1 1 2 = nyv'Y\
 
 o u t _ 1 1 2 = S e t   t h e   s i z e   o f   t h e   p r o j e c t 
 
 t x t _ 1 1 3 = 	cN h].
 
 o u t _ 1 1 3 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 4 = ʑ>e h].
 
 o u t _ 1 1 4 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 5 = SQ h].
 
 o u t _ 1 1 5 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 6 = 	cN hS.
 
 o u t _ 1 1 6 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 7 = ʑ>e hS.
 
 o u t _ 1 1 7 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 1 8 = SQ hS.
 
 o u t _ 1 1 8 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 9 = yR h
 
 o u t _ 1 1 9 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 2 0 =  hS.USQ
 
 o u t _ 1 2 0 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 2 1 = el hnn
 
 o u t _ 1 2 1 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 2 2 =  hy _cN
 
 o u t _ 1 2 2 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 2 3 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 2 3 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 2 4 = cN]~9eSN'Y\
 
 o u t _ 1 2 4 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 2 5 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 2 5 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 2 6 = sS\ kcN
 
 o u t _ 1 2 6 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 2 7 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 2 7 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o C u s t o m . d l l   ' Hr,g2 . 0 . 0 . 1 0 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ꁚ[INcN
 
 o u t _ 1 = C u s t o m   c o n t r o l 
 
 t x t _ 2 = vQ[
 
 o u t _ 2 = o t h e r 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o C u s t o m . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 7 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = {|
T
 
 o u t _ 5 = C l a s s   n a m e 
 
 t x t _ 6 = {|
TyeQ|~hQ{|
T1\/fhQcN
 
 o u t _ 6 = C l a s s   n a m e ,   e n t e r   t h e   s y s t e m   s t a n d a r d   c l a s s   n a m e ,   i s   t h e   s t a n d a r d   c o n t r o l 
 
 t x t _ 7 = Fh
 
 o u t _ 7 = f r a m e 
 
 t x t _ 8 = c:ycNLuvY0
 
 o u t _ 8 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 9 = eFh
 
 o u t _ 9 = R i m l e s s 
 
 t x t _ 1 0 = eFh
 
 o u t _ 1 0 = R i m l e s s 
 
 t x t _ 1 1 = ~Fh
 
 o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 2 = JSFh
 
 o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 1 3 = QFh
 
 o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 4 = QFh
 
 o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 1 5 = e,g
 
 o u t _ 1 5 = o u t _ 5 = t e x t 
 
 t x t _ 1 6 = >f:yve,gYgdkcN/echQe,g	
 
 o u t _ 1 6 = D i s p l a y e d   t e x t   ( i f   t h i s   c o n t r o l   s u p p o r t s   s t a n d a r d   t e x t ) 
 
 t x t _ 1 7 = S(u
 
 o u t _ 1 7 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 1 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 8 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 9 = >f:y
 
 o u t _ 1 9 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 0 = /f&T>f:yُ*NcN
 
 o u t _ 2 0 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 1 = eW[r
 
 o u t _ 2 1 = o u t _ 4 0 = L i t e r a l   c o l o r 
 
 t x t _ 2 2 = (uN(W[a-N>f:ye,gTVb_vMRofr(Wr:SSNtef^
 
 o u t _ 2 2 = o u t _ 4 0 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 2 3 = ̀ofr
 
 o u t _ 2 3 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 2 4 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 2 4 = o u t _ 4 2 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 2 5 = W[SO
 
 o u t _ 2 5 = F o n t 
 
 t x t _ 2 6 = (uNdk[ave,gW[SO0
 
 o u t _ 2 6 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 2 7 = MOnX 
 
 o u t _ 2 7 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 9 = MOnY 
 
 o u t _ 2 9 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 3 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 0 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 3 1 = [^
 
 o u t _ 3 1 = o u t _ 3 1 = w i d t h 
 
 t x t _ 3 2 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 2 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 3 3 = ؚ^
 
 o u t _ 3 3 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 3 4 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 4 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 5 = ^@\
 
 o u t _ 3 5 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 6 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 6 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 7 = 
N[
 
 o u t _ 3 7 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 8 = 
N[
 
 o u t _ 3 8 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 9 = te[^
 
 o u t _ 3 9 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 4 0 = ߍS
 
 o u t _ 4 0 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 4 1 = ߍ4ls^-N
 
 o u t _ 4 1 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 4 2 = teؚ^
 
 o u t _ 4 2 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 4 3 = [^Tؚ^
 
 o u t _ 4 3 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 4 = STؚ^
 
 o u t _ 4 4 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 5 = ߍ^
 
 o u t _ 4 5 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 6 = ^萌T[^
 
 o u t _ 4 6 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 7 = ST^
 
 o u t _ 4 7 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 8 = 4ls^-N^
 
 o u t _ 4 8 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 9 = Wv-N
 
 o u t _ 4 9 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 5 0 = Wv-NS
 
 o u t _ 5 0 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 5 1 = ߍ-N_
 
 o u t _ 5 1 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 5 2 =  hc
 
 o u t _ 5 2 = m o u s e   c u r s o r 
 
 t x t _ 5 3 =  h(WzS
Nvb_r
 
 o u t _ 5 3 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 4 = ؞
 
 o u t _ 5 4 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 5 = ؞
 
 o u t _ 5 5 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 6 = TSЏL
 
 o u t _ 5 6 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 7 = hQ{4Y
 
 o u t _ 5 7 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 8 = ASW[IQh
 
 o u t _ 5 8 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 9 = {4YTS
 
 o u t _ 5 9 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 6 0 = e,g]W[IQh
 
 o u t _ 6 0 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 6 1 = 
NS(uybkW
 
 o u t _ 6 1 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 6 2 = yR
 
 o u t _ 6 2 = m o b i l e 
 
 t x t _ 6 3 = S{4Y!!
 
 o u t _ 6 3 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 6 4 = S{4Y!!
 
 o u t _ 6 4 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 5 = S{4YT!!
 
 o u t _ 6 5 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 6 = S{4Y!!
 
 o u t _ 6 6 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 7 = Wv{4Y
 
 o u t _ 6 7 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 8 = lo
 
 o u t _ 6 8 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 9 = KbW
 
 o u t _ 6 9 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 7 0 = DR
 
 o u t _ 7 0 = A d d i t i o n a l 
 
 t x t _ 7 1 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 7 1 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 7 2 = [*
 
 o u t _ 7 2 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 7 3 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 7 3 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 7 4 = c:y
 
 o u t _ 7 4 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 7 5 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 5 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 6 = lt7h_
 
 o u t _ 7 6 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 7 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 7 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 8 = b>e
 
 o u t _ 7 8 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 7 9 = zS/f&TcSb>eeN0
 
 o u t _ 7 9 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 8 0 = W[&{mo`(W  W M _ K E Y D O W N 0W M _ K E Y U P   mo`KNT	
 
 o u t _ 8 0 = C h a r a c t e r   m e s s a g e   ( a f t e r   W M _ K e y D o w n ,   W M _ K e y u p   m e s s a g e ) 
 
 t x t _ 8 1 = 	cNg	c.
 
 o u t _ 8 1 = P r e s s   a   b u t t o n 
 
 t x t _ 8 2 = ʑ>eg	c.
 
 o u t _ 8 2 = R e l e a s e   a   b u t t o n 
 
 t x t _ 8 3 = 	cN h].
 
 o u t _ 8 3 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 4 = ʑ>e h].
 
 o u t _ 8 4 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 5 = SQ h].
 
 o u t _ 8 5 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 6 = 	cN hS.
 
 o u t _ 8 6 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 7 = ʑ>e hS.
 
 o u t _ 8 7 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 8 8 = SQ hS.
 
 o u t _ 8 8 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 9 = yR h
 
 o u t _ 8 9 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 9 0 =  hS.USQ
 
 o u t _ 9 0 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 9 1 = el hnn
 
 o u t _ 9 1 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 9 2 =  hy _cN
 
 o u t _ 9 2 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 9 3 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 9 3 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 9 4 = cN]~9eSN'Y\
 
 o u t _ 9 4 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 9 5 = ͑~|~wcN ͑e~;u0
 
 o u t _ 9 5 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 9 6 = sS\ kcN
 
 o u t _ 9 6 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 9 7 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 9 7 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o D a t e T i m e P i c k e r . d l l   ' Hr,g2 . 0 . 0 . 1 0 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ege	ShV
 
 o u t _ 1 = D a t e   T i m e   P a c k o r 
 
 t x t _ 2 = ibU\cN, eeg
 
 o u t _ 2 = E x p a n d   c o n t r o l ,   t i m e   d a t e 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o D a t e T i m e P i c k e r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 2 2 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = ؞eg
 
 o u t _ 5 = D e f a u l t   d a t e 
 
 t x t _ 6 = ؞eg>f:yv<h_Yg  eg<h_  	gnHNُ̑n\eHe0
 
 o u t _ 6 = T h e   d e f a u l t   d a t e   i s   d i s p l a y e d ,   i f   t h e   d a t e   f o r m a t   i s   s e t ,   t h e   s e t t i n g s   w i l l   b e   i n v a l i d   h e r e . 
 
 t x t _ 7 = eg
 
 o u t _ 7 = L o n g   d a t e 
 
 t x t _ 8 = weg
 
 o u t _ 8 = S h o r t   d a t e 
 
 t x t _ 9 = eg
 
 o u t _ 9 = L o n g   d a t e 
 
 t x t _ 1 0 = :SWeg
 
 o u t _ 1 0 = R e g i o n a l   d a t e 
 
 t x t _ 1 1 = e
 
 o u t _ 1 1 = t i m e 
 
 t x t _ 1 2 = 
NNcN
 
 o u t _ 1 2 = U p   a n d   d o w n   c o n t r o l 
 
 t x t _ 1 3 = (WD T P cNvSO>en N*N
NNcNegO9eege<P0
 
 o u t _ 1 3 = P l a c e   a n   u p   a n d   d o w n   c o n t r o l   o n   t h e   r i g h t   s i d e   o f   t h e   D T P   c o n t r o l   t o   m o d i f y   t h e   d a t e t i m e   v a l u e . 
 
 t x t _ 1 4 = e>f:y
 
 o u t _ 1 4 = N o 
 
 t x t _ 1 5 = cN-NSl	gS_MR	bveg0O(uُyΘ<hcN>f:y N*N
Y	Fh(u7bSN(WeQb	begTۏLhg0
 
 o u t _ 1 5 = T h e r e   m a y   b e   n o   c u r r e n t l y   s e l e c t e d   d a t e s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 6 = ㉐g
 
 o u t _ 1 6 = A n a l y z e 
 
 t x t _ 1 7 = AQ@b	g㉐g(u7beQv^ǑS_vLR0S_(u7b	cF 2 .e(u7bSN(WcNSv[7bz:SWۏL0(u7b[bTcNSD T N _ U S E R S T R I N G wmo`
 
 o u t _ 1 7 = A l l o w s   o w n e r s   t o   r e s o l v e   u s e r   i n p u t   a n d   t a k e   t h e   n e c e s s a r y   a c t i o n s . 
 
 t x t _ 1 8 = S[P
 
 o u t _ 1 8 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 9 = NbgNeS\NcNS[P
N/f][P0
 
 o u t _ 1 9 = T h e   d r o p - d o w n   m o n t h   c a l e n d a r   w i l l   b e   r i g h t   a l i g n   w i t h   t h e   c o n t r o l ,   n o t   t h e   l e f t   a l i g n m e n t . 
 
 t x t _ 2 0 = MRofr
 
 o u t _ 2 0 = F o r e g r o u n d   c o l o r 
 
 t x t _ 2 1 = n(uN(WNbeSgR>f:ye,gvMRofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 2 1 = S e t   t h e   f o r e g r o u n d   c o l o r   t o   d i s p l a y   t h e   t e x t   i n   t h e   p u l l - d o w n   d a t e . 
 
 t x t _ 2 2 = ̀ofr
 
 o u t _ 2 2 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 2 3 = n(uN>f:yNbeSgRv̀ofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 2 3 = S e t   t h e   b a c k g r o u n d   c o l o r   u s e d   t o   d i s p l a y   t h e   d r o p - d o w n   d a y . 
 
 t x t _ 2 4 = ̀of
 
 o u t _ 2 4 = I n t e r v a l   b a c k g r o u n d 
 
 t x t _ 2 5 = ngNKN>f:yv̀ofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 2 5 = S e t   t h e   b a c k g r o u n d   c o l o r   d i s p l a y   b e t w e e n   t h e   m o n t h . 
 
 t x t _ 2 6 = hMRof
 
 o u t _ 2 6 = T i t l e   p r o s p e c t 
 
 t x t _ 2 7 = n(uN>f:yNbeShRvMRofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 2 7 = S e t   t h e   f o r e g r o u n d   c o l o r   u s e d   t o   d i s p l a y   t h e   d r o p - d o w n   c a l e n d a r   t i t l e   s e c t i o n . 
 
 t x t _ 2 8 = h̀of
 
 o u t _ 2 8 = T i t l e   b a c k g r o u n d 
 
 t x t _ 2 9 = n(uN>f:yNbeShRv̀ofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 2 9 = S e t   t h e   b a c k g r o u n d   c o l o r   f o r   d i s p l a y i n g   t h e   d r o p - d o w n   c y c l e   h e a d e r   p o r t i o n . 
 
 t x t _ 3 0 = >\MRof
 
 o u t _ 3 0 = T a i l   f o r e g r o u n d 
 
 t x t _ 3 1 = n(uN(W _YT~_gvNbeS>f:y)YMRofrُ/fKNMRTKNTvQ*Ng( Ɖɉ7h_eeHe) 
 
 o u t _ 3 1 = S e t   t h e   d r o p   c a l e n d a r   f o r   s t a r t i n g   a n d   e n d   t o   d i s p l a y   t h e   d a y   f o r e g r o u n d   c o l o r   t h i s   i s   b e f o r e   a n d   m o n t h s   ( i n v a l i d   w h e n   v i s u a l   s t y l e ) 
 
 t x t _ 3 2 = eg<h_
 
 o u t _ 3 2 = D a t e   f o r m a t 
 
 t x t _ 3 3 = [INYUO>f:yegbeOo`vW[&{2N0nzzW[&{2Ne؞<h_0
 
 o u t _ 3 3 = D e f i n e   h o w   t o   d i s p l a y   a   s t r i n g   o f   d a t e   o r   t i m e   i n f o r m a t i o n . 
 
 t x t _ 3 4 =  geeg
 
 o u t _ 3 4 = E a r l i e r   d a t e 
 
 t x t _ 3 5 = nSN>f:ybcScNv geeg0
 
 o u t _ 3 5 = S e t   t h e   e a r l i e s t   d a t e   t h a t   c a n   b e   d i s p l a y e d   o r   a c c e p t e d . 
 
 t x t _ 3 6 =  gTeg
 
 o u t _ 3 6 = L a s t   d a t e 
 
 t x t _ 3 7 = nSN>f:ybcNcSv gTeg0
 
 o u t _ 3 7 = S e t   t h e   l a s t   d a t e   t h a t   c a n   b e   d i s p l a y e d   o r   t h e   c o n t r o l   i s   a c c e p t e d . 
 
 t x t _ 3 8 = S_MReg
 
 o u t _ 3 8 = C u r r e n t   d a t e 
 
 t x t _ 3 9 = nS_MReg0nzzW[&{2Ne:NS_MR|~eg0
 
 o u t _ 3 9 = S e t   t h e   c u r r e n t   d a t e . 
 
 t x t _ 4 0 = S(u
 
 o u t _ 4 0 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 4 1 = /f&TAQSNO(uُ*NcN
 
 o u t _ 4 1 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 4 2 = >f:y
 
 o u t _ 4 2 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 4 3 = /f&T>f:yُ*NcN
 
 o u t _ 4 3 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 4 = W[SO
 
 o u t _ 4 4 = F o n t 
 
 t x t _ 4 5 = (uNdk[ave,gW[SO0
 
 o u t _ 4 5 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 4 6 = MOnX 
 
 o u t _ 4 6 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 7 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 7 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 8 = MOnY 
 
 o u t _ 4 8 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 4 9 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 9 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 0 = [^
 
 o u t _ 5 0 = o u t _ 3 1 = w i d t h 
 
 t x t _ 5 1 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 1 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 2 = ؚ^
 
 o u t _ 5 2 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 5 3 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 3 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 4 = ^@\
 
 o u t _ 5 4 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 5 5 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 5 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 6 = 
N[
 
 o u t _ 5 6 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 7 = 
N[
 
 o u t _ 5 7 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 8 = te[^
 
 o u t _ 5 8 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 9 = ߍS
 
 o u t _ 5 9 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 0 = ߍ4ls^-N
 
 o u t _ 6 0 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 1 = teؚ^
 
 o u t _ 6 1 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 6 2 = [^Tؚ^
 
 o u t _ 6 2 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 3 = STؚ^
 
 o u t _ 6 3 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 4 = ߍ^
 
 o u t _ 6 4 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 5 = ^萌T[^
 
 o u t _ 6 5 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 6 = ST^
 
 o u t _ 6 6 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 7 = 4ls^-N^
 
 o u t _ 6 7 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 8 = Wv-N
 
 o u t _ 6 8 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 6 9 = Wv-NS
 
 o u t _ 6 9 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 7 0 = ߍ-N_
 
 o u t _ 7 0 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 1 =  hc
 
 o u t _ 7 1 = m o u s e   c u r s o r 
 
 t x t _ 7 2 =  h(WzS
Nvb_r
 
 o u t _ 7 2 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 3 = ؞
 
 o u t _ 7 3 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 4 = ؞
 
 o u t _ 7 4 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 5 = TSЏL
 
 o u t _ 7 5 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 6 = hQ{4Y
 
 o u t _ 7 6 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 7 7 = ASW[IQh
 
 o u t _ 7 7 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 7 8 = {4YTS
 
 o u t _ 7 8 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 7 9 = e,g]W[IQh
 
 o u t _ 7 9 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 0 = 
NS(uybkW
 
 o u t _ 8 0 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 1 = yR
 
 o u t _ 8 1 = m o b i l e 
 
 t x t _ 8 2 = S{4Y!!
 
 o u t _ 8 2 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 8 3 = S{4Y!!
 
 o u t _ 8 3 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 4 = S{4YT!!
 
 o u t _ 8 4 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 8 5 = S{4Y!!
 
 o u t _ 8 5 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 6 = Wv{4Y
 
 o u t _ 8 6 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 8 7 = lo
 
 o u t _ 8 7 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 8 8 = KbW
 
 o u t _ 8 8 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 8 9 = DR
 
 o u t _ 8 9 = A d d i t i o n a l 
 
 t x t _ 9 0 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 0 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 1 = [*
 
 o u t _ 9 1 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 9 2 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 2 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 3 = c:y
 
 o u t _ 9 3 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 9 4 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 4 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 5 = lt7h_
 
 o u t _ 9 5 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 9 6 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 6 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 9 7 = b>e
 
 o u t _ 9 7 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 9 8 = zS/f&TcSb>eeN0
 
 o u t _ 9 8 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 9 9 = Suf9ee
 
 o u t _ 9 9 = W h e n   y o u   c h a n g e 
 
 t x t _ 1 0 0 = S_(u7bNgS-N	begb(WeSSb _eUSQNb{4YegS\sQ
 
 o u t _ 1 0 0 = W h e n   t h e   u s e r   s e l e c t s   t h e   d a t e   f r o m   t h e   c a l e n d a r   o r   w h e n   t h e   c a l e n d a r   i s   o p e n e d ,   t h e   c a s t e r   w i l l   c l o s e 
 
 t x t _ 1 0 1 = S_(u7bo;mNbgNeSegS\sQ
 
 o u t _ 1 0 1 = W h e n   t h e   u s e r   a c t i v a t e s   t h e   m o n t h l y   c a l e n d a r ,   t h e   c a l e n d a r   w i l l   c l o s e 
 
 t x t _ 1 0 2 = Bl(WVW[k-N>f:ye,g
 
 o u t _ 1 0 2 = R e q u e s t s   t o   d i s p l a y   t e x t   i n   t h e   c a l l b a c k   f i e l d 
 
 t x t _ 1 0 3 = h"}\(WVW[k-N>f:yvW[&{2Nv g'YAQ'Y\
 
 o u t _ 1 0 3 = S e a r c h   t h e   m a x i m u m   a l l o w a b l e   s i z e   o f   t h e   s t r i n g   t h a t   w i l l   d i s p l a y   i n   t h e   c a l l b a c k   f i e l d 
 
 t x t _ 1 0 4 = S_(u7b[bcN-NvW[&{2Ne
 
 o u t _ 1 0 4 = W h e n   t h e   u s e r   c o m p l e t e s   t h e   s t r i n g   e d i t i n g   i n   t h e   c o n t r o l 
 
 t x t _ 1 0 5 = S_(u7b(WVW[k-N.eQe
 
 o u t _ 1 0 5 = W h e n   t h e   u s e r   i s   t y p e d   i n   t h e   c a l l b a c k   f i e l d 
 
 t x t _ 1 0 6 = ]1YSeQ&qp
 
 o u t _ 1 0 6 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 0 7 = cN]6e0ReQ&qp
 
 o u t _ 1 0 7 = C o n t r o l s   h a v e   r e c e i v e d   i n p u t   f o c u s 
 
 t x t _ 1 0 8 = 	cN h].
 
 o u t _ 1 0 8 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 9 = ʑ>e h].
 
 o u t _ 1 0 9 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 0 = SQ h].
 
 o u t _ 1 1 0 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 1 = 	cN hS.
 
 o u t _ 1 1 1 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 2 = ʑ>e hS.
 
 o u t _ 1 1 2 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 1 3 = SQ hS.
 
 o u t _ 1 1 3 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 4 = yR h
 
 o u t _ 1 1 4 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 1 5 =  hS.USQ
 
 o u t _ 1 1 5 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 1 6 = el hnn
 
 o u t _ 1 1 6 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 1 7 =  hy _cN
 
 o u t _ 1 1 7 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 1 8 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 1 8 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 1 9 = cN]~9eSN'Y\
 
 o u t _ 1 1 9 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 2 0 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 2 0 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 2 1 = sS\ kcN
 
 o u t _ 1 2 1 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 2 2 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 2 2 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o F o r m . d l l   ' Hr,g2 . 0 . 0 . 1 7 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = S t y l e F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 7h_n
 
 o u t _ 1 = S t y l e   s e t t i n g s 
 
 t x t _ 2 = ؞<P
 
 o u t _ 2 = D e f a u l t s 
 
 t x t _ 3 = ؏S
 
 o u t _ 3 = r e d u c t i o n 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 = zS
 
 o u t _ 4 = w i n d o w 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o F o r m . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 5 0 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = {|7h_
 
 o u t _ 3 = C l a s s   s t y l e 
 
 t x t _ 4 = zS{|7h_
 
 o u t _ 4 = W i n d o w   c l a s s   s t y l e 
 
 t x t _ 5 = {|
Ty
 
 o u t _ 5 = C l a s s   n a m e 
 
 t x t _ 6 = SNnr	g
Tyen\O(u؞
Ty]z
T_ zS
T  RR(u|~cNv{|
T0
 
 o u t _ 6 = Y o u   c a n   s e t   u n i q u e   n a m e s ,   n o   s e t t i n g s   w i l l   b e   u s e d   b y   d e f a u l t   n a m e s :   E n g i n e e r i n g   n a m e   _   w i n d o w   n a m e ,   d o   n o t   u s e   t h e   c l a s s   n a m e   o f   t h e   s y s t e m   c o n t r o l . 
 
 t x t _ 7 = zS7h_
 
 o u t _ 7 = W i n d o w   s t y l e 
 
 t x t _ 8 = zSvhQ7h_ N,`Q(WvQ[^\'`O9en
N (Wُ̑n0
 
 o u t _ 8 = A l l   s t y l e s   o f   w i n d o w s   a r e   g e n e r a l l y   m o d i f i e d   i n   o t h e r   p r o p e r t i e s ,   a n d   d o   n o t   n e e d   t o   b e   s e t   h e r e . 
 
 t x t _ 9 = Y
 
 o u t _ 9 = E x t e r i o r 
 
 t x t _ 1 0 = c:yzSLuvYTL:N0
 
 o u t _ 1 0 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   w i n d o w   b o u n d a r y . 
 
 t x t _ 1 1 = 8^ĉzS
 
 o u t _ 1 1 = R o u t i n e   w i n d o w 
 
 t x t _ 1 2 = eFh
 
 o u t _ 1 2 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 3 = ~Fh
 
 o u t _ 1 3 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 4 = 3 D Fh
 
 o u t _ 1 4 = 3 D   b o r d e r 
 
 t x t _ 1 5 = 8^ĉzS
 
 o u t _ 1 5 = R o u t i n e   w i n d o w 
 
 t x t _ 1 6 = ]wQzS
 
 o u t _ 1 6 = T o o l   w i n d o w 
 
 t x t _ 1 7 = ꁚ[IN
 
 o u t _ 1 7 = c u s t o m i z e 
 
 t x t _ 1 8 = Vh
 
 o u t _ 1 8 = o u t _ 1 3 = i c o n 
 
 t x t _ 1 9 = ЏLe g\SzSOe>f:yvVh
 
 o u t _ 1 9 = T h e   i c o n   d i s p l a y e d   w h e n   t h e   f o r m   i s   m i n i m i z e d 
 
 t x t _ 2 0 = h
 
 o u t _ 2 0 = t i t l e 
 
 t x t _ 2 1 = zSh>f:yve,g
 
 o u t _ 2 1 = W i n d o w   b o x   d i s p l a y e d 
 
 t x t _ 2 2 = /TRMOn
 
 o u t _ 2 2 = S t a r t   p o s i t i o n 
 
 t x t _ 2 3 = (W,{ N!kQsec[zSOvMOn0
 
 o u t _ 2 3 = T h e   l o c a t i o n   o f   t h e   f o r m   i s   s p e c i f i e d   a t   t h e   f i r s t   a p p e a r a n c e . 
 
 t x t _ 2 4 = O\U^-N_
 
 o u t _ 2 4 = S c r e e n   c e n t e r 
 
 t x t _ 2 5 = KbR
 
 o u t _ 2 5 = M a n u a l 
 
 t x t _ 2 6 = O\U^-N_
 
 o u t _ 2 6 = S c r e e n   c e n t e r 
 
 t x t _ 2 7 = 6rzS-N_
 
 o u t _ 2 7 = P a r e n t   w i n d o w   c e n t e r 
 
 t x t _ 2 8 = Sr`
 
 o u t _ 2 8 = V i s i b l e   s t a t e 
 
 t x t _ 2 9 = zSO(WЏLezSvSr`0
 
 o u t _ 2 9 = T h e   f o r m   i s   v i s i b l e   a t   t h e   r u n t i m e   w i n d o w . 
 
 t x t _ 3 0 = ck8^
 
 o u t _ 3 0 = n o r m a l 
 
 t x t _ 3 1 = ck8^
 
 o u t _ 3 1 = n o r m a l 
 
 t x t _ 3 2 =  g\S
 
 o u t _ 3 2 = m i n i m i z e 
 
 t x t _ 3 3 =  g'YS
 
 o u t _ 3 3 = m a x i m i z e 
 
 t x t _ 3 4 = υ
 
 o u t _ 3 4 = h i d e 
 
 t x t _ 3 5 = S(u
 
 o u t _ 3 5 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 3 6 = /f&TAQSNO(uُ*NzS
 
 o u t _ 3 6 = W h e t h e r   a l l o w s   y o u   t o   u s e   t h i s   w i n d o w 
 
 t x t _ 3 7 = Y _
 
 o u t _ 3 7 = M o r e   o p e n 
 
 t x t _ 3 8 = /f&TAQُ*NzSSNTe _/T_Y*N
 
 o u t _ 3 8 = W h e t h e r   t o   a l l o w   t h i s   w i n d o w   t o   o p e n   a   l o t   a t   t h e   s a m e   t i m e 
 
 t x t _ 3 9 = MOnX 
 
 o u t _ 3 9 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 0 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 0 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 1 = MOnY 
 
 o u t _ 4 1 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 4 2 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 2 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 3 = [^
 
 o u t _ 4 3 = o u t _ 3 1 = w i d t h 
 
 t x t _ 4 4 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 4 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 5 = ؚ^
 
 o u t _ 4 5 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 4 6 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 6 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 4 7 = vB\zS
 
 o u t _ 4 7 = T o p   w i n d o w 
 
 t x t _ 4 8 = zS(W@b	g^vB\vzSKN
Nv^NOc(W[NKN
NsSOzSy(u0
 
 o u t _ 4 8 = T h e   w i n d o w   i s   a b o v e   a l l   n o n - t o p   w i n d o w s   a n d   r e m a i n s   a b o v e   t h e m ,   e v e n   i f   t h e   w i n d o w   i s   d i s a b l e d . 
 
 t x t _ 4 9 = P[zS
 
 o u t _ 4 9 = C h i l d   w i n d o w 
 
 t x t _ 5 0 = ُ*NzS/f+RvzSvP[zS0dkzSel	g܃USh0
 
 o u t _ 5 0 = T h i s   w i n d o w   i s   a   c h i l d   w i n d o w   o f   a   w i n d o w . 
 
 t x t _ 5 1 = M D I P[z
 
 o u t _ 5 1 = M D I   s u b - w i n d o w 
 
 t x t _ 5 2 = 勗zS/f N*NM D I P[zS0
 
 o u t _ 5 2 = T h i s   w i n d o w   i s   a n   M D I   s u b - w i n d o w . 
 
 t x t _ 5 3 = hh
 
 o u t _ 5 3 = t i t l e 
 
 t x t _ 5 4 = zS	g N*Nhh0
 
 o u t _ 5 4 = T h e   w i n d o w   h a s   a   t i t l e   b a r . 
 
 t x t _ 5 5 = :\[Fh
 
 o u t _ 5 5 = S i z e   b o r d e r 
 
 t x t _ 5 6 = zS	g N*N:\[Fh0(u7bSNte'Y\0
 
 o u t _ 5 6 = T h e   w i n d o w   h a s   a   d i m e n s i o n a l   b o r d e r . 
 
 t x t _ 5 7 = |~܃US
 
 o u t _ 5 7 = S y s t e m   m e n u 
 
 t x t _ 5 8 = zSvhh
N	g N*N|~܃US0
 
 o u t _ 5 8 = T h e r e   i s   a   s y s t e m   m e n u   o n   t h e   t i t l e   b a r   o f   t h e   w i n d o w . 
 
 t x t _ 5 9 =  g'Y	c
 
 o u t _ 5 9 = M a x i m u m   b u t t o n 
 
 t x t _ 6 0 = zS	g N*N g'YS	c0
 
 o u t _ 6 0 = T h e   w i n d o w   h a s   a   m a x i m u m   b u t t o n . 
 
 t x t _ 6 1 =  g\	c
 
 o u t _ 6 1 = M i n i m u m   b u t t o n 
 
 t x t _ 6 2 = zS	g N*N g\S	c0
 
 o u t _ 6 2 = T h e   w i n d o w   h a s   a   m i n i m i z a t i o n   b u t t o n . 
 
 t x t _ 6 3 = .^R	c
 
 o u t _ 6 3 = H e l p   b u t t o n 
 
 t x t _ 6 4 = zSvhhS+T N*NS0S_(u7bpQSeIQhOS:NwQ	gcvS0
 
 o u t _ 6 4 = T h e   t i t l e   c o l u m n   o f   t h e   w i n d o w   c o n t a i n s   a   q u e s t i o n   m a r k . 
 
 t x t _ 6 5 = nRagH 
 
 o u t _ 6 5 = S c r o l l   b a r   h 
 
 t x t _ 6 6 = zS	g N*N4ls^nRag0
 
 o u t _ 6 6 = T h e   w i n d o w   h a s   a   h o r i z o n t a l   s c r o l l   b a r . 
 
 t x t _ 6 7 = nRagV 
 
 o u t _ 6 7 = S c r o l l   b a r   V 
 
 t x t _ 6 8 = zSwQ	gWvnRag0
 
 o u t _ 6 8 = T h e   w i n d o w   h a s   a   v e r t i c a l   s c r o l l   b a r . 
 
 t x t _ 6 9 =  g\[^
 
 o u t _ 6 9 = M i n i m u m   w i d t h 
 
 t x t _ 7 0 = zSv g\[^0n:N0 Ny(uNUO g\<P0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 7 0 = T h e   m i n i m u m   w i d t h   o f   t h e   w i n d o w . 
 
 t x t _ 7 1 =  g\ؚ^
 
 o u t _ 7 1 = M i n i m u m   h e i g h t 
 
 t x t _ 7 2 = zSv g\ؚ^0n:N0 Ny(uNUO g\<P0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 7 2 = T h e   m i n i m u m   h e i g h t   o f   t h e   w i n d o w . 
 
 t x t _ 7 3 =  g'Y[^
 
 o u t _ 7 3 = M a x i m u m   w i d t h 
 
 t x t _ 7 4 = zSv g'Y[^0n:N0 Ny(uNUO g'Y<P0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 7 4 = T h e   m a x i m u m   w i d t h   o f   t h e   w i n d o w . 
 
 t x t _ 7 5 =  g'Yؚ^
 
 o u t _ 7 5 = m a x i m u m   h e i g h t 
 
 t x t _ 7 6 = zSv g'Yؚ^0n:N0 Ny(uNUO g'Y<P0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 7 6 = T h e   m a x i m u m   h e i g h t   o f   t h e   w i n d o w . 
 
 t x t _ 7 7 = e&qp
 
 o u t _ 7 7 = U n f o c a l 
 
 t x t _ 7 8 = R^e&qpzSzSOpQT  _N
No;m
Nb:Y&qpTezS
NveQFh_N
NO؞_eQ&qp
 
 o u t _ 7 8 = C r e a t e   a   n o n - f o c u s   w i n d o w ,   s o   t h a t   t h e   f o r m   i s   c l i c k e d ,   n o t   a c t i v a t e d ,   d o e s   n o t   g r a b   t h e   f o c u s ,   a n d   t h e   i n p u t   b o x   o n   t h e   w i n d o w   w i l l   n o t   g e t   t h e   i n p u t   f o c u s   b y   d e f a u l t . 
 
 t x t _ 7 9 =  hz
 
 o u t _ 7 9 = M o u s e 
 
 t x t _ 8 0 = /f&T hzHegSw0Rel(u hp0R	
 
 o u t _ 8 0 = W h e t h e r   t h e   m o u s e   p e n e t r a t i o n   e f f e c t   ( c a n   o n l y   b e   s e e n   w i t h o u t   t h e   m o u s e   p o i n t ) 
 
 t x t _ 8 1 = f^
 
 o u t _ 8 1 = t r a n s p a r e n c y 
 
 t x t _ 8 2 = zSf^~vRk( 0 - - 1 0 0 ) 0 % 
Nf  1 0 0 % hQf
 
 o u t _ 8 2 = W i n d o w   t r a n s p a r e n c y ,   p e r c e n t a g e   ( 0 - 1 0 0 ) ,   0 %   o p a q u e   1 0 0 %   f u l l   t r a n s p a r e n t 
 
 t x t _ 8 3 = fr
 
 o u t _ 8 3 = T r a n s p a r e n t   c o l o r 
 
 t x t _ 8 4 = frzS
Nvdkr\  1 0 0 % hQf  JSf[s
NN	
 
 o u t _ 8 4 = T r a n s p a r e n t   c o l o r ,   t h i s   c o l o r   o n   t h e   w i n d o w   w i l l   1 0 0 %   f u l l   t r a n s p a r e n t   ( t r a n s l u c e n t   i m p l e m e n t a t i o n   i s   n o t ) 
 
 t x t _ 8 5 = 4q_
 
 o u t _ 8 5 = s h a d o w 
 
 t x t _ 8 6 = ~zShTVXR4q_Heg;N(uNeFhzSck8^zSRn0
 
 o u t _ 8 6 = A d d   s h a d o w   e f f e c t s   a r o u n d   t h e   w i n d o w ,   m a i n l y   f o r   b o u n d l e s s   b o x e s ,   d o   n o t   s e t   u p   n o r m a l   w i n d o w s . 
 
 t x t _ 8 7 = e4q_
 
 o u t _ 8 7 = N o   s h a d o w 
 
 t x t _ 8 8 = e4q_
 
 o u t _ 8 8 = N o   s h a d o w 
 
 t x t _ 8 9 = _4q_
 
 o u t _ 8 9 = M i c r o   s h a d o w 
 
 t x t _ 9 0 = \4q_
 
 o u t _ 9 0 = S m a l l   s h a d o w 
 
 t x t _ 9 1 = -N4q_
 
 o u t _ 9 1 = C h i n e s e   s h a d o w 
 
 t x t _ 9 2 = 'Y4q_
 
 o u t _ 9 2 = B i g   s h a d o w 
 
 t x t _ 9 3 = Y4q_
 
 o u t _ 9 3 = M u l t i - s h a d o w 
 
 t x t _ 9 4 = ̀ofr
 
 o u t _ 9 4 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 9 5 = (uN(W[a-N>f:ye,gTVb_v̀ofr0
 
 o u t _ 9 5 = o u t _ 4 3 = T h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i s   u s e d   i n   t h e   o b j e c t . 
 
 t x t _ 9 6 =  hc
 
 o u t _ 9 6 = m o u s e   c u r s o r 
 
 t x t _ 9 7 =  h(WzS
Nvb_r
 
 o u t _ 9 7 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 9 8 = ؞
 
 o u t _ 9 8 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 9 9 = ؞
 
 o u t _ 9 9 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 1 0 0 = TSЏL
 
 o u t _ 1 0 0 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 1 0 1 = hQ{4Y
 
 o u t _ 1 0 1 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 1 0 2 = ASW[IQh
 
 o u t _ 1 0 2 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 1 0 3 = {4YTS
 
 o u t _ 1 0 3 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 1 0 4 = e,g]W[IQh
 
 o u t _ 1 0 4 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 1 0 5 = 
NS(uybkW
 
 o u t _ 1 0 5 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 1 0 6 = yR
 
 o u t _ 1 0 6 = m o b i l e 
 
 t x t _ 1 0 7 = S{4Y!!
 
 o u t _ 1 0 7 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 1 0 8 = S{4Y!!
 
 o u t _ 1 0 8 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 1 0 9 = S{4YT!!
 
 o u t _ 1 0 9 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 1 1 0 = S{4Y!!
 
 o u t _ 1 1 0 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 1 1 1 = Wv{4Y
 
 o u t _ 1 1 1 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 1 1 2 = lo
 
 o u t _ 1 1 2 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 1 1 3 = KbW
 
 o u t _ 1 1 3 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 1 1 4 = DR
 
 o u t _ 1 1 4 = A d d i t i o n a l 
 
 t x t _ 1 1 5 = y	gꁚ[INe,gNcNbzSOsQT0
 
 o u t _ 1 1 5 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   c o n t r o l s   o r   f o r m s . 
 
 t x t _ 1 1 6 = [*
 
 o u t _ 1 1 6 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 1 1 7 = AQ(u7bO(uT A B .(WzSTP[zScN	KNRbc&qp
 
 o u t _ 1 1 7 = A l l o w   u s e r s   t o   s w i t c h   f o c u s   b e t w e e n   w i n d o w s   a n d   s u b - w i n d o w s   ( c o n t r o l s )   u s i n g   T a b   k e y s 
 
 t x t _ 1 1 8 = c:y
 
 o u t _ 1 1 8 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 1 1 9 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 1 1 9 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 2 0 = lt7h_
 
 o u t _ 1 2 0 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 1 2 1 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 1 2 1 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 2 2 = b>e
 
 o u t _ 1 2 2 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 1 2 3 = zS/f&TcSb>eeN0
 
 o u t _ 1 2 3 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 2 4 = zS[hQ>f:yT0U s e r D a t a   eg>f:yzS gT1 *NSpe0
 
 o u t _ 1 2 4 = T h e   w i n d o w   i s   c o m p l e t e l y   d i s p l a y e d . 
 
 t x t _ 1 2 5 = [bR^zSS@b	gvcNTdkezS؏*g>f:y0lꁚ[INmo`̑  W M _ C r e a t e   dke؏*gR^cNTRYK<P0
 
 o u t _ 1 2 5 = A f t e r   t h e   c r e a t i o n   w i n d o w   a n d   a l l   t h e   c o n t r o l s   a r e   c o m p l e t e d ,   t h e   w i n d o w   h a s   n o t   b e e n   d i s p l a y e d . 
 
 t x t _ 1 2 6 = sS\sQ핗zSԏV^0 S;bksQ
 
 o u t _ 1 2 6 = T h e   w i n d o w   i s   a b o u t   t o   c l o s e ,   r e t u r n   n o n - 0   t o   s t o p   c l o s i n g 
 
 t x t _ 1 2 7 = sS\ kzS
 
 o u t _ 1 2 7 = T h e   w i n d o w   w i l l   b e   d e s t r o y e d 
 
 t x t _ 1 2 8 = zS]~9eSN'Y\
 
 o u t _ 1 2 8 = T h e   w i n d o w   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 2 9 = }TNYtYt܃US0]wQh0r`hI{	
 
 o u t _ 1 2 9 = C o m m a n d   p r o c e s s i n g   ( p r o c e s s i n g   m e n u ,   t o o l b a r ,   s t a t u s   b a r ,   e t c . ) 
 
 t x t _ 1 3 0 = 4ls^nRag
 
 o u t _ 1 3 0 = H o r i z o n t a l   s c r o l l   b a r 
 
 t x t _ 1 3 1 = WvnRag
 
 o u t _ 1 3 1 = V e r t i c a l   s c r o l l   b a r 
 
 t x t _ 1 3 2 = 	cNg	c.
 
 o u t _ 1 3 2 = o u t _ 8 2 = P r e s s   a   b u t t o n 
 
 t x t _ 1 3 3 = ʑ>eg	c.
 
 o u t _ 1 3 3 = o u t _ 8 4 = R e l e a s e   a   b u t t o n 
 
 t x t _ 1 3 4 = 	cN h].
 
 o u t _ 1 3 4 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 3 5 = ʑ>e h].
 
 o u t _ 1 3 5 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 3 6 = SQ h].
 
 o u t _ 1 3 6 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 3 7 = 	cN hS.
 
 o u t _ 1 3 7 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 3 8 = ʑ>e hS.
 
 o u t _ 1 3 8 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 3 9 = SQ hS.
 
 o u t _ 1 3 9 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 4 0 = USQ hS.8^(uN9_Q܃US
 
 o u t _ 1 4 0 = C l i c k   t h e   r i g h t   m o u s e   b u t t o n ,   u s u a l l y   u s e d   t o   p o p   u p   m e n u 
 
 t x t _ 1 4 1 = yR h
 
 o u t _ 1 4 1 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 4 2 = el hnn
 
 o u t _ 1 4 2 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 4 3 =  hy _zS
 
 o u t _ 1 4 3 = M o u s e   l e a v e s   t h e   w i n d o w 
 
 t x t _ 1 4 4 = `\P h(WzS\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 4 4 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t s   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 4 5 = S_(u7b\eNb>e0R]/T(uc6ev^(uz^zS-N
 
 o u t _ 1 4 5 = D r a g   a n d   d r o p   t h e   f i l e   t o   t h e   r e c e i v e d   a p p l i c a t i o n   w i n d o w   t h a t   h a s   b e e n   e n a b l e d 
 
 t x t _ 1 4 6 = ;mRr`o;mb1YS&qp	f A c t i v e = 0   1YS&qp  < > 0   _0R&qp
 
 o u t _ 1 4 6 = A c t i v i t y   s t a t u s   ( a c t i v a t e d   o r   l o s t   f o c u s )   F a c t i v e   =   0   l o s t   f o c u s   < >   0   G e t   f o c u s 
 
 t x t _ 1 4 7 = P[cNNNbcN gNOo`e1ucNS0RvQ6rzS
 
 o u t _ 1 4 7 = W h e n   t h e   c h i l d   c o n t r o l   e v e n t   o r   c o n t r o l   r e q u i r e s   s o m e   i n f o r m a t i o n ,   t h e   c o n t r o l   i s   s e n t   t o   i t s   p a r e n t   w i n d o w . 
 
 t x t _ 1 4 8 = ͑~ _YR;u}Ỳofr؏l;uZbcN(u  g g   eg;u0
 
 o u t _ 1 4 8 = T h e   r e d r a w   b e g i n s ,   j u s t   p a i n t e d   t h e   b a c k g r o u n d   c o l o r ,   s t i l l   d i d   n o t   d r a w   a   v i r t u a l   c o n t r o l ,   p a i n t e d   w i t h   G G . 
 
 t x t _ 1 4 9 = ͑~ gT]~;u}YZbcN(u  g g   eg;u0
 
 o u t _ 1 4 9 = R e d r a w   f i n a l ,   y o u   h a v e   d r a w n   v i r t u a l   c o n t r o l s   a n d   d r a w   w i t h   G G . 
 
 t x t _ 1 5 0 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 5 0 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o F r a m e . d l l   ' Hr,g2 . 0 . 0 . 1 0 4   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = FhgSN\cNR{|Fd>ecؚLubtem^
 
 o u t _ 1 = F r a m e w o r k ,   y o u   c a n   c a t e g o r i z e   c o n t r o l s ,   i m p r o v e   i n t e r f a c e   c l e a n i n g 
 
 t x t _ 2 = 8^(ucN, ZbcN
 
 o u t _ 2 = C o m m o n   c o n t r o l ,   v i r t u a l   c o n t r o l 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o F r a m e . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 7 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = e,g
 
 o u t _ 5 = o u t _ 5 = t e x t 
 
 t x t _ 6 = cN-NS+Tve,g
 
 o u t _ 6 = o u t _ 1 1 = T e x t   i n c l u d e d   i n   t h e   c o n t r o l 
 
 t x t _ 7 = [P
 
 o u t _ 7 = o u t _ 7 = A l i g n m e n t 
 
 t x t _ 8 = \(WcN
N>f:yve,gv[Pe_0
 
 o u t _ 8 = o u t _ 8 = T h e   t e x t   w i l l   b e   a l i g n e d   i n   t h e   t e x t   d i s p l a y e d   o n   t h e   c o n t r o l . 
 
 t x t _ 9 = ][P
 
 o u t _ 9 = L e f t   a l i g n m e n t 
 
 t x t _ 1 0 = ][P
 
 o u t _ 1 0 = L e f t   a l i g n m e n t 
 
 t x t _ 1 1 = E\-N
 
 o u t _ 1 1 = o u t _ 9 = C e n t e r 
 
 t x t _ 1 2 = S[P
 
 o u t _ 1 2 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 3 = W҉
 
 o u t _ 1 3 = R o u n d 
 
 t x t _ 1 4 = W҉JS_  0 - - 9 9 9 
 
 o u t _ 1 4 = R o u n d e d   r a d i u s   0 - - 9 9 9 
 
 t x t _ 1 5 = Fh[^
 
 o u t _ 1 5 = B o r d e r   w i d t h 
 
 t x t _ 1 6 = Fh[^
 
 o u t _ 1 6 = B o r d e r   w i d t h 
 
 t x t _ 1 7 = eFh
 
 o u t _ 1 7 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 8 = ~agr
 
 o u t _ 1 8 = L i n e   c o l o r 
 
 t x t _ 1 9 = (uNhTVv~agr
 
 o u t _ 1 9 = L i n e   c o l o r 
 
 t x t _ 2 0 = eW[r
 
 o u t _ 2 0 = o u t _ 4 0 = L i t e r a l   c o l o r 
 
 t x t _ 2 1 = (uN(W[a-N>f:ye,gTVb_vMRofr(Wr:SSNtef^
 
 o u t _ 2 1 = o u t _ 4 0 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 2 2 = ̀ofr
 
 o u t _ 2 2 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 2 3 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 2 3 = o u t _ 4 2 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 2 4 = S(u
 
 o u t _ 2 4 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 2 5 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 5 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 6 = >f:y
 
 o u t _ 2 6 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 7 = /f&T>f:yُ*NcN
 
 o u t _ 2 7 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 8 = W[SO
 
 o u t _ 2 8 = F o n t 
 
 t x t _ 2 9 = (uNdk[ave,gW[SO0
 
 o u t _ 2 9 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 3 0 = MOnX 
 
 o u t _ 3 0 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 3 1 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 1 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 3 2 = MOnY 
 
 o u t _ 3 2 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 3 3 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 3 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 3 4 = [^
 
 o u t _ 3 4 = o u t _ 3 1 = w i d t h 
 
 t x t _ 3 5 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 5 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 3 6 = ؚ^
 
 o u t _ 3 6 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 3 7 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 7 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 8 = ^@\
 
 o u t _ 3 8 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 9 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 9 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 4 0 = 
N[
 
 o u t _ 4 0 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 4 1 = 
N[
 
 o u t _ 4 1 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 4 2 = te[^
 
 o u t _ 4 2 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 4 3 = ߍS
 
 o u t _ 4 3 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 4 4 = ߍ4ls^-N
 
 o u t _ 4 4 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 4 5 = teؚ^
 
 o u t _ 4 5 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 4 6 = [^Tؚ^
 
 o u t _ 4 6 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 7 = STؚ^
 
 o u t _ 4 7 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 8 = ߍ^
 
 o u t _ 4 8 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 9 = ^萌T[^
 
 o u t _ 4 9 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 5 0 = ST^
 
 o u t _ 5 0 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 5 1 = 4ls^-N^
 
 o u t _ 5 1 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 5 2 = Wv-N
 
 o u t _ 5 2 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 5 3 = Wv-NS
 
 o u t _ 5 3 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 5 4 = ߍ-N_
 
 o u t _ 5 4 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 5 5 =  hc
 
 o u t _ 5 5 = m o u s e   c u r s o r 
 
 t x t _ 5 6 =  h(WzS
Nvb_r
 
 o u t _ 5 6 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 7 = ؞
 
 o u t _ 5 7 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 8 = ؞
 
 o u t _ 5 8 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 9 = TSЏL
 
 o u t _ 5 9 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 6 0 = hQ{4Y
 
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 
 t x t _ 6 1 = ASW[IQh
 
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 
 t x t _ 6 2 = {4YTS
 
 o u t _ 6 2 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 6 3 = e,g]W[IQh
 
 o u t _ 6 3 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 6 4 = 
NS(uybkW
 
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 
 t x t _ 6 5 = yR
 
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 
 t x t _ 6 6 = S{4Y!!
 
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 
 t x t _ 6 7 = S{4Y!!
 
 o u t _ 6 7 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 8 = S{4YT!!
 
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 
 t x t _ 6 9 = S{4Y!!
 
 o u t _ 6 9 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 0 = Wv{4Y
 
 o u t _ 7 0 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 7 1 = lo
 
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 
 t x t _ 7 2 = KbW
 
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 
 t x t _ 7 3 = DR
 
 o u t _ 7 3 = A d d i t i o n a l 
 
 t x t _ 7 4 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 7 4 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 7 5 = c:y
 
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 
 t x t _ 7 6 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 6 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 7 = lt7h_
 
 o u t _ 7 7 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 8 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 8 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 9 = 	cN h].
 
 o u t _ 7 9 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = ʑ>e h].
 
 o u t _ 8 0 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 1 = SQ h].
 
 o u t _ 8 1 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 2 = 	cN hS.
 
 o u t _ 8 2 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 3 = ʑ>e hS.
 
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 
 t x t _ 8 4 = SQ hS.
 
 o u t _ 8 4 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 5 = yR h
 
 o u t _ 8 5 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 8 6 =  hS.USQ
 
 o u t _ 8 6 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 8 7 = el hnn
 
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 
 
 
 N o d e = P r o H s c r o l l . d l l   ' Hr,g2 . 0 . 0 . 1 0 2   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ]SnRag
 
 o u t _ 1 = L e f t   a n d   r i g h t   s c r o l l   b a r s 
 
 t x t _ 2 = 8^(ucN, nR
 
 o u t _ 2 = C o m m o n   c o n t r o l ,   s c r o l l i n g 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
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 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
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 
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 
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 
 
 
 N o d e = P r o H s c r o l l . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
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 
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 
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Ty
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Ty
 
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 
 t x t _ 3 = pe~"}_
 
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 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
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 
 t x t _ 5 =  g'Y<P
 
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 
 t x t _ 6 = nRagv g'Y<P
 
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 
 t x t _ 7 =  g\<P
 
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 
 t x t _ 8 = nRagv g\<P
 
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 
 t x t _ 9 = <P
 
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 
 t x t _ 1 0 = nRagRY<P
 
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 
 t x t _ 1 1 = u
 
 o u t _ 1 1 = p a g e 
 
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 
 o u t _ 1 2 = T h e   p a g e   s i z e ,   s u c h   a s   h o w   m a n y   l i n e s   l i k e   t h e   L i s t B o x   c o n t r o l   c a n   b e   d i s p l a y e d . 
 
 t x t _ 1 3 = \S
 
 o u t _ 1 3 = S m a l l   c h a n g e 
 
 t x t _ 1 4 = (u7bUSQnRag{4YenRag  V a l u e   ^\'`9eSvpeϑ
 
 o u t _ 1 4 = W h e n   t h e   u s e r   c l i c k s   t h e   s c r o l l   b a r   a r r o w ,   t h e   n u m b e r   o f   s c r o l l   b a r   v a l u e   a t t r i b u t e   c h a n g e s 
 
 t x t _ 1 5 = 'YS
 
 o u t _ 1 5 = L a r g e   c h a n g e 
 
 t x t _ 1 6 = (u7bUSQnRag:SWenRag  V a l u e   ^\'`9eSvpeϑ
 
 o u t _ 1 6 = W h e n   t h e   u s e r   c l i c k s   t h e   s c r o l l   b a r   a r e a ,   t h e   n u m b e r   o f   s c r o l l   b a r   v a l u e   a t t r i b u t e   c h a n g e s 
 
 t x t _ 1 7 = S(u
 
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 
 t x t _ 1 8 = /f&TAQSNO(uُ*NcN
 
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 
 t x t _ 1 9 = >f:y
 
 o u t _ 1 9 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 0 = /f&T>f:yُ*NcN
 
 o u t _ 2 0 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 1 = MOnX 
 
 o u t _ 2 1 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 2 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 3 = MOnY 
 
 o u t _ 2 3 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 2 4 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 5 = [^
 
 o u t _ 2 5 = o u t _ 3 1 = w i d t h 
 
 t x t _ 2 6 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 7 = ؚ^
 
 o u t _ 2 7 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 2 8 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 9 = ؞ؚ^
 
 o u t _ 2 9 = D e f a u l t   h e i g h t 
 
 t x t _ 3 0 = O(u|~؞nRagؚ^ыT	gHeg	
 
 o u t _ 3 0 = U s e   t h e   s y s t e m   d e f a u l t   s c r o l l   b a r   h e i g h t   ( a f t e r   c o m p i l i n g ) 
 
 t x t _ 3 1 = ^@\
 
 o u t _ 3 1 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 2 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 2 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 3 = 
N[
 
 o u t _ 3 3 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 4 = 
N[
 
 o u t _ 3 4 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 5 = te[^
 
 o u t _ 3 5 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 6 = ߍS
 
 o u t _ 3 6 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 7 = ߍ4ls^-N
 
 o u t _ 3 7 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 8 = teؚ^
 
 o u t _ 3 8 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 9 = [^Tؚ^
 
 o u t _ 3 9 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 0 = STؚ^
 
 o u t _ 4 0 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 1 = ߍ^
 
 o u t _ 4 1 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 2 = ^萌T[^
 
 o u t _ 4 2 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 3 = ST^
 
 o u t _ 4 3 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 4 = 4ls^-N^
 
 o u t _ 4 4 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 5 = Wv-N
 
 o u t _ 4 5 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 4 6 = Wv-NS
 
 o u t _ 4 6 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 4 7 = ߍ-N_
 
 o u t _ 4 7 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 8 =  hc
 
 o u t _ 4 8 = m o u s e   c u r s o r 
 
 t x t _ 4 9 =  h(WzS
Nvb_r
 
 o u t _ 4 9 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 0 = ؞
 
 o u t _ 5 0 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 1 = ؞
 
 o u t _ 5 1 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 2 = TSЏL
 
 o u t _ 5 2 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 3 = hQ{4Y
 
 o u t _ 5 3 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 4 = ASW[IQh
 
 o u t _ 5 4 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 5 = {4YTS
 
 o u t _ 5 5 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 6 = e,g]W[IQh
 
 o u t _ 5 6 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 7 = 
NS(uybkW
 
 o u t _ 5 7 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 8 = yR
 
 o u t _ 5 8 = m o b i l e 
 
 t x t _ 5 9 = S{4Y!!
 
 o u t _ 5 9 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 6 0 = S{4Y!!
 
 o u t _ 6 0 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 1 = S{4YT!!
 
 o u t _ 6 1 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 2 = S{4Y!!
 
 o u t _ 6 2 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 3 = Wv{4Y
 
 o u t _ 6 3 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 4 = lo
 
 o u t _ 6 4 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 5 = KbW
 
 o u t _ 6 5 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 6 6 = DR
 
 o u t _ 6 6 = A d d i t i o n a l 
 
 t x t _ 6 7 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 7 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 8 = [*
 
 o u t _ 6 8 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 6 9 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 9 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 7 0 = c:y
 
 o u t _ 7 0 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 7 1 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 1 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 2 = lt7h_
 
 o u t _ 7 2 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 3 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 3 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 4 = b>e
 
 o u t _ 7 4 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 7 5 = zS/f&TcSb>eeN0
 
 o u t _ 7 5 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 6 = ]SnRagv<PSuN9eS
 
 o u t _ 7 6 = T h e   v a l u e   o f   t h e   l e f t   a n d   r i g h t   s c r o l l b a r   h a s   c h a n g e d 
 
 t x t _ 7 7 = 	cN h].
 
 o u t _ 7 7 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = ʑ>e h].
 
 o u t _ 7 8 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 9 = SQ h].
 
 o u t _ 7 9 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = 	cN hS.
 
 o u t _ 8 0 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 1 = ʑ>e hS.
 
 o u t _ 8 1 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 8 2 = SQ hS.
 
 o u t _ 8 2 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 3 = yR h
 
 o u t _ 8 3 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 8 4 =  hS.USQ
 
 o u t _ 8 4 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 8 5 = el hnn
 
 o u t _ 8 5 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 6 =  hy _cN
 
 o u t _ 8 6 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 7 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 7 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 8 = cN]~9eSN'Y\
 
 o u t _ 8 8 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 9 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 9 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 9 0 = sS\ kcN
 
 o u t _ 9 0 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 9 1 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 9 1 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o I m a g e . d l l   ' Hr,g2 . 0 . 0 . 1 0 3   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = VP(ueg>f:y N*NVP
 
 o u t _ 1 = I m a g e ,   u s e d   t o   d i s p l a y   a n   i m a g e 
 
 t x t _ 2 = 8^(ucN, ZbcN, Vb_
 
 o u t _ 2 = C o m m o n   c o n t r o l ,   v i r t u a l   c o n t r o l ,   g r a p h i c s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o I m a g e . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 0 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = VP
 
 o u t _ 5 = i m a g e 
 
 t x t _ 6 = (WcN-N>f:yvVP
 
 o u t _ 6 = I m a g e   d i s p l a y e d   i n   t h e   c o n t r o l 
 
 t x t _ 7 = ^
 
 o u t _ 7 = a d a p t 
 
 t x t _ 8 = /f&TteVP'Y\eg^cN'Y\
 
 o u t _ 8 = D o   y o u   a d j u s t   t h e   i m a g e   s i z e   t o   a d a p t   t o   t h e   c o n t r o l   s i z e 
 
 t x t _ 9 = ꁨR^
 
 o u t _ 9 = A u t o m a t i c   a d a p t a t i o n 
 
 t x t _ 1 0 = ꁨR^
 
 o u t _ 1 0 = A u t o m a t i c   a d a p t a t i o n 
 
 t x t _ 1 1 = SY'Y\
 
 o u t _ 1 1 = O r i g i n a l   s i z e 
 
 t x t _ 1 2 = [^^
 
 o u t _ 1 2 = W i d t h 
 
 t x t _ 1 3 = ؚ^^
 
 o u t _ 1 3 = H i g h l y   a d a p t a t i o n 
 
 t x t _ 1 4 = [^ؚ^te
 
 o u t _ 1 4 = W i d t h   h e i g h t   a d j u s t m e n t 
 
 t x t _ 1 5 = IQ
 
 o u t _ 1 5 = D i m i n u m 
 
 t x t _ 1 6 = IQ~vRk1 - 9 9 	
 
 o u t _ 1 6 = P e r c e n t a g e   o f   d i m m i n g   ( 1 - 9 9 ) 
 
 t x t _ 1 7 = pp^
 
 o u t _ 1 7 = G r a y s c a l e 
 
 t x t _ 1 8 = lbc:Npp^
 
 o u t _ 1 8 = C o n v e r t   t o   g r a y s c a l e 
 
 t x t _ 1 9 = S(u
 
 o u t _ 1 9 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 2 0 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 0 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 1 = >f:y
 
 o u t _ 2 1 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 2 = /f&T>f:yُ*NcN
 
 o u t _ 2 2 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 3 = MOnX 
 
 o u t _ 2 3 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 4 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 5 = MOnY 
 
 o u t _ 2 5 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 2 6 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 7 = [^
 
 o u t _ 2 7 = o u t _ 3 1 = w i d t h 
 
 t x t _ 2 8 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 9 = ؚ^
 
 o u t _ 2 9 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 3 0 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 0 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 1 = ^@\
 
 o u t _ 3 1 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 2 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 2 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 3 = 
N[
 
 o u t _ 3 3 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 4 = 
N[
 
 o u t _ 3 4 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 5 = te[^
 
 o u t _ 3 5 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 6 = ߍS
 
 o u t _ 3 6 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 7 = ߍ4ls^-N
 
 o u t _ 3 7 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 8 = teؚ^
 
 o u t _ 3 8 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 9 = [^Tؚ^
 
 o u t _ 3 9 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 0 = STؚ^
 
 o u t _ 4 0 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 1 = ߍ^
 
 o u t _ 4 1 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 2 = ^萌T[^
 
 o u t _ 4 2 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 3 = ST^
 
 o u t _ 4 3 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 4 = 4ls^-N^
 
 o u t _ 4 4 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 5 = Wv-N
 
 o u t _ 4 5 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 4 6 = Wv-NS
 
 o u t _ 4 6 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 4 7 = ߍ-N_
 
 o u t _ 4 7 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 8 =  hc
 
 o u t _ 4 8 = m o u s e   c u r s o r 
 
 t x t _ 4 9 =  h(WzS
Nvb_r
 
 o u t _ 4 9 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 0 = ؞
 
 o u t _ 5 0 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 1 = ؞
 
 o u t _ 5 1 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 2 = TSЏL
 
 o u t _ 5 2 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 3 = hQ{4Y
 
 o u t _ 5 3 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 4 = ASW[IQh
 
 o u t _ 5 4 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 5 = {4YTS
 
 o u t _ 5 5 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 6 = e,g]W[IQh
 
 o u t _ 5 6 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 7 = 
NS(uybkW
 
 o u t _ 5 7 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 8 = yR
 
 o u t _ 5 8 = m o b i l e 
 
 t x t _ 5 9 = S{4Y!!
 
 o u t _ 5 9 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 6 0 = S{4Y!!
 
 o u t _ 6 0 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 1 = S{4YT!!
 
 o u t _ 6 1 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 2 = S{4Y!!
 
 o u t _ 6 2 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 3 = Wv{4Y
 
 o u t _ 6 3 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 4 = lo
 
 o u t _ 6 4 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 5 = KbW
 
 o u t _ 6 5 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 6 6 = DR
 
 o u t _ 6 6 = A d d i t i o n a l 
 
 t x t _ 6 7 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 7 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 8 = c:y
 
 o u t _ 6 8 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 6 9 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 6 9 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 0 = lt7h_
 
 o u t _ 7 0 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 1 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 1 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 2 = 	cN h].
 
 o u t _ 7 2 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 3 = ʑ>e h].
 
 o u t _ 7 3 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 4 = SQ h].
 
 o u t _ 7 4 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 5 = 	cN hS.
 
 o u t _ 7 5 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 6 = ʑ>e hS.
 
 o u t _ 7 6 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 7 7 = SQ hS.
 
 o u t _ 7 7 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = yR h
 
 o u t _ 7 8 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 7 9 =  hS.USQ
 
 o u t _ 7 9 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 8 0 = el hnn
 
 o u t _ 8 0 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 
 
 N o d e = P r o I m a g e L i s t . d l l   ' Hr,g2 . 0 . 0 . 1 2 3   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 2 2   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = I m g E d i t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = `Owv RdT
 
 o u t _ 1 = D o   y o u   r e a l l y   d e l e t e   i t ? 
 
 t x t _ 2 = VPRh]~O9e`OOX[O9eT
 
 o u t _ 2 = T h e   i m a g e   l i s t   h a s   b e e n   m o d i f i e d ,   d o   y o u   w a n t   t o   s a v e   t h e   m o d i f i c a t i o n ? 
 
 t x t _ 3 = VPRh
 
 o u t _ 3 = I m a g e   l i s t   e d i t i n g 
 
 t x t _ 4 = 1 : 1   VPȉ
 
 o u t _ 4 = 1 :   1   P r e v i e w 
 
 t x t _ 5 = 	bVP
 
 o u t _ 5 = S e l e c t   a n   i m a g e 
 
 t x t _ 6 = nx[
 
 o u t _ 6 = d e t e r m i n e 
 
 t x t _ 7 = Sm
 
 o u t _ 7 = c a n c e l 
 
 t x t _ 8 = eX
 
 o u t _ 8 = A d d   n e w 
 
 t x t _ 9 = ceQ
 
 o u t _ 9 = i n s e r t 
 
 t x t _ 1 0 =  Rd
 
 o u t _ 1 0 = d e l e t e 
 
 t x t _ 1 1 = >e'Y  VPȉ
 
 o u t _ 1 1 = E n l a r g e   I m a g e   P r e v i e w 
 
 t x t _ 1 2 = %
 
 o u t _ 1 2 = %
 
 t x t _ 1 3 = %
 
 o u t _ 1 3 = %
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 4 = VPRh;N~  L i s t V i e w   T r e e V i e w   T a b C o n t r o l   I{~[TO(uvVP
 
 o u t _ 1 4 = I m a g e   l i s t ,   t h e   i m a g e   m a i n l y   u s e d   t o   b i n d   L i s t V i e w   T r e e V i e w   T a b C o n t r o l   e t   a l . 
 
 t x t _ 1 5 = ~N
 
 o u t _ 1 5 = A s s e m b l y 
 
 t x t _ 1 6 = cN^\'`MneN"N1Y
 
 o u t _ 1 6 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 1 7 = cN^\'`MnelS
 
 o u t _ 1 7 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 8 = cN^\'`MnQ[_8^
 
 o u t _ 1 8 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 1 9 = cNNNMneN"N1Y
 
 o u t _ 1 9 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 2 0 = cNNNMnelS
 
 o u t _ 2 0 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 2 1 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 2 1 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 2 2 = cN^\'`
 
 o u t _ 2 2 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o I m a g e L i s t . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 2 0 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = VPn
 
 o u t _ 5 = I m a g e   s e t t i n g 
 
 t x t _ 6 = O9eVP
 
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 
 t x t _ 7 = VP[^
 
 o u t _ 7 = I m a g e   w i d t h 
 
 t x t _ 8 = n	cVPv:\[0
 
 o u t _ 8 = S e t   t h e   s i z e   o f   t h e   b u t t o n   i m a g e . 
 
 t x t _ 9 = VPؚ^
 
 o u t _ 9 = I m a g e   h e i g h t 
 
 t x t _ 1 0 = n	cVPv:\[0
 
 o u t _ 1 0 = S e t   t h e   s i z e   o f   t h e   b u t t o n   i m a g e . 
 
 t x t _ 1 1 = D P I aw
 
 o u t _ 1 1 = D P I   p e r c e p t i o n 
 
 t x t _ 1 2 = VP:\[/f&TꁨRaw|~D P I ꁨRT^D P I )>e0
 
 o u t _ 1 2 = I m a g e   s i z e ,   w h e t h e r   t h e   s y s t e m   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   D P I   i s   a u t o m a t i c a l l y   s c a l e d . 
 
 t x t _ 1 3 = ̀ofr
 
 o u t _ 1 3 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 1 4 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 1 4 = o u t _ 4 2 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 1 5 = MOnX 
 
 o u t _ 1 5 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 1 6 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 6 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 7 = MOnY 
 
 o u t _ 1 7 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 1 8 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 8 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 9 = DR
 
 o u t _ 1 9 = A d d i t i o n a l 
 
 t x t _ 2 0 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 2 0 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 
 
 N o d e = P r o I p C o n t r o l . d l l   ' Hr,g2 . 0 . 0 . 1 0 6   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = I P eQ
 
 o u t _ 1 = I P   i n p u t 
 
 t x t _ 2 = ibU\cN, Q~
 
 o u t _ 2 = E x p a n s i o n   c o n t r o l s ,   n e t w o r k s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o I p C o n t r o l . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 7 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = Fh
 
 o u t _ 5 = o u t _ 7 = f r a m e 
 
 t x t _ 6 = c:ycNLuvY0
 
 o u t _ 6 = o u t _ 8 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = QFh
 
 o u t _ 7 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = o u t _ 9 = R i m l e s s 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = S(u
 
 o u t _ 1 3 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 1 4 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 4 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 5 = >f:y
 
 o u t _ 1 5 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 1 6 = /f&T>f:yُ*NcN
 
 o u t _ 1 6 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 1 7 = W[SO
 
 o u t _ 1 7 = F o n t 
 
 t x t _ 1 8 = (uNdk[ave,gW[SO0
 
 o u t _ 1 8 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 1 9 = MOnX 
 
 o u t _ 1 9 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 0 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 0 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 1 = MOnY 
 
 o u t _ 2 1 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 2 2 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 3 = [^
 
 o u t _ 2 3 = o u t _ 3 1 = w i d t h 
 
 t x t _ 2 4 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 5 = ؚ^
 
 o u t _ 2 5 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 2 6 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 7 = ^@\
 
 o u t _ 2 7 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 2 8 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 2 8 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 2 9 = 
N[
 
 o u t _ 2 9 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 0 = 
N[
 
 o u t _ 3 0 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 1 = te[^
 
 o u t _ 3 1 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 2 = ߍS
 
 o u t _ 3 2 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 3 = ߍ4ls^-N
 
 o u t _ 3 3 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 4 = teؚ^
 
 o u t _ 3 4 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 5 = [^Tؚ^
 
 o u t _ 3 5 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 6 = STؚ^
 
 o u t _ 3 6 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 7 = ߍ^
 
 o u t _ 3 7 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 3 8 = ^萌T[^
 
 o u t _ 3 8 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 3 9 = ST^
 
 o u t _ 3 9 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 0 = 4ls^-N^
 
 o u t _ 4 0 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 1 = Wv-N
 
 o u t _ 4 1 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 4 2 = Wv-NS
 
 o u t _ 4 2 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 4 3 = ߍ-N_
 
 o u t _ 4 3 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 4 =  hc
 
 o u t _ 4 4 = m o u s e   c u r s o r 
 
 t x t _ 4 5 =  h(WzS
Nvb_r
 
 o u t _ 4 5 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 4 6 = ؞
 
 o u t _ 4 6 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 4 7 = ؞
 
 o u t _ 4 7 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 4 8 = TSЏL
 
 o u t _ 4 8 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 4 9 = hQ{4Y
 
 o u t _ 4 9 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 0 = ASW[IQh
 
 o u t _ 5 0 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 1 = {4YTS
 
 o u t _ 5 1 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 2 = e,g]W[IQh
 
 o u t _ 5 2 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 3 = 
NS(uybkW
 
 o u t _ 5 3 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 4 = yR
 
 o u t _ 5 4 = m o b i l e 
 
 t x t _ 5 5 = S{4Y!!
 
 o u t _ 5 5 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 5 6 = S{4Y!!
 
 o u t _ 5 6 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 7 = S{4YT!!
 
 o u t _ 5 7 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 5 8 = S{4Y!!
 
 o u t _ 5 8 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 9 = Wv{4Y
 
 o u t _ 5 9 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 0 = lo
 
 o u t _ 6 0 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 1 = KbW
 
 o u t _ 6 1 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 6 2 = DR
 
 o u t _ 6 2 = A d d i t i o n a l 
 
 t x t _ 6 3 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 3 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 4 = [*
 
 o u t _ 6 4 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 6 5 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 5 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 6 6 = c:y
 
 o u t _ 6 6 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 6 7 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 6 7 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 6 8 = lt7h_
 
 o u t _ 6 8 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 6 9 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 6 9 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 0 = b>e
 
 o u t _ 7 0 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 7 1 = zS/f&TcSb>eeN0
 
 o u t _ 7 1 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
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 
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 
 t x t _ 7 3 = 	cN h].
 
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 
 t x t _ 7 4 = ʑ>e h].
 
 o u t _ 7 4 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 5 = SQ h].
 
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 
 t x t _ 7 6 = 	cN hS.
 
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 
 t x t _ 7 7 = ʑ>e hS.
 
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 
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 
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 
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 
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 
 t x t _ 8 0 =  hS.USQ
 
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 
 t x t _ 8 1 = el hnn
 
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 
 t x t _ 8 2 =  hy _cN
 
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 
 t x t _ 8 3 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
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 
 t x t _ 8 4 = cN]~9eSN'Y\
 
 o u t _ 8 4 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 5 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 5 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 8 6 = sS\ kcN
 
 o u t _ 8 6 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 8 7 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 8 7 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
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 N o d e = P r o L a b e l . d l l   ' Hr,g2 . 0 . 0 . 1 0 5   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
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Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = e,gbh~{(ueg>f:yeW[
 
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 
 t x t _ 2 = 8^(ucN, ZbcN, e,g
 
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 
 t x t _ 3 = cN^\'`MneN"N1Y
 
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 
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 t x t _ 5 = cN^\'`MnQ[_8^
 
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 
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 
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 t x t _ 7 = cNNNMnelS
 
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 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
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 
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 
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 
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 N o d e = P r o L a b e l . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
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 
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 
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Ty
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 
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Ty
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 
 t x t _ 3 = pe~"}_
 
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 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
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 
 t x t _ 5 = 7h_
 
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 
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 
 t x t _ 7 = eFh
 
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 
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 
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 
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 
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 
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 t x t _ 1 1 = >f:yve,g
 
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 
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 
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 
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 
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 
 t x t _ 1 4 = >f:y
 
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 
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 
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 
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 
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 
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 
 t x t _ 1 8 = ̀ofr
 
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 
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 
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 
 t x t _ 2 0 = W[SO
 
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 
 t x t _ 2 1 = (uNdk[ave,gW[SO0
 
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 
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 
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 
 t x t _ 2 4 = ][P
 
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 
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 
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 
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 
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 
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 
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 
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 
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 
 t x t _ 2 9 = n-N
 
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 
 t x t _ 3 0 = -NS[P
 
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 
 t x t _ 3 1 = N][P
 
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 
 t x t _ 3 2 = NE\-N
 
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 
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 
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 
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 
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 
 t x t _ 3 5 = YtMR W[&{8^\R&{MR ʑ:NNR~
 
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 
 t x t _ 3 6 = weuS
 
 o u t _ 3 6 = E l l i p s i s 
 
 t x t _ 3 7 = *be@b	g
NT'Y\vUS͋v^mRweuS0
 
 o u t _ 3 7 = T r u n c a t e   a l l   w o r d s   t h a t   a r e   n o t   s u i t a b l e   f o r   s i z e   a n d   a d d   a n   o m i t t e d   n u m b e r . 
 
 t x t _ 3 8 = MOnX 
 
 o u t _ 3 8 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 3 9 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 9 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 0 = MOnY 
 
 o u t _ 4 0 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 4 1 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 1 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 2 = [^
 
 o u t _ 4 2 = o u t _ 3 1 = w i d t h 
 
 t x t _ 4 3 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 3 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 4 = ؚ^
 
 o u t _ 4 4 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 4 5 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 5 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 4 6 = ^@\
 
 o u t _ 4 6 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 4 7 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 4 7 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 4 8 = 
N[
 
 o u t _ 4 8 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 4 9 = 
N[
 
 o u t _ 4 9 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 0 = te[^
 
 o u t _ 5 0 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 1 = ߍS
 
 o u t _ 5 1 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 5 2 = ߍ4ls^-N
 
 o u t _ 5 2 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 5 3 = teؚ^
 
 o u t _ 5 3 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 5 4 = [^Tؚ^
 
 o u t _ 5 4 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 5 5 = STؚ^
 
 o u t _ 5 5 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 5 6 = ߍ^
 
 o u t _ 5 6 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 5 7 = ^萌T[^
 
 o u t _ 5 7 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 5 8 = ST^
 
 o u t _ 5 8 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 5 9 = 4ls^-N^
 
 o u t _ 5 9 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 0 = Wv-N
 
 o u t _ 6 0 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 6 1 = Wv-NS
 
 o u t _ 6 1 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 6 2 = ߍ-N_
 
 o u t _ 6 2 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 6 3 =  hc
 
 o u t _ 6 3 = m o u s e   c u r s o r 
 
 t x t _ 6 4 =  h(WzS
Nvb_r
 
 o u t _ 6 4 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 6 5 = ؞
 
 o u t _ 6 5 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 6 6 = ؞
 
 o u t _ 6 6 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 6 7 = TSЏL
 
 o u t _ 6 7 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 6 8 = hQ{4Y
 
 o u t _ 6 8 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 6 9 = ASW[IQh
 
 o u t _ 6 9 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 7 0 = {4YTS
 
 o u t _ 7 0 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 7 1 = e,g]W[IQh
 
 o u t _ 7 1 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 7 2 = 
NS(uybkW
 
 o u t _ 7 2 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 7 3 = yR
 
 o u t _ 7 3 = m o b i l e 
 
 t x t _ 7 4 = S{4Y!!
 
 o u t _ 7 4 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 7 5 = S{4Y!!
 
 o u t _ 7 5 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 6 = S{4YT!!
 
 o u t _ 7 6 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 7 7 = S{4Y!!
 
 o u t _ 7 7 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 8 = Wv{4Y
 
 o u t _ 7 8 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 7 9 = lo
 
 o u t _ 7 9 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 8 0 = KbW
 
 o u t _ 8 0 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 8 1 = DR
 
 o u t _ 8 1 = A d d i t i o n a l 
 
 t x t _ 8 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 8 2 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 8 3 = c:y
 
 o u t _ 8 3 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 8 4 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 8 4 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 8 5 = lt7h_
 
 o u t _ 8 5 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 8 6 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 8 6 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 8 7 = 	cN h].
 
 o u t _ 8 7 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 8 = ʑ>e h].
 
 o u t _ 8 8 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 9 = SQ h].
 
 o u t _ 8 9 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 0 = 	cN hS.
 
 o u t _ 9 0 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 1 = ʑ>e hS.
 
 o u t _ 9 1 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 9 2 = SQ hS.
 
 o u t _ 9 2 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 3 = yR h
 
 o u t _ 9 3 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 9 4 =  hS.USQ
 
 o u t _ 9 4 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 9 5 = el hnn
 
 o u t _ 9 5 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 
 
 N o d e = P r o L i n e . d l l   ' Hr,g2 . 0 . 0 . 9 8   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ~ag(ueg>f:y2 *NpKNvޏc~
 
 o u t _ 1 = L i n e ,   u s e d   t o   d i s p l a y   c o n n e c t i o n   b e t w e e n   2   p o i n t s 
 
 t x t _ 2 = 8^(ucN, ZbcN, Vb_
 
 o u t _ 2 = o u t _ 1 = C o m m o n   c o n t r o l ,   v i r t u a l   c o n t r o l ,   g r a p h i c s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o L i n e . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 6 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = o u t _ 5 = s t y l e 
 
 t x t _ 6 = n~ag7h_
 
 o u t _ 6 = S e t   l i n e   s t y l e 
 
 t x t _ 7 = v
 
 o u t _ 7 = t o p 
 
 t x t _ 8 = v
 
 o u t _ 8 = t o p 
 
 t x t _ 9 = ]
 
 o u t _ 9 = l e f t 
 
 t x t _ 1 0 = S
 
 o u t _ 1 0 = r i g h t 
 
 t x t _ 1 1 = ^
 
 o u t _ 1 1 = b o t t o m 
 
 t x t _ 1 2 = 
Ne
 
 o u t _ 1 2 = B e   t u r b l a s t 
 
 t x t _ 1 3 = Ne
 
 o u t _ 1 3 = B e l o w 
 
 t x t _ 1 4 = ~ag[^
 
 o u t _ 1 4 = L i n e   w i d t h 
 
 t x t _ 1 5 = Fh[^
 
 o u t _ 1 5 = o u t _ 1 5 = B o r d e r   w i d t h 
 
 t x t _ 1 6 = eFh
 
 o u t _ 1 6 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 7 = MR{4Y[
 
 o u t _ 1 7 = F r o n t   a r r o w   w i d t h 
 
 t x t _ 1 8 = ~agMRbv{4Yv[^
 
 o u t _ 1 8 = W i d t h   o f   t h e   a r r o w   i n   f r o n t   o f   t h e   l i n e 
 
 t x t _ 1 9 = e{4Y
 
 o u t _ 1 9 = A r r o w 
 
 t x t _ 2 0 = e{4Y
 
 o u t _ 2 0 = A r r o w 
 
 t x t _ 2 1 = MR{4Yؚ
 
 o u t _ 2 1 = F r o n t   a r r o w 
 
 t x t _ 2 2 = ~agMRbv{4Yvؚ^
 
 o u t _ 2 2 = T h e   h e i g h t   o f   t h e   a r r o w   i n   f r o n t   o f   t h e   l i n e 
 
 t x t _ 2 3 = e{4Y
 
 o u t _ 2 3 = A r r o w 
 
 t x t _ 2 4 = e{4Y
 
 o u t _ 2 4 = A r r o w 
 
 t x t _ 2 5 = T{4Y[
 
 o u t _ 2 5 = P o s t   a r r o w   w i d e 
 
 t x t _ 2 6 = ~agTbv{4Yv[^
 
 o u t _ 2 6 = W i d t h   o f   t h e   a r r o w   b e h i n d   t h e   l i n e 
 
 t x t _ 2 7 = e{4Y
 
 o u t _ 2 7 = A r r o w 
 
 t x t _ 2 8 = e{4Y
 
 o u t _ 2 8 = A r r o w 
 
 t x t _ 2 9 = T{4Yؚ
 
 o u t _ 2 9 = H i g h   a r r o w 
 
 t x t _ 3 0 = ~agTbv{4Yvؚ^
 
 o u t _ 3 0 = H e i g h t   o f   t h e   a r r o w   b e h i n d   t h e   l i n e 
 
 t x t _ 3 1 = e{4Y
 
 o u t _ 3 1 = A r r o w 
 
 t x t _ 3 2 = e{4Y
 
 o u t _ 3 2 = A r r o w 
 
 t x t _ 3 3 = ~agri_
 
 o u t _ 3 3 = L i n e   c o l o r 
 
 t x t _ 3 4 = ~agri_(Wr:SSNtef^
 
 o u t _ 3 4 = L i n e   c o l o r ,   c a n   a d j u s t   t r a n s p a r e n c y   i n   t h e   t o n i n g   a r e a 
 
 t x t _ 3 5 = S(u
 
 o u t _ 3 5 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 3 6 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 6 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 3 7 = >f:y
 
 o u t _ 3 7 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 3 8 = /f&T>f:yُ*NcN
 
 o u t _ 3 8 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 3 9 = MOnX 
 
 o u t _ 3 9 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 0 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 0 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 1 = MOnY 
 
 o u t _ 4 1 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 4 2 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 2 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 3 = [^
 
 o u t _ 4 3 = o u t _ 3 1 = w i d t h 
 
 t x t _ 4 4 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 4 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 5 = ؚ^
 
 o u t _ 4 5 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 4 6 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 6 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 4 7 = ^@\
 
 o u t _ 4 7 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 4 8 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 4 8 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 4 9 = 
N[
 
 o u t _ 4 9 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 0 = 
N[
 
 o u t _ 5 0 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 1 = te[^
 
 o u t _ 5 1 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 2 = ߍS
 
 o u t _ 5 2 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 5 3 = ߍ4ls^-N
 
 o u t _ 5 3 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 5 4 = teؚ^
 
 o u t _ 5 4 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 5 5 = [^Tؚ^
 
 o u t _ 5 5 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 5 6 = STؚ^
 
 o u t _ 5 6 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 5 7 = ߍ^
 
 o u t _ 5 7 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 5 8 = ^萌T[^
 
 o u t _ 5 8 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 5 9 = ST^
 
 o u t _ 5 9 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 0 = 4ls^-N^
 
 o u t _ 6 0 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 1 = Wv-N
 
 o u t _ 6 1 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 6 2 = Wv-NS
 
 o u t _ 6 2 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 6 3 = ߍ-N_
 
 o u t _ 6 3 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 6 4 =  hc
 
 o u t _ 6 4 = m o u s e   c u r s o r 
 
 t x t _ 6 5 =  h(WzS
Nvb_r
 
 o u t _ 6 5 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 6 6 = ؞
 
 o u t _ 6 6 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 6 7 = ؞
 
 o u t _ 6 7 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 6 8 = TSЏL
 
 o u t _ 6 8 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 6 9 = hQ{4Y
 
 o u t _ 6 9 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 7 0 = ASW[IQh
 
 o u t _ 7 0 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 7 1 = {4YTS
 
 o u t _ 7 1 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 7 2 = e,g]W[IQh
 
 o u t _ 7 2 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 7 3 = 
NS(uybkW
 
 o u t _ 7 3 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 7 4 = yR
 
 o u t _ 7 4 = m o b i l e 
 
 t x t _ 7 5 = S{4Y!!
 
 o u t _ 7 5 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 7 6 = S{4Y!!
 
 o u t _ 7 6 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 7 = S{4YT!!
 
 o u t _ 7 7 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 7 8 = S{4Y!!
 
 o u t _ 7 8 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 9 = Wv{4Y
 
 o u t _ 7 9 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 8 0 = lo
 
 o u t _ 8 0 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 8 1 = KbW
 
 o u t _ 8 1 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 8 2 = DR
 
 o u t _ 8 2 = A d d i t i o n a l 
 
 t x t _ 8 3 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 8 3 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 8 4 = c:y
 
 o u t _ 8 4 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 8 5 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 8 5 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 8 6 = lt7h_
 
 o u t _ 8 6 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 8 7 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 8 7 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 8 8 = 	cN h].
 
 o u t _ 8 8 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 9 = ʑ>e h].
 
 o u t _ 8 9 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 0 = SQ h].
 
 o u t _ 9 0 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 1 = 	cN hS.
 
 o u t _ 9 1 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 2 = ʑ>e hS.
 
 o u t _ 9 2 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 9 3 = SQ hS.
 
 o u t _ 9 3 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 4 = yR h
 
 o u t _ 9 4 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 9 5 =  hS.USQ
 
 o u t _ 9 5 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 9 6 = el hnn
 
 o u t _ 9 6 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 
 
 N o d e = P r o L i s t B o x . d l l   ' Hr,g2 . 0 . 0 . 1 2 3   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 2 2   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = c u s t o m F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 	yO9e`O  QMROX[T
 
 o u t _ 1 = O p t i o n s   a r e   m o d i f i e d ,   d o   y o u   n e e d   t o   s a v e   b e f o r e   y o u ? 
 
 t x t _ 2 = ꁚ[INpenc NL:N1 agpencyv0
 
 o u t _ 2 = C u s t o m   d a t a   e d i t i n g ,   o n e   b e h a v i o r   1   d a t a   i t e m . 
 
 t x t _ 3 = nx[
 
 o u t _ 3 = d e t e r m i n e 
 
 t x t _ 4 = Sm
 
 o u t _ 4 = c a n c e l 
 
 t x t _ 5 = d 
 
 o u t _ 5 = R e v o k e 
 
 t x t _ 6 = ͑ZP
 
 o u t _ 6 = R e d o 
 
 t x t _ 7 = jRR
 
 o u t _ 7 = S h e a r 
 
 t x t _ 8 = 
Y6R
 
 o u t _ 8 = c o p y 
 
 t x t _ 9 = |4
 
 o u t _ 9 = P a s t e 
 
 t x t _ 1 0 =  Rd
 
 o u t _ 1 0 = d e l e t e 
 
 t x t _ 1 1 = hQ	
 
 o u t _ 1 1 = s e l e c t   a l l 
 
 t x t _ 1 2 = nzz
 
 o u t _ 1 2 = o u t _ 1 0 = E m p t y 
 
 t x t _ 1 3 = DRpe<PL>\R | 1 2 3 4  vQ-N" | "   :NRrR&{S0{ C R L F } L:N < S e l >  /f؞	by:SR'Y\Q0
 
 o u t _ 1 3 = o u t _ 1 1 = A d d i t i o n a l   v a l u e   r o w ,   " |   1 2 3 4 " ,   w h e r e   " | "   i s   d i v i d e d . 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 4 = RhFh(ueg>f:y N|R1 ~pench<h
 
 o u t _ 1 4 = L i s t   b o x ,   u s e d   t o   d i s p l a y   a   s e r i e s   o f   1 D   d a t a   f o r m s 
 
 t x t _ 1 5 = 8^(ucN, Rh
 
 o u t _ 1 5 = C o m m o n   c o n t r o l ,   l i s t 
 
 t x t _ 1 6 = cN^\'`MneN"N1Y
 
 o u t _ 1 6 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 1 7 = cN^\'`MnelS
 
 o u t _ 1 7 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 8 = cN^\'`MnQ[_8^
 
 o u t _ 1 8 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 1 9 = cNNNMneN"N1Y
 
 o u t _ 1 9 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 2 0 = cNNNMnelS
 
 o u t _ 2 0 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 2 1 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 2 1 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 2 2 = cN^\'`
 
 o u t _ 2 2 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o L i s t B o x . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 2 3 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = ꁚ[penc
 
 o u t _ 5 = o u t _ 1 1 = C u s t o m i z e d   d a t a 
 
 t x t _ 6 = ꁚ[INyvpenc
 
 o u t _ 6 = o u t _ 1 2 = C u s t o m   p r o j e c t   d a t a 
 
 t x t _ 7 = 7h_
 
 o u t _ 7 = o u t _ 5 = s t y l e 
 
 t x t _ 8 = cN7h_
 
 o u t _ 8 = C o n t r o l   s t y l e 
 
 t x t _ 9 = US	
 
 o u t _ 9 = R a d i o 
 
 t x t _ 1 0 = US	
 
 o u t _ 1 0 = R a d i o 
 
 t x t _ 1 1 = Y	
 
 o u t _ 1 1 = M u l t i p l e   c h o i c e 
 
 t x t _ 1 2 = 	c.Y	
 
 o u t _ 1 2 = B u t t o n   m u l t i p l e   s e l e c t i o n 
 
 t x t _ 1 3 = ybk	b
 
 o u t _ 1 3 = P r o h i b i t   s e l e c t i o n 
 
 t x t _ 1 4 = Fh
 
 o u t _ 1 4 = o u t _ 7 = f r a m e 
 
 t x t _ 1 5 = c:ycNLuvY
 
 o u t _ 1 5 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y 
 
 t x t _ 1 6 = QFh
 
 o u t _ 1 6 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 7 = eFh
 
 o u t _ 1 7 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 8 = ~Fh
 
 o u t _ 1 8 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 9 = JSFh
 
 o u t _ 1 9 = o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 2 0 = QFh
 
 o u t _ 2 0 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 2 1 = QFh
 
 o u t _ 2 1 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 2 2 = ~
 
 o u t _ 2 2 = o u t _ 2 1 = S e l f - p a i n t e d 
 
 t x t _ 2 3 = 1u]QNx~6R(WO w n e r D r a w NN-N]QNx~;u0
 
 o u t _ 2 3 = o u t _ 2 2 = D r a w   c o d e   b y   w r i t i n g   c o d e ,   w r i t e   c o d e   p a i n t i n g   i n   O w n e r D r a w   e v e n t s . 
 
 t x t _ 2 4 = |~~6R
 
 o u t _ 2 4 = o u t _ 1 5 = S y s t e m   d r a w i n g 
 
 t x t _ 2 5 = |~~6R
 
 o u t _ 2 5 = o u t _ 1 5 = S y s t e m   d r a w i n g 
 
 t x t _ 2 6 = V[Lؚ~
 
 o u t _ 2 6 = o u t _ 1 7 = S e c u r e   l i n e   h i g h   s e l f - p a i n t e d 
 
 t x t _ 2 7 = SSLؚ~
 
 o u t _ 2 7 = o u t _ 1 8 = V a r i o u s   t r a v e l   h i g h - p a i n t e d 
 
 t x t _ 2 8 = Lؚ
 
 o u t _ 2 8 = o u t _ 1 9 = H i g h   t r a v e l 
 
 t x t _ 2 9 = kLvؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0SSLؚ~cNeeHe
 
 o u t _ 2 9 = o u t _ 2 0 = T h e   h e i g h t   o f   e a c h   l i n e ,   t h e   p i x e l   u n i t   o f   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 0 = S+TW[&{
 
 o u t _ 3 0 = o u t _ 2 1 = C o n t a i n s   c h a r a c t e r s 
 
 t x t _ 3 1 = 	b~T/f
N/fS+TW[&{2Npenc
 
 o u t _ 3 1 = o u t _ 2 2 = W h e n   y o u   c h o o s e   t o   p a i n t ,   i s   i t   a   s t r i n g   d a t a ? 
 
 t x t _ 3 2 = ꁨRc^
 
 o u t _ 3 2 = o u t _ 2 3 = A u t o m a t i c   o r d e r i n g 
 
 t x t _ 3 3 = /f&T	cW[kz^ꁨRc^
 
 o u t _ 3 3 = o u t _ 2 4 = D o   y o u   a u t o m a t i c a l l y   s o r t   i n   a l p h a ? 
 
 t x t _ 3 4 = c[ؚ^
 
 o u t _ 3 4 = o u t _ 2 5 = S p e c i f i e d   h e i g h t 
 
 t x t _ 3 5 = Nc[ؚ^R^cN
N/f9hnckLؚ^egꁨRtecNؚ^
 
 o u t _ 3 5 = C r e a t e   a   c o n t r o l   a t   a   s p e c i f i e d   h e i g h t   i n s t e a d   o f   a d j u s t i n g   t h e   h e i g h t   o f   t h e   c o n t r o l   b a s e d   o n   e a c h   l i n e   h e i g h t . 
 
 t x t _ 3 6 = YR
 
 o u t _ 3 6 = M u l t i - c o l u m n 
 
 t x t _ 3 7 = RhFh	gY*NRv^NSN4ls^nR0
 
 o u t _ 3 7 = T h e   l i s t   b o x   h a s   m u l t i p l e   c o l u m n s   a n d   c a n   b e   s c r o l l e d   h o r i z o n t a l l y . 
 
 t x t _ 3 8 = S(u
 
 o u t _ 3 8 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 3 9 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 9 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 4 0 = >f:y
 
 o u t _ 4 0 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 4 1 = /f&T>f:yُ*NcN
 
 o u t _ 4 1 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 2 = eW[r
 
 o u t _ 4 2 = o u t _ 4 0 = L i t e r a l   c o l o r 
 
 t x t _ 4 3 = (uN(W[a-N>f:ye,gTVb_vMRofr(Wr:SSNtef^
 
 o u t _ 4 3 = o u t _ 4 0 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 4 4 = ̀ofr
 
 o u t _ 4 4 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 4 5 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 4 5 = o u t _ 4 2 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 4 6 = W[SO
 
 o u t _ 4 6 = F o n t 
 
 t x t _ 4 7 = (uNdk[ave,gW[SO0
 
 o u t _ 4 7 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 4 8 = MOnX 
 
 o u t _ 4 8 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 9 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 9 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 0 = MOnY 
 
 o u t _ 5 0 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 5 1 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 1 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 2 = [^
 
 o u t _ 5 2 = o u t _ 3 1 = w i d t h 
 
 t x t _ 5 3 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 3 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 4 = ؚ^
 
 o u t _ 5 4 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 5 5 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 5 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 6 = ^@\
 
 o u t _ 5 6 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 5 7 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 7 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 8 = 
N[
 
 o u t _ 5 8 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 9 = 
N[
 
 o u t _ 5 9 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 6 0 = te[^
 
 o u t _ 6 0 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 6 1 = ߍS
 
 o u t _ 6 1 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 2 = ߍ4ls^-N
 
 o u t _ 6 2 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 3 = teؚ^
 
 o u t _ 6 3 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 6 4 = [^Tؚ^
 
 o u t _ 6 4 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 5 = STؚ^
 
 o u t _ 6 5 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 6 = ߍ^
 
 o u t _ 6 6 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 7 = ^萌T[^
 
 o u t _ 6 7 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 8 = ST^
 
 o u t _ 6 8 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 9 = 4ls^-N^
 
 o u t _ 6 9 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 7 0 = Wv-N
 
 o u t _ 7 0 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 7 1 = Wv-NS
 
 o u t _ 7 1 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 7 2 = ߍ-N_
 
 o u t _ 7 2 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 3 =  hc
 
 o u t _ 7 3 = m o u s e   c u r s o r 
 
 t x t _ 7 4 =  h(WzS
Nvb_r
 
 o u t _ 7 4 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 5 = ؞
 
 o u t _ 7 5 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 6 = ؞
 
 o u t _ 7 6 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 7 = TSЏL
 
 o u t _ 7 7 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 8 = hQ{4Y
 
 o u t _ 7 8 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 7 9 = ASW[IQh
 
 o u t _ 7 9 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 8 0 = {4YTS
 
 o u t _ 8 0 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 8 1 = e,g]W[IQh
 
 o u t _ 8 1 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 2 = 
NS(uybkW
 
 o u t _ 8 2 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 3 = yR
 
 o u t _ 8 3 = m o b i l e 
 
 t x t _ 8 4 = S{4Y!!
 
 o u t _ 8 4 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 8 5 = S{4Y!!
 
 o u t _ 8 5 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 6 = S{4YT!!
 
 o u t _ 8 6 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 8 7 = S{4Y!!
 
 o u t _ 8 7 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 8 = Wv{4Y
 
 o u t _ 8 8 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 8 9 = lo
 
 o u t _ 8 9 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 9 0 = KbW
 
 o u t _ 9 0 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 9 1 = DR
 
 o u t _ 9 1 = A d d i t i o n a l 
 
 t x t _ 9 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 2 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 3 = [*
 
 o u t _ 9 3 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 9 4 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 4 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 5 = c:y
 
 o u t _ 9 5 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 9 6 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 6 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 7 = lt7h_
 
 o u t _ 9 7 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 9 8 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 8 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 9 9 = b>e
 
 o u t _ 9 9 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 1 0 0 = zS/f&TcSb>eeN0
 
 o u t _ 1 0 0 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 0 1 = 	bNRh
 
 o u t _ 1 0 1 = C h o o s e   a   l i s t 
 
 t x t _ 1 0 2 = SQ
 
 o u t _ 1 0 2 = D o u b l e   c l i c k 
 
 t x t _ 1 0 3 = QX[
NY
 
 o u t _ 1 0 3 = N o t   i n   m e m o r y 
 
 t x t _ 1 0 4 = 1YSeQ&qp
 
 o u t _ 1 0 4 = o u t _ 7 9 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 0 5 = 	bSm
 
 o u t _ 1 0 5 = S e l e c t   c a n c e l e d 
 
 t x t _ 1 0 6 = _0ReQ&qp
 
 o u t _ 1 0 6 = o u t _ 8 0 = G e t   i n p u t   f o c u s 
 
 t x t _ 1 0 7 = ~cN e	b~^\'`	
 
 o u t _ 1 0 7 = o u t _ 8 1 = B o o k   c o n t r o l   ( c h o o s e   s e l f - p a i n t i n g   a t t r i b u t e   w h e n   d e s i g n i n g ) 
 
 t x t _ 1 0 8 = nyv'Y\
 
 o u t _ 1 0 8 = o u t _ 1 1 1 = S e t   t h e   s i z e   o f   t h e   p r o j e c t 
 
 t x t _ 1 0 9 = 	cN h].
 
 o u t _ 1 0 9 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 0 = ʑ>e h].
 
 o u t _ 1 1 0 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 1 = SQ h].
 
 o u t _ 1 1 1 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 2 = 	cN hS.
 
 o u t _ 1 1 2 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 3 = ʑ>e hS.
 
 o u t _ 1 1 3 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 1 4 = SQ hS.
 
 o u t _ 1 1 4 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 5 = yR h
 
 o u t _ 1 1 5 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 1 6 =  hS.USQ
 
 o u t _ 1 1 6 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 1 7 = el hnn
 
 o u t _ 1 1 7 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 1 8 =  hy _cN
 
 o u t _ 1 1 8 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 1 9 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 1 9 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 2 0 = cN]~9eSN'Y\
 
 o u t _ 1 2 0 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 2 1 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 2 1 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 2 2 = sS\ kcN
 
 o u t _ 1 2 2 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 2 3 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 2 3 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o L i s t V i e w . d l l   ' Hr,g2 . 0 . 0 . 1 1 1   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 2 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = C o l u m n E d i t o r   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 	yO9e`O  QMROX[T
 
 o u t _ 1 = O p t i o n s   a r e   m o d i f i e d ,   d o   y o u   n e e d   t o   s a v e   b e f o r e   y o u ? 
 
 t x t _ 2 = "}_
 
 o u t _ 2 = i n d e x : 
 
 t x t _ 3 = wv RdT
 
 o u t _ 3 = D o   y o u   r e a l l y   w a n t   t o   d e l e t e   i t ? 
 
 t x t _ 4 = L i s t V i e w   Rh4YhV
 
 o u t _ 4 = L i s t V i e w   h e a d e r   e d i t o r 
 
 t x t _ 5 = 
Ty
 
 o u t _ 5 = n a m e : 
 
 t x t _ 6 = [^
 
 o u t _ 6 = w i d t h : 
 
 t x t _ 7 = :ypQNbvR1\SNO9e[	
 
 o u t _ 7 = H o o k :   ( C l i c k   t h e   c o l u m n   b e l o w ,   y o u   c a n   m o d i f y   i t ) 
 
 t x t _ 8 = nx[
 
 o u t _ 8 = d e t e r m i n e 
 
 t x t _ 9 = Sm
 
 o u t _ 9 = c a n c e l 
 
 t x t _ 1 0 = eX
 
 o u t _ 1 0 = A d d   n e w 
 
 t x t _ 1 1 =  Rd
 
 o u t _ 1 1 = d e l e t e 
 
 t x t _ 1 2 = < - 
 
 o u t _ 1 2 = < - 
 
 t x t _ 1 3 = - > 
 
 o u t _ 1 3 = - > 
 
 t x t _ 1 4 = [P
 
 o u t _ 1 4 = A l i g n m e n t : 
 
 t x t _ 1 5 = ][P
 
 o u t _ 1 5 = L e f t   a l i g n m e n t 
 
 t x t _ 1 6 = S[P
 
 o u t _ 1 6 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 7 = -N[P
 
 o u t _ 1 7 = N e u t r a l i z e 
 
 t x t _ 1 8 = Vh
 
 o u t _ 1 8 = i c o n : 
 
 t x t _ 1 9 = . . . 
 
 o u t _ 1 9 = . . . 
 
 t x t _ 2 0 = lanRVP^\'`Tُ̑vVh\el>f:y
 
 o u t _ 2 0 = N o t e :   T h e   i c o n   h e r e   w i l l   n o t   b e   d i s p l a y e d   a f t e r   s e t t i n g   t h e   c o l u m n   i m a g e   p r o p e r t i e s . 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 2 1 = RhƉV
 
 o u t _ 2 1 = L i s t   v i e w 
 
 t x t _ 2 2 = ibU\cN, Rh
 
 o u t _ 2 2 = E x p a n s i o n   c o n t r o l s ,   l i s t 
 
 t x t _ 2 3 = cN^\'`MneN"N1Y
 
 o u t _ 2 3 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 2 4 = cN^\'`MnelS
 
 o u t _ 2 4 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 2 5 = cN^\'`MnQ[_8^
 
 o u t _ 2 5 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 2 6 = cNNNMneN"N1Y
 
 o u t _ 2 6 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 2 7 = cNNNMnelS
 
 o u t _ 2 7 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 2 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 2 8 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 2 9 = cN^\'`
 
 o u t _ 2 9 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o L i s t V i e w . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 8 5 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = o u t _ 5 = s t y l e 
 
 t x t _ 6 = >f:y7h_
 
 o u t _ 6 = D i s p l a y   s t y l e 
 
 t x t _ 7 = bhƉV
 
 o u t _ 7 = R e p o r t   v i e w 
 
 t x t _ 8 = VhƉV
 
 o u t _ 8 = I c o n   v i e w 
 
 t x t _ 9 = bhƉV
 
 o u t _ 9 = R e p o r t   v i e w 
 
 t x t _ 1 0 = \VhƉV
 
 o u t _ 1 0 = S m a l l   i c o n   v i e w 
 
 t x t _ 1 1 = RhƉV
 
 o u t _ 1 1 = o u t _ 1 9 = L i s t   v i e w 
 
 t x t _ 1 2 = Fh
 
 o u t _ 1 2 = o u t _ 7 = f r a m e 
 
 t x t _ 1 3 = c:ycNLuvY0
 
 o u t _ 1 3 = o u t _ 8 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 1 4 = QFh
 
 o u t _ 1 4 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 5 = eFh  
 
 o u t _ 1 5 = R i m l e s s 
 
 t x t _ 1 6 = ~Fh  
 
 o u t _ 1 6 = F i n e   b o r d e r 
 
 t x t _ 1 7 = JSFh  
 
 o u t _ 1 7 = H a l f   b o x 
 
 t x t _ 1 8 = QFh  
 
 o u t _ 1 8 = C o n c a v e   b o r d e r 
 
 t x t _ 1 9 = QFh
 
 o u t _ 1 9 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 2 0 = ;N
 
 o u t _ 2 0 = t h e m e 
 
 t x t _ 2 1 = /f&TO(uE x p l o r e r ;NX P bNN|~
NS(u0
 
 o u t _ 2 1 = W h e t h e r   t o   u s e   t h e   E x p l o r e r   s u b j e c t ,   X P   o r   t h e   f o l l o w i n g   s y s t e m   i s   n o t   a v a i l a b l e . 
 
 t x t _ 2 2 = nfVh
 
 o u t _ 2 2 = O r d i n a r y   i c o n 
 
 t x t _ 2 3 = ~[:NnfVh>f:yvI m a g e L i s t cN
 
 o u t _ 2 3 = I m a g e L i s t   c o n t r o l   b o u n d   t o   o r d i n a r y   i c o n s 
 
 t x t _ 2 4 = \Vh
 
 o u t _ 2 4 = S m a l l   i c o n 
 
 t x t _ 2 5 = ~[:N\Vh>f:yvI m a g e L i s t cN
 
 o u t _ 2 5 = I M A G E L I S T   c o n t r o l   b o u n d   t o   a   s m a l l   i c o n 
 
 t x t _ 2 6 = US	
 
 o u t _ 2 6 = o u t _ 9 = R a d i o 
 
 t x t _ 2 7 =  N!kS	b N*Nyv0؞`QNSN	bY*Nyv0
 
 o u t _ 2 7 = Y o u   c a n   o n l y   c h o o s e   o n e   p r o j e c t   a t   a   t i m e . 
 
 t x t _ 2 8 = >f:y	b
 
 o u t _ 2 8 = S h o w   s e l e c t i o n 
 
 t x t _ 2 9 = sSOcNl	g&qp_NOY~>f:y	bQ[Yg	gv݋	0
 
 o u t _ 2 9 = E v e n   i f   t h e   c o n t r o l   d o e s   n o t   f o c u s ,   i t   w i l l   a l w a y s   d i s p l a y   t h e   s e l e c t i o n   c o n t e n t   ( i f   a n y ) . 
 
 t x t _ 3 0 = c^
 
 o u t _ 3 0 = S o r t 
 
 t x t _ 3 1 = yv"}_9hncyve,gc^0
 
 o u t _ 3 1 = T h e   p r o j e c t   i n d e x   i s   s o r t e d   a c c o r d i n g   t o   t h e   p r o j e c t   t e x t . 
 
 t x t _ 3 2 = 
Nc^
 
 o u t _ 3 2 = N o t   s o r t 
 
 t x t _ 3 3 = 
Nc^
 
 o u t _ 3 3 = N o t   s o r t 
 
 t x t _ 3 4 = GS^
 
 o u t _ 3 4 = A s c e n d i n g   o r d e r 
 
 t x t _ 3 5 = M^
 
 o u t _ 3 5 = D e s c e n d i n g   o r d e r 
 
 t x t _ 3 6 = Rc^
 
 o u t _ 3 6 = C o l u m n   s o r t i n g 
 
 t x t _ 3 7 = pQR
TcRyvp$N!kSTc^NR
T>f:y\	N҉0
 
 o u t _ 3 7 = C l i c k   o n   t h e   c o l u m n   n a m e ,   a r r a n g e   t h e   i t e m ,   a n d   c l i c k   b a c k   t w i c e ,   a n d   t h e   c o l u m n   n a m e   s h o w s   t h e   s m a l l   t r i a n g l e . 
 
 t x t _ 3 8 = y(unR
 
 o u t _ 3 8 = D i s a b l e   s c r o l l i n g 
 
 t x t _ 3 9 = nRRy(u0@b	gyv_{(W[7b:SWQ0dk7h_NL V S _ L I S T b7h_
N|Q[0
 
 o u t _ 3 9 = T h e   s c r o l l   f u n c t i o n   i s   d i s a b l e d . 
 
 t x t _ 4 0 = cRVh
 
 o u t _ 4 0 = A r r a n g e m e n t   i c o n 
 
 t x t _ 4 1 = VhƉVT\VhƉVeꁨRcRVh
 
 o u t _ 4 1 = O p e n   i c o n   w h e n   i c o n   v i e w   a n d   s m a l l   i c o n   v i e w 
 
 t x t _ 4 2 = yv
 
 o u t _ 4 2 = E d i t i n g   p r o j e c t 
 
 t x t _ 4 3 = yve,gSN(WcN-NS_MRMOnۏL06rzS_{YtL V N _ E N D L A B E L E D I T wmo`0
 
 o u t _ 4 3 = P r o j e c t   t e x t   c a n   b e   e d i t e d   i n   t h e   c u r r e n t   l o c a t i o n   o f   t h e   c o n t r o l . 
 
 t x t _ 4 4 = Zbh
 
 o u t _ 4 4 = V i r t u a l   t a b l e 
 
 t x t _ 4 5 = R^ N*NZbRhƉVcN
 
 o u t _ 4 5 = C r e a t e   a   v i r t u a l   l i s t   v i e w   c o n t r o l 
 
 t x t _ 4 6 = v[P
 
 o u t _ 4 6 = T o p   a l i g n m e n t 
 
 t x t _ 4 7 = yvNVhT\VhƉV-NRhƉVcNvv[P0
 
 o u t _ 4 7 = T h e   i t e m   i s   a l i g n e d   w i t h   t h e   t o p   o f   t h e   l i s t   v i e w   c o n t r o l   i n   t h e   i c o n   a n d   s m a l l   i c o n   v i e w . 
 
 t x t _ 4 8 = ][P
 
 o u t _ 4 8 = L e f t   a l i g n m e n t 
 
 t x t _ 4 9 = yv(WVhT\VhƉV-N][P0
 
 o u t _ 4 9 = T h e   p r o j e c t   i s   a l i g n e d   i n   t h e   i c o n   a n d   s m a l l   i c o n   v i e w . 
 
 t x t _ 5 0 = ~
 
 o u t _ 5 0 = o u t _ 2 1 = S e l f - p a i n t e d 
 
 t x t _ 5 1 = 1u]QNx~6R(WO w n e r D r a w NN-N]QNx~;u0
 
 o u t _ 5 1 = o u t _ 2 2 = D r a w   c o d e   b y   w r i t i n g   c o d e ,   w r i t e   c o d e   p a i n t i n g   i n   O w n e r D r a w   e v e n t s . 
 
 t x t _ 5 2 = hh
 
 o u t _ 5 2 = t i t l e 
 
 t x t _ 5 3 = Rh
N>f:y(WbJTƉV-N0؞`QNR(WbhƉV-NwQ	gh0
 
 o u t _ 5 3 = T h e   c o l u m n   h e a d e r   i s   n o t   d i s p l a y e d   i n   t h e   r e p o r t   v i e w . 
 
 t x t _ 5 4 = h
 
 o u t _ 5 4 = E d i t o r   t i t l e 
 
 t x t _ 5 5 = Rh(uNbJTƉV!j_
 
 o u t _ 5 5 = C o l u m n   h e a d e r   e d i t i n g ,   u s e d   t o   r e p o r t   v i e w   m o d e 
 
 t x t _ 5 6 = y(uRh
 
 o u t _ 5 6 = D i s a b l e   l i s t 
 
 t x t _ 5 7 = y(ubhƉVvRh4YpQ
 
 o u t _ 5 7 = D i s a b l e   l i s t   o f   r e p o r t   v i e w   C l i c k 
 
 t x t _ 5 8 = zQyv
 
 o u t _ 5 8 = O u t s t a n d i n g   p r o j e c t 
 
 t x t _ 5 9 = S_Rh	byv9eSyv
N/fzQyvFhvr0
 
 o u t _ 5 9 = W h e n   t h e   l i s t   s e l e c t i o n   i t e m ,   c h a n g e   t h e   i t e m   i n s t e a d   o f   h i g h l i g h t i n g   t h e   c o l o r   o f   t h e   p r o j e c t   b o r d e r . 
 
 t x t _ 6 0 = 
Y	Fh
 
 o u t _ 6 0 = C h e c k   b o x 
 
 t x t _ 6 1 = (W N*NL i s t V i e w O(u
Y	Fh0
 
 o u t _ 6 1 = U s e   t h e   c h e c k   b o x   i n   a   l i s t v i e w . 
 
 t x t _ 6 2 = 4ls^nR
 
 o u t _ 6 2 = o u t _ 2 7 = H o r i z o n t a l l y   s c r o l l i n g 
 
 t x t _ 6 3 = (WRhƉV-N/T(us^bnRag0Yg fY0WcNRhƉVnRagvYR^O(us^bnRagA P I   vcd\ORhƉVvnRag0
 
 o u t _ 6 3 = E n a b l e 
 
 t x t _ 6 4 = 	bteL
 
 o u t _ 6 4 = C h o o s e   a   w h o l e   l i n e 
 
 t x t _ 6 5 = nL i s t V i e w   ƉVL V S _ R E P O R T ƉVe	bte*NL0
 
 o u t _ 6 5 = S e l e c t   t h e   L i s t V i e w   v i e w   L V S _ R E P O R T   v i e w   t o   s e l e c t   t h e   e n t i r e   l i n e . 
 
 t x t _ 6 6 = Q<h~
 
 o u t _ 6 6 = G r i d l i n e s 
 
 t x t _ 6 7 = (WL i s t V i e w   ƉVL V S _ R E P O R T ƉVeyvTP[yv>f:yQ<h~
 
 o u t _ 6 7 = I n   t h e   L i s t V i e w   v i e w   L V S _ R E P O R T   v i e w ,   i t e m s   a n d   s u b - p r o j e c t s   d i s p l a y   g r i d   l i n e s 
 
 t x t _ 6 8 = b>ec^
 
 o u t _ 6 8 = D r a g   a n d   d r o p 
 
 t x t _ 6 9 = L V S _ R E P O R T ƉVƉVNL i s t V i e w cN/T(uRbTb>e͑ec^0
 
 o u t _ 6 9 = L v s _ r e p o r t   v i e w   V i e w   L i s t V i e w   c o n t r o l   E n a b l e s   r o w   a n d   d r a g   a n d   d r o p   r e o r d e r i n g . 
 
 t x t _ 7 0 = c:yw
 
 o u t _ 7 0 = T i p   n o t i f i c a t i o n 
 
 t x t _ 7 1 = >f:y]wQc:yKNMRHQSL V N _ G E T mo`wmo`zS0
 
 o u t _ 7 1 = T h e   L V N _ G E T   m e s s a g e   n o t i f i c a t i o n   m e s s a g e   w i n d o w   w i l l   b e   s e n t   b e f o r e   d i s p l a y i n g   t h e   t o o l t i p . 
 
 t x t _ 7 2 = U\ _h~{
 
 o u t _ 7 2 = E x p a n d   l a b e l 
 
 t x t _ 7 3 = Yg  L i s t V i e w   S_MRvƉVƉV:ON]wQc:ye,g\U\ _NUOυRvh~{0
 
 o u t _ 7 3 = I f   t h e   c u r r e n t   v i e w   v i e w   o f   t h e   L i s t V i e w   l a c k s   t h e   t o o l t i p   t e x t ,   t h e   l a b e l   o f   a n y   h i d d e n   p a r t   w i l l   b e   e x p a n d e d . 
 
 t x t _ 7 4 = \O:ScR
 
 o u t _ 7 4 = R e g a r d 
 
 t x t _ 7 5 = YgL i s t V i e w 	g  L V S _ A U T O A R R A N G E   7h_n[
NO[IN N*NbY*N]\O:SꁨRcRVh0
 
 o u t _ 7 5 = I f   L i s t V i e w   h a s   a   L V S _ A U T O A R R A N G E   s t y l e   s e t t i n g ,   i t   d o e s   n o t   d e f i n e   o n e   o r   m o r e   w o r k s p a c e   a u t o m a t i c   a r r a n g e m e n t   i c o n s . 
 
 t x t _ 7 6 = pQw
 
 o u t _ 7 6 = C l i c k   n o t i f i c a t i o n 
 
 t x t _ 7 7 = S_(u7bpQ N*NyveS N*NL V N _ I T E M A C T I V A T E   wmo`0RzS0ُyΘ<h_NOL i s t V i e w cN	gpߍ*0
 
 o u t _ 7 7 = S e n d   a   L V N _ I t e m a c t i v a t e   n o t i f i c a t i o n   m e s s a g e   t o   t h e   w i n d o w   w h e n   t h e   u s e r   c l i c k s   o n   a   p r o j e c t . 
 
 t x t _ 7 8 = :SW
 
 o u t _ 7 8 = a r e a 
 
 t x t _ 7 9 = nL i s t V i e w NL V S _ I C O N Θ<h	zS:SWSSbyvvVhTe,gO(uS e t W i n d o w R g n 0
 
 o u t _ 7 9 = S e t t i n g   t h e   L i s t V i e w   w i n d o w   a r e a   o n l y   i n c l u d e s   i t e m   i c o n s   a n d   t e x t   u s i n g   s e t W i n d o w R G N . 
 
 t x t _ 8 0 = {US	b
 
 o u t _ 8 0 = S i m p l e   c h o i c e 
 
 t x t _ 8 1 = (WVhƉV-NyRL i s t V i e w vr`VPS
Nev'YVh>f:y0
 
 o u t _ 8 1 = I n   t h e   i c o n   v i e w ,   t h e   l a r g e   i c o n   d i s p l a y e d   o n   t h e   t o p   r i g h t   o f   t h e   s t a t u s   i m a g e   o f   t h e   L i s t V i e w . 
 
 t x t _ 8 2 = P[yVP
 
 o u t _ 8 2 = C h i l d   i m a g e 
 
 t x t _ 8 3 = AQRhƉV+TL V S _ R E P O R T Θ<h	:NP[y>f:yVP0
 
 o u t _ 8 3 = A l l o w   a   l i s t   v i e w   ( i n c l u d i n g   L V S _ R E P O R T   s t y l e )   t o   d i s p l a y   i m a g e s   f o r   c h i l d . 
 
 t x t _ 8 4 = pp*
 
 o u t _ 8 4 = H o t s p o t   t r a c k 
 
 t x t _ 8 5 = /T(uL i s t V i e w cN-Npp*	b0S_IQh\PYu(Wyv
N NkeǏnL V M _ S E T H O V E R T I M E 	yvꁨR	b0
 
 o u t _ 8 5 = E n a b l e   t h e   h o t s p o t   t r a c k i n g   s e l e c t i o n   i n   t h e   L i s t V i e w   c o n t r o l . 
 
 t x t _ 8 6 = SQw
 
 o u t _ 8 6 = D o u b l e   c l i c k   o n   n o t i c e 
 
 t x t _ 8 7 = S_(u7bSQ N*NyvL i s t V i e w \S N*N  L V N _ I T E M A C T I V A T E mo`w6rzS0
 
 o u t _ 8 7 = W h e n   t h e   u s e r   d o u b l e s   a   p r o j e c t ,   t h e   L i s t V i e w   w i l l   s e n d   a   L V N _ I t e m a c t i v a t e   m e s s a g e   t o   i n f o r m   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 8 8 = ^p>f:y
 
 o u t _ 8 8 = N o n - h e a t   d i s p l a y 
 
 t x t _ 8 9 = NS_wo;mv^pvyvN&^	gNR~ve,g>f:y0 T w o C l i c k A c t i v a t e ^\'`n:Nt r u e 0
 
 o u t _ 8 9 = N o n - h o t   i t e m s   t h a t   c a n   b e   a c t i v a t e d   a r e   d i s p l a y e d   i n   t e x t   w i t h   u n d e r s c o r e . 
 
 t x t _ 9 0 = pp>f:y
 
 o u t _ 9 0 = H o t s p o t   d i s p l a y 
 
 t x t _ 9 1 = NS_wo;mvppyvN&^NR~e,g>f:y0 O n e C l i c k A c t i v a t e bT w o C l i c k A c t i v a t e ^\'`n:Nt r u e 0
 
 o u t _ 9 1 = T h o s e   h o t   i t e m s   t h a t   c a n   b e   a c t i v a t e d   t o   d i s p l a y   w i t h   u n d e r l i n e   t e x t . 
 
 t x t _ 9 2 = S(u
 
 o u t _ 9 2 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 9 3 = /f&TAQSNO(uُ*NcN
 
 o u t _ 9 3 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 9 4 = >f:y
 
 o u t _ 9 4 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 9 5 = /f&T>f:yُ*NcN
 
 o u t _ 9 5 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 9 6 = eW[r
 
 o u t _ 9 6 = o u t _ 4 0 = L i t e r a l   c o l o r 
 
 t x t _ 9 7 = (uN(W[a-N>f:ye,gTVb_vMRofr(Wr:SSNtef^
 
 o u t _ 9 7 = o u t _ 4 0 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 9 8 = ̀ofr
 
 o u t _ 9 8 = o u t _ 4 2 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 9 9 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 9 9 = o u t _ 4 2 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 1 0 0 = e,g̀ofr
 
 o u t _ 1 0 0 = T e x t   b a c k g r o u n d   c o l o r 
 
 t x t _ 1 0 1 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 1 0 1 = o u t _ 4 2 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 1 0 2 = W[SO
 
 o u t _ 1 0 2 = F o n t 
 
 t x t _ 1 0 3 = (uNdk[ave,gW[SO0
 
 o u t _ 1 0 3 = o u t _ 2 6 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 1 0 4 = MOnX 
 
 o u t _ 1 0 4 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 1 0 5 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 5 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 0 6 = MOnY 
 
 o u t _ 1 0 6 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 1 0 7 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 7 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 0 8 = [^
 
 o u t _ 1 0 8 = o u t _ 3 1 = w i d t h 
 
 t x t _ 1 0 9 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 9 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 1 1 0 = ؚ^
 
 o u t _ 1 1 0 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 1 1 1 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 1 1 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 1 1 2 = ^@\
 
 o u t _ 1 1 2 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 1 1 3 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 1 1 3 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 1 1 4 = 
N[
 
 o u t _ 1 1 4 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 1 1 5 = 
N[
 
 o u t _ 1 1 5 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 1 1 6 = te[^
 
 o u t _ 1 1 6 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 1 1 7 = ߍS
 
 o u t _ 1 1 7 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 1 1 8 = ߍ4ls^-N
 
 o u t _ 1 1 8 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 1 1 9 = teؚ^
 
 o u t _ 1 1 9 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 1 2 0 = [^Tؚ^
 
 o u t _ 1 2 0 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 1 2 1 = STؚ^
 
 o u t _ 1 2 1 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 1 2 2 = ߍ^
 
 o u t _ 1 2 2 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 1 2 3 = ^萌T[^
 
 o u t _ 1 2 3 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 1 2 4 = ST^
 
 o u t _ 1 2 4 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 1 2 5 = 4ls^-N^
 
 o u t _ 1 2 5 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 1 2 6 = Wv-N
 
 o u t _ 1 2 6 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 1 2 7 = Wv-NS
 
 o u t _ 1 2 7 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 1 2 8 = ߍ-N_
 
 o u t _ 1 2 8 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 1 2 9 =  hc
 
 o u t _ 1 2 9 = m o u s e   c u r s o r 
 
 t x t _ 1 3 0 =  h(WzS
Nvb_r
 
 o u t _ 1 3 0 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 1 3 1 = ؞
 
 o u t _ 1 3 1 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 1 3 2 = ؞
 
 o u t _ 1 3 2 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 1 3 3 = TSЏL
 
 o u t _ 1 3 3 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 1 3 4 = hQ{4Y
 
 o u t _ 1 3 4 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 1 3 5 = ASW[IQh
 
 o u t _ 1 3 5 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 1 3 6 = {4YTS
 
 o u t _ 1 3 6 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 1 3 7 = e,g]W[IQh
 
 o u t _ 1 3 7 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 1 3 8 = 
NS(uybkW
 
 o u t _ 1 3 8 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 1 3 9 = yR
 
 o u t _ 1 3 9 = m o b i l e 
 
 t x t _ 1 4 0 = S{4Y!!
 
 o u t _ 1 4 0 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 1 4 1 = S{4Y!!
 
 o u t _ 1 4 1 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 1 4 2 = S{4YT!!
 
 o u t _ 1 4 2 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 1 4 3 = S{4Y!!
 
 o u t _ 1 4 3 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 1 4 4 = Wv{4Y
 
 o u t _ 1 4 4 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 1 4 5 = lo
 
 o u t _ 1 4 5 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 1 4 6 = KbW
 
 o u t _ 1 4 6 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 1 4 7 = DR
 
 o u t _ 1 4 7 = A d d i t i o n a l 
 
 t x t _ 1 4 8 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 4 8 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 4 9 = [*
 
 o u t _ 1 4 9 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 1 5 0 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 1 5 0 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 1 5 1 = c:y
 
 o u t _ 1 5 1 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 1 5 2 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 1 5 2 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 5 3 = lt7h_
 
 o u t _ 1 5 3 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 1 5 4 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 1 5 4 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 5 5 = b>e
 
 o u t _ 1 5 5 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 1 5 6 = zS/f&TcSb>eeN0
 
 o u t _ 1 5 6 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 5 7 = 	g*Nyv]~9eS
 
 o u t _ 1 5 7 = T h e r e   i s   a   p r o j e c t   h a s   b e e n   c h a n g e d 
 
 t x t _ 1 5 8 =  h].vb>ed\O _YN
 
 o u t _ 1 5 8 = T h e   d r a g   a n d   d r o p   o p e r a t i o n   o f   t h e   m o u s e   b u t t o n   s t a r t e d 
 
 t x t _ 1 5 9 =  _Yyvh~{
 
 o u t _ 1 5 9 = S t a r t   p r o j e c t   l a b e l   e d i t i n g 
 
 t x t _ 1 6 0 =  hS.vb>ed\O _YN
 
 o u t _ 1 6 0 = T h e   m o u s e   b u t t o n   i s   s t a r t e d . 
 
 t x t _ 1 6 1 =  N*NRpQN
 
 o u t _ 1 6 1 = A   c o l u m n   i s   c l i c k e d 
 
 t x t _ 1 6 2 = nzz@b	gyv
 
 o u t _ 1 6 2 = E m p t y   a l l   p r o j e c t s 
 
 t x t _ 1 6 3 = 	g*Nyv Rd
 
 o u t _ 1 6 3 = T h e r e   i s   a   p r o j e c t   t o   b e   d e l e t e d 
 
 t x t _ 1 6 4 = ~_gyvh~{
 
 o u t _ 1 6 4 = E n d   t h e   p r o j e c t   l a b e l   e d i t o r 
 
 t x t _ 1 6 5 = yvc^@b vOo`
 
 o u t _ 1 6 5 = I n f o r m a t i o n   r e q u i r e d   f o r   p r o j e c t   s o r t i n g 
 
 t x t _ 1 6 6 = ceQyv
 
 o u t _ 1 6 6 = I n s e r t   i t e m 
 
 t x t _ 1 6 7 = 	g*Nyvck9eS
 
 o u t _ 1 6 7 = T h e r e   i s   a   p r o j e c t   b e i n g   c h a n g e d 
 
 t x t _ 1 6 8 = o;myv
 
 o u t _ 1 6 8 = A c t i v a t e   p r o j e c t 
 
 t x t _ 1 6 9 = .v	cN
 
 o u t _ 1 6 9 = K e y b o a r d   p r e s s 
 
 t x t _ 1 7 0 = ~cN e	b~^\'`	
 
 o u t _ 1 7 0 = o u t _ 8 1 = B o o k   c o n t r o l   ( c h o o s e   s e l f - p a i n t i n g   a t t r i b u t e   w h e n   d e s i g n i n g ) 
 
 t x t _ 1 7 1 = 	cN h].
 
 o u t _ 1 7 1 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 7 2 = ʑ>e h].
 
 o u t _ 1 7 2 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 7 3 = SQ h].
 
 o u t _ 1 7 3 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 7 4 = 	cN hS.
 
 o u t _ 1 7 4 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 7 5 = ʑ>e hS.
 
 o u t _ 1 7 5 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 7 6 = SQ hS.
 
 o u t _ 1 7 6 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 7 7 = yR h
 
 o u t _ 1 7 7 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 7 8 =  hS.USQ
 
 o u t _ 1 7 8 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 7 9 = el hnn
 
 o u t _ 1 7 9 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 8 0 =  hy _cN
 
 o u t _ 1 8 0 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 8 1 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 8 1 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 8 2 = cN]~9eSN'Y\
 
 o u t _ 1 8 2 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 8 3 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 8 3 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 8 4 = sS\ kcN
 
 o u t _ 1 8 4 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 8 5 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 8 5 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o m C t r l B u t t o n . d l l   ' Hr,g2 . 0 . 0 . 1 2 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcN	c
 
 o u t _ 1 = M C T R L   S e r i e s   C o n t r o l :   B u t t o n 
 
 t x t _ 2 = m C t r l , ibU\cN, 8^(ucN
 
 o u t _ 2 = M C T R L ,   e x t e n d e d   c o n t r o l ,   c o m m o n   c o n t r o l 
 
 t x t _ 3 = "N1Y  
 
 o u t _ 3 = L o s e 
 
 t x t _ 4 =   eN͑e[ňV F B 
 
 o u t _ 4 = F i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l B u t t o n . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 6 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = .^R
 
 o u t _ 3 = h e l p 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = pe~"}_
 
 o u t _ 5 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 6 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 6 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 7 = 7h_
 
 o u t _ 7 = o u t _ 5 = s t y l e 
 
 t x t _ 8 = f9e,gcNY7h_
 
 o u t _ 8 = C h a n g e   t h i s   c o n t r o l   a p p e a r a n c e   s t y l e 
 
 t x t _ 9 = 8^ĉ	c
 
 o u t _ 9 = G e n e r a l   b u t t o n 
 
 t x t _ 1 0 = 8^ĉ	c
 
 o u t _ 1 0 = G e n e r a l   b u t t o n 
 
 t x t _ 1 1 = bR	c
 
 o u t _ 1 1 = S p l i t   b u t t o n 
 
 t x t _ 1 2 = ؞bR	c
 
 o u t _ 1 2 = D e f a u l t   s p l i t   b u t t o n 
 
 t x t _ 1 3 = [P
 
 o u t _ 1 3 = o u t _ 7 = A l i g n m e n t 
 
 t x t _ 1 4 = \(WcN
N>f:yve,gv[Pe_0
 
 o u t _ 1 4 = o u t _ 8 = T h e   t e x t   w i l l   b e   a l i g n e d   i n   t h e   t e x t   d i s p l a y e d   o n   t h e   c o n t r o l . 
 
 t x t _ 1 5 = E\-N
 
 o u t _ 1 5 = o u t _ 9 = C e n t e r 
 
 t x t _ 1 6 = ][P
 
 o u t _ 1 6 = L e f t   a l i g n m e n t 
 
 t x t _ 1 7 = E\-N
 
 o u t _ 1 7 = o u t _ 9 = C e n t e r 
 
 t x t _ 1 8 = S[P
 
 o u t _ 1 8 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 9 = e,g
 
 o u t _ 1 9 = o u t _ 5 = t e x t 
 
 t x t _ 2 0 = >f:yve,g
 
 o u t _ 2 0 = o u t _ 6 = T e x t   d i s p l a y 
 
 t x t _ 2 1 = Vh
 
 o u t _ 2 1 = o u t _ 1 3 = i c o n 
 
 t x t _ 2 2 = (W	c
N>f:yVh
 
 o u t _ 2 2 = o u t _ 1 4 = D i s p l a y   i c o n   o n   t h e   b u t t o n 
 
 t x t _ 2 3 = S(u
 
 o u t _ 2 3 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 2 4 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 4 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 5 = >f:y
 
 o u t _ 2 5 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 6 = /f&T>f:yُ*NcN
 
 o u t _ 2 6 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 7 = MOnX 
 
 o u t _ 2 7 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 9 = MOnY 
 
 o u t _ 2 9 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 3 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 0 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 3 1 = [^
 
 o u t _ 3 1 = o u t _ 3 1 = w i d t h 
 
 t x t _ 3 2 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 2 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 3 3 = ؚ^
 
 o u t _ 3 3 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 3 4 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 4 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 5 = ^@\
 
 o u t _ 3 5 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 6 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 6 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 7 = 
N[
 
 o u t _ 3 7 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 8 = 
N[
 
 o u t _ 3 8 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 9 = te[^
 
 o u t _ 3 9 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 4 0 = ߍS
 
 o u t _ 4 0 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 4 1 = ߍ4ls^-N
 
 o u t _ 4 1 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 4 2 = teؚ^
 
 o u t _ 4 2 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 4 3 = [^Tؚ^
 
 o u t _ 4 3 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 4 = STؚ^
 
 o u t _ 4 4 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 5 = ߍ^
 
 o u t _ 4 5 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 6 = ^萌T[^
 
 o u t _ 4 6 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 7 = ST^
 
 o u t _ 4 7 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 8 = 4ls^-N^
 
 o u t _ 4 8 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 9 = Wv-N
 
 o u t _ 4 9 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 5 0 = Wv-NS
 
 o u t _ 5 0 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 5 1 = ߍ-N_
 
 o u t _ 5 1 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 5 2 =  hc
 
 o u t _ 5 2 = m o u s e   c u r s o r 
 
 t x t _ 5 3 =  h(WzS
Nvb_r
 
 o u t _ 5 3 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 4 = ؞
 
 o u t _ 5 4 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 5 = ؞
 
 o u t _ 5 5 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 6 = TSЏL
 
 o u t _ 5 6 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 7 = hQ{4Y
 
 o u t _ 5 7 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 8 = ASW[IQh
 
 o u t _ 5 8 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 9 = {4YTS
 
 o u t _ 5 9 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 6 0 = e,g]W[IQh
 
 o u t _ 6 0 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 6 1 = 
NS(uybkW
 
 o u t _ 6 1 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 6 2 = yR
 
 o u t _ 6 2 = m o b i l e 
 
 t x t _ 6 3 = S{4Y!!
 
 o u t _ 6 3 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 6 4 = S{4Y!!
 
 o u t _ 6 4 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 5 = S{4YT!!
 
 o u t _ 6 5 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 6 = S{4Y!!
 
 o u t _ 6 6 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 7 = Wv{4Y
 
 o u t _ 6 7 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 8 = lo
 
 o u t _ 6 8 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 9 = KbW
 
 o u t _ 6 9 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 7 0 = DR
 
 o u t _ 7 0 = A d d i t i o n a l 
 
 t x t _ 7 1 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 7 1 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 7 2 = [*
 
 o u t _ 7 2 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 7 3 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 7 3 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 7 4 = c:y
 
 o u t _ 7 4 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 7 5 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 5 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 6 = lt7h_
 
 o u t _ 7 6 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 7 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 7 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 8 = USQ
 
 o u t _ 7 8 = o u t _ 7 8 = C l i c k 
 
 t x t _ 7 9 = USQNb{4Y
 
 o u t _ 7 9 = C l i c k   t o   p u l l   t h e   a r r o w 
 
 t x t _ 8 0 = 1YSeQ&qp
 
 o u t _ 8 0 = o u t _ 7 9 = L o s t   i n p u t   f o c u s 
 
 t x t _ 8 1 = _0ReQ&qp
 
 o u t _ 8 1 = o u t _ 8 0 = G e t   i n p u t   f o c u s 
 
 t x t _ 8 2 = 	cN h].
 
 o u t _ 8 2 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 3 = ʑ>e h].
 
 o u t _ 8 3 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 4 = SQ h].
 
 o u t _ 8 4 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 5 = 	cN hS.
 
 o u t _ 8 5 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 6 = ʑ>e hS.
 
 o u t _ 8 6 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 8 7 = SQ hS.
 
 o u t _ 8 7 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 8 = yR h
 
 o u t _ 8 8 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 8 9 =  hS.USQ
 
 o u t _ 8 9 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 9 0 = el hnn
 
 o u t _ 9 0 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 9 1 =  hy _cN
 
 o u t _ 9 1 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 9 2 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 9 2 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 9 3 = cN]~9eSN'Y\
 
 o u t _ 9 3 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 9 4 = ͑~|~wcN ͑e~;u0
 
 o u t _ 9 4 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 9 5 = sS\ kcN
 
 o u t _ 9 5 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 9 6 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 9 6 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o m C t r l C h a r t . d l l   ' Hr,g2 . 0 . 0 . 1 2 4   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcNYy<h_vVh>f:y
 
 o u t _ 1 = M C T R L   s e r i e s   c o n t r o l :   c h a r t   d i s p l a y   i n   a   v a r i e t y   o f   f o r m a t s 
 
 t x t _ 2 = m C t r l , ibU\cN, Vb_
 
 o u t _ 2 = M C T R L ,   e x t e n d e d   c o n t r o l ,   g r a p h i c s 
 
 t x t _ 3 = "N1Y  
 
 o u t _ 3 = L o s e 
 
 t x t _ 4 =   eN͑e[ňV F B 
 
 o u t _ 4 = F i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l C h a r t . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 4 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = f
 
 o u t _ 3 = D e s c r i p t i o n 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = .^R
 
 o u t _ 5 = h e l p 
 
 t x t _ 6 = Sb _dkcN~f
 
 o u t _ 6 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 7 = pe~"}_
 
 o u t _ 7 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 8 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 8 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 9 = 7h_
 
 o u t _ 9 = o u t _ 5 = s t y l e 
 
 t x t _ 1 0 = cN;NR0
 
 o u t _ 1 0 = C o n t r o l   m a i n   f u n c t i o n . 
 
 t x t _ 1 1 = |b_V
 
 o u t _ 1 1 = P i e   c h a r t 
 
 t x t _ 1 2 = |b_V
 
 o u t _ 1 2 = P i e   c h a r t 
 
 t x t _ 1 3 = cepV
 
 o u t _ 1 3 = S c a t t e r   p l o t 
 
 t x t _ 1 4 = b~V
 
 o u t _ 1 4 = l i n e   c h a r t 
 
 t x t _ 1 5 = Xyb~V
 
 o u t _ 1 5 = S t a c k i n g   l i n e   d i a g r a m 
 
 t x t _ 1 6 = byV
 
 o u t _ 1 6 = A r e a   m a p 
 
 t x t _ 1 7 = XybyV
 
 o u t _ 1 7 = S t a c k e d   a r e a   m a p 
 
 t x t _ 1 8 = gb_V
 
 o u t _ 1 8 = C y l i n d r i c a l   c h a r t 
 
 t x t _ 1 9 = Xygb_V
 
 o u t _ 1 9 = S t a c k   c o l u m n   c h a r t 
 
 t x t _ 2 0 = agb_V
 
 o u t _ 2 0 = B a r   c h a r t 
 
 t x t _ 2 1 = Xyagb_V
 
 o u t _ 2 1 = S t a c k e d   b a r   c h a r t 
 
 t x t _ 2 2 = Fh
 
 o u t _ 2 2 = o u t _ 7 = f r a m e 
 
 t x t _ 2 3 = c:ycNLuvYTL:N0
 
 o u t _ 2 3 = o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 2 4 = ~Fh
 
 o u t _ 2 4 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 2 5 = eFh
 
 o u t _ 2 5 = o u t _ 9 = R i m l e s s 
 
 t x t _ 2 6 = ~Fh
 
 o u t _ 2 6 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 2 7 = JSFh
 
 o u t _ 2 7 = o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 2 8 = QFh
 
 o u t _ 2 8 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 2 9 = QFh
 
 o u t _ 2 9 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 3 0 = h
 
 o u t _ 3 0 = o u t _ 2 0 = t i t l e 
 
 t x t _ 3 1 = cN-N,{ NL>f:yve,g
 
 o u t _ 3 1 = T e x t   d i s p l a y e d   i n   t h e   f i r s t   l i n e   i n   t h e   c o n t r o l 
 
 t x t _ 3 2 = ]wQc:y
 
 o u t _ 3 2 = t o o l t i p 
 
 t x t _ 3 3 = /f&TAQ]wQc:yegc:ypenc
 
 o u t _ 3 3 = W h e t h e r   t o   a l l o w   t o o l t i p s   t o   p r o m p t   d a t a 
 
 t x t _ 3 4 = SQ
 
 o u t _ 3 4 = D o u b l e   b u f f e r 
 
 t x t _ 3 5 = /T(uSQeg~VS_cN
Nete'Y\e[SN2bkp0
 
 o u t _ 3 5 = E n a b l e   d o u b l e   b u f f e r   d r a w i n g ,   w h e n   t h e   c o n t r o l   i s   c o n s t a n t l y   a d j u s t i n g ,   i t   p r e v e n t s   f l a s h i n g . 
 
 t x t _ 3 6 = S(u
 
 o u t _ 3 6 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 3 7 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 7 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 3 8 = >f:y
 
 o u t _ 3 8 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 3 9 = /f&T>f:yُ*NcN
 
 o u t _ 3 9 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 0 = MOnX 
 
 o u t _ 4 0 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 1 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 1 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 2 = MOnY 
 
 o u t _ 4 2 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 4 3 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 3 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 4 = [^
 
 o u t _ 4 4 = o u t _ 3 1 = w i d t h 
 
 t x t _ 4 5 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 5 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 6 = ؚ^
 
 o u t _ 4 6 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 4 7 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 7 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 4 8 = ^@\
 
 o u t _ 4 8 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 4 9 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 4 9 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 0 = 
N[
 
 o u t _ 5 0 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 1 = 
N[
 
 o u t _ 5 1 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 2 = te[^
 
 o u t _ 5 2 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 3 = ߍS
 
 o u t _ 5 3 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 5 4 = ߍ4ls^-N
 
 o u t _ 5 4 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 5 5 = teؚ^
 
 o u t _ 5 5 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 5 6 = [^Tؚ^
 
 o u t _ 5 6 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 5 7 = STؚ^
 
 o u t _ 5 7 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 5 8 = ߍ^
 
 o u t _ 5 8 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 5 9 = ^萌T[^
 
 o u t _ 5 9 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 0 = ST^
 
 o u t _ 6 0 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 1 = 4ls^-N^
 
 o u t _ 6 1 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 2 = Wv-N
 
 o u t _ 6 2 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 6 3 = Wv-NS
 
 o u t _ 6 3 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 6 4 = ߍ-N_
 
 o u t _ 6 4 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 6 5 = DR
 
 o u t _ 6 5 = A d d i t i o n a l 
 
 t x t _ 6 6 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 6 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 7 = [*
 
 o u t _ 6 7 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 6 8 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 8 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 6 9 = ZhpencS
 
 o u t _ 6 9 = V i r t u a l   t a b l e   d a t a   a c q u i s i t i o n 
 
 t x t _ 7 0 = 	cN h].
 
 o u t _ 7 0 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 1 = ʑ>e h].
 
 o u t _ 7 1 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 2 = SQ h].
 
 o u t _ 7 2 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 3 = 	cN hS.
 
 o u t _ 7 3 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 4 = ʑ>e hS.
 
 o u t _ 7 4 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 7 5 = SQ hS.
 
 o u t _ 7 5 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 6 = yR h
 
 o u t _ 7 6 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 7 7 =  hS.USQ
 
 o u t _ 7 7 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 7 8 = el hnn
 
 o u t _ 7 8 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 7 9 =  hy _cN
 
 o u t _ 7 9 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 0 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 0 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 1 = cN]~9eSN'Y\
 
 o u t _ 8 1 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 2 = ͑~|~wcN ͑e~;u0
 
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 
 t x t _ 8 3 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 8 3 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 8 4 = sS\ kcN
 
 o u t _ 8 4 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o m C t r l E x p a n d . d l l   ' Hr,g2 . 0 . 0 . 1 2 1   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcN(W bS r`T U\ _ r`KNRbc
 
 o u t _ 1 = M C T R L   S e r i e s   C o n t r o l :   S w i t c h   b e t w e e n   " F o l d "   s t a t u s   a n d   " e x p a n d "   s t a t e 
 
 t x t _ 2 = m C t r l , ibU\cN
 
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 
 t x t _ 3 = "N1Y  
 
 o u t _ 3 = L o s e 
 
 t x t _ 4 =   eN͑e[ňV F B 
 
 o u t _ 4 = F i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
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 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l E x p a n d . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 0 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = .^R
 
 o u t _ 3 = h e l p 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = pe~"}_
 
 o u t _ 5 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 6 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 6 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 7 = X[P:\[
 
 o u t _ 7 = S i z e 
 
 t x t _ 8 = X[ibU\TbS'Y\0
 
 o u t _ 8 = C a c h e   e x p a n s i o n   a n d   f o l d   s i z e . 
 
 t x t _ 9 = ^zS
 
 o u t _ 9 = A d a p t a b l e   w i n d o w 
 
 t x t _ 1 0 = U\ _TbSv'Y\(uNte*NzS0
 
 o u t _ 1 0 = E x p a n d s   a n d   f o l d e d   s i z e s   a p p l y   t o   t h e   e n t i r e   w i n d o w . 
 
 t x t _ 1 1 = SQ
 
 o u t _ 1 1 = o u t _ 3 4 = D o u b l e   b u f f e r 
 
 t x t _ 1 2 = /T(uSQ~;u0S_cN
Nete'Y\e[SN2bkp0
 
 o u t _ 1 2 = E n a b l e   d o u b l e   b u f f e r   p a i n t i n g . 
 
 t x t _ 1 3 = R;uzS
 
 o u t _ 1 3 = A n i m a t i o n   w i n d o w 
 
 t x t _ 1 4 = O(uR;uOcNf9e6rzSv'Y\0(WR;uekQ\ N|RW M _ S I Z E mo`S0R6rzS
 
 o u t _ 1 4 = U s e   a n i m a t i o n s   t o   c h a n g e   t h e   c o n t r o l   t o   t h e   s i z e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 5 = P[~r`
 
 o u t _ 1 5 = C h i l d   s t a t e 
 
 t x t _ 1 6 = 
Nf9eXb{zSvP[~r`0
 
 o u t _ 1 6 = D o   n o t   c h a n g e   t h e   c h i l d   s t a t e   o f   t h e   h o s t e d   w i n d o w . 
 
 t x t _ 1 7 = S(u
 
 o u t _ 1 7 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 1 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 8 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 9 = >f:y
 
 o u t _ 1 9 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 0 = /f&T>f:yُ*NcN
 
 o u t _ 2 0 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 1 = MOnX 
 
 o u t _ 2 1 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 2 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 3 = MOnY 
 
 o u t _ 2 3 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 2 4 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 5 = [^
 
 o u t _ 2 5 = o u t _ 3 1 = w i d t h 
 
 t x t _ 2 6 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 7 = ؚ^
 
 o u t _ 2 7 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 2 8 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 9 = ^@\
 
 o u t _ 2 9 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 0 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 0 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 1 = 
N[
 
 o u t _ 3 1 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 2 = 
N[
 
 o u t _ 3 2 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 3 = te[^
 
 o u t _ 3 3 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 4 = ߍS
 
 o u t _ 3 4 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 5 = ߍ4ls^-N
 
 o u t _ 3 5 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 6 = teؚ^
 
 o u t _ 3 6 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 7 = [^Tؚ^
 
 o u t _ 3 7 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 8 = STؚ^
 
 o u t _ 3 8 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 9 = ߍ^
 
 o u t _ 3 9 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 0 = ^萌T[^
 
 o u t _ 4 0 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 1 = ST^
 
 o u t _ 4 1 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 2 = 4ls^-N^
 
 o u t _ 4 2 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 3 = Wv-N
 
 o u t _ 4 3 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 4 4 = Wv-NS
 
 o u t _ 4 4 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 4 5 = ߍ-N_
 
 o u t _ 4 5 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 6 =  hc
 
 o u t _ 4 6 = m o u s e   c u r s o r 
 
 t x t _ 4 7 =  h(WzS
Nvb_r
 
 o u t _ 4 7 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 4 8 = ؞
 
 o u t _ 4 8 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 4 9 = ؞
 
 o u t _ 4 9 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 0 = TSЏL
 
 o u t _ 5 0 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 1 = hQ{4Y
 
 o u t _ 5 1 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 2 = ASW[IQh
 
 o u t _ 5 2 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 3 = {4YTS
 
 o u t _ 5 3 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 4 = e,g]W[IQh
 
 o u t _ 5 4 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 5 = 
NS(uybkW
 
 o u t _ 5 5 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 6 = yR
 
 o u t _ 5 6 = m o b i l e 
 
 t x t _ 5 7 = S{4Y!!
 
 o u t _ 5 7 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 5 8 = S{4Y!!
 
 o u t _ 5 8 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 9 = S{4YT!!
 
 o u t _ 5 9 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 0 = S{4Y!!
 
 o u t _ 6 0 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 1 = Wv{4Y
 
 o u t _ 6 1 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 2 = lo
 
 o u t _ 6 2 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 3 = KbW
 
 o u t _ 6 3 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 6 4 = DR
 
 o u t _ 6 4 = A d d i t i o n a l 
 
 t x t _ 6 5 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 5 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 6 = [*
 
 o u t _ 6 6 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 6 7 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 7 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 6 8 = c:y
 
 o u t _ 6 8 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 6 9 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 6 9 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 0 = lt7h_
 
 o u t _ 7 0 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 1 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 1 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 2 = b>e
 
 o u t _ 7 2 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 7 3 = zS/f&TcSb>eeN0
 
 o u t _ 7 3 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 4 =  _YibU\bbS
 
 o u t _ 7 4 = S t a r t   e x p a n s i o n   o r   f o l d i n g 
 
 t x t _ 7 5 = [bibU\bbS
 
 o u t _ 7 5 = C o m p l e t e   e x p a n s i o n   o r   f o l d 
 
 t x t _ 7 6 = 	cN h].
 
 o u t _ 7 6 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 7 = ʑ>e h].
 
 o u t _ 7 7 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = SQ h].
 
 o u t _ 7 8 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 9 = 	cN hS.
 
 o u t _ 7 9 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = ʑ>e hS.
 
 o u t _ 8 0 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 8 1 = SQ hS.
 
 o u t _ 8 1 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 2 = yR h
 
 o u t _ 8 2 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 8 3 =  hS.USQ
 
 o u t _ 8 3 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 8 4 = el hnn
 
 o u t _ 8 4 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 5 =  hy _cN
 
 o u t _ 8 5 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 6 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 6 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 7 = cN]~9eSN'Y\
 
 o u t _ 8 7 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 8 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 8 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 8 9 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 8 9 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 9 0 = sS\ kcN
 
 o u t _ 9 0 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o m C t r l G r i d . d l l   ' Hr,g2 . 0 . 0 . 1 2 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcNQ<hcN
 
 o u t _ 1 = M C T R L   S e r i e s   C o n t r o l :   G r i d   C o n t r o l 
 
 t x t _ 2 = m C t r l , ibU\cN, Rh
 
 o u t _ 2 = M C T R L ,   e x t e n d e d   c o n t r o l ,   l i s t 
 
 t x t _ 3 = "N1Y  
 
 o u t _ 3 = L o s e 
 
 t x t _ 4 =   eN͑e[ňV F B 
 
 o u t _ 4 = F i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l G r i d . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 5 7 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = f
 
 o u t _ 3 = o u t _ 3 = D e s c r i p t i o n 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = .^R
 
 o u t _ 5 = h e l p 
 
 t x t _ 6 = Sb _dkcN~f
 
 o u t _ 6 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 7 = pe~"}_
 
 o u t _ 7 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 8 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 8 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 9 = Fh
 
 o u t _ 9 = o u t _ 7 = f r a m e 
 
 t x t _ 1 0 = c:ycNLuvYTL:N0
 
 o u t _ 1 0 = o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 1 1 = ~Fh
 
 o u t _ 1 1 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 2 = eFh
 
 o u t _ 1 2 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 3 = ~Fh
 
 o u t _ 1 3 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 4 = JSFh
 
 o u t _ 1 4 = o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 1 5 = QFh
 
 o u t _ 1 5 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 6 = QFh
 
 o u t _ 1 6 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 1 7 = Zh!j_
 
 o u t _ 1 7 = D u m m y   m o d e 
 
 t x t _ 1 8 = cN
NOX[penc(uNNSpenc0_'Ypence_	g(u0
 
 o u t _ 1 8 = T h e   c o n t r o l   d o e s   n o t   s a v e   t h e   d a t a   a n d   g e t   t h e   d a t a   w i t h   a n   e v e n t . 
 
 t x t _ 1 9 = zzh
 
 o u t _ 1 9 = E m p t y 
 
 t x t _ 2 0 = ꁨRR^zzh0
 
 o u t _ 2 0 = C r e a t e   a   h o l i d a y   t a b l e . 
 
 t x t _ 2 1 = Q<h~
 
 o u t _ 2 1 = o u t _ 6 6 = G r i d l i n e s 
 
 t x t _ 2 2 = ~6RQ<h~0
 
 o u t _ 2 2 = D r a w   a   g r i d   l i n e . 
 
 t x t _ 2 3 = SQ
 
 o u t _ 2 3 = o u t _ 3 4 = D o u b l e   b u f f e r 
 
 t x t _ 2 4 = /T(uSQeg~VS_cN
Nete'Y\e[SN2bkp0
 
 o u t _ 2 4 = o u t _ 3 5 = E n a b l e   d o u b l e   b u f f e r   d r a w i n g ,   w h e n   t h e   c o n t r o l   i s   c o n s t a n t l y   a d j u s t i n g ,   i t   p r e v e n t s   f l a s h i n g . 
 
 t x t _ 2 5 = R[f9e
 
 o u t _ 2 5 = C o l u m n s   w i d t h   c h a n g e 
 
 t x t _ 2 6 = ǏbRhR&{eg/T(uf9eR[0
 
 o u t _ 2 6 = C h a n g e   c o l u m n   w i d t h   i s   e n a b l e d   b y   d r a g g i n g   t h e   t i t l e   s e p a r a t o r . 
 
 t x t _ 2 7 = Lؚf9e
 
 o u t _ 2 7 = H i g h   c h a n g e 
 
 t x t _ 2 8 = ǏbRLhR&{eg/T(uf9eLؚ0
 
 o u t _ 2 8 = E n a b l e   t h e   c h a n g e   l i n e   w i t h   t h e   d r a g   l i n e   t i t l e   s e p a r a t o r . 
 
 t x t _ 2 9 = USCQ&qp
 
 o u t _ 2 9 = U n i t   f o c u s 
 
 t x t _ 3 0 = /T(uUSCQ<h&qp0
 
 o u t _ 3 0 = E n a b l e   c e l l   f o c u s . 
 
 t x t _ 3 1 = h~{
 
 o u t _ 3 1 = T a g   e d i t i n g 
 
 t x t _ 3 2 = /T(uh~{/ec0
 
 o u t _ 3 2 = E n a b l e   l a b e l   e d i t i n g   s u p p o r t . 
 
 t x t _ 3 3 = 	b
 
 o u t _ 3 3 = s e l e c t 
 
 t x t _ 3 4 = USCQ<h	be_0
 
 o u t _ 3 4 = C e l l   s e l e c t i o n   m o d e . 
 
 t x t _ 3 5 = NaUSCQ<h
 
 o u t _ 3 5 = A r b i t r a r y   c e l l 
 
 t x t _ 3 6 = 
NAQ	b
 
 o u t _ 3 6 = N o t   a l l o w e d 
 
 t x t _ 3 7 = S	b N*N
 
 o u t _ 3 7 = C a n   o n l y   c h o o s e   o n e 
 
 t x t _ 3 8 = NUSCQ<h:SW
 
 o u t _ 3 8 = O n l y   u n i t   a r e a 
 
 t x t _ 3 9 = NaUSCQ<h
 
 o u t _ 3 9 = A r b i t r a r y   c e l l 
 
 t x t _ 4 0 = >f:y	b
 
 o u t _ 4 0 = S h o w   s e l e c t i o n 
 
 t x t _ 4 1 = sSOcNl	g&qp_N~6R	b0
 
 o u t _ 4 1 = E v e n   i f   t h e   c o n t r o l   d o e s   n o t   f o c u s ,   y o u   h a v e   t o   d r a w   a   s e l e c t i o n . 
 
 t x t _ 4 2 = Rh
 
 o u t _ 4 2 = C o l u m n   h e a d e r 
 
 t x t _ 4 3 = Rh>f:ye_0
 
 o u t _ 4 3 = C o l u m n   h e a d e r   d i s p l a y   m o d e . 
 
 t x t _ 4 4 = W[kRh
 
 o u t _ 4 4 = A l p h a b e t i c a l   t i t l e 
 
 t x t _ 4 5 = ꁚ[INRh
 
 o u t _ 4 5 = C u s t o m   c o l u m n s 
 
 t x t _ 4 6 = peW[Rh
 
 o u t _ 4 6 = D i g i t a l   c o l u m n   t i t l e 
 
 t x t _ 4 7 = W[kRh
 
 o u t _ 4 7 = A l p h a b e t i c a l   t i t l e 
 
 t x t _ 4 8 = l	gRh
 
 o u t _ 4 8 = N o   c o l u m n   h e a d i n g 
 
 t x t _ 4 9 = Lh
 
 o u t _ 4 9 = T i t l e 
 
 t x t _ 5 0 = Lh>f:ye_0
 
 o u t _ 5 0 = R o w   t i t l e   d i s p l a y   m e t h o d . 
 
 t x t _ 5 1 = peW[Lh
 
 o u t _ 5 1 = D i g i t a l   l i n e   t i t l e 
 
 t x t _ 5 2 = ꁚ[INLh
 
 o u t _ 5 2 = C u s t o m   r o w   t i t l e 
 
 t x t _ 5 3 = peW[Lh
 
 o u t _ 5 3 = D i g i t a l   l i n e   t i t l e 
 
 t x t _ 5 4 = W[kLh
 
 o u t _ 5 4 = L e t t e r   l i n e   t i t l e 
 
 t x t _ 5 5 = l	gLh
 
 o u t _ 5 5 = N o   h e a d   t i t l e 
 
 t x t _ 5 6 = S(u
 
 o u t _ 5 6 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 5 7 = /f&TAQSNO(uُ*NcN
 
 o u t _ 5 7 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 5 8 = >f:y
 
 o u t _ 5 8 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 5 9 = /f&T>f:yُ*NcN
 
 o u t _ 5 9 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 6 0 = MOnX 
 
 o u t _ 6 0 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 6 1 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 1 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 6 2 = MOnY 
 
 o u t _ 6 2 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 6 3 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 3 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 6 4 = [^
 
 o u t _ 6 4 = o u t _ 3 1 = w i d t h 
 
 t x t _ 6 5 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 5 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 6 6 = ؚ^
 
 o u t _ 6 6 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 6 7 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 7 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 6 8 = ^@\
 
 o u t _ 6 8 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 6 9 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 6 9 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 7 0 = 
N[
 
 o u t _ 7 0 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 7 1 = 
N[
 
 o u t _ 7 1 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 7 2 = te[^
 
 o u t _ 7 2 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 7 3 = ߍS
 
 o u t _ 7 3 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 7 4 = ߍ4ls^-N
 
 o u t _ 7 4 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 7 5 = teؚ^
 
 o u t _ 7 5 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 7 6 = [^Tؚ^
 
 o u t _ 7 6 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 7 7 = STؚ^
 
 o u t _ 7 7 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 7 8 = ߍ^
 
 o u t _ 7 8 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 7 9 = ^萌T[^
 
 o u t _ 7 9 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 8 0 = ST^
 
 o u t _ 8 0 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 8 1 = 4ls^-N^
 
 o u t _ 8 1 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 8 2 = Wv-N
 
 o u t _ 8 2 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 8 3 = Wv-NS
 
 o u t _ 8 3 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 8 4 = ߍ-N_
 
 o u t _ 8 4 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 8 5 =  hc
 
 o u t _ 8 5 = m o u s e   c u r s o r 
 
 t x t _ 8 6 =  h(WzS
Nvb_r
 
 o u t _ 8 6 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 8 7 = ؞
 
 o u t _ 8 7 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 8 8 = ؞
 
 o u t _ 8 8 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 8 9 = TSЏL
 
 o u t _ 8 9 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 9 0 = hQ{4Y
 
 o u t _ 9 0 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 9 1 = ASW[IQh
 
 o u t _ 9 1 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 9 2 = {4YTS
 
 o u t _ 9 2 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 9 3 = e,g]W[IQh
 
 o u t _ 9 3 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 9 4 = 
NS(uybkW
 
 o u t _ 9 4 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 9 5 = yR
 
 o u t _ 9 5 = m o b i l e 
 
 t x t _ 9 6 = S{4Y!!
 
 o u t _ 9 6 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 9 7 = S{4Y!!
 
 o u t _ 9 7 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 8 = S{4YT!!
 
 o u t _ 9 8 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 9 9 = S{4Y!!
 
 o u t _ 9 9 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 1 0 0 = Wv{4Y
 
 o u t _ 1 0 0 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 1 0 1 = lo
 
 o u t _ 1 0 1 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 1 0 2 = KbW
 
 o u t _ 1 0 2 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 1 0 3 = DR
 
 o u t _ 1 0 3 = A d d i t i o n a l 
 
 t x t _ 1 0 4 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 0 4 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 0 5 = [*
 
 o u t _ 1 0 5 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 1 0 6 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 1 0 6 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 1 0 7 = c:y
 
 o u t _ 1 0 7 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 1 0 8 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 1 0 8 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 0 9 = lt7h_
 
 o u t _ 1 0 9 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 1 1 0 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 1 1 0 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 1 1 = b>e
 
 o u t _ 1 1 1 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 1 1 2 = zS/f&TcSb>eeN0
 
 o u t _ 1 1 2 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 1 3 = USQRh
 
 o u t _ 1 1 3 = C l i c k   o n   t h e   l i s t 
 
 t x t _ 1 1 4 = SQRh
 
 o u t _ 1 1 4 = D o u b l e   c l i c k   o n   l i s t 
 
 t x t _ 1 1 5 = S.USQRh
 
 o u t _ 1 1 5 = R i g h t   c l i c k   o n   t h e   l i s t 
 
 t x t _ 1 1 6 = S.SQRh
 
 o u t _ 1 1 6 = R i g h t   c l i c k   d o u b l e   c l i c k   o n   t h e   l i s t 
 
 t x t _ 1 1 7 = ck(Wʑ>e hUc
 
 o u t _ 1 1 7 = R e l e a s e   m o u s e   c a p t u r e 
 
 t x t _ 1 1 8 = _0R&qp
 
 o u t _ 1 1 8 = G e t   f o c u s 
 
 t x t _ 1 1 9 = 1YS&qp
 
 o u t _ 1 1 9 = l o s e   f o c u s 
 
 t x t _ 1 2 0 =  hS.USQ
 
 o u t _ 1 2 0 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 2 1 = Rh~
 
 o u t _ 1 2 1 = L i s t   s e l f - p a i n t e d 
 
 t x t _ 1 2 2 = Zhc:y
 
 o u t _ 1 2 2 = D u m m y   t i p s 
 
 t x t _ 1 2 3 = feUSCQ<hpencU n i c o d e W[&{	
 
 o u t _ 1 2 3 = U p d a t e   c e l l   d a t a   ( U n i c o d e   c h a r a c t e r s ) 
 
 t x t _ 1 2 4 = feUSCQ<hpencA N S I W[&{	
 
 o u t _ 1 2 4 = U p d a t e   c e l l   d a t a   ( A N S I   c h a r a c t e r s ) 
 
 t x t _ 1 2 5 = h"}USCQ<hpencU n i c o d e W[&{	
 
 o u t _ 1 2 5 = R e t r i e v e   c e l l   d a t a   ( U n i c o d e   c h a r a c t e r ) 
 
 t x t _ 1 2 6 = h"}USCQ<hpencA N S I W[&{	
 
 o u t _ 1 2 6 = R e t r i e v e   c e l l   d a t a   ( A N S I   c h a r a c t e r ) 
 
 t x t _ 1 2 7 =  _YbRRhR
 
 o u t _ 1 2 7 = S t a r t   d r a g g i n g   c o l u m n   t i t l e   s e p a r a t i o n 
 
 t x t _ 1 2 8 = ~_gbRRhR
 
 o u t _ 1 2 8 = E n d   d r a g   c o l u m n   t i t l e   s e p a r a t i o n 
 
 t x t _ 1 2 9 =  _YbRLhR
 
 o u t _ 1 2 9 = S t a r t   d r a g g i n g   r o w   t i t l e   s e p a r a t i o n 
 
 t x t _ 1 3 0 = ~_gbRRhR
 
 o u t _ 1 3 0 = E n d   d r a g   c o l u m n   t i t l e   s e p a r a t i o n 
 
 t x t _ 1 3 1 = sS\f9eR[
 
 o u t _ 1 3 1 = T h e   c o l u m n   w i d t h   i s   a b o u t   t o   c h a n g e 
 
 t x t _ 1 3 2 = R[f9eT
 
 o u t _ 1 3 2 = A f t e r   t h e   c o l u m n   w i d t h   c h a n g e s 
 
 t x t _ 1 3 3 = sS\f9eLؚ
 
 o u t _ 1 3 3 = M a n y   r o w 
 
 t x t _ 1 3 4 = Lؚf9eT
 
 o u t _ 1 3 4 = H i g h   c h a n g e 
 
 t x t _ 1 3 5 = sS\9eSUSCQ<h&qp
 
 o u t _ 1 3 5 = M a x i m u m   c h a n g e   i n   c e l l   f o c u s 
 
 t x t _ 1 3 6 = sS\9eSUSCQ<h&qp
 
 o u t _ 1 3 6 = M a x i m u m   c h a n g e   i n   c e l l   f o c u s 
 
 t x t _ 1 3 7 = 	bsS\f9e
 
 o u t _ 1 3 7 = C h o o s e   s o o n 
 
 t x t _ 1 3 8 = 	bf9eT
 
 o u t _ 1 3 8 = A f t e r   s e l e c t i n g   c h a n g e s 
 
 t x t _ 1 3 9 = sS\ _Yh~{U n i c o d e W[&{	
 
 o u t _ 1 3 9 = T h e   l a b e l   e d i t i n g   i s   a b o u t   t o   s t a r t   ( U n i c o d e   c h a r a c t e r s ) 
 
 t x t _ 1 4 0 = ~_gh~{  U n i c o d e W[&{	
 
 o u t _ 1 4 0 = E n d   T a g   E d i t i n g   ( U n i c o d e   C h a r a c t e r ) 
 
 t x t _ 1 4 1 = sS\ _Yh~{A N S I W[&{	
 
 o u t _ 1 4 1 = T h e   l a b e l   e d i t i n g   ( A N S I   c h a r a c t e r )   i s   a b o u t   t o   b e g i n 
 
 t x t _ 1 4 2 = ~_gh~{  A N S I W[&{	
 
 o u t _ 1 4 2 = E n d   T a g   E d i t   ( A N S I   C h a r a c t e r ) 
 
 t x t _ 1 4 3 = 	cN h].
 
 o u t _ 1 4 3 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 4 4 = ʑ>e h].
 
 o u t _ 1 4 4 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 4 5 = SQ h].
 
 o u t _ 1 4 5 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 4 6 = 	cN hS.
 
 o u t _ 1 4 6 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 4 7 = ʑ>e hS.
 
 o u t _ 1 4 7 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 4 8 = SQ hS.
 
 o u t _ 1 4 8 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 4 9 = yR h
 
 o u t _ 1 4 9 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 5 0 =  hS.USQ
 
 o u t _ 1 5 0 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 5 1 = el hnn
 
 o u t _ 1 5 1 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 5 2 =  hy _cN
 
 o u t _ 1 5 2 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 5 3 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 5 3 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 5 4 = cN]~9eSN'Y\
 
 o u t _ 1 5 4 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 5 5 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 5 5 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 5 6 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 5 6 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 1 5 7 = sS\ kcN
 
 o u t _ 1 5 7 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o m C t r l H t m l . d l l   ' Hr,g2 . 0 . 0 . 1 2 4   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcN>f:yH T M L echI E OmȉhV|{Sň
 
 o u t _ 1 = M C T R L   s e r i e s   c o n t r o l :   S h o w   H T M L   d o c u m e n t s ,   I E   b r o w s e r   t h i n   p a c k a g i n g 
 
 t x t _ 2 = m C t r l , ibU\cN, Q~
 
 o u t _ 2 = M C T R L ,   e x t e n d e d   c o n t r o l ,   n e t w o r k 
 
 t x t _ 3 = "N1Y  
 
 o u t _ 3 = L o s e 
 
 t x t _ 4 =   eN͑e[ňV F B 
 
 o u t _ 4 = F i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l H t m l . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 7 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = .^R
 
 o u t _ 3 = h e l p 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = pe~"}_
 
 o u t _ 5 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 6 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 6 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 7 = 7h_
 
 o u t _ 7 = o u t _ 5 = s t y l e 
 
 t x t _ 8 = c:ycNLuvYTL:N0
 
 o u t _ 8 = o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 9 = eFh
 
 o u t _ 9 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 0 = eFh
 
 o u t _ 1 0 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 1 = ~Fh
 
 o u t _ 1 1 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 2 = JSFh
 
 o u t _ 1 2 = o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 1 3 = QFh
 
 o u t _ 1 3 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 4 = QFh
 
 o u t _ 1 4 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 1 5 = ܃US
 
 o u t _ 1 5 = m e n u 
 
 t x t _ 1 6 = /f&TO(u
NNe܃US0
 
 o u t _ 1 6 = W h e t h e r   t o   u s e   t h e   c o n t e x t   m e n u . 
 
 t x t _ 1 7 = S(u
 
 o u t _ 1 7 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 1 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 8 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 9 = >f:y
 
 o u t _ 1 9 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 0 = /f&T>f:yُ*NcN
 
 o u t _ 2 0 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 1 = MOnX 
 
 o u t _ 2 1 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 2 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 3 = MOnY 
 
 o u t _ 2 3 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 2 4 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 5 = [^
 
 o u t _ 2 5 = o u t _ 3 1 = w i d t h 
 
 t x t _ 2 6 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 7 = ؚ^
 
 o u t _ 2 7 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 2 8 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 9 = ^@\
 
 o u t _ 2 9 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 0 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 0 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 1 = 
N[
 
 o u t _ 3 1 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 2 = 
N[
 
 o u t _ 3 2 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 3 = te[^
 
 o u t _ 3 3 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 4 = ߍS
 
 o u t _ 3 4 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 5 = ߍ4ls^-N
 
 o u t _ 3 5 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 6 = teؚ^
 
 o u t _ 3 6 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 7 = [^Tؚ^
 
 o u t _ 3 7 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 8 = STؚ^
 
 o u t _ 3 8 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 9 = ߍ^
 
 o u t _ 3 9 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 0 = ^萌T[^
 
 o u t _ 4 0 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 1 = ST^
 
 o u t _ 4 1 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 2 = 4ls^-N^
 
 o u t _ 4 2 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 3 = Wv-N
 
 o u t _ 4 3 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 4 4 = Wv-NS
 
 o u t _ 4 4 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 4 5 = ߍ-N_
 
 o u t _ 4 5 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 6 =  hc
 
 o u t _ 4 6 = m o u s e   c u r s o r 
 
 t x t _ 4 7 =  h(WzS
Nvb_r
 
 o u t _ 4 7 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 4 8 = ؞
 
 o u t _ 4 8 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 4 9 = ؞
 
 o u t _ 4 9 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 0 = TSЏL
 
 o u t _ 5 0 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 1 = hQ{4Y
 
 o u t _ 5 1 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 2 = ASW[IQh
 
 o u t _ 5 2 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 3 = {4YTS
 
 o u t _ 5 3 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 4 = e,g]W[IQh
 
 o u t _ 5 4 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 5 = 
NS(uybkW
 
 o u t _ 5 5 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 6 = yR
 
 o u t _ 5 6 = m o b i l e 
 
 t x t _ 5 7 = S{4Y!!
 
 o u t _ 5 7 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 5 8 = S{4Y!!
 
 o u t _ 5 8 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 9 = S{4YT!!
 
 o u t _ 5 9 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 0 = S{4Y!!
 
 o u t _ 6 0 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 1 = Wv{4Y
 
 o u t _ 6 1 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 2 = lo
 
 o u t _ 6 2 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 3 = KbW
 
 o u t _ 6 3 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 6 4 = DR
 
 o u t _ 6 4 = A d d i t i o n a l 
 
 t x t _ 6 5 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 5 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 6 = [*
 
 o u t _ 6 6 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 6 7 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 7 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 6 8 = c:y
 
 o u t _ 6 8 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 6 9 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 6 9 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 0 = lt7h_
 
 o u t _ 7 0 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 1 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 1 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 2 = b>e
 
 o u t _ 7 2 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 7 3 = zS/f&TcSb>eeN0
 
 o u t _ 7 3 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 4 = [*0RU R L U n i c o d e W[&{	
 
 o u t _ 7 4 = N a v i g a t e   t o   t h e   U R L   ( U n i c o d e   C h a r a c t e r ) 
 
 t x t _ 7 5 = echR}[b
 
 o u t _ 7 5 = D o c u m e n t   l o a d i n g   c o m p l e t i o n 
 
 t x t _ 7 6 = N}ۏ^
 
 o u t _ 7 6 = D o w n l o a d   p r o g r e s s 
 
 t x t _ 7 7 = f9er`e,g
 
 o u t _ 7 7 = C h a n g e   s t a t u s   t e x t 
 
 t x t _ 7 8 = f9eubh
 
 o u t _ 7 8 = C h a n g e   t h e   p a g e   t i t l e 
 
 t x t _ 7 9 = MRۏbT 
 
 o u t _ 7 9 = A d v a n c e   o r   b a c k 
 
 t x t _ 8 0 = ezS
 
 o u t _ 8 0 = N e w   w i n d o w 
 
 t x t _ 8 1 = SuH T T P 
 
 o u t _ 8 1 = H T T P   e r r o r   o c c u r r e d 
 
 t x t _ 8 2 = eU R L 
 
 o u t _ 8 2 = N e w   U R L 
 
 t x t _ 8 3 = 	cN h].
 
 o u t _ 8 3 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 4 = ʑ>e h].
 
 o u t _ 8 4 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 5 = SQ h].
 
 o u t _ 8 5 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 6 = 	cN hS.
 
 o u t _ 8 6 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 7 = ʑ>e hS.
 
 o u t _ 8 7 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 8 8 = SQ hS.
 
 o u t _ 8 8 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 9 = yR h
 
 o u t _ 8 9 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 9 0 =  hS.USQ
 
 o u t _ 9 0 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 9 1 = el hnn
 
 o u t _ 9 1 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 9 2 =  hy _cN
 
 o u t _ 9 2 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 9 3 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 9 3 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 9 4 = cN]~9eSN'Y\
 
 o u t _ 9 4 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 9 5 = ͑~|~wcN ͑e~;u0
 
 o u t _ 9 5 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 9 6 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 9 6 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 9 7 = sS\ kcN
 
 o u t _ 9 7 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o m C t r l I m g V i e w . d l l   ' Hr,g2 . 0 . 0 . 1 2 1   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcNVP>f:y
 
 o u t _ 1 = M C T R L   S e r i e s   C o n t r o l :   I m a g e   D i s p l a y 
 
 t x t _ 2 = m C t r l , ibU\cN, Vb_
 
 o u t _ 2 = o u t _ 1 = M C T R L ,   e x t e n d e d   c o n t r o l ,   g r a p h i c s 
 
 t x t _ 3 = "N1Y  
 
 o u t _ 3 = L o s e 
 
 t x t _ 4 =   eN͑e[ňV F B 
 
 o u t _ 4 = F i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l I m g V i e w . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 2 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = .^R
 
 o u t _ 3 = h e l p 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = pe~"}_
 
 o u t _ 5 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 6 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 6 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 7 = 7h_
 
 o u t _ 7 = o u t _ 5 = s t y l e 
 
 t x t _ 8 = c:ycNLuvYTL:N0
 
 o u t _ 8 = o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 9 = eFh
 
 o u t _ 9 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 0 = eFh
 
 o u t _ 1 0 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 1 = ~Fh
 
 o u t _ 1 1 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 2 = JSFh
 
 o u t _ 1 2 = o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 1 3 = QFh
 
 o u t _ 1 3 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 4 = QFh
 
 o u t _ 1 4 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 1 5 = VP
 
 o u t _ 1 5 = o u t _ 5 = i m a g e 
 
 t x t _ 1 6 = (WcN-N>f:yvVP
 
 o u t _ 1 6 = o u t _ 6 = I m a g e   d i s p l a y e d   i n   t h e   c o n t r o l 
 
 t x t _ 1 7 = f
 
 o u t _ 1 7 = T r a n s p a r e n t 
 
 t x t _ 1 8 = cǸof/ff
 
 o u t _ 1 8 = C o n t r o l   b a c k g r o u n d   i s   t r a n s p a r e n t 
 
 t x t _ 1 9 = b8O
 
 o u t _ 1 9 = S t r e t c h 
 
 t x t _ 2 0 = ybkTVP\	cvQSY:\[~6R0YgcN*Y\RN~6RRVP0
 
 o u t _ 2 0 = A f t e r   p r o h i b i t i o n ,   t h e   i m a g e   w i l l   b e   d r a w n   a c c o r d i n g   t o   i t s   o r i g i n a l   s i z e . 
 
 t x t _ 2 1 = S(u
 
 o u t _ 2 1 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 2 2 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 2 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 3 = >f:y
 
 o u t _ 2 3 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 2 4 = /f&T>f:yُ*NcN
 
 o u t _ 2 4 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 5 = MOnX 
 
 o u t _ 2 5 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 6 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 7 = MOnY 
 
 o u t _ 2 7 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 2 8 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 9 = [^
 
 o u t _ 2 9 = o u t _ 3 1 = w i d t h 
 
 t x t _ 3 0 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 0 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 3 1 = ؚ^
 
 o u t _ 3 1 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 3 2 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 2 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 3 = ^@\
 
 o u t _ 3 3 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 4 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 4 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 5 = 
N[
 
 o u t _ 3 5 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 6 = 
N[
 
 o u t _ 3 6 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 7 = te[^
 
 o u t _ 3 7 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 8 = ߍS
 
 o u t _ 3 8 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 9 = ߍ4ls^-N
 
 o u t _ 3 9 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 4 0 = teؚ^
 
 o u t _ 4 0 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 4 1 = [^Tؚ^
 
 o u t _ 4 1 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 2 = STؚ^
 
 o u t _ 4 2 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 3 = ߍ^
 
 o u t _ 4 3 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 4 = ^萌T[^
 
 o u t _ 4 4 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 5 = ST^
 
 o u t _ 4 5 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 6 = 4ls^-N^
 
 o u t _ 4 6 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 7 = Wv-N
 
 o u t _ 4 7 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 4 8 = Wv-NS
 
 o u t _ 4 8 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 4 9 = ߍ-N_
 
 o u t _ 4 9 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 5 0 =  hc
 
 o u t _ 5 0 = m o u s e   c u r s o r 
 
 t x t _ 5 1 =  h(WzS
Nvb_r
 
 o u t _ 5 1 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 2 = ؞
 
 o u t _ 5 2 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 3 = ؞
 
 o u t _ 5 3 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 4 = TSЏL
 
 o u t _ 5 4 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 5 = hQ{4Y
 
 o u t _ 5 5 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 5 6 = ASW[IQh
 
 o u t _ 5 6 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 5 7 = {4YTS
 
 o u t _ 5 7 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 8 = e,g]W[IQh
 
 o u t _ 5 8 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 9 = 
NS(uybkW
 
 o u t _ 5 9 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 6 0 = yR
 
 o u t _ 6 0 = m o b i l e 
 
 t x t _ 6 1 = S{4Y!!
 
 o u t _ 6 1 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 6 2 = S{4Y!!
 
 o u t _ 6 2 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 3 = S{4YT!!
 
 o u t _ 6 3 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 6 4 = S{4Y!!
 
 o u t _ 6 4 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 5 = Wv{4Y
 
 o u t _ 6 5 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 6 6 = lo
 
 o u t _ 6 6 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 6 7 = KbW
 
 o u t _ 6 7 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 6 8 = DR
 
 o u t _ 6 8 = A d d i t i o n a l 
 
 t x t _ 6 9 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 9 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 7 0 = [*
 
 o u t _ 7 0 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 7 1 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 7 1 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 7 2 = c:y
 
 o u t _ 7 2 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 7 3 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 3 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 4 = lt7h_
 
 o u t _ 7 4 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 7 5 =  N*Nlt7h_>f:y]wQc:y0
 
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 
 t x t _ 7 6 = b>e
 
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 t x t _ 7 7 = zS/f&TcSb>eeN0
 
 o u t _ 7 7 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 8 = 	cN h].
 
 o u t _ 7 8 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
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 
 o u t _ 7 9 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = SQ h].
 
 o u t _ 8 0 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 1 = 	cN hS.
 
 o u t _ 8 1 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 2 = ʑ>e hS.
 
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 
 t x t _ 8 3 = SQ hS.
 
 o u t _ 8 3 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 4 = yR h
 
 o u t _ 8 4 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 8 5 =  hS.USQ
 
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 
 t x t _ 8 6 = el hnn
 
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 
 t x t _ 8 7 =  hy _cN
 
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 
 t x t _ 8 8 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
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 
 t x t _ 8 9 = cN]~9eSN'Y\
 
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 
 t x t _ 9 0 = ͑~|~wcN ͑e~;u0
 
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 
 t x t _ 9 1 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
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 
 t x t _ 9 2 = sS\ kcN
 
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 
 
 
 N o d e = P r o m C t r l M D I t a b . d l l   ' Hr,g2 . 0 . 0 . 1 2 2   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
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Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcNM D I zSvT A B 
 
 o u t _ 1 = M C T R L   S e r i e s   C o n t r o l :   T a b   o f   M D I   W i n d o w 
 
 t x t _ 2 = m C t r l , ibU\cN
 
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 
 t x t _ 3 = "N1Y  
 
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 
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 
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 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
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 
 t x t _ 7 = cN^\'`MnQ[_8^
 
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 
 t x t _ 8 = cNNNMneN"N1Y
 
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 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
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 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l M D I t a b . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 1 6 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
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 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = .^R
 
 o u t _ 3 = h e l p 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = pe~"}_
 
 o u t _ 5 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 6 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 6 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 7 = W҉
 
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 
 t x t _ 8 = &^	gW҉vh~{
 
 o u t _ 8 = L a b e l   w i t h   r o u n d e d   c o r n e r s 
 
 t x t _ 9 = sQ	c
 
 o u t _ 9 = C l o s e   b u t t o n 
 
 t x t _ 1 0 = >f:ycNSOvsQ	c0
 
 o u t _ 1 0 = D i s p l a y   t h e   c l o s e d   b u t t o n   o n   t h e   r i g h t   s i d e   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = Rh	c
 
 o u t _ 1 1 = L i s t   b u t t o n 
 
 t x t _ 1 2 = 9_Q	yaSvRh	c
 
 o u t _ 1 2 = A   l i s t   o f   p o p - u p   t a b s 
 
 t x t _ 1 3 = nRe>f:y
 
 o u t _ 1 3 = S h o w   w h e n   s c r o l l i n g 
 
 t x t _ 1 4 = Y~>f:y
 
 o u t _ 1 4 = A l w a y s   d i s p l a y 
 
 t x t _ 1 5 = nRe>f:y
 
 o u t _ 1 5 = S h o w   w h e n   s c r o l l i n g 
 
 t x t _ 1 6 = N
N>f:y
 
 o u t _ 1 6 = N e v e r   d i s p l a y 
 
 t x t _ 1 7 = nR	c
 
 o u t _ 1 7 = S c r o l l   b u t t o n 
 
 t x t _ 1 8 = Y~>f:ynR	c0
 
 o u t _ 1 8 = A l w a y s   d i s p l a y   t h e   s c r o l l   b u t t o n . 
 
 t x t _ 1 9 = -N.sQ
 
 o u t _ 1 9 = M i d d l e   k e y   c l o s e 
 
 t x t _ 2 0 = USQ h-N.sQ N*Nh~{0
 
 o u t _ 2 0 = C l i c k   t h e   m o u s e   b u t t o n   t o   t u r n   o f f   a   l a b e l . 
 
 t x t _ 2 1 = 	cN&qp
 
 o u t _ 2 1 = P r e s s   t h e   f o c u s 
 
 t x t _ 2 2 = 	cN h	cS_&qp0
 
 o u t _ 2 2 = P r e s s   t h e   m o u s e   b u t t o n   t o   g e t   t h e   f o c u s . 
 
 t x t _ 2 3 = e&qp
 
 o u t _ 2 3 = U n f o c a l 
 
 t x t _ 2 4 = e&qp
 
 o u t _ 2 4 = U n f o c a l 
 
 t x t _ 2 5 = SQ
 
 o u t _ 2 5 = o u t _ 3 4 = D o u b l e   b u f f e r 
 
 t x t _ 2 6 = /T(uSQeg~VS_cN
Nete'Y\e[SN2bkp0
 
 o u t _ 2 6 = o u t _ 3 5 = E n a b l e   d o u b l e   b u f f e r   d r a w i n g ,   w h e n   t h e   c o n t r o l   i s   c o n s t a n t l y   a d j u s t i n g ,   i t   p r e v e n t s   f l a s h i n g . 
 
 t x t _ 2 7 = R;u
 
 o u t _ 2 7 = A n i m a t i o n 
 
 t x t _ 2 8 = \TgNd\OOYT]bTSnRNSyvvceQbyd	ۏLR;uYt0
 
 o u t _ 2 8 = A n i m a t i o n   w i l l   b e   m a d e   t o   c e r t a i n   o p e r a t i o n s   ( e g ,   s c r o l l   l e f t   o r   r i g h t   a n d   i n s e r t   o r   r e m o v a l   o f   t h e   i t e m ) . 
 
 t x t _ 2 9 = ibU\Fhg
 
 o u t _ 2 9 = E x p a n s i o n   f r a m e w o r k 
 
 t x t _ 3 0 = b	yaScN>e(WzSv1\OThh NSON0y(uD W M TeHe0
 
 o u t _ 3 0 = P l a c e   t h e   t a b   c o n t r o l   o n   t h e   t o p   o f   t h e   w i n d o w   a n d   o n e   w i l l   b e   i n t e g r a t e d   w i t h   t h e   t i t l e   b a r . 
 
 t x t _ 3 1 = y(uc:y
 
 o u t _ 3 1 = D i s a b l e   p r o m p t 
 
 t x t _ 3 2 = y(ucNR^]v]wQc:y
 
 o u t _ 3 2 = D i s a b l e   c o n t r o l   C r e a t e   y o u r   o w n   t o o l t i p 
 
 t x t _ 3 3 = b>ec^
 
 o u t _ 3 3 = o u t _ 6 8 = D r a g   a n d   d r o p 
 
 t x t _ 3 4 = AQ[cNyۏLb>e͑ec^0
 
 o u t _ 3 4 = A l l o w s   t o   d r a g   a n d   d r o p   t h e   c o n t r o l   i t e m s . 
 
 t x t _ 3 5 = ؞[^
 
 o u t _ 3 5 = D e f a u l t   w i d t h 
 
 t x t _ 3 6 = Yg	gYvzzR@b	g	yaSGWwQ	g؞[^0ꁨRT^|~D P I 	c  1 0 0 %   D P I   pe<P0
 
 o u t _ 3 6 = I f   t h e r e   i s   e n o u g h   s p a c e ,   a l l   t a b s   h a v e   d e f a u l t   w i d t h . 
 
 t x t _ 3 7 =  g\[^
 
 o u t _ 3 7 = o u t _ 6 9 = M i n i m u m   w i d t h 
 
 t x t _ 3 8 = [^ǏYe[NOSzNOfYvh~{S>eeQSzz:SWFOQ_N
NOk g\[^fz0ꁨRT^|~D P I 	c  1 0 0 %   D P I   pe<P0
 
 o u t _ 3 8 = W h e n   t h e   w i d t h   i s   t o o   l a r g e ,   t h e y   w i l l   n a r r o w ,   s o   t h a t   m o r e   t a g s   c a n   b e   p l a c e d   i n   a   v i s i b l e   s p a t i a l   a r e a ,   b u t   n e v e r   n a r r o w e r   t h a n   t h e   m i n i m u m   w i d t h . 
 
 t x t _ 3 9 = S(u
 
 o u t _ 3 9 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 4 0 = /f&TAQSNO(uُ*NcN
 
 o u t _ 4 0 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 4 1 = >f:y
 
 o u t _ 4 1 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 4 2 = /f&T>f:yُ*NcN
 
 o u t _ 4 2 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 3 = MOnX 
 
 o u t _ 4 3 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 4 4 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 4 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 5 = MOnY 
 
 o u t _ 4 5 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 4 6 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 6 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 7 = [^
 
 o u t _ 4 7 = o u t _ 3 1 = w i d t h 
 
 t x t _ 4 8 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 8 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 9 = ؚ^
 
 o u t _ 4 9 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 5 0 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 0 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 1 = ^@\
 
 o u t _ 5 1 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 5 2 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 2 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 3 = 
N[
 
 o u t _ 5 3 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 4 = 
N[
 
 o u t _ 5 4 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 5 5 = te[^
 
 o u t _ 5 5 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 6 = ߍS
 
 o u t _ 5 6 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 5 7 = ߍ4ls^-N
 
 o u t _ 5 7 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 5 8 = teؚ^
 
 o u t _ 5 8 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 5 9 = [^Tؚ^
 
 o u t _ 5 9 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 0 = STؚ^
 
 o u t _ 6 0 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 1 = ߍ^
 
 o u t _ 6 1 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 2 = ^萌T[^
 
 o u t _ 6 2 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 3 = ST^
 
 o u t _ 6 3 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 4 = 4ls^-N^
 
 o u t _ 6 4 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 5 = Wv-N
 
 o u t _ 6 5 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 6 6 = Wv-NS
 
 o u t _ 6 6 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 6 7 = ߍ-N_
 
 o u t _ 6 7 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 6 8 =  hc
 
 o u t _ 6 8 = m o u s e   c u r s o r 
 
 t x t _ 6 9 =  h(WzS
Nvb_r
 
 o u t _ 6 9 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 0 = ؞
 
 o u t _ 7 0 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 1 = ؞
 
 o u t _ 7 1 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 2 = TSЏL
 
 o u t _ 7 2 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 3 = hQ{4Y
 
 o u t _ 7 3 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 7 4 = ASW[IQh
 
 o u t _ 7 4 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 7 5 = {4YTS
 
 o u t _ 7 5 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 7 6 = e,g]W[IQh
 
 o u t _ 7 6 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 7 7 = 
NS(uybkW
 
 o u t _ 7 7 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 7 8 = yR
 
 o u t _ 7 8 = m o b i l e 
 
 t x t _ 7 9 = S{4Y!!
 
 o u t _ 7 9 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 8 0 = S{4Y!!
 
 o u t _ 8 0 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 1 = S{4YT!!
 
 o u t _ 8 1 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 8 2 = S{4Y!!
 
 o u t _ 8 2 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 3 = Wv{4Y
 
 o u t _ 8 3 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 8 4 = lo
 
 o u t _ 8 4 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 8 5 = KbW
 
 o u t _ 8 5 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 8 6 = DR
 
 o u t _ 8 6 = A d d i t i o n a l 
 
 t x t _ 8 7 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 8 7 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 8 8 = [*
 
 o u t _ 8 8 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 8 9 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 8 9 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 0 = c:y
 
 o u t _ 9 0 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 9 1 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 1 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 2 = lt7h_
 
 o u t _ 9 2 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 9 3 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 3 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 9 4 = b>e
 
 o u t _ 9 4 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 9 5 = zS/f&TcSb>eeN0
 
 o u t _ 9 5 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 9 6 = 	bh~{
 
 o u t _ 9 6 = S e l e c t   l a b e l 
 
 t x t _ 9 7 =  Rdh~{
 
 o u t _ 9 7 = D e l e t e   l a b e l 
 
 t x t _ 9 8 =  Rd@b	gh~{
 
 o u t _ 9 8 = D e l e t e   a l l   l a b e l s 
 
 t x t _ 9 9 = sQh~{y
 
 o u t _ 9 9 = T u r n   o f f   t h e   l a b e l   i t e m 
 
 t x t _ 1 0 0 = h"}pencU n i c o d e W[&{	
 
 o u t _ 1 0 0 = S e a r c h   d a t a   ( U n i c o d e   c h a r a c t e r ) 
 
 t x t _ 1 0 1 = h"}pencA N S I W[&{	
 
 o u t _ 1 0 1 = R e t r i e v e   d a t a   ( A N S I   c h a r a c t e r ) 
 
 t x t _ 1 0 2 = 	cN h].
 
 o u t _ 1 0 2 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 3 = ʑ>e h].
 
 o u t _ 1 0 3 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 4 = SQ h].
 
 o u t _ 1 0 4 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 5 = 	cN hS.
 
 o u t _ 1 0 5 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 6 = ʑ>e hS.
 
 o u t _ 1 0 6 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 0 7 = SQ hS.
 
 o u t _ 1 0 7 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 8 = yR h
 
 o u t _ 1 0 8 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 0 9 =  hS.USQ
 
 o u t _ 1 0 9 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 1 0 = el hnn
 
 o u t _ 1 1 0 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 1 1 =  hy _cN
 
 o u t _ 1 1 1 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 1 2 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 1 2 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 1 3 = cN]~9eSN'Y\
 
 o u t _ 1 1 3 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 1 4 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 1 4 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 1 5 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 1 5 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 1 1 6 = sS\ kcN
 
 o u t _ 1 1 6 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o m C t r l T r e e L i s t . d l l   ' Hr,g2 . 0 . 0 . 1 2 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = m C t r l |RcNX:_vU_hvU_hcNTRhcN~TvcN	
 
 o u t _ 1 = M C T R L   S e r i e s   C o n t r o l :   E n h a n c e d   C o n t e n t s   T r e e   ( C a t a l o g   T r e e   C o n t r o l s   a n d   C o n t r o l   C o n n e c t i o n s ) 
 
 t x t _ 2 = m C t r l , ibU\cN, Rh
 
 o u t _ 2 = o u t _ 1 = M C T R L ,   e x t e n d e d   c o n t r o l ,   l i s t 
 
 t x t _ 3 = "N1Y  
 
 o u t _ 3 = L o s e 
 
 t x t _ 4 =   eN͑e[ňV F B 
 
 o u t _ 4 = F i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o m C t r l T r e e L i s t . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 3 2 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = .^R
 
 o u t _ 3 = h e l p 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = pe~"}_
 
 o u t _ 5 = o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 6 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 6 = o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 7 = 7h_
 
 o u t _ 7 = o u t _ 5 = s t y l e 
 
 t x t _ 8 = c:ycNLuvYTL:N0
 
 o u t _ 8 = o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 0 = eFh
 
 o u t _ 1 0 = o u t _ 9 = R i m l e s s 
 
 t x t _ 1 1 = ~Fh
 
 o u t _ 1 1 = o u t _ 1 1 = F i n e   b o r d e r 
 
 t x t _ 1 2 = JSFh
 
 o u t _ 1 2 = o u t _ 1 2 = H a l f   b o x 
 
 t x t _ 1 3 = QFh
 
 o u t _ 1 3 = o u t _ 1 3 = C o n c a v e   b o r d e r 
 
 t x t _ 1 4 = QFh
 
 o u t _ 1 4 = o u t _ 1 4 = C o n v e x   b o r d e r 
 
 t x t _ 1 5 = zS;N
 
 o u t _ 1 5 = W i n d o w   t h e m e 
 
 t x t _ 1 6 = /T(u gezS;NvƉɉ7h_ gNO/ec  W i n d o w s   V i s t a   |~
 
 o u t _ 1 6 = E n a b l e   t h e   l a t e s t   w i n d o w   t h e m e   o f   v i s u a l   s t y l e ,   m i n i m u m   s u p p o r t   f o r   W i n d o w s   V i s t a   s y s t e m 
 
 t x t _ 1 7 = VhcN
 
 o u t _ 1 7 = I c o n   c o n t r o l 
 
 t x t _ 1 8 = ~[:N>f:yVhvI m a g e L i s t cN
 
 o u t _ 1 8 = I M A G E L I S T   c o n t r o l   b o u n d   t o   d i s p l a y   i c o n 
 
 t x t _ 1 9 = bS	c
 
 o u t _ 1 9 = F o l d i n g   b u t t o n 
 
 t x t _ 2 0 = (W6rye>f:yU\ _bbSv	c0_{  L i n e s R o o t   ^\'`	bT	gHeg
 
 o u t _ 2 0 = S h o w   t h e   u n f o l d e d   o r   f o l d e d   b u t t o n   n e x t   t o   t h e   p a r e n t . 
 
 t x t _ 2 1 = B\!k~ag
 
 o u t _ 2 1 = H i e r a r c h i c a l   l i n e 
 
 t x t _ 2 2 = O(uL>f:yyvvB\!k~g~ag0
 
 o u t _ 2 2 = U s e   t h e   r o w   t o   d i s p l a y   t h e   h i e r a r c h i c a l   l i n e s   o f   t h e   i t e m . 
 
 t x t _ 2 3 = 9hy~ag
 
 o u t _ 2 3 = R o o t   l i n e 
 
 t x t _ 2 4 = >f:yLc9hyv0_{  H a s B u t t o n   T  H a s L i n e s   ^\'`
 
 o u t _ 2 4 = D i s p l a y   l i n e   l i n k   r o o t   p r o j e c t . 
 
 t x t _ 2 5 = Q<h~
 
 o u t _ 2 5 = o u t _ 6 6 = G r i d l i n e s 
 
 t x t _ 2 6 = ~6RQ<h~0
 
 o u t _ 2 6 = o u t _ 2 2 = D r a w   a   g r i d   l i n e . 
 
 t x t _ 2 7 = >f:y	b
 
 o u t _ 2 7 = o u t _ 2 8 = S h o w   s e l e c t i o n 
 
 t x t _ 2 8 = sSOl	g&qp_N>f:y	b0
 
 o u t _ 2 8 = E v e n   i f   t h e r e   i s   n o   f o c u s ,   i t   a l s o   d i s p l a y s   t h e   s e l e c t i o n . 
 
 t x t _ 2 9 = hQL	b
 
 o u t _ 2 9 = B a n k   c h o i c e 
 
 t x t _ 3 0 = (WcN-N/T(uhQL	b	-NyvvteL\zQ>f:y0
 
 o u t _ 3 0 = E n a b l e   a l l   l i n e s   i n   t h e   c o n t r o l ,   t h e   r e c t i f i c a t i o n   o f   t h e   i t e m   w i l l   b e   h i g h l i g h t e d . 
 
 t x t _ 3 1 = GYpeؚ^
 
 o u t _ 3 1 = O d d   n u m b e r   h e i g h t 
 
 t x t _ 3 2 = AQyvؚ^:NGYpe0Yg*gnRcN\Tsؚ^V
NeQ:NvPpe<P0
 
 o u t _ 3 2 = A l l o w   t h e   p r o j e c t   h e i g h t   t o   b e   o d d . 
 
 t x t _ 3 3 = SQ
 
 o u t _ 3 3 = o u t _ 3 4 = D o u b l e   b u f f e r 
 
 t x t _ 3 4 = /T(uSQeg~VS_cN
Nete'Y\e[SN2bkp0
 
 o u t _ 3 4 = o u t _ 3 5 = E n a b l e   d o u b l e   b u f f e r   d r a w i n g ,   w h e n   t h e   c o n t r o l   i s   c o n s t a n t l y   a d j u s t i n g ,   i t   p r e v e n t s   f l a s h i n g . 
 
 t x t _ 3 5 = Rh
 
 o u t _ 3 5 = o u t _ 4 2 = C o l u m n   h e a d e r 
 
 t x t _ 3 6 = >f:yRh0
 
 o u t _ 3 6 = A   c o l u m n   h e a d e r   i s   d i s p l a y e d . 
 
 t x t _ 3 7 = hb>e
 
 o u t _ 3 7 = T i t l e   d r a g   a n d   d r o p 
 
 t x t _ 3 8 = Ǐ hb>eeg/T(uR͑ec^0la g]vR8l܏
N͑ec^0
 
 o u t _ 3 8 = E n a b l e   c o l u m n   r e o r d e r i n g   b y   m o u s e   d r a g g i n g . 
 
 t x t _ 3 9 = US!kU\ _
 
 o u t _ 3 9 = S i n g l e   e x p a n d 
 
 t x t _ 4 0 = @b	yv\ꁨRU\ _Sm	bvyv\ꁨRbS0(u7bSNǏ(WUSQyve	c< C T R L > egy(udkR0
 
 o u t _ 4 0 = T h e   s e l e c t e d   i t e m   w i l l   b e   a u t o m a t i c a l l y   e x p a n d e d ,   a n d   t h e   d e s e l e c t e d   i t e m   w i l l   a u t o m a t i c a l l y   f o l d . 
 
 t x t _ 4 1 = Y	
 
 o u t _ 4 1 = o u t _ 1 1 = M u l t i p l e   c h o i c e 
 
 t x t _ 4 2 = AQY*N@b	yvlaSTe	bT~ysSwQ	gvT6ryvy	0
 
 o u t _ 4 2 = A l l o w   m u l t i p l e   s e l e c t e d   i t e m s ,   p l e a s e   n o t e   t h a t   y o u   c a n   o n l y   s e l e c t   t h e   s a m e   l e v e l   ( i e   i t e m   h a v i n g   t h e   s a m e   p a r e n t ) . 
 
 t x t _ 4 3 = y(uc:y
 
 o u t _ 4 3 = o u t _ 3 1 = D i s a b l e   p r o m p t 
 
 t x t _ 4 4 = y(ucNR^]v]wQc:y
 
 o u t _ 4 4 = o u t _ 3 2 = D i s a b l e   c o n t r o l   C r e a t e   y o u r   o w n   t o o l t i p 
 
 t x t _ 4 5 = S(u
 
 o u t _ 4 5 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 4 6 = /f&TAQSNO(uُ*NcN
 
 o u t _ 4 6 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 4 7 = >f:y
 
 o u t _ 4 7 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 4 8 = /f&T>f:yُ*NcN
 
 o u t _ 4 8 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 9 = MOnX 
 
 o u t _ 4 9 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 5 0 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 0 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 1 = MOnY 
 
 o u t _ 5 1 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 5 2 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 2 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 3 = [^
 
 o u t _ 5 3 = o u t _ 3 1 = w i d t h 
 
 t x t _ 5 4 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 4 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 5 = ؚ^
 
 o u t _ 5 5 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 5 6 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 6 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 7 = ^@\
 
 o u t _ 5 7 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 5 8 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 8 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 9 = 
N[
 
 o u t _ 5 9 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 6 0 = 
N[
 
 o u t _ 6 0 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 6 1 = te[^
 
 o u t _ 6 1 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 6 2 = ߍS
 
 o u t _ 6 2 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 3 = ߍ4ls^-N
 
 o u t _ 6 3 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 4 = teؚ^
 
 o u t _ 6 4 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 6 5 = [^Tؚ^
 
 o u t _ 6 5 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 6 = STؚ^
 
 o u t _ 6 6 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 7 = ߍ^
 
 o u t _ 6 7 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 8 = ^萌T[^
 
 o u t _ 6 8 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 9 = ST^
 
 o u t _ 6 9 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 7 0 = 4ls^-N^
 
 o u t _ 7 0 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 7 1 = Wv-N
 
 o u t _ 7 1 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 7 2 = Wv-NS
 
 o u t _ 7 2 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 7 3 = ߍ-N_
 
 o u t _ 7 3 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 4 =  hc
 
 o u t _ 7 4 = m o u s e   c u r s o r 
 
 t x t _ 7 5 =  h(WzS
Nvb_r
 
 o u t _ 7 5 = o u t _ 5 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 6 = ؞
 
 o u t _ 7 6 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 7 = ؞
 
 o u t _ 7 7 = o u t _ 5 4 = d e f a u l t 
 
 t x t _ 7 8 = TSЏL
 
 o u t _ 7 8 = o u t _ 5 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 9 = hQ{4Y
 
 o u t _ 7 9 = o u t _ 5 7 = S t a n d a r d   a r r o w 
 
 t x t _ 8 0 = ASW[IQh
 
 o u t _ 8 0 = o u t _ 5 8 = C r o s s   c u r s o r 
 
 t x t _ 8 1 = {4YTS
 
 o u t _ 8 1 = o u t _ 5 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 8 2 = e,g]W[IQh
 
 o u t _ 8 2 = o u t _ 6 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 3 = 
NS(uybkW
 
 o u t _ 8 3 = o u t _ 6 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 4 = yR
 
 o u t _ 8 4 = m o b i l e 
 
 t x t _ 8 5 = S{4Y!!
 
 o u t _ 8 5 = o u t _ 6 3 = D o u b l e   a r r o w 
 
 t x t _ 8 6 = S{4Y!!
 
 o u t _ 8 6 = o u t _ 6 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 7 = S{4YT!!
 
 o u t _ 8 7 = o u t _ 6 5 = D o u b l e   a r r o w 
 
 t x t _ 8 8 = S{4Y!!
 
 o u t _ 8 8 = o u t _ 6 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 9 = Wv{4Y
 
 o u t _ 8 9 = o u t _ 6 7 = V e r t i c a l   a r r o w 
 
 t x t _ 9 0 = lo
 
 o u t _ 9 0 = o u t _ 6 8 = H o u r g l a s s 
 
 t x t _ 9 1 = KbW
 
 o u t _ 9 1 = o u t _ 6 9 = g e s t u r e 
 
 t x t _ 9 2 = DR
 
 o u t _ 9 2 = A d d i t i o n a l 
 
 t x t _ 9 3 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 3 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 4 = [*
 
 o u t _ 9 4 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 9 5 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 5 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 6 = c:y
 
 o u t _ 9 6 = o u t _ 7 4 = p r o m p t 
 
 t x t _ 9 7 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 7 = o u t _ 7 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 8 = lt7h_
 
 o u t _ 9 8 = o u t _ 7 6 = B a l l o o n   s t y l e 
 
 t x t _ 9 9 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 9 = o u t _ 7 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 0 0 = b>e
 
 o u t _ 1 0 0 = o u t _ 9 7 = D r a g   a n d   d r o p 
 
 t x t _ 1 0 1 = zS/f&TcSb>eeN0
 
 o u t _ 1 0 1 = o u t _ 9 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 0 2 = USQRh
 
 o u t _ 1 0 2 = o u t _ 1 1 3 = C l i c k   o n   t h e   l i s t 
 
 t x t _ 1 0 3 = SQRh
 
 o u t _ 1 0 3 = o u t _ 1 1 5 = D o u b l e   c l i c k   o n   l i s t 
 
 t x t _ 1 0 4 = S.USQRh
 
 o u t _ 1 0 4 = o u t _ 1 1 7 = R i g h t   c l i c k   o n   t h e   l i s t 
 
 t x t _ 1 0 5 = S.SQRh
 
 o u t _ 1 0 5 = o u t _ 1 1 9 = R i g h t   c l i c k   d o u b l e   c l i c k   o n   t h e   l i s t 
 
 t x t _ 1 0 6 = _0R&qp
 
 o u t _ 1 0 6 = o u t _ 1 2 2 = G e t   f o c u s 
 
 t x t _ 1 0 7 = 1YS&qp
 
 o u t _ 1 0 7 = o u t _ 1 2 3 = l o s e   f o c u s 
 
 t x t _ 1 0 8 = Rh~
 
 o u t _ 1 0 8 = o u t _ 1 2 5 = L i s t   s e l f - p a i n t e d 
 
 t x t _ 1 0 9 =  Rdyv
 
 o u t _ 1 0 9 = D e l e t e   p r o j e c t 
 
 t x t _ 1 1 0 = sS\f9e	by
 
 o u t _ 1 1 0 = T h e   o p t i o n   t o   c h a n g e   t h e   s e l e c t i o n 
 
 t x t _ 1 1 1 = ]~f9e	by
 
 o u t _ 1 1 1 = A l r e a d y   c h a n g e d   t h e   s e l e c t i o n 
 
 t x t _ 1 1 2 = sS\U\ _bbS
 
 o u t _ 1 1 2 = A l t e r a t i o n   o r   f o l d i n g 
 
 t x t _ 1 1 3 = ]~U\ _bbS
 
 o u t _ 1 1 3 = A l r e a d y   e x p a n d e d   o r   f o l d e d 
 
 t x t _ 1 1 4 = h"}yvpencU n i c o d e W[&{	
 
 o u t _ 1 1 4 = R e t r i e v e   p r o j e c t   d a t a   ( U n i c o d e   c h a r a c t e r s ) 
 
 t x t _ 1 1 5 = h"}yvpencA N S I W[&{	
 
 o u t _ 1 1 5 = R e t r i e v e   p r o j e c t   d a t a   ( A N S I   c h a r a c t e r s ) 
 
 t x t _ 1 1 6 = h"}P[ypencU n i c o d e W[&{	
 
 o u t _ 1 1 6 = R e t r i e v e   s u b - i t e m   ( U n i c o d e   c h a r a c t e r ) 
 
 t x t _ 1 1 7 = h"}P[ypencA N S I W[&{	
 
 o u t _ 1 1 7 = R e t r i e v e   s u b - i t e m   d a t a   ( A N S I   c h a r a c t e r ) 
 
 t x t _ 1 1 8 = 	cN h].
 
 o u t _ 1 1 8 = o u t _ 8 3 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 9 = ʑ>e h].
 
 o u t _ 1 1 9 = o u t _ 8 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 2 0 = SQ h].
 
 o u t _ 1 2 0 = o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 2 1 = 	cN hS.
 
 o u t _ 1 2 1 = o u t _ 8 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 2 2 = ʑ>e hS.
 
 o u t _ 1 2 2 = o u t _ 9 1 = R i g h t   c l i c k 
 
 t x t _ 1 2 3 = SQ hS.
 
 o u t _ 1 2 3 = o u t _ 9 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 2 4 = yR h
 
 o u t _ 1 2 4 = o u t _ 9 5 = M o v e   m o u s e 
 
 t x t _ 1 2 5 =  hS.USQ
 
 o u t _ 1 2 5 = o u t _ 9 7 = R i g h t   c l i c k 
 
 t x t _ 1 2 6 = el hnn
 
 o u t _ 1 2 6 = o u t _ 9 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 2 7 =  hy _cN
 
 o u t _ 1 2 7 = o u t _ 1 0 0 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 2 8 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 2 8 = o u t _ 1 0 1 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 2 9 = cN]~9eSN'Y\
 
 o u t _ 1 2 9 = o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 3 0 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 3 0 = o u t _ 1 0 5 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 3 1 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 3 1 = o u t _ 1 0 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 1 3 2 = sS\ kcN
 
 o u t _ 1 3 2 = o u t _ 1 0 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o M i n i b l i n k . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 4 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = S(u
 
 o u t _ 3 = o u t _ 1 5 = A v a i l a b l e 
 
 t x t _ 4 = /f&TAQSNO(uُ*NcN
 
 o u t _ 4 = o u t _ 1 6 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 5 = >f:y
 
 o u t _ 5 = o u t _ 1 7 = d i s p l a y 
 
 t x t _ 6 = /f&T>f:yُ*NcN
 
 o u t _ 6 = o u t _ 1 8 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 7 = Q@W
 
 o u t _ 7 = W e b s i t e 
 
 t x t _ 8 = 1\/fRYQ@W
 
 o u t _ 8 = I n i t i a l   U R L 
 
 t x t _ 9 = Nt
 
 o u t _ 9 = p r o x y 
 
 t x t _ 1 0 = (u7bNt
 
 o u t _ 1 0 = U s e r   a g e n t 
 
 t x t _ 1 1 = T^D P I 
 
 o u t _ 1 1 = R e s p o n s e   D P I 
 
 t x t _ 1 2 =  _/TؚRO\/ec1\/fꁨRT^|~D P I )>e0
 
 o u t _ 1 2 = T u r n   o n   h i g h - p o i n t   s c r e e n   s u p p o r t   i s   t h e   a u t o m a t i c   r e s p o n s e   s y s t e m   D P I   z o o m . 
 
 t x t _ 1 3 = QX[X[
 
 o u t _ 1 3 = M e m o r y   c a c h e 
 
 t x t _ 1 4 =  _/TQX[X[0QuvVGrI{O(WQX[X[̑0sQTQX[O(uOMNO NNFO[f_w NNYg
Na`HN(u g}Y+R _0
 
 o u t _ 1 4 = T u r n   o n   t h e   m e m o r y   c a c h e . 
 
 t x t _ 1 5 = ezS
 
 o u t _ 1 5 = o u t _ 8 6 = N e w   w i n d o w 
 
 t x t _ 1 6 = sQTpa h~{\
NO9_QezS/f(W,gzSl
 
 o u t _ 1 6 = A f t e r   t h e   s h u t d o w n ,   t h e   p o i n t   A   t a g   w i l l   n o t   p o p   u p   a   n e w   w i n d o w ,   b u t   j u m p   o n   t h i s   w i n d o w . 
 
 t x t _ 1 7 = Whg
 
 o u t _ 1 7 = C r o s s - d o m a i n   c h e c k 
 
 t x t _ 1 8 = sQTWhg\ybkdkeSNZPNUOWd\OYWa j a x Wni f r a m e 
 
 o u t _ 1 8 = A f t e r   t h e   s h u t d o w n ,   t h e   c r o s s - d o m a i n   c h e c k   w i l l   b e   d i s a b l e d .   Y o u   c a n   d o   a n y   c r o s s - d o m a i n   o p e r a t i o n ,   s u c h   a s   c r o s s - d o m a i n   A J A X ,   c r o s s - d o m a i n   s e t t i n g s   i f r a m e 
 
 t x t _ 1 9 = n p a p i cN
 
 o u t _ 1 9 = N P A P I   p l u g i n 
 
 t x t _ 2 0 =  _/TsQn p a p i cNYf l a s h 
 
 o u t _ 2 0 = T u r n   o n   t h e   N P A P I   p l u g i n ,   s u c h   a s   F l a s h 
 
 t x t _ 2 1 = e4Y!j_
 
 o u t _ 2 1 = H e a d l e s s   m o d e 
 
 t x t _ 2 2 =  _/Te4Y!j_0 _/TT\
NO2ngubcGSNQu'`0
 
 o u t _ 2 2 = T u r n   o n   t h e   h e a d l e s s   m o d e . 
 
 t x t _ 2 3 = j s ,g
 
 o u t _ 2 3 = J S   s c r i p t 
 
 t x t _ 2 4 = /f&TAQO(uJ a v a S c r i p t 
 
 o u t _ 2 4 = W h e t h e r   J a v a S c r i p t   i s   a l l o w e d 
 
 t x t _ 2 5 = MOnX 
 
 o u t _ 2 5 = o u t _ 2 7 = L o c a t i o n   X 
 
 t x t _ 2 6 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = o u t _ 2 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 7 = MOnY 
 
 o u t _ 2 7 = o u t _ 2 9 = L o c a t i o n   Y 
 
 t x t _ 2 8 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = o u t _ 3 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 9 = [^
 
 o u t _ 2 9 = o u t _ 3 1 = w i d t h 
 
 t x t _ 3 0 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 0 = o u t _ 3 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 3 1 = ؚ^
 
 o u t _ 3 1 = o u t _ 3 3 = h e i g h t 
 
 t x t _ 3 2 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 2 = o u t _ 3 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 3 = ^@\
 
 o u t _ 3 3 = o u t _ 3 5 = l a y o u t 
 
 t x t _ 3 4 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 4 = o u t _ 3 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 5 = 
N[
 
 o u t _ 3 5 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 6 = 
N[
 
 o u t _ 3 6 = o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 7 = te[^
 
 o u t _ 3 7 = o u t _ 3 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 8 = ߍS
 
 o u t _ 3 8 = o u t _ 4 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 9 = ߍ4ls^-N
 
 o u t _ 3 9 = o u t _ 4 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 4 0 = teؚ^
 
 o u t _ 4 0 = o u t _ 4 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 4 1 = [^Tؚ^
 
 o u t _ 4 1 = o u t _ 4 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 2 = STؚ^
 
 o u t _ 4 2 = o u t _ 4 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 3 = ߍ^
 
 o u t _ 4 3 = o u t _ 4 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 4 = ^萌T[^
 
 o u t _ 4 4 = o u t _ 4 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 5 = ST^
 
 o u t _ 4 5 = o u t _ 4 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 6 = 4ls^-N^
 
 o u t _ 4 6 = o u t _ 4 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 7 = Wv-N
 
 o u t _ 4 7 = o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 4 8 = Wv-NS
 
 o u t _ 4 8 = o u t _ 5 0 = V e r t i c a l 
 
 t x t _ 4 9 = ߍ-N_
 
 o u t _ 4 9 = o u t _ 5 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 5 0 = [*
 
 o u t _ 5 0 = o u t _ 7 2 = n a v i g a t i o n 
 
 t x t _ 5 1 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 5 1 = o u t _ 7 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 5 2 = DR
 
 o u t _ 5 2 = A d d i t i o n a l 
 
 t x t _ 5 3 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 5 3 = o u t _ 7 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 5 4 = h9eS
 
 o u t _ 5 4 = T i t l e   c h a n g e 
 
 t x t _ 5 5 =  hRǏa h~{vCQ }Yg/fR(udkVv^Sa h~{vu r l 
 
 o u t _ 5 5 = T h e   m o u s e   i s   p a s s e d   t h r o u g h   t h e   E l e m e n t   o f   t h e   A   t a g ,   i f   s o ,   c a l l   t h i s   c a l l b a c k ,   a n d   s e n d   t h e   U R L   o f   t h e   A   t a g . 
 
 t x t _ 5 6 = u r l 9eS
 
 o u t _ 5 6 = U R L   c h a n g e 
 
 t x t _ 5 7 = u r l 9eS2 
 
 o u t _ 5 7 = U R L   c h a n g e   2 
 
 t x t _ 5 8 = ub	gNUO 7Rev0We
 
 o u t _ 5 8 = T h e r e   i s   a n y   p l a c e   w h e r e   y o u   n e e d   t o   r e f r e s h 
 
 t x t _ 5 9 = ub	gNUO 7Rev0WekXEQ}YP }vb u f f e r 
N/fD C 0eOL]eQ0R8nb-NZPyO\2ng
 
 o u t _ 5 9 = T h e r e   i s   a n y   p l a c e   w h e r e   y o u   n e e d   t o   r e f r e s h ,   f i l l   t h e   p i x e l   b u f f e r ,   n o t   D C . 
 
 t x t _ 6 0 = Qu(ua l e r t 
 
 o u t _ 6 0 = W e b   p a g e   c a l l   A l e r t 
 
 t x t _ 6 1 = Qu(uC o n f i r 
 
 o u t _ 6 1 = W e b   P a g e   C a l l   C o n f i r 
 
 t x t _ 6 2 = Qu(uP r o m p t 
 
 o u t _ 6 2 = W e b p a g e   P a g e   P R O M P T 
 
 t x t _ 6 3 = Qu _YOmȉ
 
 o u t _ 6 3 = W e b p a g e   b e g i n s   t o   b r o w s e 
 
 t x t _ 6 4 = QupQa h~{R^ezSe
 
 o u t _ 6 4 = W e b p a g e   C l i c k   A   T a g   t o   c r e a t e   a   n e w   w i n d o w 
 
 t x t _ 6 5 = [^j s ̑vb o d y   o n l o a d NN
 
 o u t _ 6 5 = B o d y   O n L o a d   e v e n t   i n   J S 
 
 t x t _ 6 6 = [^j s ̑vb o d y   o n l o a d NN
 
 o u t _ 6 6 = B o d y   O n L o a d   e v e n t   i n   J S 
 
 t x t _ 6 7 = ubN}NN0pQgNcSN}O(u
 
 o u t _ 6 7 = P a g e   d o w n l o a d   e v e n t s . 
 
 t x t _ 6 8 = ubN}NN0pQgNcSN}O(u
 
 o u t _ 6 8 = P a g e   d o w n l o a d   e v e n t s . 
 
 t x t _ 6 9 =  N*NQ~BlST6e0R
gRhVr e s p o n s e S
 
 o u t _ 6 9 = A f t e r   a   n e t w o r k   r e q u e s t   i s   s e n t ,   r e c e i v e   t h e   s e r v e r   R e s p o n s e   t r i g g e r 
 
 t x t _ 7 0 = Qu(uc o n s o l e S
 
 o u t _ 7 0 = W e b   c a l l   c o n s o l e   t r i g g e r 
 
 t x t _ 7 1 = NUOQ~BlSwMROSdkNN
 
 o u t _ 7 1 = T h i s   e v e n t   i s   t r i g g e r e d   b e f o r e   a n y   n e t w o r k   r e q u e s t   i n i t i a t e d 
 
 t x t _ 7 2 = R}[b
 
 o u t _ 7 2 = d o w n l o a d   f i n i s h e d 
 
 t x t _ 7 3 = k*Nf r a m e R^eOSdkNN
 
 o u t _ 7 3 = T h i s   e v e n t   i s   t r i g g e r e d   w h e n   e a c h   f r a m e   i s   c r e a t e d . 
 
 t x t _ 7 4 = k*Nf r a m e vj a v a s c r i p t vv 8 gbLsXsQeSdkNN
 
 o u t _ 7 4 = T h i s   e v e n t   i s   t r i g g e r e d   w h e n   t h e   V 8   e x e c u t i o n   e n v i r o n m e n t   o f   e a c h   F r a m e   i s   t u r n e d   o f f . 
 
 t x t _ 7 5 = v i d e o I{YZSOh~{R^eSdkNN
 
 o u t _ 7 5 = V i d e o   a n d   o t h e r   m u l t i m e d i a   l a b e l s   a r e   c r e a t e d   w h e n   t h i s   e v e n t   i s   t r i g g e r e d 
 
 t x t _ 7 6 = 6e0RW M _ C L O D E mo`
 
 o u t _ 7 6 = R e c e i v e   W M _ C L O D E   m e s s a g e 
 
 t x t _ 7 7 = zSsS\ ke
 
 o u t _ 7 7 = W h e n   t h e   w i n d o w   i s   a b o u t   t o   b e   d e s t r o y e d 
 
 t x t _ 7 8 = 
NNe܃USUSQ
 
 o u t _ 7 8 = C o n t e x t   m e n u   C l i c k 
 
 t x t _ 7 9 = SbR:SW]f9e
 
 o u t _ 7 9 = D r a g a b l e   z o n e   h a s   c h a n g e d 
 
 t x t _ 8 0 = ň}[b
 
 o u t _ 8 0 = L o a d   c o m p l e t i o n 
 
 t x t _ 8 1 = R}1Y%
 
 o u t _ 8 1 = F a i l e d   t o   l o a d 
 
 t x t _ 8 2 = R}vQN
 
 o u t _ 8 2 = L o a d   o t h e r 
 
 t x t _ 8 3 = SbpS
 
 o u t _ 8 3 = p r i n t 
 
 t x t _ 8 4 =  _YbR
 
 o u t _ 8 4 = S t a r t   d r a g 
 
 
 
 N o d e = P r o M o n t h C a l e n d a r . d l l   ' Hr,g2 . 0 . 0 . 1 0 2   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = geS
 
 o u t _ 1 = M o n t h   c a l e n d a r 
 
 t x t _ 2 = ibU\cN, eeg
 
 o u t _ 2 = E x p a n d   c o n t r o l ,   t i m e   d a t e 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o M o n t h C a l e n d a r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 2 1 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = Fh
 
 o u t _ 5 = f r a m e 
 
 t x t _ 6 = c:ycNLuvY0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = eFh
 
 o u t _ 7 = R i m l e s s 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = gNr`
 
 o u t _ 1 3 = M o n t h   s t a t e 
 
 t x t _ 1 4 = gNeS\SM C N _ G E T D A Y S T A T E wBl	gsQTNeg^N|SO>f:yvOo`0	gsQ/ecdk7h_vfYOo`SYtM C N _ G E T D A Y S T A T E w
 
 o u t _ 1 4 = M o n t h   c a l e n d a r   w i l l   s e n d   M C N _ G E T D A Y S T A T E   n o t i f i c a t i o n ,   r e q u e s t e d   w h i c h   d a t e   s h o u l d   b e   d i s p l a y e d   i n   b o l d . 
 
 t x t _ 1 5 = Y	
 
 o u t _ 1 5 = M u l t i p l e   c h o i c e 
 
 t x t _ 1 6 = gNeS\AQ(u7b	bcNQvY*Neg0
 
 o u t _ 1 6 = M o n t h   c a l e n d a r   w i l l   a l l o w   u s e r s   t o   s e l e c t   m u l t i p l e   d a t e s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 7 = Y	)Ype
 
 o u t _ 1 7 = M u l t i p l e   d a y s 
 
 t x t _ 1 8 = AQY	T N!kSN	bY\*Neg0
 
 o u t _ 1 8 = A f t e r   a l l o w i n g   m u l t i p l e   e l e c t i o n s ,   y o u   c a n   c h o o s e   h o w   m a n y   d a t e s   a t   a   t i m e . 
 
 t x t _ 1 9 = hTpe
 
 o u t _ 1 9 = W e e k s 
 
 t x t _ 2 0 = gNeScN\>f:ykL)Ype]OvhTpe1 - 5 2 	0,{1 hT[IN:NS+T\V)Yv,{ NhT0
 
 o u t _ 2 0 = T h e   m o n t h   c a l e n d a r   c o n t r o l   w i l l   d i s p l a y   t h e   n u m b e r   o f   w e e k s   l e f t   o n   t h e   l e f t   s i d e   o f   e a c h   r o w   ( 1 - 5 2 ) . 
 
 t x t _ 2 1 = eN)YW
 
 o u t _ 2 1 = N o n e   t o d a y 
 
 t x t _ 2 2 = gNeScN
NOWQ N)Y veg0
 
 o u t _ 2 2 = M o n t h   c a l e n d a r   c o n t r o l   w i l l   n o t   c i r c l e   " T o d a y "   d a t e . 
 
 t x t _ 2 3 = eN)Y
 
 o u t _ 2 3 = N o w h e r e 
 
 t x t _ 2 4 = gNeScN\
NO(WcNv^>f:y N)Y eg0
 
 o u t _ 2 4 = M o n t h   c a l e n d a r   c o n t r o l   w i l l   n o t   d i s p l a y   t h e   " T o d a y "   d a t e   a t   t h e   b o t t o m   o f   t h e   c o n t r o l . 
 
 t x t _ 2 5 = MRofr
 
 o u t _ 2 5 = F o r e g r o u n d   c o l o r 
 
 t x t _ 2 6 = n(uN(WNbeSgR>f:ye,gvMRofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 2 6 = S e t   t h e   f o r e g r o u n d   c o l o r   t o   d i s p l a y   t h e   t e x t   i n   t h e   p u l l - d o w n   d a t e . 
 
 t x t _ 2 7 = ̀ofr
 
 o u t _ 2 7 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 2 8 = n(uN>f:yNbeSgRv̀ofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 2 8 = S e t   t h e   b a c k g r o u n d   c o l o r   u s e d   t o   d i s p l a y   t h e   d r o p - d o w n   d a y . 
 
 t x t _ 2 9 = ̀of
 
 o u t _ 2 9 = I n t e r v a l   b a c k g r o u n d 
 
 t x t _ 3 0 = ngNKN>f:yv̀ofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 3 0 = S e t   t h e   b a c k g r o u n d   c o l o r   d i s p l a y   b e t w e e n   t h e   m o n t h . 
 
 t x t _ 3 1 = hMRof
 
 o u t _ 3 1 = T i t l e   p r o s p e c t 
 
 t x t _ 3 2 = n(uN>f:yNbeShRvMRofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 3 2 = S e t   t h e   f o r e g r o u n d   c o l o r   u s e d   t o   d i s p l a y   t h e   d r o p - d o w n   c a l e n d a r   t i t l e   s e c t i o n . 
 
 t x t _ 3 3 = h̀of
 
 o u t _ 3 3 = T i t l e   b a c k g r o u n d 
 
 t x t _ 3 4 = n(uN>f:yNbeShRv̀ofr0( Ɖɉ7h_eeHe) 
 
 o u t _ 3 4 = S e t   t h e   b a c k g r o u n d   c o l o r   f o r   d i s p l a y i n g   t h e   d r o p - d o w n   c y c l e   h e a d e r   p o r t i o n . 
 
 t x t _ 3 5 = >\MRof
 
 o u t _ 3 5 = T a i l   f o r e g r o u n d 
 
 t x t _ 3 6 = n(uN(W _YT~_gvNbeS>f:y)YMRofrُ/fKNMRTKNTvQ*Ng( Ɖɉ7h_eeHe) 
 
 o u t _ 3 6 = S e t   t h e   d r o p   c a l e n d a r   f o r   s t a r t i n g   a n d   e n d   t o   d i s p l a y   t h e   d a y   f o r e g r o u n d   c o l o r   t h i s   i s   b e f o r e   a n d   m o n t h s   ( i n v a l i d   w h e n   v i s u a l   s t y l e ) 
 
 t x t _ 3 7 =  geeg
 
 o u t _ 3 7 = E a r l i e r   d a t e 
 
 t x t _ 3 8 = nSN>f:ybcScNv geeg0
 
 o u t _ 3 8 = S e t   t h e   e a r l i e s t   d a t e   t h a t   c a n   b e   d i s p l a y e d   o r   a c c e p t e d . 
 
 t x t _ 3 9 =  gTeg
 
 o u t _ 3 9 = L a s t   d a t e 
 
 t x t _ 4 0 = nSN>f:ybcNcSv gTeg0
 
 o u t _ 4 0 = S e t   t h e   l a s t   d a t e   t h a t   c a n   b e   d i s p l a y e d   o r   t h e   c o n t r o l   i s   a c c e p t e d . 
 
 t x t _ 4 1 = S_MReg
 
 o u t _ 4 1 = C u r r e n t   d a t e 
 
 t x t _ 4 2 = nS_MReg0nzzW[&{2Ne:NS_MR|~eg0( Y	!j_eeHe) 
 
 o u t _ 4 2 = S e t   t h e   c u r r e n t   d a t e . 
 
 t x t _ 4 3 = S(u
 
 o u t _ 4 3 = A v a i l a b l e 
 
 t x t _ 4 4 = /f&TAQSNO(uُ*NcN
 
 o u t _ 4 4 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 4 5 = >f:y
 
 o u t _ 4 5 = d i s p l a y 
 
 t x t _ 4 6 = /f&T>f:yُ*NcN
 
 o u t _ 4 6 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 7 = W[SO
 
 o u t _ 4 7 = F o n t 
 
 t x t _ 4 8 = (uNdk[ave,gW[SO0
 
 o u t _ 4 8 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 4 9 = MOnX 
 
 o u t _ 4 9 = L o c a t i o n   X 
 
 t x t _ 5 0 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 0 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 1 = MOnY 
 
 o u t _ 5 1 = L o c a t i o n   Y 
 
 t x t _ 5 2 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 2 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 3 = [^
 
 o u t _ 5 3 = w i d t h 
 
 t x t _ 5 4 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 4 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 5 = ؚ^
 
 o u t _ 5 5 = h e i g h t 
 
 t x t _ 5 6 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 6 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 7 = ^@\
 
 o u t _ 5 7 = l a y o u t 
 
 t x t _ 5 8 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 8 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 9 = 
N[
 
 o u t _ 5 9 = N o t   a n c h o r 
 
 t x t _ 6 0 = 
N[
 
 o u t _ 6 0 = N o t   a n c h o r 
 
 t x t _ 6 1 = te[^
 
 o u t _ 6 1 = A d j u s t m e n t   w i d t h 
 
 t x t _ 6 2 = ߍS
 
 o u t _ 6 2 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 3 = ߍ4ls^-N
 
 o u t _ 6 3 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 4 = teؚ^
 
 o u t _ 6 4 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 6 5 = [^Tؚ^
 
 o u t _ 6 5 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 6 = STؚ^
 
 o u t _ 6 6 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 7 = ߍ^
 
 o u t _ 6 7 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 8 = ^萌T[^
 
 o u t _ 6 8 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 9 = ST^
 
 o u t _ 6 9 = R i g h t   a n d   b o t t o m 
 
 t x t _ 7 0 = 4ls^-N^
 
 o u t _ 7 0 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 7 1 = Wv-N
 
 o u t _ 7 1 = V e r t i c a l 
 
 t x t _ 7 2 = Wv-NS
 
 o u t _ 7 2 = V e r t i c a l 
 
 t x t _ 7 3 = ߍ-N_
 
 o u t _ 7 3 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 4 =  hc
 
 o u t _ 7 4 = m o u s e   c u r s o r 
 
 t x t _ 7 5 =  h(WzS
Nvb_r
 
 o u t _ 7 5 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 6 = ؞
 
 o u t _ 7 6 = d e f a u l t 
 
 t x t _ 7 7 = ؞
 
 o u t _ 7 7 = d e f a u l t 
 
 t x t _ 7 8 = TSЏL
 
 o u t _ 7 8 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 9 = hQ{4Y
 
 o u t _ 7 9 = S t a n d a r d   a r r o w 
 
 t x t _ 8 0 = ASW[IQh
 
 o u t _ 8 0 = C r o s s   c u r s o r 
 
 t x t _ 8 1 = {4YTS
 
 o u t _ 8 1 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 8 2 = e,g]W[IQh
 
 o u t _ 8 2 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 3 = 
NS(uybkW
 
 o u t _ 8 3 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 4 = yR
 
 o u t _ 8 4 = m o b i l e 
 
 t x t _ 8 5 = S{4Y!!
 
 o u t _ 8 5 = D o u b l e   a r r o w 
 
 t x t _ 8 6 = S{4Y!!
 
 o u t _ 8 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 7 = S{4YT!!
 
 o u t _ 8 7 = D o u b l e   a r r o w 
 
 t x t _ 8 8 = S{4Y!!
 
 o u t _ 8 8 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 9 = Wv{4Y
 
 o u t _ 8 9 = V e r t i c a l   a r r o w 
 
 t x t _ 9 0 = lo
 
 o u t _ 9 0 = H o u r g l a s s 
 
 t x t _ 9 1 = KbW
 
 o u t _ 9 1 = g e s t u r e 
 
 t x t _ 9 2 = DR
 
 o u t _ 9 2 = A d d i t i o n a l 
 
 t x t _ 9 3 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 3 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 4 = [*
 
 o u t _ 9 4 = n a v i g a t i o n 
 
 t x t _ 9 5 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 5 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 6 = c:y
 
 o u t _ 9 6 = p r o m p t 
 
 t x t _ 9 7 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 7 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 8 = lt7h_
 
 o u t _ 9 8 = B a l l o o n   s t y l e 
 
 t x t _ 9 9 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 9 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 0 0 = b>e
 
 o u t _ 1 0 0 = D r a g   a n d   d r o p 
 
 t x t _ 1 0 1 = zS/f&TcSb>eeN0
 
 o u t _ 1 0 1 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 0 2 = S_MR	[vegbegVf9ee
 
 o u t _ 1 0 2 = C u r r e n t l y   s e l e c t e d   d a t e   o r   d a t e   r a n g e   c h a n g e d 
 
 t x t _ 1 0 3 = S_(u7b(WgScN-NۏLfnxveg	be
 
 o u t _ 1 0 3 = W h e n   t h e   u s e r   m a k e s   a   c l e a r   d a t e   i n   t h e   m o n t h l y   c a l e n d a r   c o n t r o l 
 
 t x t _ 1 0 4 = Bl	gsQ^YUO>f:yT)YvOo`
 
 o u t _ 1 0 4 = R e q u e s t   i n f o r m a t i o n   a b o u t   h o w   t o   d i s p l a y   e v e r y   d a y 
 
 t x t _ 1 0 5 = Bl	gsQ^YUO>f:yT)YvOo`
 
 o u t _ 1 0 5 = R e q u e s t   i n f o r m a t i o n   a b o u t   h o w   t o   d i s p l a y   e v e r y   d a y 
 
 t x t _ 1 0 6 = ck(Wʑ>e hUc
 
 o u t _ 1 0 6 = R e l e a s e   m o u s e   c a p t u r e 
 
 t x t _ 1 0 7 = 	cN h].
 
 o u t _ 1 0 7 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 8 = ʑ>e h].
 
 o u t _ 1 0 8 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 9 = SQ h].
 
 o u t _ 1 0 9 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 0 = 	cN hS.
 
 o u t _ 1 1 0 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 1 = ʑ>e hS.
 
 o u t _ 1 1 1 = R i g h t   c l i c k 
 
 t x t _ 1 1 2 = SQ hS.
 
 o u t _ 1 1 2 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 3 = yR h
 
 o u t _ 1 1 3 = M o v e   m o u s e 
 
 t x t _ 1 1 4 =  hS.USQ
 
 o u t _ 1 1 4 = R i g h t   c l i c k 
 
 t x t _ 1 1 5 = el hnn
 
 o u t _ 1 1 5 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 1 6 =  hy _cN
 
 o u t _ 1 1 6 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 1 7 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 1 7 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 1 8 = cN]~9eSN'Y\
 
 o u t _ 1 1 8 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 1 9 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 1 9 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 2 0 = sS\ kcN
 
 o u t _ 1 2 0 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 2 1 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 2 1 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o O p t i o n . d l l   ' Hr,g2 . 0 . 0 . 1 0 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
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 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = US	(uegZP	bS	b1 *N
 
 o u t _ 1 = S i n g l e   s e l e c t i o n ,   u s e d   t o   d o   t h e   c h o i c e ,   o n l y   1 
 
 t x t _ 2 = 8^(ucN
 
 o u t _ 2 = C o m m o n   c o n t r o l 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
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 
 
 
 N o d e = P r o O p t i o n . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 1 8 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
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Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = hQ
 
 o u t _ 7 = s t a n d a r d 
 
 t x t _ 8 = hQ
 
 o u t _ 8 = s t a n d a r d 
 
 t x t _ 9 = 	c
 
 o u t _ 9 = B u t t o n 
 
 t x t _ 1 0 = e,g
 
 o u t _ 1 0 = t e x t 
 
 t x t _ 1 1 = cN-NS+Tve,g
 
 o u t _ 1 1 = T e x t   i n c l u d e d   i n   t h e   c o n t r o l 
 
 t x t _ 1 2 = [P
 
 o u t _ 1 2 = A l i g n m e n t 
 
 t x t _ 1 3 = \(WcN
N>f:yve,gv[Pe_0
 
 o u t _ 1 3 = T h e   t e x t   w i l l   b e   a l i g n e d   i n   t h e   t e x t   d i s p l a y e d   o n   t h e   c o n t r o l . 
 
 t x t _ 1 4 = -N][P
 
 o u t _ 1 4 = N e u t r a l   l e f t   a l i g n m e n t 
 
 t x t _ 1 5 = ][P
 
 o u t _ 1 5 = L e f t   a l i g n m e n t 
 
 t x t _ 1 6 = E\-N
 
 o u t _ 1 6 = C e n t e r 
 
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 
 o u t _ 1 7 = R i g h t   a l i g n m e n t 
 
 t x t _ 1 8 = -N][P
 
 o u t _ 1 8 = N e u t r a l   l e f t   a l i g n m e n t 
 
 t x t _ 1 9 = n-N
 
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 
 t x t _ 2 0 = -NS[P
 
 o u t _ 2 0 = M i d d l e   r i g h t 
 
 t x t _ 2 1 = N][P
 
 o u t _ 2 1 = L o w e r   l e f t   a l i g n m e n t 
 
 t x t _ 2 2 = NE\-N
 
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 
 t x t _ 2 3 = NS[P
 
 o u t _ 2 3 = R i g h t   a l i g n m e n t 
 
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 
 o u t _ 2 4 = a l i g n m e n t 
 
 t x t _ 2 5 = e,g(WcNv]bS
 
 o u t _ 2 5 = T e x t   o n   t h e   l e f t   o r   r i g h t   o f   t h e   c o n t r o l 
 
 t x t _ 2 6 = e,g(W]
 
 o u t _ 2 6 = T e x t   o n   t h e   l e f t 
 
 t x t _ 2 7 = e,g(W]
 
 o u t _ 2 7 = T e x t   o n   t h e   l e f t 
 
 t x t _ 2 8 = e,g(WS
 
 o u t _ 2 8 = T e x t   o n   t h e   r i g h t 
 
 t x t _ 2 9 = <P
 
 o u t _ 2 9 = v a l u e 
 
 t x t _ 3 0 = cNv<P
 
 o u t _ 3 0 = V a l u e   o f   t h e   c o n t r o l 
 
 t x t _ 3 1 = *g	b
 
 o u t _ 3 1 = U n s e l e c t e d 
 
 t x t _ 3 2 = *g	b
 
 o u t _ 3 2 = U n s e l e c t e d 
 
 t x t _ 3 3 = 	b
 
 o u t _ 3 3 = s e l e c t 
 
 t x t _ 3 4 = YL
 
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 
 t x t _ 3 5 = /f&TSNYL>f:ye,g
 
 o u t _ 3 5 = C a n   y o u   d i s p l a y   a   m u l t i - l i n e   d i s p l a y ? 
 
 t x t _ 3 6 = R~
 
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 
 t x t _ 3 7 = wQ	gvTv~
Tyb_b N~T~US	Trz0
 
 o u t _ 3 7 = H a s   t h e   s a m e   g r o u p   n a m e ,   f o r m   a   g r o u p ,   a n d   e a c h   g r o u p   i s   s e p a r a t e l y   i n d e p e n d e n t . 
 
 t x t _ 3 8 = S(u
 
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 
 t x t _ 3 9 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 9 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 4 0 = >f:y
 
 o u t _ 4 0 = d i s p l a y 
 
 t x t _ 4 1 = /f&T>f:yُ*NcN
 
 o u t _ 4 1 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 2 = eW[r
 
 o u t _ 4 2 = L i t e r a l   c o l o r 
 
 t x t _ 4 3 = (uN(W[a-N>f:ye,gTVb_vMRofr0
 
 o u t _ 4 3 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t . 
 
 t x t _ 4 4 = ̀ofr
 
 o u t _ 4 4 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 4 5 = (uN(W[a-N>f:ye,gTVb_v̀ofr0
 
 o u t _ 4 5 = T h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i s   u s e d   i n   t h e   o b j e c t . 
 
 t x t _ 4 6 = W[SO
 
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 
 t x t _ 4 7 = (uNdk[ave,gW[SO0
 
 o u t _ 4 7 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 4 8 = MOnX 
 
 o u t _ 4 8 = L o c a t i o n   X 
 
 t x t _ 4 9 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 9 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 0 = MOnY 
 
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 
 t x t _ 5 1 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 1 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 2 = [^
 
 o u t _ 5 2 = w i d t h 
 
 t x t _ 5 3 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 3 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 4 = ؚ^
 
 o u t _ 5 4 = h e i g h t 
 
 t x t _ 5 5 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 5 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 5 6 = ^@\
 
 o u t _ 5 6 = l a y o u t 
 
 t x t _ 5 7 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 5 7 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 8 = 
N[
 
 o u t _ 5 8 = N o t   a n c h o r 
 
 t x t _ 5 9 = 
N[
 
 o u t _ 5 9 = N o t   a n c h o r 
 
 t x t _ 6 0 = te[^
 
 o u t _ 6 0 = A d j u s t m e n t   w i d t h 
 
 t x t _ 6 1 = ߍS
 
 o u t _ 6 1 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 2 = ߍ4ls^-N
 
 o u t _ 6 2 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 3 = teؚ^
 
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 
 t x t _ 6 4 = [^Tؚ^
 
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 
 t x t _ 6 5 = STؚ^
 
 o u t _ 6 5 = R i g h t   a n d   h e i g h t 
 
 t x t _ 6 6 = ߍ^
 
 o u t _ 6 6 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 6 7 = ^萌T[^
 
 o u t _ 6 7 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 8 = ST^
 
 o u t _ 6 8 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 9 = 4ls^-N^
 
 o u t _ 6 9 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 7 0 = Wv-N
 
 o u t _ 7 0 = V e r t i c a l 
 
 t x t _ 7 1 = Wv-NS
 
 o u t _ 7 1 = V e r t i c a l 
 
 t x t _ 7 2 = ߍ-N_
 
 o u t _ 7 2 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 3 =  hc
 
 o u t _ 7 3 = m o u s e   c u r s o r 
 
 t x t _ 7 4 =  h(WzS
Nvb_r
 
 o u t _ 7 4 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 5 = ؞
 
 o u t _ 7 5 = d e f a u l t 
 
 t x t _ 7 6 = ؞
 
 o u t _ 7 6 = d e f a u l t 
 
 t x t _ 7 7 = TSЏL
 
 o u t _ 7 7 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 8 = hQ{4Y
 
 o u t _ 7 8 = S t a n d a r d   a r r o w 
 
 t x t _ 7 9 = ASW[IQh
 
 o u t _ 7 9 = C r o s s   c u r s o r 
 
 t x t _ 8 0 = {4YTS
 
 o u t _ 8 0 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 8 1 = e,g]W[IQh
 
 o u t _ 8 1 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 2 = 
NS(uybkW
 
 o u t _ 8 2 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 3 = yR
 
 o u t _ 8 3 = m o b i l e 
 
 t x t _ 8 4 = S{4Y!!
 
 o u t _ 8 4 = D o u b l e   a r r o w 
 
 t x t _ 8 5 = S{4Y!!
 
 o u t _ 8 5 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 6 = S{4YT!!
 
 o u t _ 8 6 = D o u b l e   a r r o w 
 
 t x t _ 8 7 = S{4Y!!
 
 o u t _ 8 7 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 8 = Wv{4Y
 
 o u t _ 8 8 = V e r t i c a l   a r r o w 
 
 t x t _ 8 9 = lo
 
 o u t _ 8 9 = H o u r g l a s s 
 
 t x t _ 9 0 = KbW
 
 o u t _ 9 0 = g e s t u r e 
 
 t x t _ 9 1 = DR
 
 o u t _ 9 1 = A d d i t i o n a l 
 
 t x t _ 9 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 2 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 3 = [*
 
 o u t _ 9 3 = n a v i g a t i o n 
 
 t x t _ 9 4 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 4 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 5 = c:y
 
 o u t _ 9 5 = p r o m p t 
 
 t x t _ 9 6 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 9 6 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 9 7 = lt7h_
 
 o u t _ 9 7 = B a l l o o n   s t y l e 
 
 t x t _ 9 8 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 8 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 9 9 = b>e
 
 o u t _ 9 9 = D r a g   a n d   d r o p 
 
 t x t _ 1 0 0 = zS/f&TcSb>eeN0
 
 o u t _ 1 0 0 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 0 1 = USQ
 
 o u t _ 1 0 1 = C l i c k 
 
 t x t _ 1 0 2 = 1YSeQ&qp
 
 o u t _ 1 0 2 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 0 3 = _0ReQ&qp
 
 o u t _ 1 0 3 = G e t   i n p u t   f o c u s 
 
 t x t _ 1 0 4 = 	cN h].
 
 o u t _ 1 0 4 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 5 = ʑ>e h].
 
 o u t _ 1 0 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 6 = SQ h].
 
 o u t _ 1 0 6 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 7 = 	cN hS.
 
 o u t _ 1 0 7 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 8 = ʑ>e hS.
 
 o u t _ 1 0 8 = R i g h t   c l i c k 
 
 t x t _ 1 0 9 = SQ hS.
 
 o u t _ 1 0 9 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 1 0 = yR h
 
 o u t _ 1 1 0 = M o v e   m o u s e 
 
 t x t _ 1 1 1 =  hS.USQ
 
 o u t _ 1 1 1 = R i g h t   c l i c k 
 
 t x t _ 1 1 2 = el hnn
 
 o u t _ 1 1 2 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 1 3 =  hy _cN
 
 o u t _ 1 1 3 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 1 4 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 1 4 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 1 5 = cN]~9eSN'Y\
 
 o u t _ 1 1 5 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 1 6 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 1 6 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 1 7 = sS\ kcN
 
 o u t _ 1 1 7 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 1 8 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 1 8 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o P i c t u r e . d l l   ' Hr,g2 . 0 . 0 . 9 8   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ;ug(ueg>f:yVPT]Na;uS[sꁙQcN	
 
 o u t _ 1 = D r a w b o a r d ,   u s e d   t o   d i s p l a y   i m a g e s   a n d   a r b i t r a r y   p a i n t i n g s   ( y o u   c a n   i m p l e m e n t   s e l f - c o n t a i n e d   c o n t r o l s ) 
 
 t x t _ 2 = 8^(ucN, Vb_
 
 o u t _ 2 = C o m m o n   c o n t r o l ,   g r a p h i c s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o P i c t u r e . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 8 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = eFh
 
 o u t _ 7 = R i m l e s s 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = S(u
 
 o u t _ 1 3 = A v a i l a b l e 
 
 t x t _ 1 4 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 4 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 5 = >f:y
 
 o u t _ 1 5 = d i s p l a y 
 
 t x t _ 1 6 = /f&T>f:yُ*NcN
 
 o u t _ 1 6 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 1 7 = MOnX 
 
 o u t _ 1 7 = L o c a t i o n   X 
 
 t x t _ 1 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 9 = MOnY 
 
 o u t _ 1 9 = L o c a t i o n   Y 
 
 t x t _ 2 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 1 = [^
 
 o u t _ 2 1 = w i d t h 
 
 t x t _ 2 2 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 3 = ؚ^
 
 o u t _ 2 3 = h e i g h t 
 
 t x t _ 2 4 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 5 = ^@\
 
 o u t _ 2 5 = l a y o u t 
 
 t x t _ 2 6 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 2 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 2 7 = 
N[
 
 o u t _ 2 7 = N o t   a n c h o r 
 
 t x t _ 2 8 = 
N[
 
 o u t _ 2 8 = N o t   a n c h o r 
 
 t x t _ 2 9 = te[^
 
 o u t _ 2 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 0 = ߍS
 
 o u t _ 3 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 1 = ߍ4ls^-N
 
 o u t _ 3 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 2 = teؚ^
 
 o u t _ 3 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 3 = [^Tؚ^
 
 o u t _ 3 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 4 = STؚ^
 
 o u t _ 3 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 5 = ߍ^
 
 o u t _ 3 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 3 6 = ^萌T[^
 
 o u t _ 3 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 3 7 = ST^
 
 o u t _ 3 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 3 8 = 4ls^-N^
 
 o u t _ 3 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 3 9 = Wv-N
 
 o u t _ 3 9 = V e r t i c a l 
 
 t x t _ 4 0 = Wv-NS
 
 o u t _ 4 0 = V e r t i c a l 
 
 t x t _ 4 1 = ߍ-N_
 
 o u t _ 4 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 2 =  hc
 
 o u t _ 4 2 = m o u s e   c u r s o r 
 
 t x t _ 4 3 =  h(WzS
Nvb_r
 
 o u t _ 4 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 4 4 = ؞
 
 o u t _ 4 4 = d e f a u l t 
 
 t x t _ 4 5 = ؞
 
 o u t _ 4 5 = d e f a u l t 
 
 t x t _ 4 6 = TSЏL
 
 o u t _ 4 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 4 7 = hQ{4Y
 
 o u t _ 4 7 = S t a n d a r d   a r r o w 
 
 t x t _ 4 8 = ASW[IQh
 
 o u t _ 4 8 = C r o s s   c u r s o r 
 
 t x t _ 4 9 = {4YTS
 
 o u t _ 4 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 0 = e,g]W[IQh
 
 o u t _ 5 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 1 = 
NS(uybkW
 
 o u t _ 5 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 2 = yR
 
 o u t _ 5 2 = m o b i l e 
 
 t x t _ 5 3 = S{4Y!!
 
 o u t _ 5 3 = D o u b l e   a r r o w 
 
 t x t _ 5 4 = S{4Y!!
 
 o u t _ 5 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 5 = S{4YT!!
 
 o u t _ 5 5 = D o u b l e   a r r o w 
 
 t x t _ 5 6 = S{4Y!!
 
 o u t _ 5 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 7 = Wv{4Y
 
 o u t _ 5 7 = V e r t i c a l   a r r o w 
 
 t x t _ 5 8 = lo
 
 o u t _ 5 8 = H o u r g l a s s 
 
 t x t _ 5 9 = KbW
 
 o u t _ 5 9 = g e s t u r e 
 
 t x t _ 6 0 = DR
 
 o u t _ 6 0 = A d d i t i o n a l 
 
 t x t _ 6 1 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 2 = [*
 
 o u t _ 6 2 = n a v i g a t i o n 
 
 t x t _ 6 3 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 6 4 = c:y
 
 o u t _ 6 4 = p r o m p t 
 
 t x t _ 6 5 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 6 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 6 6 = lt7h_
 
 o u t _ 6 6 = B a l l o o n   s t y l e 
 
 t x t _ 6 7 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 6 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 6 8 = b>e
 
 o u t _ 6 8 = D r a g   a n d   d r o p 
 
 t x t _ 6 9 = zS/f&TcSb>eeN0
 
 o u t _ 6 9 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 0 = USQ
 
 o u t _ 7 0 = C l i c k 
 
 t x t _ 7 1 = SQ
 
 o u t _ 7 1 = D o u b l e   c l i c k 
 
 t x t _ 7 2 = ybkO(u
 
 o u t _ 7 2 = I t   i s   f o r b i d d e n   t o   u s e 
 
 t x t _ 7 3 = b`
YAQO(u
 
 o u t _ 7 3 = R e s t o r e   a l l o w s   u s a g e 
 
 t x t _ 7 4 = 	cN h].
 
 o u t _ 7 4 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 5 = ʑ>e h].
 
 o u t _ 7 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 6 = SQ h].
 
 o u t _ 7 6 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 7 = 	cN hS.
 
 o u t _ 7 7 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = ʑ>e hS.
 
 o u t _ 7 8 = R i g h t   c l i c k 
 
 t x t _ 7 9 = SQ hS.
 
 o u t _ 7 9 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = yR h
 
 o u t _ 8 0 = M o v e   m o u s e 
 
 t x t _ 8 1 =  hS.USQ
 
 o u t _ 8 1 = R i g h t   c l i c k 
 
 t x t _ 8 2 = el hnn
 
 o u t _ 8 2 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 3 =  hy _cN
 
 o u t _ 8 3 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 4 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 4 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 5 = cN]~9eSN'Y\
 
 o u t _ 8 5 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 6 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 6 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 8 7 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 8 7 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 8 8 = sS\ kcN
 
 o u t _ 8 8 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o P o p u p M e n u . d l l   ' Hr,g2 . 0 . 0 . 1 1 4   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 6 7   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M e n u E d i t F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ( e_wc.) 
 
 o u t _ 1 = ( N o   s h o r t c u t ) 
 
 t x t _ 2 = eW[
 
 o u t _ 2 = W r i t i n g 
 
 t x t _ 3 = 
Ty
 
 o u t _ 3 = n a m e 
 
 t x t _ 4 = _wc.
 
 o u t _ 4 = h o t   k e y 
 
 t x t _ 5 = 	-N
 
 o u t _ 5 = C h o o s e 
 
 t x t _ 6 = S(u
 
 o u t _ 6 = A v a i l a b l e 
 
 t x t _ 7 = ~
 
 o u t _ 7 = S e l f - p a i n t e d 
 
 t x t _ 8 = VP
 
 o u t _ 8 = i m a g e 
 
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 
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 
 t x t _ 1 0 = &T
 
 o u t _ 1 0 = n o 
 
 t x t _ 1 1 = ܃US]~O9e`OOX[O9eT
 
 o u t _ 1 1 = D o e s   t h e   m e n u   h a v e   b e e n   m o d i f i e d ,   d o   y o u   w a n t   t o   s a v e   y o u r   m o d i f i c a t i o n ? 
 
 t x t _ 1 2 = *gn
Ty\elO(u܃US_{n0
 
 o u t _ 1 2 = N o   n a m e   i s   s e t ,   y o u   w i l l   n o t   b e   a b l e   t o   u s e   t h e   m e n u ,   y o u   m u s t   s e t   i t . 
 
 t x t _ 1 3 = ܃USeW[1 
 
 o u t _ 1 3 = M e n u   t e x t   1 : 
 
 t x t _ 1 4 = ܃USeW[2 
 
 o u t _ 1 4 = M e n u   T e x t   2 : 
 
 t x t _ 1 5 = O(u
Ty
 
 o u t _ 1 5 = U s e   n a m e : 
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 t x t _ 1 6 = $Nv
Ty͑
Y
Ty_{/f/U Nv
NSN͑
YO9e0
 
 o u t _ 1 6 = T h e   n a m e   o f   t h e   t w o   i s   r e p e a t e d ,   t h e   n a m e   m u s t   b e   u n i q u e ,   c a n   n o t   b e   r e p e a t e d ,   p l e a s e   m o d i f y . 
 
 t x t _ 1 7 = e܃US
 
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 
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 
 o u t _ 1 8 = N e w   m e n u 
 
 t x t _ 1 9 = `O/f
N/fwv Rdُ*N܃US
 
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 
 t x t _ 2 0 = YgS+TP[܃USHN\ Rd@b	gP[܃US0
 
 o u t _ 2 0 = N e w   m e n u 
 
 t x t _ 2 1 = ]~
Y6R  S e l e c t   Nx0R|~jRRg0
 
 o u t _ 2 1 = N e w   m e n u 
 
 t x t _ 2 2 = \vQ|40R܃USNN-NsSS0
 
 o u t _ 2 2 = N e w   m e n u 
 
 t x t _ 2 3 = ܃UShV
 
 o u t _ 2 3 = M e n u   e d i t o r 
 
 t x t _ 2 4 = eW[
 
 o u t _ 2 4 = T e x t : 
 
 t x t _ 2 5 = 
Ty
 
 o u t _ 2 5 = n a m e : 
 
 t x t _ 2 6 = _wc.
 
 o u t _ 2 6 = h o t   k e y : 
 
 t x t _ 2 7 = 	-Nr`
 
 o u t _ 2 7 = S e l e c t   a   s t a t e 
 
 t x t _ 2 8 = S(ur`
 
 o u t _ 2 8 = A v a i l a b l e   s t a t u s 
 
 t x t _ 2 9 = nx[
 
 o u t _ 2 9 = d e t e r m i n e 
 
 t x t _ 3 0 = Sm
 
 o u t _ 3 0 = c a n c e l 
 
 t x t _ 3 1 = eX
 
 o u t _ 3 1 = A d d   n e w 
 
 t x t _ 3 2 =  Rd
 
 o u t _ 3 2 = d e l e t e 
 
 t x t _ 3 3 = %
 
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 
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 
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 
 t x t _ 3 5 = eXP[܃US
 
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 
 t x t _ 3 6 = Vh
 
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 
 t x t _ 3 7 = ~(W~NN-N]QNx	
 
 o u t _ 3 7 = S e l f - p a i n t e d   ( w r i t e   c o d e   y o u r s e l f   i n   t h e   s e l f - p a i n t e d   e v e n t ) 
 
 t x t _ 3 8 = eQ1 *NeW[k   -  QS:NRrR~
 
 o u t _ 3 8 = E n t e r   1   E n g l i s h   l e t t e r s   " - "   m i n u s ,   f o r   s p l i t   l i n e s 
 
 t x t _ 3 9 = Nx-NNhdk܃USy( _{hQ]z/U Nv) 
 
 o u t _ 3 9 = T h e   c o d e   r e p r e s e n t s   t h i s   m e n u   i t e m   ( m u s t   b e   u n i q u e ) 
 
 t x t _ 4 0 = .^R
 
 o u t _ 4 0 = h e l p 
 
 t x t _ 4 1 = 	bVP
 
 o u t _ 4 1 = S e l e c t   a n   i m a g e 
 
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 
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 
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 o u t _ 4 3 = +? 
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 
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 
 t x t _ 4 6 = W[SOVh
 
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 
 t x t _ 4 7 = ꁨRNu
Ty
 
 o u t _ 4 7 = A u t o m a t i c a l l y   g e n e r a t e   n a m e 
 
 
 
 P a r t = i c o n f o n t E d i t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
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 
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 
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T
 
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 
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 
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 
 t x t _ 5 1 = eW[<P
 
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 
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 
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 
 t x t _ 5 3 = nx[
 
 o u t _ 5 3 = d e t e r m i n e 
 
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 
 o u t _ 5 4 = c a n c e l 
 
 t x t _ 5 5 = U N I C O D E   x
 
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 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 6 = 9_Q܃US N,(uNS.܃US
 
 o u t _ 5 6 = P o p - u p   m e n u ,   g e n e r a l l y   u s e d   f o r   r i g h t - c l i c k   m e n u 
 
 t x t _ 5 7 = 8^(ucN
 
 o u t _ 5 7 = C o m m o n   c o n t r o l 
 
 t x t _ 5 8 = ܃US
Ty*gn
 
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 
 t x t _ 5 9 = ܃UScN
 
 o u t _ 5 9 = N e w   m e n u 
 
 t x t _ 6 0 = ܃US
Ty
 
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 
 t x t _ 6 1 = cN^\'`MneN"N1Y
 
 o u t _ 6 1 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 2 = cN^\'`MnelS
 
 o u t _ 6 2 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 6 3 = cN^\'`MnQ[_8^
 
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 
 t x t _ 6 4 = cNNNMneN"N1Y
 
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 
 t x t _ 6 5 = cNNNMnelS
 
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 
 t x t _ 6 6 = ُ̑/fcNv^\'`TNNp
T
 
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 
 t x t _ 6 7 = cN^\'`
 
 o u t _ 6 7 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o P o p u p M e n u . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 5 
 
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 
 t x t _ 1 = 
Ty
 
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 
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Ty
 
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 
 t x t _ 3 = pe~"}_
 
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 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = ܃US
 
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 
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 
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 
 t x t _ 7 = MOnX 
 
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 
 t x t _ 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 9 = MOnY 
 
 o u t _ 9 = L o c a t i o n   Y 
 
 t x t _ 1 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 1 = DR
 
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 
 t x t _ 1 2 = y	gꁚ[INe,gNcNsQT0
 
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 
 t x t _ 1 3 = pQN܃USy
 
 o u t _ 1 3 = C l i c k   o n   t h e   m e n u   i t e m 
 
 t x t _ 1 4 = R^܃USTn܃US'Y\
 
 o u t _ 1 4 = S e t   t h e   m e n u   s i z e   a f t e r   c r e a t i n g   a   m e n u 
 
 t x t _ 1 5 = ܃US~
 
 o u t _ 1 5 = M e n u   s e l f - p a i n t e d 
 
 
 
 N o d e = P r o P r o g r e s s B a r . d l l   ' Hr,g2 . 0 . 0 . 9 9   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
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Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ۏ^ag
 
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 
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 
 o u t _ 2 = E x p a n s i o n   c o n t r o l 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o P r o g r e s s B a r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 1 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = 4ls^cN
 
 o u t _ 7 = H o r i z o n t a l   c o n t r o l 
 
 t x t _ 8 = 4ls^cN
 
 o u t _ 8 = H o r i z o n t a l   c o n t r o l 
 
 t x t _ 9 = WvcN
 
 o u t _ 9 = V e r t i c a l   c o n t r o l 
 
 t x t _ 1 0 = W[U^!j_
 
 o u t _ 1 0 = S u b t i t l e   m o d e 
 
 t x t _ 1 1 = S_`
NwS[bۏ^vpeϑeSN	
Nُ*N1\hfۏ^ck(WۏL0
 
 o u t _ 1 1 = W h e n   y o u   d o n ' t   k n o w   t h e   n u m b e r   o f   p r o g r e s s ,   y o u   c a n   c h e c k   t h i s ,   y o u   c a n   i n d i c a t e   t h a t   p r o g r e s s   i s   g o i n g   o n . 
 
 t x t _ 1 2 = W[U^e
 
 o u t _ 1 2 = S u b t i t l e   t i m e 
 
 t x t _ 1 3 = W[U^!j_R;ufeveNky:NUSMO	
 
 o u t _ 1 3 = S u b t i t l e   m o d e   a n i m a t i o n   u p d a t e   t i m e   ( i n   m i l l i s e c o n d s ) 
 
 t x t _ 1 4 = s^n
 
 o u t _ 1 4 = s m o o t h 
 
 t x t _ 1 5 = ۏ^ag/fs^n>f:y
N/fNagr>f:y
 
 o u t _ 1 5 = T h e   p r o g r e s s   b a r   i s   s m o o t h   d i s p l a y ,   n o t   s t r i p - l i k e   d i s p l a y 
 
 t x t _ 1 6 =  g'Y<P
 
 o u t _ 1 6 = M a x i m u m 
 
 t x t _ 1 7 = nRagv g'Y<P
 
 o u t _ 1 7 = M a x i m u m   v a l u e   o f   t h e   s c r o l l   b a r 
 
 t x t _ 1 8 =  g\<P
 
 o u t _ 1 8 = M i n i m u m 
 
 t x t _ 1 9 = nRagv g\<P
 
 o u t _ 1 9 = S t r i k e   b a r   m i n i m u m 
 
 t x t _ 2 0 = <P
 
 o u t _ 2 0 = v a l u e 
 
 t x t _ 2 1 = nRagRY<P
 
 o u t _ 2 1 = R o l l i n g   b a r   i n i t i a l   v a l u e 
 
 t x t _ 2 2 = S(u
 
 o u t _ 2 2 = A v a i l a b l e 
 
 t x t _ 2 3 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 3 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 4 = >f:y
 
 o u t _ 2 4 = d i s p l a y 
 
 t x t _ 2 5 = /f&T>f:yُ*NcN
 
 o u t _ 2 5 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 6 = MOnX 
 
 o u t _ 2 6 = L o c a t i o n   X 
 
 t x t _ 2 7 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 7 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 8 = MOnY 
 
 o u t _ 2 8 = L o c a t i o n   Y 
 
 t x t _ 2 9 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 9 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 3 0 = [^
 
 o u t _ 3 0 = w i d t h 
 
 t x t _ 3 1 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 1 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 3 2 = ؚ^
 
 o u t _ 3 2 = h e i g h t 
 
 t x t _ 3 3 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 3 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 4 = ^@\
 
 o u t _ 3 4 = l a y o u t 
 
 t x t _ 3 5 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 5 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 6 = 
N[
 
 o u t _ 3 6 = N o t   a n c h o r 
 
 t x t _ 3 7 = 
N[
 
 o u t _ 3 7 = N o t   a n c h o r 
 
 t x t _ 3 8 = te[^
 
 o u t _ 3 8 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 9 = ߍS
 
 o u t _ 3 9 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 4 0 = ߍ4ls^-N
 
 o u t _ 4 0 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 4 1 = teؚ^
 
 o u t _ 4 1 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 4 2 = [^Tؚ^
 
 o u t _ 4 2 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 3 = STؚ^
 
 o u t _ 4 3 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 4 = ߍ^
 
 o u t _ 4 4 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 5 = ^萌T[^
 
 o u t _ 4 5 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 6 = ST^
 
 o u t _ 4 6 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 7 = 4ls^-N^
 
 o u t _ 4 7 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 8 = Wv-N
 
 o u t _ 4 8 = V e r t i c a l 
 
 t x t _ 4 9 = Wv-NS
 
 o u t _ 4 9 = V e r t i c a l 
 
 t x t _ 5 0 = ߍ-N_
 
 o u t _ 5 0 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 5 1 =  hc
 
 o u t _ 5 1 = m o u s e   c u r s o r 
 
 t x t _ 5 2 =  h(WzS
Nvb_r
 
 o u t _ 5 2 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 3 = ؞
 
 o u t _ 5 3 = d e f a u l t 
 
 t x t _ 5 4 = ؞
 
 o u t _ 5 4 = d e f a u l t 
 
 t x t _ 5 5 = TSЏL
 
 o u t _ 5 5 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 6 = hQ{4Y
 
 o u t _ 5 6 = S t a n d a r d   a r r o w 
 
 t x t _ 5 7 = ASW[IQh
 
 o u t _ 5 7 = C r o s s   c u r s o r 
 
 t x t _ 5 8 = {4YTS
 
 o u t _ 5 8 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 9 = e,g]W[IQh
 
 o u t _ 5 9 = T e x t   I n g r e d i e n t s 
 
 t x t _ 6 0 = 
NS(uybkW
 
 o u t _ 6 0 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 6 1 = yR
 
 o u t _ 6 1 = m o b i l e 
 
 t x t _ 6 2 = S{4Y!!
 
 o u t _ 6 2 = D o u b l e   a r r o w 
 
 t x t _ 6 3 = S{4Y!!
 
 o u t _ 6 3 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 4 = S{4YT!!
 
 o u t _ 6 4 = D o u b l e   a r r o w 
 
 t x t _ 6 5 = S{4Y!!
 
 o u t _ 6 5 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 6 = Wv{4Y
 
 o u t _ 6 6 = V e r t i c a l   a r r o w 
 
 t x t _ 6 7 = lo
 
 o u t _ 6 7 = H o u r g l a s s 
 
 t x t _ 6 8 = KbW
 
 o u t _ 6 8 = g e s t u r e 
 
 t x t _ 6 9 = DR
 
 o u t _ 6 9 = A d d i t i o n a l 
 
 t x t _ 7 0 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 7 0 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 7 1 = c:y
 
 o u t _ 7 1 = p r o m p t 
 
 t x t _ 7 2 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 2 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 3 = lt7h_
 
 o u t _ 7 3 = B a l l o o n   s t y l e 
 
 t x t _ 7 4 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 4 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 5 = b>e
 
 o u t _ 7 5 = D r a g   a n d   d r o p 
 
 t x t _ 7 6 = zS/f&TcSb>eeN0
 
 o u t _ 7 6 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 7 = 	cN h].
 
 o u t _ 7 7 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = ʑ>e h].
 
 o u t _ 7 8 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 9 = SQ h].
 
 o u t _ 7 9 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = 	cN hS.
 
 o u t _ 8 0 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 1 = ʑ>e hS.
 
 o u t _ 8 1 = R i g h t   c l i c k 
 
 t x t _ 8 2 = SQ hS.
 
 o u t _ 8 2 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 3 = yR h
 
 o u t _ 8 3 = M o v e   m o u s e 
 
 t x t _ 8 4 =  hS.USQ
 
 o u t _ 8 4 = R i g h t   c l i c k 
 
 t x t _ 8 5 = el hnn
 
 o u t _ 8 5 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 6 =  hy _cN
 
 o u t _ 8 6 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 7 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 7 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 8 = cN]~9eSN'Y\
 
 o u t _ 8 8 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 9 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 9 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 9 0 = sS\ kcN
 
 o u t _ 9 0 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 9 1 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 9 1 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o R i c h E d i t . d l l   ' Hr,g2 . 0 . 0 . 1 1 5   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = [e,g
 
 o u t _ 1 = R i c h   t e x t 
 
 t x t _ 2 = ibU\cN, e,g
 
 o u t _ 2 = E x p a n d   c o n t r o l ,   t e x t 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o R i c h E d i t . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 4 3 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = QFh
 
 o u t _ 7 = C o n c a v e   b o r d e r 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = QQFh
 
 o u t _ 9 = C o n c a v e   c o n v e x   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = nRag
 
 o u t _ 1 3 = s c r o l l   b a r 
 
 t x t _ 1 4 = YLe\:NcN>f:yTNnRagvcN0
 
 o u t _ 1 4 = W h i c h   s c r o l l   b a r s   w i l l   b e   d i s p l a y e d   f o r   t h e   c o n t r o l   w h e n   e d i t i n g   m u l t i p l e   l i n e s . 
 
 t x t _ 1 5 = WvT4ls^
 
 o u t _ 1 5 = V e r t i c a l   a n d   h o r i z o n t a l 
 
 t x t _ 1 6 = enRag
 
 o u t _ 1 6 = N o n - r o l l   b a r 
 
 t x t _ 1 7 = WvnRag
 
 o u t _ 1 7 = V e r t i c a l   s c r o l l   b a r 
 
 t x t _ 1 8 = 4ls^nRag
 
 o u t _ 1 8 = H o r i z o n t a l   s c r o l l   b a r 
 
 t x t _ 1 9 = WvT4ls^
 
 o u t _ 1 9 = V e r t i c a l   a n d   h o r i z o n t a l 
 
 t x t _ 2 0 = e,g
 
 o u t _ 2 0 = t e x t 
 
 t x t _ 2 1 = cN-NS+Tve,g
 
 o u t _ 2 1 = T e x t   i n c l u d e d   i n   t h e   c o n t r o l 
 
 t x t _ 2 2 = S(u
 
 o u t _ 2 2 = A v a i l a b l e 
 
 t x t _ 2 3 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 3 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 4 = >f:y
 
 o u t _ 2 4 = d i s p l a y 
 
 t x t _ 2 5 = /f&T>f:yُ*NcN
 
 o u t _ 2 5 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 6 =  g'YW[pe
 
 o u t _ 2 6 = M a x i m u m   n u m b e r   o f   w o r d s 
 
 t x t _ 2 7 = nSN(WcN-NeQ gYvW[&{pe0:N؞<P0؞P6R/f6 4 , 0 0 0 *NW[&{
 
 o u t _ 2 7 = S e t t i n g s   c a n   e n t e r   t h e   n u m b e r   o f   c h a r a c t e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 2 8 = W[SO
 
 o u t _ 2 8 = F o n t 
 
 t x t _ 2 9 = (uNdk[ave,gW[SO0
 
 o u t _ 2 9 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 3 0 = [P
 
 o u t _ 3 0 = A l i g n m e n t 
 
 t x t _ 3 1 = \(WcN
N>f:yve,gv[Pe_0
 
 o u t _ 3 1 = T h e   t e x t   w i l l   b e   a l i g n e d   i n   t h e   t e x t   d i s p l a y e d   o n   t h e   c o n t r o l . 
 
 t x t _ 3 2 = ][P
 
 o u t _ 3 2 = L e f t   a l i g n m e n t 
 
 t x t _ 3 3 = ][P
 
 o u t _ 3 3 = L e f t   a l i g n m e n t 
 
 t x t _ 3 4 = E\-N
 
 o u t _ 3 4 = C e n t e r 
 
 t x t _ 3 5 = S[P
 
 o u t _ 3 5 = R i g h t   a l i g n m e n t 
 
 t x t _ 3 6 = OO
 
 o u t _ 3 6 = L o c k e d 
 
 t x t _ 3 7 = /f&TOOQ[
NT(u7b
NSNO9eNx؏/fSNO9ev
 
 o u t _ 3 7 = W h e t h e r   t o   l o c k   t h e   c o n t e n t ,   t h e   u s e r   c a n   n o t   m o d i f y   a f t e r   t h e   l o c k e d ,   t h e   c o d e   c a n   s t i l l   b e   m o d i f i e d 
 
 t x t _ 3 8 = υ@b	
 
 o u t _ 3 8 = H i d d e n   s e l e c t e d 
 
 t x t _ 3 9 = S_cN1YS&qpeυ@b	Q[0
 
 o u t _ 3 9 = H i d e   s e l e c t e d   c o n t e n t   w h e n   e d i t i n g   c o n t r o l s   l o s e   f o c u s . 
 
 t x t _ 4 0 = YL
 
 o u t _ 4 0 = M u l t i - l i n e   e d i t o r 
 
 t x t _ 4 1 = cNve,g/f&TSN荊YL0
 
 o u t _ 4 1 = T h e   t e x t   o f   t h e   e d i t o r   c o n t r o l   c a n   s p a n   m o r e   l i n e s . 
 
 t x t _ 4 2 = Oc	b
 
 o u t _ 4 2 = K e e p   c h o i c e 
 
 t x t _ 4 3 = 1YS&qpeOc	b
 
 o u t _ 4 3 = K e e p   c h o i c e   w h e n   y o u   l o s e   f o c u s 
 
 t x t _ 4 4 = y(unag
 
 o u t _ 4 4 = D i s a b l e   r o l l i n g   b a r 
 
 t x t _ 4 5 = nRagybkO(u
N/f(W
N e Rd0
 
 o u t _ 4 5 = T h e   s c r o l l   b a r   i s   f o r b i d d e n ,   n o t   w h e n   i t   i s   n o t   n e e d e d . 
 
 t x t _ 4 6 = 4ls^nR
 
 o u t _ 4 6 = H o r i z o n t a l l y   s c r o l l i n g 
 
 t x t _ 4 7 = S_(u7b(WL>\.eQ N*NW[&{eꁨRTSnR1 0 *NW[&{
N	beꁨRVL	0S_(u7b	cNE N T E R .ecN\@b	ge,gVn0RMO0
 
 o u t _ 4 7 = W h e n   t h e   u s e r   t y p e d   a   c h a r a c t e r   a t   t h e   e n d   o f   t h e   l i n e ,   s c r o l l   t o   t h e   r i g h t   1 0   c h a r a c t e r s   ( a u t o m a t i c   b a c k   w h e n   n o t   s e l e c t e d ) . 
 
 t x t _ 4 8 = WvnR
 
 o u t _ 4 8 = V e r t i c a l l y   s c r o l l i n g 
 
 t x t _ 4 9 = S_(u7b	cN gT NLvE N T E R .eꁨR\e,gT
NnR Nu
 
 o u t _ 4 9 = W h e n   t h e   u s e r   p r e s s e s   t h e   l a s t   l i n e   o f   E N T E R ,   s c r o l l i n g   t h e   t e x t   u p w a r d s 
 
 t x t _ 5 0 = S.܃US
 
 o u t _ 5 0 = R i g h t - c l i c k   m e n u 
 
 t x t _ 5 1 = /T(ucN&^S.܃US_NSN(uNx(W(u{|R/TR܃US0
 
 o u t _ 5 1 = E n a b l e   c o n t r o l   c o m e s   w i t h   t h e   r i g h t - c l i c k   m e n u ,   y o u   c a n   a l s o   u s e   t h e   c o d e   t o   s t a r t   t h e   m e n u   i n   t h e   c a l l   c l a s s   f e a t u r e . 
 
 t x t _ 5 2 = ]ݍ
 
 o u t _ 5 2 = L e f t   m a r g i n 
 
 t x t _ 5 3 = ne,gFh]ݍP }	0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 3 = S e t   t h e   t e x t   b o x   l e f t   m a r g i n s   ( p i x e l s ) . 
 
 t x t _ 5 4 = Sݍ
 
 o u t _ 5 4 = R i g h t   m a r g i n 
 
 t x t _ 5 5 = ne,gFhSݍP }	0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 5 = S e t   t h e   t e x t   b o x   r i g h t   m a r g i n s   ( p i x e l s ) . 
 
 t x t _ 5 6 = MOnX 
 
 o u t _ 5 6 = L o c a t i o n   X 
 
 t x t _ 5 7 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 7 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 8 = MOnY 
 
 o u t _ 5 8 = L o c a t i o n   Y 
 
 t x t _ 5 9 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 9 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 6 0 = [^
 
 o u t _ 6 0 = w i d t h 
 
 t x t _ 6 1 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 1 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 6 2 = ؚ^
 
 o u t _ 6 2 = h e i g h t 
 
 t x t _ 6 3 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 3 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 6 4 = ^@\
 
 o u t _ 6 4 = l a y o u t 
 
 t x t _ 6 5 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 6 5 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 6 6 = 
N[
 
 o u t _ 6 6 = N o t   a n c h o r 
 
 t x t _ 6 7 = 
N[
 
 o u t _ 6 7 = N o t   a n c h o r 
 
 t x t _ 6 8 = te[^
 
 o u t _ 6 8 = A d j u s t m e n t   w i d t h 
 
 t x t _ 6 9 = ߍS
 
 o u t _ 6 9 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 7 0 = ߍ4ls^-N
 
 o u t _ 7 0 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 7 1 = teؚ^
 
 o u t _ 7 1 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 7 2 = [^Tؚ^
 
 o u t _ 7 2 = W i d t h   a n d   h e i g h t 
 
 t x t _ 7 3 = STؚ^
 
 o u t _ 7 3 = R i g h t   a n d   h e i g h t 
 
 t x t _ 7 4 = ߍ^
 
 o u t _ 7 4 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 7 5 = ^萌T[^
 
 o u t _ 7 5 = B o t t o m   a n d   w i d t h 
 
 t x t _ 7 6 = ST^
 
 o u t _ 7 6 = R i g h t   a n d   b o t t o m 
 
 t x t _ 7 7 = 4ls^-N^
 
 o u t _ 7 7 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 7 8 = Wv-N
 
 o u t _ 7 8 = V e r t i c a l 
 
 t x t _ 7 9 = Wv-NS
 
 o u t _ 7 9 = V e r t i c a l 
 
 t x t _ 8 0 = ߍ-N_
 
 o u t _ 8 0 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 8 1 =  hc
 
 o u t _ 8 1 = m o u s e   c u r s o r 
 
 t x t _ 8 2 =  h(WzS
Nvb_r
 
 o u t _ 8 2 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 8 3 = ؞
 
 o u t _ 8 3 = d e f a u l t 
 
 t x t _ 8 4 = ؞
 
 o u t _ 8 4 = d e f a u l t 
 
 t x t _ 8 5 = TSЏL
 
 o u t _ 8 5 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 8 6 = hQ{4Y
 
 o u t _ 8 6 = S t a n d a r d   a r r o w 
 
 t x t _ 8 7 = ASW[IQh
 
 o u t _ 8 7 = C r o s s   c u r s o r 
 
 t x t _ 8 8 = {4YTS
 
 o u t _ 8 8 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 8 9 = e,g]W[IQh
 
 o u t _ 8 9 = T e x t   I n g r e d i e n t s 
 
 t x t _ 9 0 = 
NS(uybkW
 
 o u t _ 9 0 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 9 1 = yR
 
 o u t _ 9 1 = m o b i l e 
 
 t x t _ 9 2 = S{4Y!!
 
 o u t _ 9 2 = D o u b l e   a r r o w 
 
 t x t _ 9 3 = S{4Y!!
 
 o u t _ 9 3 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 4 = S{4YT!!
 
 o u t _ 9 4 = D o u b l e   a r r o w 
 
 t x t _ 9 5 = S{4Y!!
 
 o u t _ 9 5 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 6 = Wv{4Y
 
 o u t _ 9 6 = V e r t i c a l   a r r o w 
 
 t x t _ 9 7 = lo
 
 o u t _ 9 7 = H o u r g l a s s 
 
 t x t _ 9 8 = KbW
 
 o u t _ 9 8 = g e s t u r e 
 
 t x t _ 9 9 = DR
 
 o u t _ 9 9 = A d d i t i o n a l 
 
 t x t _ 1 0 0 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 0 0 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 0 1 = [*
 
 o u t _ 1 0 1 = n a v i g a t i o n 
 
 t x t _ 1 0 2 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 1 0 2 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 1 0 3 = c:y
 
 o u t _ 1 0 3 = p r o m p t 
 
 t x t _ 1 0 4 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 1 0 4 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 0 5 = lt7h_
 
 o u t _ 1 0 5 = B a l l o o n   s t y l e 
 
 t x t _ 1 0 6 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 1 0 6 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 0 7 = b>e
 
 o u t _ 1 0 7 = D r a g   a n d   d r o p 
 
 t x t _ 1 0 8 = zS/f&TcSb>eeN0
 
 o u t _ 1 0 8 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 0 9 = e,gO9e
 
 o u t _ 1 0 9 = T e x t   i s   m o d i f i e d 
 
 t x t _ 1 1 0 = S_MR	b]f9e
 
 o u t _ 1 1 0 = C u r r e n t   s e l e c t i o n   h a s   c h a n g e d 
 
 t x t _ 1 1 1 = (u7bck(W\Ջ\eN>eeQcN-N
 
 o u t _ 1 1 1 = U s e r s   a r e   t r y i n g   t o   p u t   f i l e s   i n t o   t h e   c o n t r o l 
 
 t x t _ 1 1 2 = zSb>ed\O][b
 
 o u t _ 1 1 2 = W i n d o w   d r a g   a n d   d r o p   o p e r a t i o n   h a s   b e e n   c o m p l e t e d 
 
 t x t _ 1 1 3 = SuN  S Y V _ C O R R E C T   KbR
 
 o u t _ 1 1 3 = S Y V _ C O R R E C T   g e s t u r e 
 
 t x t _ 1 1 4 = RMvzz
NY
 
 o u t _ 1 1 4 = I t   i s   n o t   e n o u g h   s p a c e   f o r   a l l o c a t i o n . 
 
 t x t _ 1 1 5 = S_(u7bUSQcNv4ls^nRage
 
 o u t _ 1 1 5 = W h e n   t h e   u s e r   c l i c k s   t h e   h o r i z o n t a l   s c r o l l   b a r   o f   t h e   e d i t i n g   c o n t r o l 
 
 t x t _ 1 1 6 = 1YSeQ&qp
 
 o u t _ 1 1 6 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 1 7 = e,g]Ǐc[W[&{pe
 
 o u t _ 1 1 7 = T e x t   h a s   e x c e e d e d   t h e   s p e c i f i e d   n u m b e r   o f   c h a r a c t e r s 
 
 t x t _ 1 1 8 = 	gsQ.vb hmo`Ǐn
 
 o u t _ 1 1 8 = T h e r e   i s   a   k e y   d i s k   o r   m o u s e   m e s s a g e   f i l t e r i n g 
 
 t x t _ 1 1 9 = O L E Sb _1Y%
 
 o u t _ 1 1 9 = O L E   o p e n   f a i l e d 
 
 t x t _ 1 2 0 = Ob
 
 o u t _ 1 2 0 = P r o t e c t e d 
 
 t x t _ 1 2 1 = cNvQ[\Nb'YNcNvzS'Y\
 
 o u t _ 1 2 1 = T h e   c o n t e n t   o f   t h e   c o n t r o l   i s   l e s s   t h a n   o r   g r e a t e r   t h a n   t h e   w i n d o w   s i z e   o f   t h e   c o n t r o l 
 
 t x t _ 1 2 2 = 勧cNck(WsQv^NjR4gS+TOo`
 
 o u t _ 1 2 2 = T h e   c o n t r o l   i s   c l o s i n g   a n d   t h e   c l i p b o a r d   c o n t a i n s   i n f o r m a t i o n . 
 
 t x t _ 1 2 3 = _0ReQ&qp
 
 o u t _ 1 2 3 = G e t   i n p u t   f o c u s 
 
 t x t _ 1 2 4 = el:NvQRMYvQX[eg~cdmr`
 
 o u t _ 1 2 4 = U n a b l e   t o   a l l o c a t e   e n o u g h   m e m o r y   t o   m a i n t a i n   t h e   r e v o c a t i o n   s t a t e 
 
 t x t _ 1 2 5 = S_(u7bUSQcNvWvnRagb(WcN
NnR hnne
 
 o u t _ 1 2 5 = W h e n   t h e   u s e r   c l i c k s   t h e   v e r t i c a l   s c r o l l   b a r   o f   t h e   e d i t i n g   c o n t r o l   o r   s c r o l l s   t h e   m o u s e   w h e e l   o n   t h e   e d i t   c o n t r o l 
 
 t x t _ 1 2 6 = W[&{mo`(W  W M _ K E Y D O W N 0W M _ K E Y U P   mo`KNT	
 
 o u t _ 1 2 6 = C h a r a c t e r   m e s s a g e   ( a f t e r   W M _ K e y D o w n ,   W M _ K e y u p   m e s s a g e ) 
 
 t x t _ 1 2 7 = 	cNg	c.
 
 o u t _ 1 2 7 = P r e s s   a   b u t t o n 
 
 t x t _ 1 2 8 = ʑ>eg	c.
 
 o u t _ 1 2 8 = R e l e a s e   a   b u t t o n 
 
 t x t _ 1 2 9 = 	cN h].
 
 o u t _ 1 2 9 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 3 0 = ʑ>e h].
 
 o u t _ 1 3 0 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 3 1 = SQ h].
 
 o u t _ 1 3 1 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 3 2 = 	cN hS.
 
 o u t _ 1 3 2 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 3 3 = ʑ>e hS.
 
 o u t _ 1 3 3 = R i g h t   c l i c k 
 
 t x t _ 1 3 4 = SQ hS.
 
 o u t _ 1 3 4 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 3 5 = yR h
 
 o u t _ 1 3 5 = M o v e   m o u s e 
 
 t x t _ 1 3 6 = el hnn
 
 o u t _ 1 3 6 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 3 7 =  hS.USQ
 
 o u t _ 1 3 7 = R i g h t   c l i c k 
 
 t x t _ 1 3 8 =  hy _cN
 
 o u t _ 1 3 8 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 3 9 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 3 9 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 4 0 = cN]~9eSN'Y\
 
 o u t _ 1 4 0 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 4 1 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 4 1 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 4 2 = sS\ kcN
 
 o u t _ 1 4 2 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 4 3 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 4 3 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o S c i n t i l l a . d l l   ' Hr,g2 . 0 . 0 . 1 2 1   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = kphVVEW
TNxhV_d
 
 o u t _ 1 = S p a r k   E d i t o r ,   I n t e r n a t i o n a l   F a m o u s   C o d e   E d i t o r   E n g i n e 
 
 t x t _ 2 = e,g, ibU\cN
 
 o u t _ 2 = T e x t ,   e x t e n d e d   c o n t r o l 
 
 t x t _ 3 = "N1YcN/eceN
 
 o u t _ 3 = L o s t   c o n t r o l   f i l e : 
 
 t x t _ 4 = ͑e[ňV F B 5 
 
 o u t _ 4 = P l e a s e   r e i n s t a l l   t h e   V F B 5 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o S c i n t i l l a . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 2 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = f
 
 o u t _ 3 = D e s c r i p t i o n 
 
 t x t _ 4 = Sb _dkcN~f
 
 o u t _ 4 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 5 = .^R
 
 o u t _ 5 = h e l p 
 
 t x t _ 6 = Sb _dkcN~f
 
 o u t _ 6 = O p e n   t h i s   c o n t r o l   D e t a i l e d   d e s c r i p t i o n 
 
 t x t _ 7 = pe~"}_
 
 o u t _ 7 = A r r a y   i n d e x 
 
 t x t _ 8 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 8 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 9 = 7h_
 
 o u t _ 9 = s t y l e 
 
 t x t _ 1 0 = c:ycNLuvYTL:N0
 
 o u t _ 1 0 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 1 1 = eFh
 
 o u t _ 1 1 = R i m l e s s 
 
 t x t _ 1 2 = eFh
 
 o u t _ 1 2 = R i m l e s s 
 
 t x t _ 1 3 = ~Fh
 
 o u t _ 1 3 = F i n e   b o r d e r 
 
 t x t _ 1 4 = JSFh
 
 o u t _ 1 4 = H a l f   b o x 
 
 t x t _ 1 5 = QFh
 
 o u t _ 1 5 = C o n c a v e   b o r d e r 
 
 t x t _ 1 6 = QFh
 
 o u t _ 1 6 = C o n v e x   b o r d e r 
 
 t x t _ 1 7 = S(u
 
 o u t _ 1 7 = A v a i l a b l e 
 
 t x t _ 1 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 8 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 9 = >f:y
 
 o u t _ 1 9 = d i s p l a y 
 
 t x t _ 2 0 = /f&T>f:yُ*NcN
 
 o u t _ 2 0 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 1 = MOnX 
 
 o u t _ 2 1 = L o c a t i o n   X 
 
 t x t _ 2 2 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 3 = MOnY 
 
 o u t _ 2 3 = L o c a t i o n   Y 
 
 t x t _ 2 4 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 5 = [^
 
 o u t _ 2 5 = w i d t h 
 
 t x t _ 2 6 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 7 = ؚ^
 
 o u t _ 2 7 = h e i g h t 
 
 t x t _ 2 8 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 9 = ^@\
 
 o u t _ 2 9 = l a y o u t 
 
 t x t _ 3 0 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 0 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 1 = 
N[
 
 o u t _ 3 1 = N o t   a n c h o r 
 
 t x t _ 3 2 = 
N[
 
 o u t _ 3 2 = N o t   a n c h o r 
 
 t x t _ 3 3 = te[^
 
 o u t _ 3 3 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 4 = ߍS
 
 o u t _ 3 4 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 5 = ߍ4ls^-N
 
 o u t _ 3 5 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 6 = teؚ^
 
 o u t _ 3 6 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 7 = [^Tؚ^
 
 o u t _ 3 7 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 8 = STؚ^
 
 o u t _ 3 8 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 9 = ߍ^
 
 o u t _ 3 9 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 0 = ^萌T[^
 
 o u t _ 4 0 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 1 = ST^
 
 o u t _ 4 1 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 2 = 4ls^-N^
 
 o u t _ 4 2 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 3 = Wv-N
 
 o u t _ 4 3 = V e r t i c a l 
 
 t x t _ 4 4 = Wv-NS
 
 o u t _ 4 4 = V e r t i c a l 
 
 t x t _ 4 5 = ߍ-N_
 
 o u t _ 4 5 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 6 = DR
 
 o u t _ 4 6 = A d d i t i o n a l 
 
 t x t _ 4 7 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 4 7 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 4 8 = [*
 
 o u t _ 4 8 = n a v i g a t i o n 
 
 t x t _ 4 9 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 4 9 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 5 0 = e,gb7h_]f9e
 
 o u t _ 5 0 = T e x t   o r   s t y l e   h a s   c h a n g e d 
 
 t x t _ 5 1 = e,gb7h_\f9ee
 
 o u t _ 5 1 = W h e n   t h e   t e x t   o r   s t y l e   w i l l   c h a n g e 
 
 t x t _ 5 2 = ͋lRg
 
 o u t _ 5 2 = l e x i c a l   a n a l y s i s 
 
 t x t _ 5 3 = eQnfe,gW[&{
 
 o u t _ 5 3 = E n t e r   o r d i n a r y   t e x t   c h a r a c t e r s 
 
 t x t _ 5 4 = OX[p9eS
 
 o u t _ 5 4 = S a v e   p o i n t   c h a n g e 
 
 t x t _ 5 5 = OX[p9eS
 
 o u t _ 5 5 = S a v e   p o i n t   c h a n g e 
 
 t x t _ 5 6 = O9eSech
 
 o u t _ 5 6 = M o d i f y   r e a d - o n l y   d o c u m e n t 
 
 t x t _ 5 7 = SQ h	c
 
 o u t _ 5 7 = D o u b l e   c l i c k   o n   t h e   m o u s e   b u t t o n 
 
 t x t _ 5 8 = ݍQUSQ h
 
 o u t _ 5 8 = O n   t h e   m a r g i n 
 
 t x t _ 5 9 = ݍQS.USQ
 
 o u t _ 5 9 = R i g h t - c l i c k   o n   t h e   m a r g i n s 
 
 t x t _ 6 0 = ~;uRR[b
 
 o u t _ 6 0 = P a i n t i n g   i s   j u s t   c o m p l e t e d 
 
 t x t _ 6 1 = (u7bRh-N	b N*Nyv
 
 o u t _ 6 1 = S e l e c t   a   p r o j e c t   i n   t h e   u s e r   l i s t 
 
 t x t _ 6 2 =  h\PYu(Wg*NMOn
 
 o u t _ 6 2 = T h e   m o u s e   s t a y s   i n   a   l o c a t i o n 
 
 t x t _ 6 3 =  h\PYu(Wg*NMOn
 
 o u t _ 6 3 = T h e   m o u s e   s t a y s   i n   a   l o c a t i o n 
 
 t x t _ 6 4 = O(u.v)>e>f:y
 
 o u t _ 6 4 = U s e   k e y b o a r d   z o o m   d i s p l a y 
 
 t x t _ 6 5 = pQppe,g
 
 o u t _ 6 5 = C l i c k   o n   h o t   t e x t 
 
 t x t _ 6 6 = SQppe,g
 
 o u t _ 6 6 = D o u b l e   c l i c k   o n   h o t   t e x t 
 
 t x t _ 6 7 = ʑ>epQppe,g
 
 o u t _ 6 7 = R e l e a s e   C l i c k   h o t   t e x t 
 
 t x t _ 6 8 = USQ	gc:y&{ve,g
 
 o u t _ 6 8 = C l i c k   t h e   t e x t   w i t h   t h e   i n d i c a t o r 
 
 t x t _ 6 9 = ʑ>e	gc:y&{ve,g
 
 o u t _ 6 9 = R e l e a s e   t e x t   w i t h   a n   i n d i c a t o r 
 
 t x t _ 7 0 = USQ|TSc:y
 
 o u t _ 7 0 = C l i c k   t h e   c a l l   p r o m p t 
 
 t x t _ 7 1 = ꁨR[bRh-N	bN N*Nyv
 
 o u t _ 7 1 = A u t o m a t i c a l l y   c o m p l e t e   a   l i s t   o f   i t e m s 
 
 t x t _ 7 2 = ]SmꁨR[bRh
 
 o u t _ 7 2 = E x a m p l e s   h a v e   b e e n   c a n c e l e d 
 
 t x t _ 7 3 = ꁨR[bRhYN;mRr`e RdN N*NW[&{
 
 o u t _ 7 3 = A u t o m a t i c a l l y   c o m p l e t e   a   l i s t   o f   c h a r a c t e r s   w h e n   t h e   l i s t   i s   a c t i v e . 
 
 t x t _ 7 4 = ꁨR[bceQvQe,gT
 
 o u t _ 7 4 = A u t o m a t i c a l l y   c o m p l e t e   t h e   i n s e r t e d   t e x t 
 
 t x t _ 7 5 = ꁨR[bb(u7bRh-NzQ>f:yyv
 
 o u t _ 7 5 = A u t o m a t i c   c o m p l e t i o n   o r   p r o m i n e n t   i t e m   i n   t h e   u s e r   l i s t 
 
 t x t _ 7 6 = _&qp
 
 o u t _ 7 6 = F o c u s 
 
 t x t _ 7 7 = 1YS&qp
 
 o u t _ 7 7 = l o s e   f o c u s 
 
 t x t _ 7 8 = 	cN h].
 
 o u t _ 7 8 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 9 = ʑ>e h].
 
 o u t _ 7 9 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = SQ h].
 
 o u t _ 8 0 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 1 = 	cN hS.
 
 o u t _ 8 1 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 2 = ʑ>e hS.
 
 o u t _ 8 2 = R i g h t   c l i c k 
 
 t x t _ 8 3 = SQ hS.
 
 o u t _ 8 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 4 = yR h
 
 o u t _ 8 4 = M o v e   m o u s e 
 
 t x t _ 8 5 =  hS.USQ
 
 o u t _ 8 5 = R i g h t   c l i c k 
 
 t x t _ 8 6 = el hnn
 
 o u t _ 8 6 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 7 =  hy _cN
 
 o u t _ 8 7 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 8 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 8 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 9 = cN]~9eSN'Y\
 
 o u t _ 8 9 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 9 0 = ͑~|~wcN ͑e~;u0
 
 o u t _ 9 0 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 9 1 = sS\ kcN
 
 o u t _ 9 1 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 9 2 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 9 2 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o S h a p e . d l l   ' Hr,g2 . 0 . 0 . 9 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = b_r(ueg>f:y  wb_0Yb_0Wb_I{I{
 
 o u t _ 1 = S h a p e ,   u s e d   t o   d i s p l a y   r e c t a n g u l a r ,   p o l y g o n ,   c i r c u l a r ,   e t c . 
 
 t x t _ 2 = 8^(ucN, ZbcN, Vb_
 
 o u t _ 2 = C o m m o n   c o n t r o l ,   v i r t u a l   c o n t r o l ,   g r a p h i c s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o S h a p e . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 3 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = wb_
 
 o u t _ 7 = r e c t a n g l e 
 
 t x t _ 8 = wb_
 
 o u t _ 8 = r e c t a n g l e 
 
 t x t _ 9 = Wb_
 
 o u t _ 9 = C i r c u l a r 
 
 t x t _ 1 0 = W҉wb_
 
 o u t _ 1 0 = R o u n d e d   R e c t a n g l e 
 
 t x t _ 1 1 = ck	N҉b_
 
 o u t _ 1 1 = P o s i t i v e   t r i a n g l e 
 
 t x t _ 1 2 = P	N҉b_
 
 o u t _ 1 2 = I n v e r t e d   t r i a n g l e 
 
 t x t _ 1 3 = ]	N҉b_
 
 o u t _ 1 3 = L e f t   t r i a n g l e 
 
 t x t _ 1 4 = S	N҉b_
 
 o u t _ 1 4 = R i g h t   t r i a n g l e 
 
 t x t _ 1 5 = b_
 
 o u t _ 1 5 = d i a m o n d 
 
 t x t _ 1 6 = N҉b_
 
 o u t _ 1 6 = p e n t a g o n 
 
 t x t _ 1 7 = QN҉
 
 o u t _ 1 7 = I n n e r   f i v e   c o r n e r s 
 
 t x t _ 1 8 = mQ҉b_
 
 o u t _ 1 8 = H e x a g o n a l 
 
 t x t _ 1 9 = mQ҉b_2 
 
 o u t _ 1 9 = H e x a g o n   2 
 
 t x t _ 2 0 = kXEQ7h_
 
 o u t _ 2 0 = F i l l   s t y l e 
 
 t x t _ 2 1 = kXEQ7h_
 
 o u t _ 2 1 = F i l l   s t y l e 
 
 t x t _ 2 2 = ekXEQ
 
 o u t _ 2 2 = N o - f i l l e d 
 
 t x t _ 2 3 = ekXEQ
 
 o u t _ 2 3 = N o - f i l l e d 
 
 t x t _ 2 4 = ~r
 
 o u t _ 2 4 = S o l i d   c o l o r 
 
 t x t _ 2 5 = Fh[^
 
 o u t _ 2 5 = B o r d e r   w i d t h 
 
 t x t _ 2 6 = Fh[^
 
 o u t _ 2 6 = B o r d e r   w i d t h 
 
 t x t _ 2 7 = eFh
 
 o u t _ 2 7 = R i m l e s s 
 
 t x t _ 2 8 = ~agri_
 
 o u t _ 2 8 = L i n e   c o l o r 
 
 t x t _ 2 9 = ~agri_(Wr:SSNtef^
 
 o u t _ 2 9 = L i n e   c o l o r ,   c a n   a d j u s t   t r a n s p a r e n c y   i n   t h e   t o n i n g   a r e a 
 
 t x t _ 3 0 = kXEQri_
 
 o u t _ 3 0 = F i l l   c o l o r 
 
 t x t _ 3 1 = kXEQri_(Wr:SSNtef^
 
 o u t _ 3 1 = F i l l   c o l o r ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n i n g   a r e a 
 
 t x t _ 3 2 = S(u
 
 o u t _ 3 2 = A v a i l a b l e 
 
 t x t _ 3 3 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 3 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 3 4 = >f:y
 
 o u t _ 3 4 = d i s p l a y 
 
 t x t _ 3 5 = /f&T>f:yُ*NcN
 
 o u t _ 3 5 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 3 6 = MOnX 
 
 o u t _ 3 6 = L o c a t i o n   X 
 
 t x t _ 3 7 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 7 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 3 8 = MOnY 
 
 o u t _ 3 8 = L o c a t i o n   Y 
 
 t x t _ 3 9 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 9 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 0 = [^
 
 o u t _ 4 0 = w i d t h 
 
 t x t _ 4 1 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 1 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 2 = ؚ^
 
 o u t _ 4 2 = h e i g h t 
 
 t x t _ 4 3 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 3 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 4 4 = ^@\
 
 o u t _ 4 4 = l a y o u t 
 
 t x t _ 4 5 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 4 5 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 4 6 = 
N[
 
 o u t _ 4 6 = N o t   a n c h o r 
 
 t x t _ 4 7 = 
N[
 
 o u t _ 4 7 = N o t   a n c h o r 
 
 t x t _ 4 8 = te[^
 
 o u t _ 4 8 = A d j u s t m e n t   w i d t h 
 
 t x t _ 4 9 = ߍS
 
 o u t _ 4 9 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 5 0 = ߍ4ls^-N
 
 o u t _ 5 0 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 5 1 = teؚ^
 
 o u t _ 5 1 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 5 2 = [^Tؚ^
 
 o u t _ 5 2 = W i d t h   a n d   h e i g h t 
 
 t x t _ 5 3 = STؚ^
 
 o u t _ 5 3 = R i g h t   a n d   h e i g h t 
 
 t x t _ 5 4 = ߍ^
 
 o u t _ 5 4 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 5 5 = ^萌T[^
 
 o u t _ 5 5 = B o t t o m   a n d   w i d t h 
 
 t x t _ 5 6 = ST^
 
 o u t _ 5 6 = R i g h t   a n d   b o t t o m 
 
 t x t _ 5 7 = 4ls^-N^
 
 o u t _ 5 7 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 5 8 = Wv-N
 
 o u t _ 5 8 = V e r t i c a l 
 
 t x t _ 5 9 = Wv-NS
 
 o u t _ 5 9 = V e r t i c a l 
 
 t x t _ 6 0 = ߍ-N_
 
 o u t _ 6 0 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 6 1 =  hc
 
 o u t _ 6 1 = m o u s e   c u r s o r 
 
 t x t _ 6 2 =  h(WzS
Nvb_r
 
 o u t _ 6 2 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 6 3 = ؞
 
 o u t _ 6 3 = d e f a u l t 
 
 t x t _ 6 4 = ؞
 
 o u t _ 6 4 = d e f a u l t 
 
 t x t _ 6 5 = TSЏL
 
 o u t _ 6 5 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 6 6 = hQ{4Y
 
 o u t _ 6 6 = S t a n d a r d   a r r o w 
 
 t x t _ 6 7 = ASW[IQh
 
 o u t _ 6 7 = C r o s s   c u r s o r 
 
 t x t _ 6 8 = {4YTS
 
 o u t _ 6 8 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 6 9 = e,g]W[IQh
 
 o u t _ 6 9 = T e x t   I n g r e d i e n t s 
 
 t x t _ 7 0 = 
NS(uybkW
 
 o u t _ 7 0 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 7 1 = yR
 
 o u t _ 7 1 = m o b i l e 
 
 t x t _ 7 2 = S{4Y!!
 
 o u t _ 7 2 = D o u b l e   a r r o w 
 
 t x t _ 7 3 = S{4Y!!
 
 o u t _ 7 3 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 4 = S{4YT!!
 
 o u t _ 7 4 = D o u b l e   a r r o w 
 
 t x t _ 7 5 = S{4Y!!
 
 o u t _ 7 5 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 6 = Wv{4Y
 
 o u t _ 7 6 = V e r t i c a l   a r r o w 
 
 t x t _ 7 7 = lo
 
 o u t _ 7 7 = H o u r g l a s s 
 
 t x t _ 7 8 = KbW
 
 o u t _ 7 8 = g e s t u r e 
 
 t x t _ 7 9 = DR
 
 o u t _ 7 9 = A d d i t i o n a l 
 
 t x t _ 8 0 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 8 0 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 8 1 = c:y
 
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 
 t x t _ 8 2 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 8 2 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 8 3 = lt7h_
 
 o u t _ 8 3 = B a l l o o n   s t y l e 
 
 t x t _ 8 4 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 8 4 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 8 5 = 	cN h].
 
 o u t _ 8 5 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 6 = ʑ>e h].
 
 o u t _ 8 6 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 7 = SQ h].
 
 o u t _ 8 7 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 8 = 	cN hS.
 
 o u t _ 8 8 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 9 = ʑ>e hS.
 
 o u t _ 8 9 = R i g h t   c l i c k 
 
 t x t _ 9 0 = SQ hS.
 
 o u t _ 9 0 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 1 = yR h
 
 o u t _ 9 1 = M o v e   m o u s e 
 
 t x t _ 9 2 =  hS.USQ
 
 o u t _ 9 2 = R i g h t   c l i c k 
 
 t x t _ 9 3 = el hnn
 
 o u t _ 9 3 = R o t a t i n g   m o u s e   w h e e l 
 
 
 
 N o d e = P r o S l i d e r . d l l   ' Hr,g2 . 0 . 0 . 9 9   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = nWW
 
 o u t _ 1 = S l i d e r 
 
 t x t _ 2 = ibU\cN
 
 o u t _ 2 = E x p a n s i o n   c o n t r o l 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o S l i d e r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 1 1 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = ;R^(W^
 
 o u t _ 7 = D r e s s   a t   t h e   b o t t o m 
 
 t x t _ 8 = ;R^(Wv
 
 o u t _ 8 = T i g h t e n i n g   a t   t h e   t o p 
 
 t x t _ 9 = ;R^(W^
 
 o u t _ 9 = D r e s s   a t   t h e   b o t t o m 
 
 t x t _ 1 0 = ;R^(W]
 
 o u t _ 1 0 = T h e   s c a l e   i s   o n   t h e   l e f t 
 
 t x t _ 1 1 = ;R^(WS
 
 o u t _ 1 1 = D r e s s i n g   i n   t h e   r i g h t 
 
 t x t _ 1 2 = ;R^(W
NN
 
 o u t _ 1 2 = D r e s s i n g   i s   u p   a n d   d o w n 
 
 t x t _ 1 3 = ;R^(W]S
 
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 
 t x t _ 1 4 = Xϑ;R^
 
 o u t _ 1 4 = I n c r e m e n t a l   s c a l e 
 
 t x t _ 1 5 = k*NXϑ	g N*N;R^h0
 
 o u t _ 1 5 = E a c h   i n c r e m e n t   h a s   a   s c a l e   t a g . 
 
 t x t _ 1 6 = e;R^
 
 o u t _ 1 6 = N o   s c a l e 
 
 t x t _ 1 7 = 
N>f:yNUO;R^h0
 
 o u t _ 1 7 = N o   s c a l e   m a r k e r s   a r e   d i s p l a y e d . 
 
 t x t _ 1 8 = 	bV
 
 o u t _ 1 8 = S e l e c t i o n   r a n g e 
 
 t x t _ 1 9 = N>f:y	bV0	bVv _YT~_gMOnv;R^h>f:y:N	N҉b_
N/fWvZ~	v^N	bVzQ>f:y0
 
 o u t _ 1 9 = O n l y   t h e   s e l e c t i o n   r a n g e   i s   d i s p l a y e d . 
 
 t x t _ 2 0 = S9enWW
 
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 
 t x t _ 2 1 = AQO(uT B M _ S E T T H U M B L E N G T H mo`f9enWWv'Y\0
 
 o u t _ 2 1 = A l l o w s   t h e   u s e   o f   T B M _ S E T T H U M B L E N G T H   m e s s a g e s   t o   c h a n g e   t h e   s i z e   o f   t h e   s l i d e r . 
 
 t x t _ 2 2 = enWW
 
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 
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N>f:ynWW0
 
 o u t _ 2 3 = D o   n o t   d i s p l a y   s l i d e r s . 
 
 t x t _ 2 4 = c:yMOn
 
 o u t _ 2 4 = T i p   l o c a t i o n 
 
 t x t _ 2 5 = *hcN/ec]wQc:y0S_O(udk7h_R^ N*Nߍ*cNe[OꁨRR^ N*N>f:ynWWS_MRMOnv؞T o o l T i p cN0`SNO(uT B M _ S E T T I P S I D E mo`f9e]wQc:yv>f:yMOn0
 
 o u t _ 2 5 = T r a c e   l o c k e r   c o n t r o l   s u p p o r t   T o o l   T i p s . 
 
 t x t _ 2 6 =  g'Y<P
 
 o u t _ 2 6 = M a x i m u m 
 
 t x t _ 2 7 = nRagv g'Y<P
 
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 
 t x t _ 2 8 =  g\<P
 
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 
 t x t _ 2 9 = nRagv g\<P
 
 o u t _ 2 9 = S t r i k e   b a r   m i n i m u m 
 
 t x t _ 3 0 = <P
 
 o u t _ 3 0 = v a l u e 
 
 t x t _ 3 1 = nRagRY<P
 
 o u t _ 3 1 = R o l l i n g   b a r   i n i t i a l   v a l u e 
 
 t x t _ 3 2 = s
 
 o u t _ 3 2 = f r e q u e n c y 
 
 t x t _ 3 3 = n;R^~hs0
 
 o u t _ 3 3 = S e t   t h e   t i c k   t a g   i n t e r v a l   f r e q u e n c y . 
 
 t x t _ 3 4 = ̀ofr
 
 o u t _ 3 4 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 3 5 = (uN(W[a-N>f:ye,gTVb_v̀ofr(Wr:SSNtef^
 
 o u t _ 3 5 = U s e d   t o   d i s p l a y   t h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t ,   a d j u s t i n g   t r a n s p a r e n c y   i n   t h e   t o n e r   a r e a 
 
 t x t _ 3 6 = S(u
 
 o u t _ 3 6 = A v a i l a b l e 
 
 t x t _ 3 7 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 7 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 3 8 = >f:y
 
 o u t _ 3 8 = d i s p l a y 
 
 t x t _ 3 9 = /f&T>f:yُ*NcN
 
 o u t _ 3 9 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 0 = MOnX 
 
 o u t _ 4 0 = L o c a t i o n   X 
 
 t x t _ 4 1 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 1 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 2 = MOnY 
 
 o u t _ 4 2 = L o c a t i o n   Y 
 
 t x t _ 4 3 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 3 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 4 = [^
 
 o u t _ 4 4 = w i d t h 
 
 t x t _ 4 5 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 5 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 6 = ؚ^
 
 o u t _ 4 6 = h e i g h t 
 
 t x t _ 4 7 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 7 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 4 8 = ^@\
 
 o u t _ 4 8 = l a y o u t 
 
 t x t _ 4 9 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 4 9 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 5 0 = 
N[
 
 o u t _ 5 0 = N o t   a n c h o r 
 
 t x t _ 5 1 = 
N[
 
 o u t _ 5 1 = N o t   a n c h o r 
 
 t x t _ 5 2 = te[^
 
 o u t _ 5 2 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 3 = ߍS
 
 o u t _ 5 3 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 5 4 = ߍ4ls^-N
 
 o u t _ 5 4 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 5 5 = teؚ^
 
 o u t _ 5 5 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 5 6 = [^Tؚ^
 
 o u t _ 5 6 = W i d t h   a n d   h e i g h t 
 
 t x t _ 5 7 = STؚ^
 
 o u t _ 5 7 = R i g h t   a n d   h e i g h t 
 
 t x t _ 5 8 = ߍ^
 
 o u t _ 5 8 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 5 9 = ^萌T[^
 
 o u t _ 5 9 = B o t t o m   a n d   w i d t h 
 
 t x t _ 6 0 = ST^
 
 o u t _ 6 0 = R i g h t   a n d   b o t t o m 
 
 t x t _ 6 1 = 4ls^-N^
 
 o u t _ 6 1 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 2 = Wv-N
 
 o u t _ 6 2 = V e r t i c a l 
 
 t x t _ 6 3 = Wv-NS
 
 o u t _ 6 3 = V e r t i c a l 
 
 t x t _ 6 4 = ߍ-N_
 
 o u t _ 6 4 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 6 5 =  hc
 
 o u t _ 6 5 = m o u s e   c u r s o r 
 
 t x t _ 6 6 =  h(WzS
Nvb_r
 
 o u t _ 6 6 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 6 7 = ؞
 
 o u t _ 6 7 = d e f a u l t 
 
 t x t _ 6 8 = ؞
 
 o u t _ 6 8 = d e f a u l t 
 
 t x t _ 6 9 = TSЏL
 
 o u t _ 6 9 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 7 0 = hQ{4Y
 
 o u t _ 7 0 = S t a n d a r d   a r r o w 
 
 t x t _ 7 1 = ASW[IQh
 
 o u t _ 7 1 = C r o s s   c u r s o r 
 
 t x t _ 7 2 = {4YTS
 
 o u t _ 7 2 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 7 3 = e,g]W[IQh
 
 o u t _ 7 3 = T e x t   I n g r e d i e n t s 
 
 t x t _ 7 4 = 
NS(uybkW
 
 o u t _ 7 4 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 7 5 = yR
 
 o u t _ 7 5 = m o b i l e 
 
 t x t _ 7 6 = S{4Y!!
 
 o u t _ 7 6 = D o u b l e   a r r o w 
 
 t x t _ 7 7 = S{4Y!!
 
 o u t _ 7 7 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 8 = S{4YT!!
 
 o u t _ 7 8 = D o u b l e   a r r o w 
 
 t x t _ 7 9 = S{4Y!!
 
 o u t _ 7 9 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 8 0 = Wv{4Y
 
 o u t _ 8 0 = V e r t i c a l   a r r o w 
 
 t x t _ 8 1 = lo
 
 o u t _ 8 1 = H o u r g l a s s 
 
 t x t _ 8 2 = KbW
 
 o u t _ 8 2 = g e s t u r e 
 
 t x t _ 8 3 = DR
 
 o u t _ 8 3 = A d d i t i o n a l 
 
 t x t _ 8 4 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 8 4 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 8 5 = [*
 
 o u t _ 8 5 = n a v i g a t i o n 
 
 t x t _ 8 6 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 8 6 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 8 7 = c:y
 
 o u t _ 8 7 = p r o m p t 
 
 t x t _ 8 8 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 8 8 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 8 9 = lt7h_
 
 o u t _ 8 9 = B a l l o o n   s t y l e 
 
 t x t _ 9 0 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 9 0 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 9 1 = b>e
 
 o u t _ 9 1 = D r a g   a n d   d r o p 
 
 t x t _ 9 2 = zS/f&TcSb>eeN0
 
 o u t _ 9 2 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 9 3 = Su4ls^nR
 
 o u t _ 9 3 = H o r i z o n t a l   r o l l i n g 
 
 t x t _ 9 4 = SuWvnR
 
 o u t _ 9 4 = V e r t i c a l   s c r o l l i n g 
 
 t x t _ 9 5 = 	gsQ~Vd\OvOo`
 
 o u t _ 9 5 = I n f o r m a t i o n   a b o u t   d r a w i n g   o p e r a t i o n s 
 
 t x t _ 9 6 = ck(Wʑ>e hUc
 
 o u t _ 9 6 = R e l e a s e   m o u s e   c a p t u r e 
 
 t x t _ 9 7 = 	cN h].
 
 o u t _ 9 7 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 8 = ʑ>e h].
 
 o u t _ 9 8 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 9 = SQ h].
 
 o u t _ 9 9 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 0 = 	cN hS.
 
 o u t _ 1 0 0 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 1 = ʑ>e hS.
 
 o u t _ 1 0 1 = R i g h t   c l i c k 
 
 t x t _ 1 0 2 = SQ hS.
 
 o u t _ 1 0 2 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 3 = yR h
 
 o u t _ 1 0 3 = M o v e   m o u s e 
 
 t x t _ 1 0 4 =  hS.USQ
 
 o u t _ 1 0 4 = R i g h t   c l i c k 
 
 t x t _ 1 0 5 = el hnn
 
 o u t _ 1 0 5 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 0 6 =  hy _cN
 
 o u t _ 1 0 6 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 0 7 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 0 7 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 0 8 = cN]~9eSN'Y\
 
 o u t _ 1 0 8 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 0 9 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 0 9 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 1 0 = sS\ kcN
 
 o u t _ 1 1 0 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 1 1 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 1 1 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o S Q L i t e 3 . d l l   ' Hr,g2 . 0 . 0 . 1 0 1   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 3   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = S Q L i t e 3   penc^~r0Mn0NR'`v  S Q L   penc^_d
 
 o u t _ 1 = S Q L I T E 3   d a t a b a s e ,   g r e e n ,   z e r o   c o n f i g u r a t i o n ,   t r a n s a c t i o n a l   S Q L   d a t a b a s e   e n g i n e 
 
 t x t _ 2 = penc^
 
 o u t _ 2 = d a t a b a s e 
 
 t x t _ 3 = "N1Ypenc^v  l i b s q l i t e 3 _ x 6 4 . a   eN͑e[ňV F B 
 
 o u t _ 3 = L o s t   d a t a b a s e   Q L i t e 3 _ x 6 4 . a   f i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 4 = "N1Ypenc^v  l i b s q l i t e 3 . a   eN͑e[ňV F B 
 
 o u t _ 4 = L o s t   d a t a b a s e   Q L i t e 3 . a   f i l e s ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 5 = "N1Ypenc^v  s q l i t e 3 _ x 6 4 . d l l   eN͑e[ňV F B 
 
 o u t _ 5 = L o s t   d a t a b a s e   S Q L I T E 3 _ X 6 4 . D L L   f i l e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 6 = "N1Ypenc^v  s q l i t e 3 . d l l   eN͑e[ňV F B 
 
 o u t _ 6 = L o s t   t h e   S Q L I T E 3 . D L L   f i l e   o f   t h e   d a t a b a s e ,   p l e a s e   r e i n s t a l l   t h e   V F B 
 
 t x t _ 7 = cN^\'`MneN"N1Y
 
 o u t _ 7 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 8 = cN^\'`MnelS
 
 o u t _ 8 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 9 = cN^\'`MnQ[_8^
 
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 
 t x t _ 1 0 = cNNNMneN"N1Y
 
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 
 t x t _ 1 1 = cNNNMnelS
 
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 
 t x t _ 1 2 = ُ̑/fcNv^\'`TNNp
T
 
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 
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 
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 
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T
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 
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 
 t x t _ 1 = 
Ty
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 
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Ty
Ty
NUSr(u S Q L i t e 3  V:Nُ/fQn
Ty0
 
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 
 t x t _ 3 = e_
 
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 
 t x t _ 4 = penc^_dcOe_Qn_d\OE X E S'YeN1 M B Yn_d &^*ND L L eN0
 
 o u t _ 4 = T h e   d a t a b a s e   e n g i n e   p r o v i d e s   m o d e ,   t h e   b u i l t - i n   e n g i n e   w i l l   b e   E X E   t o   m a k e   a   l a r g e   f i l e   1 M B ,   a n d   t h e   e x t e r n a l   e n g i n e   r e q u i r e s   a   D L L   f i l e . 
 
 t x t _ 5 = Qnpenc^_d
 
 o u t _ 5 = B u i l t - i n   d a t a b a s e   e n g i n e 
 
 t x t _ 6 = Qnpenc^_d
 
 o u t _ 6 = B u i l t - i n   d a t a b a s e   e n g i n e 
 
 t x t _ 7 = Y&^D L L _deN
 
 o u t _ 7 = T a k e   t h e   D L L   e n g i n e   f i l e 
 
 t x t _ 8 = MOnX 
 
 o u t _ 8 = L o c a t i o n   X 
 
 t x t _ 9 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 9 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 0 = MOnY 
 
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 
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NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 1 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 2 = DR
 
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 
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 
 t x t _ 1 4 = g~g
 
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 
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 
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 N o d e = P r o S t a t u s B a r . d l l   ' Hr,g2 . 0 . 0 . 1 0 6   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 3 7   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = S t a u s F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
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 
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 
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 
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 
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 
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 
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 
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 
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 t x t _ 8 = r`h]~O9e`OOX[O9eT
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 
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 
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 
 t x t _ 1 1 = r`hn
 
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 t x t _ 1 2 = e,g
 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
 t x t _ 2 1 = %
 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
 o u t _ 2 7 = U n i t   p i x e l s ,   s e t   0   i s   a u t o m a t i c ,   s u p p o r t   h i g h   D P I 
 
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 
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 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 2 9 = r`h8l܏(WzS^
 
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 
 t x t _ 3 0 = ibU\cN
 
 o u t _ 3 0 = E x p a n s i o n   c o n t r o l 
 
 t x t _ 3 1 = cN^\'`MneN"N1Y
 
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 
 t x t _ 3 2 = cN^\'`MnelS
 
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 
 t x t _ 3 3 = cN^\'`MnQ[_8^
 
 o u t _ 3 3 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 3 4 = cNNNMneN"N1Y
 
 o u t _ 3 4 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 3 5 = cNNNMnelS
 
 o u t _ 3 5 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 3 6 = ُ̑/fcNv^\'`TNNp
T
 
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 
 t x t _ 3 7 = cN^\'`
 
 o u t _ 3 7 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o S t a t u s B a r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 4 3 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
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 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
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 
 t x t _ 3 = z<h
 
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 
 t x t _ 4 = Yz<hQ[n
 
 o u t _ 4 = M u l t i - p a n e   c o n t e n t   s e t t i n g 
 
 t x t _ 5 = teg
 
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 
 t x t _ 6 = r`hcN\S+Tr`hSzv'Y\teg0teg{|<ON[:\[vFh[/f N*Nwb_:SW(u7bSNpQv^bRegte6rzSv'Y\0
 
 o u t _ 6 = T h e   s t a t u s   b a r   c o n t r o l   w i l l   c o n t a i n   t h e   s i z e   a d j u s t m e n t   h a n d l e   o n   t h e   r i g h t   s i d e   o f   t h e   s t a t u s   b a r . 
 
 t x t _ 7 = ]wQc:y
 
 o u t _ 7 = t o o l t i p 
 
 t x t _ 8 = /f&T/T(u]wQc:yYz<heSNnk*Nz<h]wQc:y/f
N/fc:y[N0
 
 o u t _ 8 = W h e t h e r   t o   e n a b l e   t o o l t i p s ,   y o u   c a n   s e t   e a c h   p a n e   t o o l   t i p   w h e n   y o u   m u l t i p l i p ,   i s   i t   p r o m p t e d . 
 
 t x t _ 9 = S(u
 
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 
 t x t _ 1 0 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 0 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 1 = >f:y
 
 o u t _ 1 1 = d i s p l a y 
 
 t x t _ 1 2 = /f&T>f:yُ*NcN
 
 o u t _ 1 2 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 1 3 = W[SO
 
 o u t _ 1 3 = F o n t 
 
 t x t _ 1 4 = (uNdk[ave,gW[SO0
 
 o u t _ 1 4 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 1 5 = ̀ofr
 
 o u t _ 1 5 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 1 6 = nr`hv̀ofrn  C L R _ D E F A U L T   e|~(u؞r0
 
 o u t _ 1 6 = S e t   t h e   b a c k g r o u n d   c o l o r   o f   t h e   s t a t u s   b a r   t o   s e t   t h e   C L R _ D E F A U L T ,   t h e   s y s t e m   u s e s   t h e   d e f a u l t   c o l o r . 
 
 t x t _ 1 7 =  g\ؚ^
 
 o u t _ 1 7 = M i n i m u m   h e i g h t 
 
 t x t _ 1 8 = nr`h~V:SWv g\ؚ^( 0 <P:N|~ꁨR) 0~V:SW
NSbzSvFh01 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 8 = S e t   t h e   m i n i m u m   h e i g h t   o f   t h e   s t a t u s   s e c t i o n   ( 0   v a l u e   i s   a u t o m a t i c ) . 
 
 t x t _ 1 9 = DR
 
 o u t _ 1 9 = A d d i t i o n a l 
 
 t x t _ 2 0 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 2 0 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 2 1 = [*
 
 o u t _ 2 1 = n a v i g a t i o n 
 
 t x t _ 2 2 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 2 2 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 2 3 = (u7b](WcNUSQ h].
 
 o u t _ 2 3 = U s e r s   h a v e   c l i c k   t h e   l e f t   m o u s e   b u t t o n   i n   t h e   c o n t r o l 
 
 t x t _ 2 4 = (u7b](WcNSQ h].
 
 o u t _ 2 4 = T h e   u s e r   h a s   d o u b l e d   t h e   l e f t   b u t t o n   i n   t h e   c o n t r o l 
 
 t x t _ 2 5 = (u7b](WcNUSQ hS.
 
 o u t _ 2 5 = U s e r s   h a v e   r i g h t   c l i c k   o n   t h e   c o n t r o l 
 
 t x t _ 2 6 = (u7b](WcNSQ hS.
 
 o u t _ 2 6 = U s e r s   h a v e   d o u b l e d   t h e   m o u s e   b u t t o n   i n   t h e   c o n t r o l 
 
 t x t _ 2 7 = {US!j_VS B _ S I M P L E mo`9eS
 
 o u t _ 2 7 = S i m p l e   m o d e   c h a n g e s   d u e   t o   S B _ S I M P L E   m e s s a g e 
 
 t x t _ 2 8 = ~z<h z<h&^~^\'`	
 
 o u t _ 2 8 = S e l f - p a i n t e d   p a n e   ( r e q u i r e s   p a n e   w i t h   s e l f - p a i n t i n g   p r o p e r t i e s ) 
 
 t x t _ 2 9 = 	cN h].
 
 o u t _ 2 9 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 3 0 = ʑ>e h].
 
 o u t _ 3 0 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 3 1 = SQ h].
 
 o u t _ 3 1 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 3 2 = 	cN hS.
 
 o u t _ 3 2 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 3 3 = ʑ>e hS.
 
 o u t _ 3 3 = R i g h t   c l i c k 
 
 t x t _ 3 4 = SQ hS.
 
 o u t _ 3 4 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 3 5 = yR h
 
 o u t _ 3 5 = M o v e   m o u s e 
 
 t x t _ 3 6 =  hS.USQ
 
 o u t _ 3 6 = R i g h t   c l i c k 
 
 t x t _ 3 7 = el hnn
 
 o u t _ 3 7 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 3 8 =  hy _cN
 
 o u t _ 3 8 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 3 9 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 3 9 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 4 0 = cN]~9eSN'Y\
 
 o u t _ 4 0 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 4 1 = ͑~|~wcN ͑e~;u0
 
 o u t _ 4 1 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 4 2 = sS\ kcN
 
 o u t _ 4 2 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 4 3 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 4 3 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o T a b C o n t r o l . d l l   ' Hr,g2 . 0 . 0 . 1 1 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 2 7   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = c u s t o m T A B   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = h~{peϑ
 
 o u t _ 1 = N u m b e r   o f   l a b e l s : 
 
 t x t _ 2 = 
N~[zS
 
 o u t _ 2 = N e w   m e n u 
 
 t x t _ 3 = 	yO9e`O  QMROX[T
 
 o u t _ 3 = O p t i o n s   a r e   m o d i f i e d ,   d o   y o u   n e e d   t o   s a v e   b e f o r e   y o u ? 
 
 t x t _ 4 = wv RdT
 
 o u t _ 4 = D o   y o u   r e a l l y   w a n t   t o   d e l e t e   i t ? 
 
 t x t _ 5 = 	yaScNv^\'`
 
 o u t _ 5 = T a b   C o n t r o l   P r o p e r t i e s 
 
 t x t _ 6 = nx[
 
 o u t _ 6 = d e t e r m i n e 
 
 t x t _ 7 = Sm
 
 o u t _ 7 = c a n c e l 
 
 t x t _ 8 = %
 
 o u t _ 8 = %
 
 t x t _ 9 = %
 
 o u t _ 9 = %
 
 t x t _ 1 0 = eX
 
 o u t _ 1 0 = A d d   n e w 
 
 t x t _ 1 1 = ceQ
 
 o u t _ 1 1 = i n s e r t 
 
 t x t _ 1 2 =  Rd
 
 o u t _ 1 2 = d e l e t e 
 
 t x t _ 1 3 = . . . 
 
 o u t _ 1 3 = . . . 
 
 t x t _ 1 4 = h
 
 o u t _ 1 4 = t i t l e : 
 
 t x t _ 1 5 = Vh
 
 o u t _ 1 5 = i c o n : 
 
 t x t _ 1 6 = ~[P[zSzS n:NP[zS	
 
 o u t _ 1 6 = B i n d i n g   s u b - w i n d o w :   ( w i n d o w   n e e d s   t o   b e   s e t   t o   t h e   s u b - w i n d o w ) 
 
 t x t _ 1 7 = :NS_MR	[v	yaS
 
 o u t _ 1 7 = S e t   a s   t h e   c u r r e n t l y   s e l e c t e d   t a b 
 
 t x t _ 1 8 = DRpencpe<P	
 
 o u t _ 1 8 = A d d i t i o n a l   d a t a   ( v a l u e ) : 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 9 = Yh~{
 
 o u t _ 1 9 = M u l t i - l a b e l 
 
 t x t _ 2 0 = ibU\cN, Rh
 
 o u t _ 2 0 = E x p a n s i o n   c o n t r o l s ,   l i s t 
 
 t x t _ 2 1 = cN^\'`MneN"N1Y
 
 o u t _ 2 1 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 2 2 = cN^\'`MnelS
 
 o u t _ 2 2 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 2 3 = cN^\'`MnQ[_8^
 
 o u t _ 2 3 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 2 4 = cNNNMneN"N1Y
 
 o u t _ 2 4 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 2 5 = cNNNMnelS
 
 o u t _ 2 5 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 2 6 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 2 6 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 2 7 = cN^\'`
 
 o u t _ 2 7 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o T a b C o n t r o l . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 3 0 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = h~{(Wv
 
 o u t _ 7 = L a b e l   a t   t h e   t o p 
 
 t x t _ 8 = h~{(Wv
 
 o u t _ 8 = L a b e l   a t   t h e   t o p 
 
 t x t _ 9 = h~{(W^
 
 o u t _ 9 = L a b e l   a t   t h e   b o t t o m 
 
 t x t _ 1 0 = h~{(W]
 
 o u t _ 1 0 = L a b e l   o n   t h e   l e f t 
 
 t x t _ 1 1 = h~{(WS
 
 o u t _ 1 1 = L a b e l   o n   t h e   r i g h t 
 
 t x t _ 1 2 = ꁚ[penc
 
 o u t _ 1 2 = C u s t o m i z e d   d a t a 
 
 t x t _ 1 3 = ꁚ[INyvpenc
 
 o u t _ 1 3 = C u s t o m   p r o j e c t   d a t a 
 
 t x t _ 1 4 = V[[^
 
 o u t _ 1 4 = F i x e d   w i d t h 
 
 t x t _ 1 5 = @b	gh~{/f N7hv[^
 
 o u t _ 1 5 = A l l   l a b e l s   a r e   t h e   s a m e   w i d t h 
 
 t x t _ 1 6 = YL
 
 o u t _ 1 6 = M u l t i - l i n e 
 
 t x t _ 1 7 =  NL
NY>f:ye/f&TYL>f:yhQh~{0
 
 o u t _ 1 7 = W h e t h e r   i t   i s   n o t   d i s p l a y e d   i n   a   r o w ,   i t   i s   m u l t i - l i n e   d i s p l a y   a l l   t a g s . 
 
 t x t _ 1 8 = 	c!j_
 
 o u t _ 1 8 = B u t t o n   m o d e 
 
 t x t _ 1 9 = h~{>f:y:N	c
 
 o u t _ 1 9 = L a b e l   i s   d i s p l a y e d   a s   b u t t o n 
 
 t x t _ 2 0 = 
NnR
 
 o u t _ 2 0 = D o   n o t   s c r o l l 
 
 t x t _ 2 1 = 	bvQNh~{e
N h~{unR0RzzvS NO
 
 o u t _ 2 1 = W h e n   y o u   s e l e c t   a n o t h e r   t a g ,   y o u   d o n ' t   n e e d   t h e   t a b   t o   s c r o l l   t o   t h e   o t h e r   s i d e   o f   t h e   s p a c e . 
 
 t x t _ 2 2 = Y	
 
 o u t _ 2 2 = M u l t i p l e   c h o i c e 
 
 t x t _ 2 3 = S_O(u	c!j_eSN	bY*Nh~{0
 
 o u t _ 2 3 = W h e n   u s i n g   t h e   b u t t o n   m o d e ,   y o u   c a n   s e l e c t   m u l t i p l e   t a g s . 
 
 t x t _ 2 4 = s^	c
 
 o u t _ 2 4 = F l a t   b u t t o n 
 
 t x t _ 2 5 = 	[vh~{)ۏ0R̀ofTvQ[h~{~6Rcs^0
 
 o u t _ 2 5 = T h e   s e l e c t e d   l a b e l   i s   i n d e n t e d   t o   t h e   b a c k g r o u n d   a n d   o t h e r   l a b e l s . 
 
 t x t _ 2 6 = ]Vh
 
 o u t _ 2 6 = L e f t   i c o n 
 
 t x t _ 2 7 = V[[^eVh>en(W]0
 
 o u t _ 2 7 = W h e n   a   f i x e d   w i d t h   i s   p l a c e d   o n   t h e   l e f t . 
 
 t x t _ 2 8 = ]h~{
 
 o u t _ 2 8 = L e f t   l a b e l 
 
 t x t _ 2 9 = V[[^eh~{>en(W]0
 
 o u t _ 2 9 = W h e n   t h e   f i x e d   w i d t h   i s   f i x e d ,   t h e   l a b e l   i s   p l a c e d   o n   t h e   l e f t . 
 
 t x t _ 3 0 = pp*
 
 o u t _ 3 0 = H o t s p o t   t r a c k 
 
 t x t _ 3 1 =  h`\P(Wh~{eꁨRzQ>f:y0
 
 o u t _ 3 1 = W h e n   t h e   m o u s e   h o v e r   i s   l a b e l e d ,   i t   a u t o m a t i c a l l y   h i g h l i g h t s . 
 
 t x t _ 3 2 = &qp	c
 
 o u t _ 3 2 = F o c u s   b u t t o n 
 
 t x t _ 3 3 = 	c!j_eS_h~{ hpQec6eeQ&qp0
 
 o u t _ 3 3 = W h e n   t h e   b u t t o n   m o d e ,   t h e   i n p u t   f o c u s   i s   r e c e i v e d   w h e n   t h e   l a b e l   i s   c l i c k e d   b y   t h e   m o u s e . 
 
 t x t _ 3 4 = e&qp
 
 o u t _ 3 4 = U n f o c a l 
 
 t x t _ 3 5 = h~{8l܏
Nc6eeQ&qp0
 
 o u t _ 3 5 = T h e   l a b e l   n e v e r   r e c e i v e   i n p u t   f o c u s . 
 
 t x t _ 3 6 = h~{c:y
 
 o u t _ 3 6 = T a g   p r o m p t 
 
 t x t _ 3 7 = cN
Nvh~{>f:y]wQc:y
 
 o u t _ 3 7 = L a b e l   d i s p l a y   t o o l   t i p s   o n   t h e   c o n t r o l 
 
 t x t _ 3 8 = ~
 
 o u t _ 3 8 = S e l f - p a i n t e d 
 
 t x t _ 3 9 = cN1u]QNx~6R0
 
 o u t _ 3 9 = T h e   c o n t r o l   i s   d r a w n   b y   y o u r   o w n   c o d e . 
 
 t x t _ 4 0 = WvzzMO
 
 o u t _ 4 0 = V e r t i c a l   v a c a n c y 
 
 t x t _ 4 1 = nk*Nh~{vVhTh~{-Nvh~{cNvWvkXEQϑ0
 
 o u t _ 4 1 = S e t   t h e   v e r t i c a l   f i l l   a m o u n t   o f   t h e   i c o n   o f   e a c h   t a g   a n d   t a g   c o n t r o l   i n   t h e   t a g . 
 
 t x t _ 4 2 = 4ls^zzMO
 
 o u t _ 4 2 = H o r i z o n t a l   v a c a n c y 
 
 t x t _ 4 3 = nk*Nh~{vVhTh~{-Nvh~{cNv4ls^kXEQϑ0
 
 o u t _ 4 3 = S e t   t h e   h o r i z o n t a l   f i l l e r   o f   e a c h   t a g   i c o n   a n d   t a g   c o n t r o l   i n   t h e   t a g . 
 
 t x t _ 4 4 = h~{ؚ^
 
 o u t _ 4 4 = T a g   h e i g h t 
 
 t x t _ 4 5 = n	yaScN	yaSvؚ^(uNT C M _ S E T I T E M S I Z E 	
 
 o u t _ 4 5 = S e t   t h e   h e i g h t   o f   t h e   t a b   c o n t r o l   t a b   ( f o r   T C M _ S E T I T E T I Z I Z E ) 
 
 t x t _ 4 6 = h~{[^
 
 o u t _ 4 6 = L a b e l   w i d t h 
 
 t x t _ 4 7 = n	yaScN	yaSv[^(uNT C M _ S E T I T E M S I Z E 	dk^\'`Nq_TV[[^!j_n0
 
 o u t _ 4 7 = S e t t i n g   t h e   W i d t h   o f   t h e   T a b   C o n t r o l   t a b   ( f o r   T C M _ S E T I T E T E T I Z I Z E )   T h i s   p r o p e r t y   o n l y   a f f e c t s   t h e   f i x e d   w i d t h   m o d e   s e t t i n g s . 
 
 t x t _ 4 8 = S(u
 
 o u t _ 4 8 = A v a i l a b l e 
 
 t x t _ 4 9 = /f&TAQSNO(uُ*NcN
 
 o u t _ 4 9 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 5 0 = >f:y
 
 o u t _ 5 0 = d i s p l a y 
 
 t x t _ 5 1 = /f&T>f:yُ*NcN
 
 o u t _ 5 1 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 5 2 = MOnX 
 
 o u t _ 5 2 = L o c a t i o n   X 
 
 t x t _ 5 3 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 3 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 4 = MOnY 
 
 o u t _ 5 4 = L o c a t i o n   Y 
 
 t x t _ 5 5 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 5 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 6 = [^
 
 o u t _ 5 6 = w i d t h 
 
 t x t _ 5 7 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 7 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 5 8 = ؚ^
 
 o u t _ 5 8 = h e i g h t 
 
 t x t _ 5 9 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 9 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 6 0 = ^@\
 
 o u t _ 6 0 = l a y o u t 
 
 t x t _ 6 1 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 6 1 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 6 2 = 
N[
 
 o u t _ 6 2 = N o t   a n c h o r 
 
 t x t _ 6 3 = 
N[
 
 o u t _ 6 3 = N o t   a n c h o r 
 
 t x t _ 6 4 = te[^
 
 o u t _ 6 4 = A d j u s t m e n t   w i d t h 
 
 t x t _ 6 5 = ߍS
 
 o u t _ 6 5 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 6 6 = ߍ4ls^-N
 
 o u t _ 6 6 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 6 7 = teؚ^
 
 o u t _ 6 7 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 6 8 = [^Tؚ^
 
 o u t _ 6 8 = W i d t h   a n d   h e i g h t 
 
 t x t _ 6 9 = STؚ^
 
 o u t _ 6 9 = R i g h t   a n d   h e i g h t 
 
 t x t _ 7 0 = ߍ^
 
 o u t _ 7 0 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 7 1 = ^萌T[^
 
 o u t _ 7 1 = B o t t o m   a n d   w i d t h 
 
 t x t _ 7 2 = ST^
 
 o u t _ 7 2 = R i g h t   a n d   b o t t o m 
 
 t x t _ 7 3 = 4ls^-N^
 
 o u t _ 7 3 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 7 4 = Wv-N
 
 o u t _ 7 4 = V e r t i c a l 
 
 t x t _ 7 5 = Wv-NS
 
 o u t _ 7 5 = V e r t i c a l 
 
 t x t _ 7 6 = ߍ-N_
 
 o u t _ 7 6 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 7 7 =  hc
 
 o u t _ 7 7 = m o u s e   c u r s o r 
 
 t x t _ 7 8 =  h(WzS
Nvb_r
 
 o u t _ 7 8 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 7 9 = ؞
 
 o u t _ 7 9 = d e f a u l t 
 
 t x t _ 8 0 = ؞
 
 o u t _ 8 0 = d e f a u l t 
 
 t x t _ 8 1 = TSЏL
 
 o u t _ 8 1 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 8 2 = hQ{4Y
 
 o u t _ 8 2 = S t a n d a r d   a r r o w 
 
 t x t _ 8 3 = ASW[IQh
 
 o u t _ 8 3 = C r o s s   c u r s o r 
 
 t x t _ 8 4 = {4YTS
 
 o u t _ 8 4 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 8 5 = e,g]W[IQh
 
 o u t _ 8 5 = T e x t   I n g r e d i e n t s 
 
 t x t _ 8 6 = 
NS(uybkW
 
 o u t _ 8 6 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 8 7 = yR
 
 o u t _ 8 7 = m o b i l e 
 
 t x t _ 8 8 = S{4Y!!
 
 o u t _ 8 8 = D o u b l e   a r r o w 
 
 t x t _ 8 9 = S{4Y!!
 
 o u t _ 8 9 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 0 = S{4YT!!
 
 o u t _ 9 0 = D o u b l e   a r r o w 
 
 t x t _ 9 1 = S{4Y!!
 
 o u t _ 9 1 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 2 = Wv{4Y
 
 o u t _ 9 2 = V e r t i c a l   a r r o w 
 
 t x t _ 9 3 = lo
 
 o u t _ 9 3 = H o u r g l a s s 
 
 t x t _ 9 4 = KbW
 
 o u t _ 9 4 = g e s t u r e 
 
 t x t _ 9 5 = DR
 
 o u t _ 9 5 = A d d i t i o n a l 
 
 t x t _ 9 6 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 9 6 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 7 = [*
 
 o u t _ 9 7 = n a v i g a t i o n 
 
 t x t _ 9 8 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 9 8 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 9 9 = c:y
 
 o u t _ 9 9 = p r o m p t 
 
 t x t _ 1 0 0 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 1 0 0 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 0 1 = lt7h_
 
 o u t _ 1 0 1 = B a l l o o n   s t y l e 
 
 t x t _ 1 0 2 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 1 0 2 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 0 3 = b>e
 
 o u t _ 1 0 3 = D r a g   a n d   d r o p 
 
 t x t _ 1 0 4 = zS/f&TcSb>eeN0
 
 o u t _ 1 0 4 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 0 5 = USQN h].
 
 o u t _ 1 0 5 = C l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 0 6 = SQN h].
 
 o u t _ 1 0 6 = D o u b l e   c l i c k   t h e   l e f t   b u t t o n 
 
 t x t _ 1 0 7 = USQN hS.
 
 o u t _ 1 0 7 = R i g h t   c l i c k   o n   t h e   m o u s e   b u t t o n 
 
 t x t _ 1 0 8 = SQN hS.
 
 o u t _ 1 0 8 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 0 9 = ʑ>e hUc
 
 o u t _ 1 0 9 = R e l e a s e   m o u s e   c a p t u r e 
 
 t x t _ 1 1 0 = 	c&qp]f9e
 
 o u t _ 1 1 0 = B u t t o n   f o c u s   h a s   b e e n   c h a n g e d 
 
 t x t _ 1 1 1 = 	bNRh
 
 o u t _ 1 1 1 = C h o o s e   a   l i s t 
 
 t x t _ 1 1 2 = 	yaSy
NbR N*N[a
 
 o u t _ 1 1 2 = D r a g   a n   o b j e c t   o n   t h e   t a b   i t e m 
 
 t x t _ 1 1 3 = .v	cN
 
 o u t _ 1 1 3 = K e y b o a r d   p r e s s 
 
 t x t _ 1 1 4 = 	bvy\RbcS N*N
 
 o u t _ 1 1 4 = T h e   s e l e c t e d   i t e m   w i l l   b e   s w i t c h e d   t o   a n o t h e r 
 
 t x t _ 1 1 5 = ~cN e	b~^\'`	
 
 o u t _ 1 1 5 = B o o k   c o n t r o l   ( c h o o s e   s e l f - p a i n t i n g   a t t r i b u t e   w h e n   d e s i g n i n g ) 
 
 t x t _ 1 1 6 = 	cN h].
 
 o u t _ 1 1 6 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 7 = ʑ>e h].
 
 o u t _ 1 1 7 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 8 = SQ h].
 
 o u t _ 1 1 8 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 9 = 	cN hS.
 
 o u t _ 1 1 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 2 0 = ʑ>e hS.
 
 o u t _ 1 2 0 = R i g h t   c l i c k 
 
 t x t _ 1 2 1 = SQ hS.
 
 o u t _ 1 2 1 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 2 2 = yR h
 
 o u t _ 1 2 2 = M o v e   m o u s e 
 
 t x t _ 1 2 3 =  hS.USQ
 
 o u t _ 1 2 3 = R i g h t   c l i c k 
 
 t x t _ 1 2 4 = el hnn
 
 o u t _ 1 2 4 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 2 5 =  hy _cN
 
 o u t _ 1 2 5 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 2 6 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 2 6 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 2 7 = cN]~9eSN'Y\
 
 o u t _ 1 2 7 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 2 8 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 2 8 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 2 9 = sS\ kcN
 
 o u t _ 1 2 9 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 3 0 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 3 0 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o T e x t B o x . d l l   ' Hr,g2 . 0 . 0 . 1 0 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = e,geQFh(uegeQeW[
 
 o u t _ 1 = T e x t   i n p u t   b o x ,   u s e d   t o   e n t e r   t e x t 
 
 t x t _ 2 = 8^(ucN, e,g
 
 o u t _ 2 = C o m m o n   c o n t r o l ,   t e x t 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o T e x t B o x . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 4 0 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = QFh
 
 o u t _ 7 = C o n c a v e   b o r d e r 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = nRag
 
 o u t _ 1 3 = s c r o l l   b a r 
 
 t x t _ 1 4 = YLe\:NcN>f:yTNnRagvcN0
 
 o u t _ 1 4 = W h i c h   s c r o l l   b a r s   w i l l   b e   d i s p l a y e d   f o r   t h e   c o n t r o l   w h e n   e d i t i n g   m u l t i p l e   l i n e s . 
 
 t x t _ 1 5 = enRag
 
 o u t _ 1 5 = N o n - r o l l   b a r 
 
 t x t _ 1 6 = enRag
 
 o u t _ 1 6 = N o n - r o l l   b a r 
 
 t x t _ 1 7 = WvnRag
 
 o u t _ 1 7 = V e r t i c a l   s c r o l l   b a r 
 
 t x t _ 1 8 = 4ls^nRag
 
 o u t _ 1 8 = H o r i z o n t a l   s c r o l l   b a r 
 
 t x t _ 1 9 = WvT4ls^
 
 o u t _ 1 9 = V e r t i c a l   a n d   h o r i z o n t a l 
 
 t x t _ 2 0 = e,g
 
 o u t _ 2 0 = t e x t 
 
 t x t _ 2 1 = cN-NS+Tve,g
 
 o u t _ 2 1 = T e x t   i n c l u d e d   i n   t h e   c o n t r o l 
 
 t x t _ 2 2 = S(u
 
 o u t _ 2 2 = A v a i l a b l e 
 
 t x t _ 2 3 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 3 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 4 = >f:y
 
 o u t _ 2 4 = d i s p l a y 
 
 t x t _ 2 5 = /f&T>f:yُ*NcN
 
 o u t _ 2 5 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 6 =  g'YW[pe
 
 o u t _ 2 6 = M a x i m u m   n u m b e r   o f   w o r d s 
 
 t x t _ 2 7 = nSN(WcN-NeQ gYvW[&{pe0:N؞<P0؞P6R/f3 2 , 7 6 7 *NW[&{
 
 o u t _ 2 7 = S e t t i n g s   c a n   e n t e r   t h e   n u m b e r   o f   c h a r a c t e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 2 8 = eW[r
 
 o u t _ 2 8 = L i t e r a l   c o l o r 
 
 t x t _ 2 9 = (uN(W[a-N>f:ye,gTVb_vMRofr0
 
 o u t _ 2 9 = U s e d   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t . 
 
 t x t _ 3 0 = ̀ofr
 
 o u t _ 3 0 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 3 1 = (uN(W[a-N>f:ye,gTVb_v̀ofr0
 
 o u t _ 3 1 = T h e   b a c k g r o u n d   c o l o r   o f   t h e   t e x t   a n d   g r a p h i c s   i s   u s e d   i n   t h e   o b j e c t . 
 
 t x t _ 3 2 = W[SO
 
 o u t _ 3 2 = F o n t 
 
 t x t _ 3 3 = (uNdk[ave,gW[SO0
 
 o u t _ 3 3 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 3 4 = [P
 
 o u t _ 3 4 = A l i g n m e n t 
 
 t x t _ 3 5 = \(WcN
N>f:yve,gv[Pe_0
 
 o u t _ 3 5 = T h e   t e x t   w i l l   b e   a l i g n e d   i n   t h e   t e x t   d i s p l a y e d   o n   t h e   c o n t r o l . 
 
 t x t _ 3 6 = ][P
 
 o u t _ 3 6 = L e f t   a l i g n m e n t 
 
 t x t _ 3 7 = ][P
 
 o u t _ 3 7 = L e f t   a l i g n m e n t 
 
 t x t _ 3 8 = E\-N
 
 o u t _ 3 8 = C e n t e r 
 
 t x t _ 3 9 = S[P
 
 o u t _ 3 9 = R i g h t   a l i g n m e n t 
 
 t x t _ 4 0 = [xeW[
 
 o u t _ 4 0 = P a s s w o r d   t e x t 
 
 t x t _ 4 1 = :NcN-N.eQvk*NW[&{>f:y N*NfS* 	bvQ[W[&{0N(uNUSLcN0
 
 o u t _ 4 1 = D i s p l a y   a n   a s t e r i s k   ( * )   o r   o t h e r   c h a r a c t e r s   f o r   e a c h   c h a r a c t e r   t y p e d   i n   t h e   e d i t o r   c o n t r o l . 
 
 t x t _ 4 2 = OO
 
 o u t _ 4 2 = L o c k e d 
 
 t x t _ 4 3 = /f&TOOQ[
NT(u7b
NSNO9eNx؏/fSNO9ev
 
 o u t _ 4 3 = W h e t h e r   t o   l o c k   t h e   c o n t e n t ,   t h e   u s e r   c a n   n o t   m o d i f y   a f t e r   t h e   l o c k e d ,   t h e   c o d e   c a n   s t i l l   b e   m o d i f i e d 
 
 t x t _ 4 4 = υ@b	
 
 o u t _ 4 4 = H i d d e n   s e l e c t e d 
 
 t x t _ 4 5 = S_cN1YS&qpeυ@b	Q[0
 
 o u t _ 4 5 = H i d e   s e l e c t e d   c o n t e n t   w h e n   e d i t i n g   c o n t r o l s   l o s e   f o c u s . 
 
 t x t _ 4 6 = YL
 
 o u t _ 4 6 = M u l t i - l i n e   e d i t o r 
 
 t x t _ 4 7 = cNve,g/f&TSN荊YL0
 
 o u t _ 4 7 = T h e   t e x t   o f   t h e   e d i t o r   c o n t r o l   c a n   s p a n   m o r e   l i n e s . 
 
 t x t _ 4 8 = 'YQW[k
 
 o u t _ 4 8 = u p p e r c a s e   l e t t e r 
 
 t x t _ 4 9 = eQvW[kꁨRlbc:N'YQ
 
 o u t _ 4 9 = T h e   l e t t e r   i s   a u t o m a t i c a l l y   c o n v e r t e d   t o   u p p e r c a s e 
 
 t x t _ 5 0 = \QW[k
 
 o u t _ 5 0 = L o w e r   c a s e   l e t t e r s 
 
 t x t _ 5 1 = eQvW[kꁨRlbc:N\Q
 
 o u t _ 5 1 = T h e   l e t t e r   i s   a u t o m a t i c a l l y   c o n v e r t e d   t o   l o w e r c a s e 
 
 t x t _ 5 2 = peW[!j_
 
 o u t _ 5 2 = D i g i t a l   m o d e 
 
 t x t _ 5 3 = SЏLeQ0 0R9 vpeW[
 
 o u t _ 5 3 = J u s t   r u n   t h e   n u m b e r   o f   0   t o   9 
 
 t x t _ 5 4 = 4ls^nR
 
 o u t _ 5 4 = H o r i z o n t a l l y   s c r o l l i n g 
 
 t x t _ 5 5 = S_(u7b(WL>\.eQ N*NW[&{eꁨRTSnR1 0 *NW[&{
N	beꁨRVL	0S_(u7b	cNE N T E R .ecN\@b	ge,gVn0RMO0
 
 o u t _ 5 5 = W h e n   t h e   u s e r   t y p e d   a   c h a r a c t e r   a t   t h e   e n d   o f   t h e   l i n e ,   s c r o l l   t o   t h e   r i g h t   1 0   c h a r a c t e r s   ( a u t o m a t i c   b a c k   w h e n   n o t   s e l e c t e d ) . 
 
 t x t _ 5 6 = WvnR
 
 o u t _ 5 6 = V e r t i c a l l y   s c r o l l i n g 
 
 t x t _ 5 7 = S_(u7b	cN gT NLvE N T E R .eꁨR\e,gT
NnR Nu
 
 o u t _ 5 7 = W h e n   t h e   u s e r   p r e s s e s   t h e   l a s t   l i n e   o f   E N T E R ,   s c r o l l i n g   t h e   t e x t   u p w a r d s 
 
 t x t _ 5 8 = MOnX 
 
 o u t _ 5 8 = L o c a t i o n   X 
 
 t x t _ 5 9 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 5 9 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 6 0 = MOnY 
 
 o u t _ 6 0 = L o c a t i o n   Y 
 
 t x t _ 6 1 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 1 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 6 2 = [^
 
 o u t _ 6 2 = w i d t h 
 
 t x t _ 6 3 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 3 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 6 4 = ؚ^
 
 o u t _ 6 4 = h e i g h t 
 
 t x t _ 6 5 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 5 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 6 6 = ^@\
 
 o u t _ 6 6 = l a y o u t 
 
 t x t _ 6 7 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 6 7 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 6 8 = 
N[
 
 o u t _ 6 8 = N o t   a n c h o r 
 
 t x t _ 6 9 = 
N[
 
 o u t _ 6 9 = N o t   a n c h o r 
 
 t x t _ 7 0 = te[^
 
 o u t _ 7 0 = A d j u s t m e n t   w i d t h 
 
 t x t _ 7 1 = ߍS
 
 o u t _ 7 1 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 7 2 = ߍ4ls^-N
 
 o u t _ 7 2 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 7 3 = teؚ^
 
 o u t _ 7 3 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 7 4 = [^Tؚ^
 
 o u t _ 7 4 = W i d t h   a n d   h e i g h t 
 
 t x t _ 7 5 = STؚ^
 
 o u t _ 7 5 = R i g h t   a n d   h e i g h t 
 
 t x t _ 7 6 = ߍ^
 
 o u t _ 7 6 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 7 7 = ^萌T[^
 
 o u t _ 7 7 = B o t t o m   a n d   w i d t h 
 
 t x t _ 7 8 = ST^
 
 o u t _ 7 8 = R i g h t   a n d   b o t t o m 
 
 t x t _ 7 9 = 4ls^-N^
 
 o u t _ 7 9 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 8 0 = Wv-N
 
 o u t _ 8 0 = V e r t i c a l 
 
 t x t _ 8 1 = Wv-NS
 
 o u t _ 8 1 = V e r t i c a l 
 
 t x t _ 8 2 = ߍ-N_
 
 o u t _ 8 2 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 8 3 =  hc
 
 o u t _ 8 3 = m o u s e   c u r s o r 
 
 t x t _ 8 4 =  h(WzS
Nvb_r
 
 o u t _ 8 4 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 8 5 = ؞
 
 o u t _ 8 5 = d e f a u l t 
 
 t x t _ 8 6 = ؞
 
 o u t _ 8 6 = d e f a u l t 
 
 t x t _ 8 7 = TSЏL
 
 o u t _ 8 7 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 8 8 = hQ{4Y
 
 o u t _ 8 8 = S t a n d a r d   a r r o w 
 
 t x t _ 8 9 = ASW[IQh
 
 o u t _ 8 9 = C r o s s   c u r s o r 
 
 t x t _ 9 0 = {4YTS
 
 o u t _ 9 0 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 9 1 = e,g]W[IQh
 
 o u t _ 9 1 = T e x t   I n g r e d i e n t s 
 
 t x t _ 9 2 = 
NS(uybkW
 
 o u t _ 9 2 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 9 3 = yR
 
 o u t _ 9 3 = m o b i l e 
 
 t x t _ 9 4 = S{4Y!!
 
 o u t _ 9 4 = D o u b l e   a r r o w 
 
 t x t _ 9 5 = S{4Y!!
 
 o u t _ 9 5 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 6 = S{4YT!!
 
 o u t _ 9 6 = D o u b l e   a r r o w 
 
 t x t _ 9 7 = S{4Y!!
 
 o u t _ 9 7 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 8 = Wv{4Y
 
 o u t _ 9 8 = V e r t i c a l   a r r o w 
 
 t x t _ 9 9 = lo
 
 o u t _ 9 9 = H o u r g l a s s 
 
 t x t _ 1 0 0 = KbW
 
 o u t _ 1 0 0 = g e s t u r e 
 
 t x t _ 1 0 1 = DR
 
 o u t _ 1 0 1 = A d d i t i o n a l 
 
 t x t _ 1 0 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 0 2 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 0 3 = [*
 
 o u t _ 1 0 3 = n a v i g a t i o n 
 
 t x t _ 1 0 4 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 1 0 4 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 1 0 5 = c:y
 
 o u t _ 1 0 5 = p r o m p t 
 
 t x t _ 1 0 6 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 1 0 6 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 0 7 = lt7h_
 
 o u t _ 1 0 7 = B a l l o o n   s t y l e 
 
 t x t _ 1 0 8 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 1 0 8 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 0 9 = ]ݍ
 
 o u t _ 1 0 9 = L e f t   m a r g i n 
 
 t x t _ 1 1 0 = ne,gFh]ݍP }	0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 1 0 = S e t   t h e   t e x t   b o x   l e f t   m a r g i n s   ( p i x e l s ) . 
 
 t x t _ 1 1 1 = Sݍ
 
 o u t _ 1 1 1 = R i g h t   m a r g i n 
 
 t x t _ 1 1 2 = ne,gFhSݍP }	0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 1 2 = S e t   t h e   t e x t   b o x   r i g h t   m a r g i n s   ( p i x e l s ) . 
 
 t x t _ 1 1 3 = b>e
 
 o u t _ 1 1 3 = D r a g   a n d   d r o p 
 
 t x t _ 1 1 4 = zS/f&TcSb>eeN0
 
 o u t _ 1 1 4 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 1 5 = e,g]~O9eO9eMR(u  E N _ U P D A T E 
 
 o u t _ 1 1 5 = T e x t   h a s   b e e n   m o d i f i e d   ( e N _ U P D A T E   b e f o r e   m o d i f y i n g ) 
 
 t x t _ 1 1 6 = QX[RM
NY
 
 o u t _ 1 1 6 = M e m o r y   a l l o c a t i o n   i s   n o t   e n o u g h 
 
 t x t _ 1 1 7 = S_(u7bUSQcNv4ls^nRage
 
 o u t _ 1 1 7 = W h e n   t h e   u s e r   c l i c k s   t h e   h o r i z o n t a l   s c r o l l   b a r   o f   t h e   e d i t i n g   c o n t r o l 
 
 t x t _ 1 1 8 = 1YSeQ&qp
 
 o u t _ 1 1 8 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 1 9 = e,g]Ǐc[W[&{pe
 
 o u t _ 1 1 9 = T e x t   h a s   e x c e e d e d   t h e   s p e c i f i e d   n u m b e r   o f   c h a r a c t e r s 
 
 t x t _ 1 2 0 = _0ReQ&qp
 
 o u t _ 1 2 0 = G e t   i n p u t   f o c u s 
 
 t x t _ 1 2 1 = e,gsS\O9eO9eT(u  E N _ C H A N G E 
 
 o u t _ 1 2 1 = T e x t   i s   a b o u t   t o   m o d i f y   ( u s i n g   e n _ c h a n g e   a f t e r   m o d i f i c a t i o n 
 
 t x t _ 1 2 2 = S_(u7bUSQcNvWvnRagb(WcN
NnR hnne
 
 o u t _ 1 2 2 = W h e n   t h e   u s e r   c l i c k s   t h e   v e r t i c a l   s c r o l l   b a r   o f   t h e   e d i t i n g   c o n t r o l   o r   s c r o l l s   t h e   m o u s e   w h e e l   o n   t h e   e d i t   c o n t r o l 
 
 t x t _ 1 2 3 = W[&{mo`(W  W M _ K E Y D O W N 0W M _ K E Y U P   mo`KNT	
 
 o u t _ 1 2 3 = C h a r a c t e r   m e s s a g e   ( a f t e r   W M _ K e y D o w n ,   W M _ K e y u p   m e s s a g e ) 
 
 t x t _ 1 2 4 = 	cNg	c.
 
 o u t _ 1 2 4 = P r e s s   a   b u t t o n 
 
 t x t _ 1 2 5 = ʑ>eg	c.
 
 o u t _ 1 2 5 = R e l e a s e   a   b u t t o n 
 
 t x t _ 1 2 6 = 	cN h].
 
 o u t _ 1 2 6 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 2 7 = ʑ>e h].
 
 o u t _ 1 2 7 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 2 8 = SQ h].
 
 o u t _ 1 2 8 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 2 9 = 	cN hS.
 
 o u t _ 1 2 9 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 3 0 = ʑ>e hS.
 
 o u t _ 1 3 0 = R i g h t   c l i c k 
 
 t x t _ 1 3 1 = SQ hS.
 
 o u t _ 1 3 1 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 3 2 = yR h
 
 o u t _ 1 3 2 = M o v e   m o u s e 
 
 t x t _ 1 3 3 =  hS.USQ
 
 o u t _ 1 3 3 = R i g h t   c l i c k 
 
 t x t _ 1 3 4 = el hnn
 
 o u t _ 1 3 4 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 3 5 =  hy _cN
 
 o u t _ 1 3 5 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 3 6 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 3 6 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 3 7 = cN]~9eSN'Y\
 
 o u t _ 1 3 7 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 3 8 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 3 8 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 3 9 = sS\ kcN
 
 o u t _ 1 3 9 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 4 0 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 4 0 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o T i m e r . d l l   ' Hr,g2 . 0 . 0 . 1 0 1   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = [ehV
 
 o u t _ 1 = T i m e r 
 
 t x t _ 2 = 8^(ucN, ~N, eeg
 
 o u t _ 2 = C o m m o n   c o n t r o l s ,   c o m p o n e n t s ,   t i m e   d a t e s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o T i m e r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 5 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = e
 
 o u t _ 5 = t i m e 
 
 t x t _ 6 = $N!k(u  T i m e r   cNv  T i m e r   NNvkype
 
 o u t _ 6 = T i m e r   e v e n t   i n t e r v a l   o f   T i m e r   c o n t r o l   t w i c e 
 
 t x t _ 7 = S(u
 
 o u t _ 7 = A v a i l a b l e 
 
 t x t _ 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 8 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 9 = MOnX 
 
 o u t _ 9 = L o c a t i o n   X 
 
 t x t _ 1 0 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 1 = MOnY 
 
 o u t _ 1 1 = L o c a t i o n   Y 
 
 t x t _ 1 2 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 2 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 3 = DR
 
 o u t _ 1 3 = A d d i t i o n a l 
 
 t x t _ 1 4 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 4 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 5 = [ehV
 
 o u t _ 1 5 = T i m e r 
 
 
 
 N o d e = P r o T o o l B a r . d l l   ' Hr,g2 . 0 . 0 . 1 1 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 4 5   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = T o o l E d i t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = [ 	c] 
 
 o u t _ 1 = [ B u t t o n ] 
 
 t x t _ 2 = [ Y	] 
 
 o u t _ 2 = [ M u l t i p l e ] 
 
 t x t _ 3 = [ US	] 
 
 o u t _ 3 = [ R a d i o ] 
 
 t x t _ 4 = [ Nb] 
 
 o u t _ 4 = [ d r o p   d o w n ] 
 
 t x t _ 5 = [ RrR] 
 
 o u t _ 5 = [ s e g m e n t a t i o n ] 
 
 t x t _ 6 = ]wQh]~O9e`OOX[O9eT
 
 o u t _ 6 = T h e   t o o l b a r   h a s   b e e n   m o d i f i e d ,   d o   y o u   w a n t   t o   s a v e   y o u r   m o d i f i c a t i o n ? 
 
 t x t _ 7 = `Owv RdT
 
 o u t _ 7 = D o   y o u   r e a l l y   d e l e t e   i t ? 
 
 t x t _ 8 = ]wQhhV
 
 o u t _ 8 = T o o l b a r   E d i t o r 
 
 t x t _ 9 = 7h_
 
 o u t _ 9 = s t y l e : 
 
 t x t _ 1 0 = nf	c
 
 o u t _ 1 0 = O r d i n a r y   b u t t o n 
 
 t x t _ 1 1 = Y		c
 
 o u t _ 1 1 = M u l t i p l e   b u t t o n 
 
 t x t _ 1 2 = US		c
 
 o u t _ 1 2 = s i n g l e   b u t t o n 
 
 t x t _ 1 3 = &^NbRh
 
 o u t _ 1 3 = T a k e   a   d r o p - d o w n   l i s t 
 
 t x t _ 1 4 = RrR~
 
 o u t _ 1 4 = D i v i d i n g   l i n e 
 
 t x t _ 1 5 = 
Ty
 
 o u t _ 1 5 = n a m e : 
 
 t x t _ 1 6 = Nx-NNhdk	cy( _{hQ]z/U Nv
Ty) 
 
 o u t _ 1 6 = T h e   c o d e   r e p r e s e n t s   t h i s   b u t t o n   i t e m   ( t h e   o n l y   n a m e   t h a t   m u s t   b e   a   f u l l   e n g i n e e r i n g ) 
 
 t x t _ 1 7 = e,g
 
 o u t _ 1 7 = t e x t : 
 
 t x t _ 1 8 = c:y
 
 o u t _ 1 8 = p r o m p t : 
 
 t x t _ 1 9 = VP
 
 o u t _ 1 9 = i m a g e : 
 
 t x t _ 2 0 = 	bVP
 
 o u t _ 2 0 = S e l e c t   a n   i m a g e 
 
 t x t _ 2 1 = nx[
 
 o u t _ 2 1 = d e t e r m i n e 
 
 t x t _ 2 2 = Sm
 
 o u t _ 2 2 = c a n c e l 
 
 t x t _ 2 3 = S e l e c t 
 
 o u t _ 2 3 = S E L E C T 
 
 t x t _ 2 4 = eX
 
 o u t _ 2 4 = A d d   n e w 
 
 t x t _ 2 5 = ceQ
 
 o u t _ 2 5 = i n s e r t 
 
 t x t _ 2 6 =  Rd
 
 o u t _ 2 6 = d e l e t e 
 
 t x t _ 2 7 = %
 
 o u t _ 2 7 = %
 
 t x t _ 2 8 = %
 
 o u t _ 2 8 = %
 
 t x t _ 2 9 = 	cz^͑nb؞
Ty
 
 o u t _ 2 9 = R e s e t   i n t o   t h e   d e f a u l t   n a m e   i n   o r d e r 
 
 t x t _ 3 0 = ꁨRte'Y\
 
 o u t _ 3 0 = A u t o m a t i c   a d j u s t m e n t 
 
 t x t _ 3 1 = >f:ye,g
 
 o u t _ 3 1 = T e x t 
 
 t x t _ 3 2 = r`
 
 o u t _ 3 2 = s t a t u s : 
 
 t x t _ 3 3 = 	b
 
 o u t _ 3 3 = b e   c h o s e n 
 
 t x t _ 3 4 = S(u
 
 o u t _ 3 4 = A v a i l a b l e 
 
 t x t _ 3 5 = υ
 
 o u t _ 3 5 = h i d e 
 
 t x t _ 3 6 = weuS
 
 o u t _ 3 6 = E l l i p s i s 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 3 7 = ]wQh8l܏(WzSvN!kNv܃US
 
 o u t _ 3 7 = T o o l b a r ,   a l w a y s   o n   t o p   o f   t h e   w i n d o w ,   s e c o n d   o n l y   t o   t h e   t o p   m e n u 
 
 t x t _ 3 8 = 8^(ucN
 
 o u t _ 3 8 = C o m m o n   c o n t r o l 
 
 t x t _ 3 9 = cN^\'`MneN"N1Y
 
 o u t _ 3 9 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 0 = cN^\'`MnelS
 
 o u t _ 4 0 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 4 1 = cN^\'`MnQ[_8^
 
 o u t _ 4 1 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 4 2 = cNNNMneN"N1Y
 
 o u t _ 4 2 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 3 = cNNNMnelS
 
 o u t _ 4 3 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 4 4 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 4 4 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 4 5 = cN^\'`
 
 o u t _ 4 5 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o T o o l B a r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 3 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = 	c
 
 o u t _ 3 = B u t t o n 
 
 t x t _ 4 = ]wQh	cn
 
 o u t _ 4 = T o o l b a r   B u t t o n   S e t t i n g s 
 
 t x t _ 5 = Fh
 
 o u t _ 5 = f r a m e 
 
 t x t _ 6 = c:ycNLuvY0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = QFh
 
 o u t _ 7 = C o n c a v e   b o r d e r 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = VP:\[
 
 o u t _ 1 3 = I m a g e   s i z e 
 
 t x t _ 1 4 = n	cVPv:\[
 
 o u t _ 1 4 = S e t   t h e   s i z e   o f   t h e   b u t t o n   i m a g e 
 
 t x t _ 1 5 = s^b	c
 
 o u t _ 1 5 = F l a t   b u t t o n 
 
 t x t _ 1 6 = R^ N*Ns^b]wQh0(Ws^b]wQh-N]wQhT	c/ffvpߍ*R]/T(u0
 
 o u t _ 1 6 = C r e a t e   a   f l a t   t o o l b a r . 
 
 t x t _ 1 7 = SOMOV
 
 o u t _ 1 7 = R i g h t   s i d e   m a p 
 
 t x t _ 1 8 = R^MOVSOv	ce,gvs^b]wQh0؞(W^
 
 o u t _ 1 8 = C r e a t e   a   f l a t   t o o l b a r   o f   t h e   b u t t o n   t e x t   o n   t h e   r i g h t   s i d e   o f   t h e   b i t m a p . 
 
 t x t _ 1 9 = c:y
 
 o u t _ 1 9 = p r o m p t 
 
 t x t _ 2 0 = R^ N*N]wQc:ycN^(uz^SNO(u勧cNeg>f:y]wQh-N	cvc'`e,g0
 
 o u t _ 2 0 = C r e a t e   a   t o o l t i p   c o n t r o l ,   t h e   a p p l i c a t i o n   c a n   u s e   t h i s   c o n t r o l   t o   d i s p l a y   t h e   d e s c r i p t i v e   t e x t   o f   t h e   b u t t o n   i n   t h e   t o o l b a r . 
 
 t x t _ 2 1 = f
 
 o u t _ 2 1 = T r a n s p a r e n t 
 
 t x t _ 2 2 = R^f]wQh0(Wf]wQh-N]wQh/ffvFO	c
N/f0	ce,g>f:y(W	cMOVNe0
 
 o u t _ 2 2 = C r e a t e   a   t r a n s p a r e n t   t o o l b a r . 
 
 t x t _ 2 3 = YL	c
 
 o u t _ 2 3 = M u l t i - l i n e   b u t t o n 
 
 t x t _ 2 4 = R^ N*NSN	gYL	cv]wQh0S_]wQhS_*Yz
NS+TT NL
Nv@b	g	ce]wQh	cSN bcL 0RN NL0
 
 o u t _ 2 4 = C r e a t e   a   t o o l b a r   t h a t   c a n   h a v e   m u l t i p l e   r o w s   o f   b u t t o n s . 
 
 t x t _ 2 5 = )ۏ
 
 o u t _ 2 5 = i n d e n t a t i o n 
 
 t x t _ 2 6 = ]wQhcN-N,{ N*N	cv)ۏv<PNP }:NUSMO	0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = T h e   i n d e n t   v a l u e   o f   t h e   f i r s t   b u t t o n   i n   t h e   t o o l b a r   c o n t r o l   ( i n   p i x e l s ) . 
 
 t x t _ 2 7 = S(u
 
 o u t _ 2 7 = A v a i l a b l e 
 
 t x t _ 2 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 2 8 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 2 9 = >f:y
 
 o u t _ 2 9 = d i s p l a y 
 
 t x t _ 3 0 = /f&T>f:yُ*NcN
 
 o u t _ 3 0 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 3 1 = DR
 
 o u t _ 3 1 = A d d i t i o n a l 
 
 t x t _ 3 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 3 2 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 3 3 = pQN	c
 
 o u t _ 3 3 = C l i c k   o n   t h e   b u t t o n 
 
 t x t _ 3 4 = W[&{
 
 o u t _ 3 4 = c h a r a c t e r 
 
 t x t _ 3 5 = (u7b](WcNUSQ h].
 
 o u t _ 3 5 = U s e r s   h a v e   c l i c k   t h e   l e f t   m o u s e   b u t t o n   i n   t h e   c o n t r o l 
 
 t x t _ 3 6 = (u7b](WcNSQ h].
 
 o u t _ 3 6 = T h e   u s e r   h a s   d o u b l e d   t h e   l e f t   b u t t o n   i n   t h e   c o n t r o l 
 
 t x t _ 3 7 = (u7b](WcNUSQ hS.
 
 o u t _ 3 7 = U s e r s   h a v e   r i g h t   c l i c k   o n   t h e   c o n t r o l 
 
 t x t _ 3 8 = (u7b](WcNSQ hS.
 
 o u t _ 3 8 = U s e r s   h a v e   d o u b l e d   t h e   m o u s e   b u t t o n   i n   t h e   c o n t r o l 
 
 t x t _ 3 9 = 	gsQ~Vd\O
 
 o u t _ 3 9 = A b o u t   d r a w i n g   o p e r a t i o n s 
 
 t x t _ 4 0 = (u7b	cNg*N.
 
 o u t _ 4 0 = U s e r   p r e s s e s   a   k e y 
 
 t x t _ 4 1 =  h].]	cN
 
 o u t _ 4 1 = T h e   l e f t   b u t t o n   o f   t h e   m o u s e   h a s   b e e n   p r e s s e d 
 
 t x t _ 4 2 = ck(Wʑ>e hUc
 
 o u t _ 4 2 = R e l e a s e   m o u s e   c a p t u r e 
 
 t x t _ 4 3 = ]wQh]R^]wQc:y
 
 o u t _ 4 3 = T o o l b a r   h a s   c r e a t e d   t o o l t i p s 
 
 t x t _ 4 4 = (u7b] _Yꁚ[IN]wQh
 
 o u t _ 4 4 = U s e r   h a s   s t a r t e d   c u s t o m   t o o l b a r 
 
 t x t _ 4 5 = (u7b]\Pbkꁚ[IN]wQh
 
 o u t _ 4 5 = U s e r   h a s   s t o p p e d   c u s t o m   t o o l b a r 
 
 t x t _ 4 6 = (u7b] _YbR]wQh-Nv	c
 
 o u t _ 4 6 = T h e   u s e r   h a s   b e g u n   t o   d r a g   t h e   b u t t o n   i n   t h e   t o o l b a r 
 
 t x t _ 4 7 = (u7b]\PbkbR]wQh-Nv	c
 
 o u t _ 4 7 = T h e   u s e r   h a s   s t o p p e d   d r a g g i n g   t h e   b u t t o n   i n   t h e   t o o l b a r 
 
 t x t _ 4 8 = (u7b]	b ꁚ[IN]wQh [݋Fh-Nv .^R 	c0
 
 o u t _ 4 8 = T h e   u s e r   h a s   s e l e c t e d   t h e   H e l p   b u t t o n   i n   t h e   C u s t o m   T o o l b a r   d i a l o g . 
 
 t x t _ 4 9 = S_	csS\ Rde
 
 o u t _ 4 9 = W h e n   t h e   b u t t o n   i s   a b o u t   t o   b e   d e l e t e d 
 
 t x t _ 5 0 = S_(u7bUSQ	c6qT\IQhyQ	ce
 
 o u t _ 5 0 = W h e n   t h e   u s e r   c l i c k s   t h e   b u t t o n   a n d   t h e n   m o v e   t h e   c u r s o r   o u t   t h e   b u t t o n 
 
 t x t _ 5 1 = nx[/f&T^:Nbv	c
 
 o u t _ 5 1 = D e t e r m i n e   i f   i t   s h o u l d   b e   d r a g g e d   b u t t o n s 
 
 t x t _ 5 2 = S_(u7bUSQNb	ce
 
 o u t _ 5 2 = W h e n   t h e   u s e r   c l i c k s   t h e   d r o p - d o w n   b u t t o n 
 
 t x t _ 5 3 = nx[/f&TSN(W$N*NbY*N;mR]wQh
NO(u_wc.0
 
 o u t _ 5 3 = D e t e r m i n e   i f   s h o r t c u t s   c a n   b e   u s e d   o n   t w o   o r   m o r e   a c t i v e   t o o l b a r s . 
 
 t x t _ 5 4 = h"}]wQhꁚ[INOo`0
 
 o u t _ 5 4 = R e t r i e v e   t o o l b a r   c u s t o m   i n f o r m a t i o n . 
 
 t x t _ 5 5 = h"}]wQhꁚ[INOo`0
 
 o u t _ 5 5 = R e t r i e v e   t o o l b a r   c u s t o m   i n f o r m a t i o n . 
 
 t x t _ 5 6 = h"}]wQhyvOo`c:yOo`0
 
 o u t _ 5 6 = T h e   i n f o r m a t i o n   p r o m p t   i n f o r m a t i o n   f o r   r e t r i e v i n g   t o o l b a r   i t e m s . 
 
 t x t _ 5 7 = Bl>envh[a0
 
 o u t _ 5 7 = R e q u e s t   t o   p l a c e   t h e   t a r g e t   o b j e c t . 
 
 t x t _ 5 8 = S_ppzQ>f:y	yvf9ee0
 
 o u t _ 5 8 = W h e n   a   h o t s p o t   ( h i g h l i g h t )   p r o j e c t   c h a n g e s . 
 
 t x t _ 5 9 = ꁚ[IN] _Y
 
 o u t _ 5 9 = C u s t o m i z a t i o n   h a s   b e g u n 
 
 t x t _ 6 0 = ]wQh-NNc[_wcW[&{[^v	cv"}_
 
 o u t _ 6 0 = I n d e x   o f   t h e   b u t t o n   c o r r e s p o n d i n g   t o   t h e   s p e c i f i e d   s h o r t c u t   c h a r a c t e r s   i n   t h e   t o o l b a r 
 
 t x t _ 6 1 = (u7bꁚ[IN]wQhe/f&TSNN]wQh-N Rd	c0
 
 o u t _ 6 1 = W h e t h e r   t h e   u s e r   c a n   d e l e t e   t h e   b u t t o n   f r o m   t h e   t o o l b a r   w h e n   c u s t o m i z i n g   t h e   t o o l b a r . 
 
 t x t _ 6 2 = (u7bꁚ[IN]wQhe/f&TSN\	cceQ0Rc[	cv]O0
 
 o u t _ 6 2 = W h e t h e r   t h e   b u t t o n   c a n   b e   i n s e r t e d   i n t o   t h e   l e f t   s i d e   o f   t h e   s p e c i f i e d   b u t t o n   w h e n   t h e   u s e r   c u s t o m   t o o l b a r   i s   c u s t o m i z e d . 
 
 t x t _ 6 3 = (u7b]͑nꁚ[IN]wQh[݋FhvQ[0
 
 o u t _ 6 3 = T h e   u s e r   h a s   r e s e t   t h e   c o n t e n t s   o f   t h e   c u s t o m   t o o l b a r   d i a l o g . 
 
 t x t _ 6 4 = ]wQhck(Wb`
Y0
 
 o u t _ 6 4 = T h e   t o o l b a r   i s   r e c o v e r i n g . 
 
 t x t _ 6 5 = ]wQhck(WOX[0
 
 o u t _ 6 5 = T h e   t o o l b a r   i s   s a v i n g . 
 
 t x t _ 6 6 = (u7b]~ꁚ[INN N*N]wQh0
 
 o u t _ 6 6 = T h e   u s e r   h a s   a l r e a d y   d e f i n e d   a   t o o l b a r . 
 
 t x t _ 6 7 = Bl N*NbY*N]wQh-N	cv"}_[^Nc[v_wcW[&{0
 
 o u t _ 6 7 = R e q u e s t s   t h e   i n d e x   o f   t h e   b u t t o n s   i n   o n e   o r   m o r e   t o o l b a r s ,   c o r r e s p o n d i n g   t o   t h e   s p e c i f i e d   s h o r t c u t   c h a r a c t e r s . 
 
 t x t _ 6 8 = wQ	g$N*NbfY]wQhv^(uz^pysS\f9e0
 
 o u t _ 6 8 = A p p l i c a t i o n   h o t   i t e m   w i t h   t w o   o r   m o r e   t o o l b a r s   i s   a b o u t   t o   b e   c h a n g e d . 
 
 t x t _ 6 9 = 	cN h].
 
 o u t _ 6 9 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 0 = ʑ>e h].
 
 o u t _ 7 0 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 1 = SQ h].
 
 o u t _ 7 1 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 2 = 	cN hS.
 
 o u t _ 7 2 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 3 = ʑ>e hS.
 
 o u t _ 7 3 = R i g h t   c l i c k 
 
 t x t _ 7 4 = SQ hS.
 
 o u t _ 7 4 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 5 = yR h
 
 o u t _ 7 5 = M o v e   m o u s e 
 
 t x t _ 7 6 =  hS.USQ
 
 o u t _ 7 6 = R i g h t   c l i c k 
 
 t x t _ 7 7 = el hnn
 
 o u t _ 7 7 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 7 8 =  hy _cN
 
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 
 t x t _ 7 9 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 7 9 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 0 = cN]~9eSN'Y\
 
 o u t _ 8 0 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 1 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 1 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 8 2 = sS\ kcN
 
 o u t _ 8 2 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 8 3 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 8 3 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o T o p M e n u . d l l   ' Hr,g2 . 0 . 0 . 1 1 3   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 6 7   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M e n u E d i t F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ( e_wc.) 
 
 o u t _ 1 = ( N o   s h o r t c u t ) 
 
 t x t _ 2 = eW[
 
 o u t _ 2 = W r i t i n g 
 
 t x t _ 3 = 
Ty
 
 o u t _ 3 = n a m e 
 
 t x t _ 4 = _wc.
 
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 
 t x t _ 5 = 	-N
 
 o u t _ 5 = C h o o s e 
 
 t x t _ 6 = S(u
 
 o u t _ 6 = A v a i l a b l e 
 
 t x t _ 7 = ~
 
 o u t _ 7 = S e l f - p a i n t e d 
 
 t x t _ 8 = VP
 
 o u t _ 8 = i m a g e 
 
 t x t _ 9 = /f
 
 o u t _ 9 = Y e s 
 
 t x t _ 1 0 = &T
 
 o u t _ 1 0 = n o 
 
 t x t _ 1 1 = ܃US]~O9e`OOX[O9eT
 
 o u t _ 1 1 = D o e s   t h e   m e n u   h a v e   b e e n   m o d i f i e d ,   d o   y o u   w a n t   t o   s a v e   y o u r   m o d i f i c a t i o n ? 
 
 t x t _ 1 2 = *gn
Ty\elO(u܃US_{n0
 
 o u t _ 1 2 = N o   n a m e   i s   s e t ,   y o u   w i l l   n o t   b e   a b l e   t o   u s e   t h e   m e n u ,   y o u   m u s t   s e t   i t . 
 
 t x t _ 1 3 = ܃USeW[1 
 
 o u t _ 1 3 = M e n u   t e x t   1 : 
 
 t x t _ 1 4 = ܃USeW[2 
 
 o u t _ 1 4 = M e n u   T e x t   2 : 
 
 t x t _ 1 5 = $Nv
Ty͑
Y
Ty_{/f/U Nv
NSN͑
YO9e0
 
 o u t _ 1 5 = T h e   n a m e   o f   t h e   t w o   i s   r e p e a t e d ,   t h e   n a m e   m u s t   b e   u n i q u e ,   c a n   n o t   b e   r e p e a t e d ,   p l e a s e   m o d i f y . 
 
 t x t _ 1 6 = e܃US
 
 o u t _ 1 6 = N e w   m e n u 
 
 t x t _ 1 7 = eP[܃US
 
 o u t _ 1 7 = N e w   m e n u 
 
 t x t _ 1 8 = `O/f
N/fwv Rdُ*N܃US
 
 o u t _ 1 8 = N e w   m e n u 
 
 t x t _ 1 9 = YgS+TP[܃USHN\ Rd@b	gP[܃US0
 
 o u t _ 1 9 = N e w   m e n u 
 
 t x t _ 2 0 = ]~
Y6R  S e l e c t   Nx0R|~jRRg0
 
 o u t _ 2 0 = N e w   m e n u 
 
 t x t _ 2 1 = ܃UShV
 
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 
 t x t _ 2 2 = eW[
 
 o u t _ 2 2 = T e x t : 
 
 t x t _ 2 3 = 
Ty
 
 o u t _ 2 3 = n a m e : 
 
 t x t _ 2 4 = _wc.
 
 o u t _ 2 4 = h o t   k e y : 
 
 t x t _ 2 5 = 	-Nr`
 
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 
 t x t _ 2 6 = S(ur`
 
 o u t _ 2 6 = A v a i l a b l e   s t a t u s 
 
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 
 o u t _ 2 7 = d e t e r m i n e 
 
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 
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 
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 
 o u t _ 2 9 = A d d   n e w 
 
 t x t _ 3 0 =  Rd
 
 o u t _ 3 0 = d e l e t e 
 
 t x t _ 3 1 = %
 
 o u t _ 3 1 = %
 
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 
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 
 t x t _ 3 3 = eXP[܃US
 
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 
 t x t _ 3 4 = Vh
 
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 
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 
 o u t _ 3 5 = S e l f - p a i n t e d   ( w r i t e   c o d e   y o u r s e l f   i n   t h e   s e l f - p a i n t e d   e v e n t ) 
 
 t x t _ 3 6 = eQ1 *NeW[k   -  QS:NRrR~
 
 o u t _ 3 6 = E n t e r   1   E n g l i s h   l e t t e r s   " - "   m i n u s ,   f o r   s p l i t   l i n e s 
 
 t x t _ 3 7 = Nx-NNhdk܃USy( _{hQ]z/U Nv) 
 
 o u t _ 3 7 = T h e   c o d e   r e p r e s e n t s   t h i s   m e n u   i t e m   ( m u s t   b e   u n i q u e ) 
 
 t x t _ 3 8 = .^R
 
 o u t _ 3 8 = h e l p 
 
 t x t _ 3 9 = 	bVP
 
 o u t _ 3 9 = S e l e c t   a n   i m a g e 
 
 t x t _ 4 0 = ceQ
 
 o u t _ 4 0 = i n s e r t 
 
 t x t _ 4 1 = !
 
 o u t _ 4 1 = +? 
 
 t x t _ 4 2 = !
 
 o u t _ 4 2 = +? 
 
 t x t _ 4 3 = S e l e c t 
 
 o u t _ 4 3 = S E L E C T 
 
 t x t _ 4 4 = W[SOVh
 
 o u t _ 4 4 = F o n t   i c o n 
 
 t x t _ 4 5 = ꁨRNu
Ty
 
 o u t _ 4 5 = A u t o m a t i c a l l y   g e n e r a t e   n a m e 
 
 
 
 P a r t = i c o n f o n t E d i t   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 6 = W[SO
T
NSN	g_S͑eeQ0
 
 o u t _ 4 6 = N e w   m e n u 
 
 t x t _ 4 7 = 	yO9e`O  QMROX[T
 
 o u t _ 4 7 = O p t i o n s   a r e   m o d i f i e d ,   d o   y o u   n e e d   t o   s a v e   b e f o r e   y o u ? 
 
 t x t _ 4 8 = nW[SOVh
 
 o u t _ 4 8 = S e t   f o n t   i c o n 
 
 t x t _ 4 9 = W[SO
T
 
 o u t _ 4 9 = F o n t   N a m e : 
 
 t x t _ 5 0 = r<P
 
 o u t _ 5 0 = C o l o r   v a l u e : 
 
 t x t _ 5 1 = eW[<P
 
 o u t _ 5 1 = T e x t   v a l u e : 
 
 t x t _ 5 2 = rS
 
 o u t _ 5 2 = C o l o r   a c q u i s i t i o n 
 
 t x t _ 5 3 = nx[
 
 o u t _ 5 3 = d e t e r m i n e 
 
 t x t _ 5 4 = Sm
 
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 
 t x t _ 5 5 = U N I C O D E   x
 
 o u t _ 5 5 = U n i c o d e   c o d e 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 6 = zS܃US8l܏(WzSv
 
 o u t _ 5 6 = W i n d o w   m e n u ,   a l w a y s   o n   t h e   t o p   o f   t h e   w i n d o w 
 
 t x t _ 5 7 = 8^(ucN
 
 o u t _ 5 7 = C o m m o n   c o n t r o l 
 
 t x t _ 5 8 = ܃US
Ty*gn
 
 o u t _ 5 8 = N e w   m e n u 
 
 t x t _ 5 9 = ܃UScN
 
 o u t _ 5 9 = N e w   m e n u 
 
 t x t _ 6 0 = ܃US
Ty
 
 o u t _ 6 0 = N e w   m e n u 
 
 t x t _ 6 1 = cN^\'`MneN"N1Y
 
 o u t _ 6 1 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 2 = cN^\'`MnelS
 
 o u t _ 6 2 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 6 3 = cN^\'`MnQ[_8^
 
 o u t _ 6 3 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 4 = cNNNMneN"N1Y
 
 o u t _ 6 4 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 5 = cNNNMnelS
 
 o u t _ 6 5 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 6 6 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 6 6 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 6 7 = cN^\'`
 
 o u t _ 6 7 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o T o p M e n u . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = ܃US
 
 o u t _ 3 = m e n u 
 
 t x t _ 4 = ܃USQ[n
 
 o u t _ 4 = M e n u   c o n t e n t   s e t t i n g s 
 
 t x t _ 5 = DR
 
 o u t _ 5 = A d d i t i o n a l 
 
 t x t _ 6 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 7 = pQN܃USy
 
 o u t _ 7 = C l i c k   o n   t h e   m e n u   i t e m 
 
 t x t _ 8 = R^܃USTn܃US'Y\
 
 o u t _ 8 = S e t   t h e   m e n u   s i z e   a f t e r   c r e a t i n g   a   m e n u 
 
 t x t _ 9 = ܃US~
 
 o u t _ 9 = M e n u   s e l f - p a i n t e d 
 
 
 
 N o d e = P r o T r a y I c o . d l l   ' Hr,g2 . 0 . 0 . 1 0 2   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = (W|~Xbv-NR*NVh|~Xbv8^cNRhvr`:SW(Wdk:SW
 
 o u t _ 1 = A d d   a n   i c o n   i n   t h e   s y s t e m   t r a y ,   t h e   s y s t e m   t r a y   o f t e n   r e f e r s   t o   t h e   s t a t u s   a r e a   o f   t h e   t a s k b a r ,   i n   t h i s   a r e a 
 
 t x t _ 2 = vQ[, ~N
 
 o u t _ 2 = O t h e r ,   c o m p o n e n t s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o T r a y I c o . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 2 6 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty0
 
 o u t _ 2 = T h e   n a m e   o f   t h e   i d e n t i f i c a t i o n   o f   t h e   o b j e c t   i s   u s e d   t o   c o d e . 
 
 t x t _ 3 = Vh
 
 o u t _ 3 = i c o n 
 
 t x t _ 4 = (W|~Xbv>f:yvVh^`(WDneN-NTecO1 6 x 1 6 P }vVhT3 2 x 3 2 vVh0
 
 o u t _ 4 = I n   t h e   i c o n   t o   w h i c h   t h e   s y s t e m   t r a y   i s   t o   b e   d i s p l a y e d ,   i t   i s   r e c o m m e n d e d   t h a t   y o u   p r o v i d e   1 6 x 1 6   p i x e l   i c o n s   a n d   3 2 x 3 2   i c o n s   i n   t h e   r e s o u r c e   f i l e . 
 
 t x t _ 5 = mo`<P
 
 o u t _ 5 = M e s s a g e   v a l u e 
 
 t x t _ 6 = /fW M _ U s e r   +   mo`<P(uN,gcNNN<PN NNvQ[QzSNO9edk<P0
NTcN_{
NT<P0
 
 o u t _ 6 = Y e s :   W M _ U S E R   +   m e s s a g e   v a l u e ,   u s e d   f o r   t h i s   c o n t r o l   e v e n t   v a l u e ,   i n   c a s e   o f   o t h e r   c o n f l i c t s ,   t h i s   v a l u e   c a n   b e   m o d i f i e d . 
 
 t x t _ 7 = c:y
 
 o u t _ 7 = p r o m p t 
 
 t x t _ 8 =  hcTVhec:yvQ[
 
 o u t _ 8 = T h e   c o n t e n t   t h a t   t h e   m o u s e   i s   p r o m p t e d   t o   t h e   i c o n 
 
 t x t _ 9 = MOnX 
 
 o u t _ 9 = L o c a t i o n   X 
 
 t x t _ 1 0 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 1 = MOnY 
 
 o u t _ 1 1 = L o c a t i o n   Y 
 
 t x t _ 1 2 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 2 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 3 = DR
 
 o u t _ 1 3 = A d d i t i o n a l 
 
 t x t _ 1 4 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 4 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 5 = O(u h	bv^O(uE n t e r .\vQo;m
 
 o u t _ 1 5 = U s e   t h e   m o u s e   t o   s e l e c t   a n d   u s e   t h e   E n t e r   t o   a c t i v a t e   i t 
 
 t x t _ 1 6 = >f:y]wQc:y
 
 o u t _ 1 6 = D i s p l a y   T o o l   T i p s 
 
 t x t _ 1 7 = ]wQc:ym1Yb Rd
 
 o u t _ 1 7 = T o o l   t i p s   d i s a p p e a r e d   o r   d e l e t e d 
 
 t x t _ 1 8 = 	cN h].
 
 o u t _ 1 8 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 9 = ʑ>e h].
 
 o u t _ 1 9 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 2 0 = SQ h].
 
 o u t _ 2 0 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 2 1 = 	cN hS.
 
 o u t _ 2 1 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 2 2 = ʑ>e hS.
 
 o u t _ 2 2 = R i g h t   c l i c k 
 
 t x t _ 2 3 = SQ hS.
 
 o u t _ 2 3 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 2 4 = yR h
 
 o u t _ 2 4 = M o v e   m o u s e 
 
 t x t _ 2 5 = .v	bNwVhv_wc܃US
 
 o u t _ 2 5 = T h e   k e y b o a r d   s e l e c t s   t h e   s h o r t c u t   m e n u   o f   t h e   n o t i f i c a t i o n   i c o n 
 
 t x t _ 2 6 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 2 6 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o T r e e V i e w . d l l   ' Hr,g2 . 0 . 0 . 1 0 6   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = vU_hƉV
 
 o u t _ 1 = C a t a l o g   t r e e   v i e w 
 
 t x t _ 2 = ibU\cN, Rh
 
 o u t _ 2 = E x p a n s i o n   c o n t r o l s ,   l i s t 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o T r e e V i e w . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 5 4 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = Fh
 
 o u t _ 5 = f r a m e 
 
 t x t _ 6 = c:ycNLuvY0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = QFh
 
 o u t _ 7 = C o n c a v e   b o r d e r 
 
 t x t _ 8 = eFh  
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = ~Fh  
 
 o u t _ 9 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh  
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh  
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = ;N
 
 o u t _ 1 3 = t h e m e 
 
 t x t _ 1 4 = /f&TO(uE x p l o r e r ;NX P bNN|~
NS(u0
 
 o u t _ 1 4 = W h e t h e r   t o   u s e   t h e   E x p l o r e r   s u b j e c t ,   X P   o r   t h e   f o l l o w i n g   s y s t e m   i s   n o t   a v a i l a b l e . 
 
 t x t _ 1 5 = VhcN
 
 o u t _ 1 5 = I c o n   c o n t r o l 
 
 t x t _ 1 6 = ~[:N>f:yVhvI m a g e L i s t cN
 
 o u t _ 1 6 = I M A G E L I S T   c o n t r o l   b o u n d   t o   d i s p l a y   i c o n 
 
 t x t _ 1 7 = bS	c
 
 o u t _ 1 7 = F o l d i n g   b u t t o n 
 
 t x t _ 1 8 = >f:y6ryevRS+ 	TQS- 		c0(u7bUSQ	cNU\ _bbS6ryvvP[yvRh0
 
 o u t _ 1 8 = D i s p l a y   t h e   p l u s   ( + )   a n d   m i n u s   ( - )   b u t t o n s   n e x t   t o   t h e   p a r e n t . 
 
 t x t _ 1 9 = B\!k~ag
 
 o u t _ 1 9 = H i e r a r c h i c a l   l i n e 
 
 t x t _ 2 0 = O(u~ag>f:yyvvB\!k~g0
 
 o u t _ 2 0 = U s e   a   l i n e   t o   d i s p l a y   t h e   h i e r a r c h y   o f   t h e   i t e m . 
 
 t x t _ 2 1 = 9hޏc~
 
 o u t _ 2 1 = R o o t   c a b l e 
 
 t x t _ 2 2 = (WhcN9hpyv>f:yޏc~0Ygl	gc[T V S _ H A S L I N E S R_eudk<P0
 
 o u t _ 2 2 = A   c o n n e c t i o n   l i n e   i s   d i s p l a y e d   o n   t h e   t r e e   c o n t r o l   r o o t   n o d e   i t e m . 
 
 t x t _ 2 3 = yv
 
 o u t _ 2 3 = E d i t i n g   p r o j e c t 
 
 t x t _ 2 4 = AQ(u7bhƉVyvvh~{0
 
 o u t _ 2 4 = A l l o w   u s e r s   t o   e d i t   t h e   l a b e l   o f   t h e   t r e e   v i e w   p r o j e c t . 
 
 t x t _ 2 5 = y(ub>e
 
 o u t _ 2 5 = D i s a b l e   d r a g   a n d   d r o p 
 
 t x t _ 2 6 = 2bkhƉVcNST V N _ B E G I N D R A G wmo`0
 
 o u t _ 2 6 = P r e v e n t   t r e e   v i e w   c o n t r o l s   f r o m   s e n d i n g   a   T V N _ B E G I N D R A G   n o t i f i c a t i o n   m e s s a g e . 
 
 t x t _ 2 7 = Oc	-N
 
 o u t _ 2 7 = K e e p   t h e   s e l e c t e d 
 
 t x t _ 2 8 = S_hƉVcN1YS&qpe_NOc	[vyv	-Nr`0
 
 o u t _ 2 8 = W h e n   t h e   t r e e   v i e w   c o n t r o l   l o s t   t h e   f o c u s ,   t h e   s e l e c t e d   i t e m   i s   a l s o   s e l e c t e d . 
 
 t x t _ 2 9 = S0R]
 
 o u t _ 2 9 = R i g h t   t o   l e f t 
 
 t x t _ 3 0 = Oe,gNS0R]R T L 	>f:y08^zS>f:ye,gN]0RSL T R 	0
 
 o u t _ 3 0 = M a k e   t h e   t e x t   f r o m   r i g h t   t o   l e f t   ( R T L ) . 
 
 t x t _ 3 1 = y(uc:y
 
 o u t _ 3 1 = D i s a b l e   p r o m p t 
 
 t x t _ 3 2 = y(u]wQc:y0
 
 o u t _ 3 2 = D i s a b l e   t o o l t i p s . 
 
 t x t _ 3 3 = 
Y	Fh
 
 o u t _ 3 3 = C h e c k   b o x 
 
 t x t _ 3 4 = /T(uhƉVcN-Nyvv
Y	Fh0
 
 o u t _ 3 4 = E n a b l e   t h e   c h e c k b o x   o f   t h e   i t e m   i n   t h e   t r e e   v i e w   c o n t r o l . 
 
 t x t _ 3 5 = pp*
 
 o u t _ 3 5 = H o t s p o t   t r a c k 
 
 t x t _ 3 6 = (WhƉVcN-N/T(upߍ*0
 
 o u t _ 3 6 = E n a b l e   t h e r m a l   t r a c k i n g   i n   t h e   t r e e   v i e w   c o n t r o l . 
 
 t x t _ 3 7 = US!kU\ _
 
 o u t _ 3 7 = S i n g l e   e x p a n d 
 
 t x t _ 3 8 = O	[vyvU\ _v^N(WhƉV-N	be\Sm	[vyvbS0Yg(u7b(W	bg*NyvvTe	cOOC T R L .R*g	-Nvyv\
NObS0
 
 o u t _ 3 8 = E x p a n d   t h e   s e l e c t e d   i t e m   a n d   s e l e c t   t h e   s e l e c t e d   i t e m   f o l d i n g   w h e n   s e l e c t i n g   t h e   s e l e c t e d   i t e m . 
 
 t x t _ 3 9 = Sc:y
 
 o u t _ 3 9 = G e t   p r o m p t 
 
 t x t _ 4 0 = ǏST V N _ G E T I N F O T I P wS]wQc:yOo`0
 
 o u t _ 4 0 = T h e   a c q u i s i t i o n   t o o l   p r o m p t   i n f o r m a t i o n   i s   s e n t   b y   s e n d i n g   a   T V N _ G e t I n f o t i p . 
 
 t x t _ 4 1 = hQL	b
 
 o u t _ 4 1 = B a n k   c h o i c e 
 
 t x t _ 4 2 = (WhƉV-N/T(uhQL	b0@b	yvvteLzQ>f:yv^N(WyvL
NvNUO0WepQO[[	-N0dk7h_
NNT V S _ H A S L I N E S 7h_~TO(u0
 
 o u t _ 4 2 = E n a b l e   a l l   l i n e s   i n   t h e   t r e e   v i e w . 
 
 t x t _ 4 3 = y(unR
 
 o u t _ 4 3 = D i s a b l e   s c r o l l i n g 
 
 t x t _ 4 4 = y(ucN-Nv4ls^TWvnR0cN
NO>f:yNUOnRag0
 
 o u t _ 4 4 = D i s a b l e   t h e   h o r i z o n t a l   a n d   v e r t i c a l   s c r o l l i n g   i n   t h e   c o n t r o l . 
 
 t x t _ 4 5 = GYpeؚ^
 
 o u t _ 4 5 = O d d   n u m b e r   h e i g h t 
 
 t x t _ 4 6 = SNO(uT V M _ S E T I T E M H E I G H T mo`\yvvؚ^n:NGYpeؚ^0؞`QNyvvؚ^_{:NvPpe0
 
 o u t _ 4 6 = Y o u   c a n   u s e   t h e   T V M _ S E T I T E M H E I G H T   m e s s a g e   t o   s e t   t h e   h e i g h t   o f   t h e   p r o j e c t   t o   a n   o d d   h e i g h t . 
 
 t x t _ 4 7 = y(us^n
 
 o u t _ 4 7 = F l u s h 
 
 t x t _ 4 8 = y(ucN-Nv4ls^nR0cN
NO>f:yNUO4ls^nRag0
 
 o u t _ 4 8 = D i s a b l e   t h e   h o r i z o n t a l   s c r o l l   i n   t h e   c o n t r o l . 
 
 t x t _ 4 9 = S(u
 
 o u t _ 4 9 = A v a i l a b l e 
 
 t x t _ 5 0 = /f&TAQSNO(uُ*NcN
 
 o u t _ 5 0 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 5 1 = >f:y
 
 o u t _ 5 1 = d i s p l a y 
 
 t x t _ 5 2 = /f&T>f:yُ*NcN
 
 o u t _ 5 2 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 5 3 = ~agr
 
 o u t _ 5 3 = L i n e   c o l o r 
 
 t x t _ 5 4 = ~agr
 
 o u t _ 5 4 = L i n e   c o l o r 
 
 t x t _ 5 5 = eW[r
 
 o u t _ 5 5 = L i t e r a l   c o l o r 
 
 t x t _ 5 6 = (uN(W[a-N>f:ye,gTVb_vMRofr
 
 o u t _ 5 6 = P r o s p e c t s   f o r   d i s p l a y i n g   t e x t   a n d   g r a p h i c s   i n   o b j e c t s 
 
 t x t _ 5 7 = ̀ofr
 
 o u t _ 5 7 = B a c k g r o u n d   c o l o r   b a c k g r o u n d 
 
 t x t _ 5 8 = (uN(W[a-N>f:ye,gTVb_v̀ofr
 
 o u t _ 5 8 = B a c k g r o u n d   c o l o r   t o   d i s p l a y   t e x t   a n d   g r a p h i c s   i n   t h e   o b j e c t 
 
 t x t _ 5 9 = W[SO
 
 o u t _ 5 9 = F o n t 
 
 t x t _ 6 0 = (uNdk[ave,gW[SO0
 
 o u t _ 6 0 = T e x t   f o n t   f o r   t h i s   o b j e c t . 
 
 t x t _ 6 1 = MOnX 
 
 o u t _ 6 1 = L o c a t i o n   X 
 
 t x t _ 6 2 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 2 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 6 3 = MOnY 
 
 o u t _ 6 3 = L o c a t i o n   Y 
 
 t x t _ 6 4 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 4 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 6 5 = [^
 
 o u t _ 6 5 = w i d t h 
 
 t x t _ 6 6 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 6 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 6 7 = ؚ^
 
 o u t _ 6 7 = h e i g h t 
 
 t x t _ 6 8 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 8 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 6 9 = ^@\
 
 o u t _ 6 9 = l a y o u t 
 
 t x t _ 7 0 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 7 0 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 7 1 = 
N[
 
 o u t _ 7 1 = N o t   a n c h o r 
 
 t x t _ 7 2 = 
N[
 
 o u t _ 7 2 = N o t   a n c h o r 
 
 t x t _ 7 3 = te[^
 
 o u t _ 7 3 = A d j u s t m e n t   w i d t h 
 
 t x t _ 7 4 = ߍS
 
 o u t _ 7 4 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 7 5 = ߍ4ls^-N
 
 o u t _ 7 5 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 7 6 = teؚ^
 
 o u t _ 7 6 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 7 7 = [^Tؚ^
 
 o u t _ 7 7 = W i d t h   a n d   h e i g h t 
 
 t x t _ 7 8 = STؚ^
 
 o u t _ 7 8 = R i g h t   a n d   h e i g h t 
 
 t x t _ 7 9 = ߍ^
 
 o u t _ 7 9 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 8 0 = ^萌T[^
 
 o u t _ 8 0 = B o t t o m   a n d   w i d t h 
 
 t x t _ 8 1 = ST^
 
 o u t _ 8 1 = R i g h t   a n d   b o t t o m 
 
 t x t _ 8 2 = 4ls^-N^
 
 o u t _ 8 2 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 8 3 = Wv-N
 
 o u t _ 8 3 = V e r t i c a l 
 
 t x t _ 8 4 = Wv-NS
 
 o u t _ 8 4 = V e r t i c a l 
 
 t x t _ 8 5 = ߍ-N_
 
 o u t _ 8 5 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 8 6 =  hc
 
 o u t _ 8 6 = m o u s e   c u r s o r 
 
 t x t _ 8 7 =  h(WzS
Nvb_r
 
 o u t _ 8 7 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 8 8 = ؞
 
 o u t _ 8 8 = d e f a u l t 
 
 t x t _ 8 9 = ؞
 
 o u t _ 8 9 = d e f a u l t 
 
 t x t _ 9 0 = TSЏL
 
 o u t _ 9 0 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 9 1 = hQ{4Y
 
 o u t _ 9 1 = S t a n d a r d   a r r o w 
 
 t x t _ 9 2 = ASW[IQh
 
 o u t _ 9 2 = C r o s s   c u r s o r 
 
 t x t _ 9 3 = {4YTS
 
 o u t _ 9 3 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 9 4 = e,g]W[IQh
 
 o u t _ 9 4 = T e x t   I n g r e d i e n t s 
 
 t x t _ 9 5 = 
NS(uybkW
 
 o u t _ 9 5 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 9 6 = yR
 
 o u t _ 9 6 = m o b i l e 
 
 t x t _ 9 7 = S{4Y!!
 
 o u t _ 9 7 = D o u b l e   a r r o w 
 
 t x t _ 9 8 = S{4Y!!
 
 o u t _ 9 8 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 9 9 = S{4YT!!
 
 o u t _ 9 9 = D o u b l e   a r r o w 
 
 t x t _ 1 0 0 = S{4Y!!
 
 o u t _ 1 0 0 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 1 0 1 = Wv{4Y
 
 o u t _ 1 0 1 = V e r t i c a l   a r r o w 
 
 t x t _ 1 0 2 = lo
 
 o u t _ 1 0 2 = H o u r g l a s s 
 
 t x t _ 1 0 3 = KbW
 
 o u t _ 1 0 3 = g e s t u r e 
 
 t x t _ 1 0 4 = DR
 
 o u t _ 1 0 4 = A d d i t i o n a l 
 
 t x t _ 1 0 5 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 0 5 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 0 6 = [*
 
 o u t _ 1 0 6 = n a v i g a t i o n 
 
 t x t _ 1 0 7 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 1 0 7 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 1 0 8 = c:y
 
 o u t _ 1 0 8 = p r o m p t 
 
 t x t _ 1 0 9 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 1 0 9 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 1 1 0 = lt7h_
 
 o u t _ 1 1 0 = B a l l o o n   s t y l e 
 
 t x t _ 1 1 1 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 1 1 1 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 1 1 2 = b>e
 
 o u t _ 1 1 2 = D r a g   a n d   d r o p 
 
 t x t _ 1 1 3 = zS/f&TcSb>eeN0
 
 o u t _ 1 1 3 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 1 1 4 = USQN h].
 
 o u t _ 1 1 4 = C l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 1 5 = 	gsQ~Vd\OvOo`
 
 o u t _ 1 1 5 = I n f o r m a t i o n   a b o u t   d r a w i n g   o p e r a t i o n s 
 
 t x t _ 1 1 6 = SQN h].
 
 o u t _ 1 1 6 = D o u b l e   c l i c k   t h e   l e f t   b u t t o n 
 
 t x t _ 1 1 7 = 1YSeQ&qp
 
 o u t _ 1 1 7 = L o s t   i n p u t   f o c u s 
 
 t x t _ 1 1 8 = USQN hS.
 
 o u t _ 1 1 8 = R i g h t   c l i c k   o n   t h e   m o u s e   b u t t o n 
 
 t x t _ 1 1 9 = SQN hS.
 
 o u t _ 1 1 9 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 2 0 = (u7b]	cNR E T U R N .
 
 o u t _ 1 2 0 = U s e r   h a s   p r e s s e d   R e t u r n   k e y 
 
 t x t _ 1 2 1 = ck(WnIQh
 
 o u t _ 1 2 1 = S e t t i n g   c u r s o r 
 
 t x t _ 1 2 2 = ]6e0ReQ&qp
 
 o u t _ 1 2 2 = R e c e i v e d   i n p u t   f o c u s 
 
 t x t _ 1 2 3 = VhbvB\v~6R1Y%
 
 o u t _ 1 2 3 = D r a w i n g   f a i l u r e   o f   i c o n   o r   c o v e r i n g   l a y e r 
 
 t x t _ 1 2 4 = 	bNRh
 
 o u t _ 1 2 4 = C h o o s e   a   l i s t 
 
 t x t _ 1 2 5 =  h].vb>ed\O _YN
 
 o u t _ 1 2 5 = T h e   d r a g   a n d   d r o p   o p e r a t i o n   o f   t h e   m o u s e   b u t t o n   s t a r t e d 
 
 t x t _ 1 2 6 =  hS.vb>ed\O _YN
 
 o u t _ 1 2 6 = T h e   m o u s e   b u t t o n   i s   s t a r t e d . 
 
 t x t _ 1 2 7 = 	g*Nyv Rd
 
 o u t _ 1 2 7 = T h e r e   i s   a   p r o j e c t   t o   b e   d e l e t e d 
 
 t x t _ 1 2 8 =  _Yh~{
 
 o u t _ 1 2 8 = S t a r t   l a b e l   e d i t i n g 
 
 t x t _ 1 2 9 = ~_gh~{
 
 o u t _ 1 2 9 = E n d   l a b e l   e d i t i n g 
 
 t x t _ 1 3 0 = yvc^@b vOo`
 
 o u t _ 1 3 0 = I n f o r m a t i o n   r e q u i r e d   f o r   p r o j e c t   s o r t i n g 
 
 t x t _ 1 3 1 = >f:yDRe,gOo`
 
 o u t _ 1 3 1 = S h o w   a d d i t i o n a l   t e x t   i n f o r m a t i o n 
 
 t x t _ 1 3 2 = y^\'`]f9e
 
 o u t _ 1 3 2 = I t e m   a t t r i b u t e   h a s   c h a n g e d 
 
 t x t _ 1 3 3 = y^\'`sS\f9e
 
 o u t _ 1 3 3 = I t e m   a t t r i b u t e   i s   a b o u t   t o   b e   c h a n g e d 
 
 t x t _ 1 3 4 = g~p]U\ _b6e)
 
 o u t _ 1 3 4 = S o m e   n o d e   h a s   b e e n   d e p l o y e d   o r   c o n t r a c t e d 
 
 t x t _ 1 3 5 = g~p\U\ _b6e)
 
 o u t _ 1 3 5 = S o m e   n o d e   w i l l   b e   d e p l o y e d   o r   c o n t r a c t e d 
 
 t x t _ 1 3 6 = .v	cN
 
 o u t _ 1 3 6 = K e y b o a r d   p r e s s 
 
 t x t _ 1 3 7 = 	bvy\RbcS N*N
 
 o u t _ 1 3 7 = T h e   s e l e c t e d   i t e m   w i l l   b e   s w i t c h e d   t o   a n o t h e r 
 
 t x t _ 1 3 8 = feg*NyvvOo`
 
 o u t _ 1 3 8 = U p d a t e   i n f o r m a t i o n   a b o u t   a   p r o j e c t 
 
 t x t _ 1 3 9 = feg*NyvvOo`
 
 o u t _ 1 3 9 = U p d a t e   i n f o r m a t i o n   a b o u t   a   p r o j e c t 
 
 t x t _ 1 4 0 = 	cN h].
 
 o u t _ 1 4 0 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 4 1 = ʑ>e h].
 
 o u t _ 1 4 1 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 4 2 = SQ h].
 
 o u t _ 1 4 2 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 1 4 3 = 	cN hS.
 
 o u t _ 1 4 3 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 4 4 = ʑ>e hS.
 
 o u t _ 1 4 4 = R i g h t   c l i c k 
 
 t x t _ 1 4 5 = SQ hS.
 
 o u t _ 1 4 5 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 1 4 6 = yR h
 
 o u t _ 1 4 6 = M o v e   m o u s e 
 
 t x t _ 1 4 7 =  hS.USQ
 
 o u t _ 1 4 7 = R i g h t   c l i c k 
 
 t x t _ 1 4 8 = el hnn
 
 o u t _ 1 4 8 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 4 9 =  hy _cN
 
 o u t _ 1 4 9 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 1 5 0 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 5 0 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 5 1 = cN]~9eSN'Y\
 
 o u t _ 1 5 1 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 5 2 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 5 2 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 5 3 = sS\ kcN
 
 o u t _ 1 5 3 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 5 4 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 5 4 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
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 N o d e = P r o U p D o w n . d l l   ' Hr,g2 . 0 . 0 . 1 0 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 
NN
 
 o u t _ 1 = U p   a n d   d o w n 
 
 t x t _ 2 = ibU\cN, nR
 
 o u t _ 2 = E x t e n d   c o n t r o l ,   s c r o l l i n g 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o U p D o w n . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 0 6 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = ꁨR\
NNcN>en(WO4OzSve0O4OzSOQ\vQ[^N^
NNcNv[^0
 
 o u t _ 6 = A u t o m a t i c a l l y   p l a c e   t h e   u p   a n d   d o w n   c o n t r o l   n e x t   t o   t h e   p a r t n e r   w i n d o w . 
 
 t x t _ 7 = (WO4OS
 
 o u t _ 7 = P a r t n e r 
 
 t x t _ 8 = (WO4O]
 
 o u t _ 8 = O n   t h e   l e f t   s i d e   o f   t h e   p a r t n e r 
 
 t x t _ 9 = (WO4OS  
 
 o u t _ 9 = P a r t n e r 
 
 t x t _ 1 0 = SMOn
NS
 
 o u t _ 1 0 = T h e   o r i g i n a l   p o s i t i o n   i s   c o n s t a n t 
 
 t x t _ 1 1 = O4OcN
 
 o u t _ 1 1 = P a r t n e r   c o n t r o l 
 
 t x t _ 1 2 =  N
NNcNTRvcN
Ty N,/fT e x t cN0
 
 o u t _ 1 2 = T h e   n a m e   o f   t h e   c o n t r o l   i s   u s u a l l y   a s s o c i a t e d   w i t h   t h e   u p p e r   a n d   l o w e r   c o n t r o l s ,   u s u a l l y   t h e   T e x t   C o n t r o l . 
 
 t x t _ 1 3 = ]S
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 
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NNcNv{4Y]ScT
N/f
NN0
 
 o u t _ 1 4 = P o i n t   a r o u n d   t h e   a r r o w   o f   t h e   u p p e r   a n d   l o w e r   c o n t r o l s   i n s t e a d   o f   u p   a n d   d o w n . 
 
 t x t _ 1 5 = Tek
 
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 
 t x t _ 1 6 = S_MOn9eSeO
NNcNnO4OzSve,gO(uW M _ S E T T E X T mo`	0e,g1u<h_S:NASۏ6RbASmQۏ6RW[&{2NvMOn~b0
 
 o u t _ 1 6 = W h e n   t h e   l o c a t i o n   c h a n g e s ,   t h e   t e x t   o f   t h e   p a r t n e r   w i n d o w   i s   s e t   ( u s i n g   t h e   W M _ S E T T E X T   m e s s a g e ) . 
 
 t x t _ 1 7 = Wpe
 
 o u t _ 1 7 = B a s e 
 
 t x t _ 1 8 = Wpe:N1 0 b1 6 eg>f:yO4O>f:yv<P/f1 0 ۏ6R؏/f1 6 ۏ6R
 
 o u t _ 1 8 = T h e   b a s e   i s   1 0   o r   1 6 ,   t o   d i s p l a y   t h e   v a l u e   o f   t h e   p a r t n e r   d i s p l a y   i s   1 0   e n c e n d e d   o r   1 6 
 
 t x t _ 1 9 = 1 0 ۏ6R
 
 o u t _ 1 9 = 1 0   h e x 
 
 t x t _ 2 0 = 1 0 ۏ6R
 
 o u t _ 2 0 = 1 0   h e x 
 
 t x t _ 2 1 = 1 6 ۏ6R
 
 o u t _ 2 1 = 1 6 - b a s e d 
 
 t x t _ 2 2 = p*
 
 o u t _ 2 2 = T h e r m a l   t r a c k i n g 
 
 t x t _ 2 3 = S_c~Ǐ[e[zQ>f:ycN
NvT
N{4YTTN{4Y
 
 o u t _ 2 3 = W h e n   t h e   p o i n t e r   p a s s e s   i t ,   i t   h i g h l i g h t s   t h e   u p   a r r o w   a n d   d o w n   a r r o w   o n   t h e   c o n t r o l . 
 
 t x t _ 2 4 = CSMOR
 
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 
 t x t _ 2 5 = (Wk	NMO\peMOKNceQCSMOR&{0
 
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 
 t x t _ 2 6 = _s
 
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 
 t x t _ 2 7 = YgMOnXRbQ\ǏVv~>\b _YR_sO(upe<P0
 
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 
 t x t _ 2 8 =  g'Y<P
 
 o u t _ 2 8 = M a x i m u m 
 
 t x t _ 2 9 = 
NNcNv g'Y<P
 
 o u t _ 2 9 = M a x i m u m   v a l u e   o f   u p   a n d   d o w n   c o n t r o l s 
 
 t x t _ 3 0 =  g\<P
 
 o u t _ 3 0 = M i n i m u m 
 
 t x t _ 3 1 = 
NNcNv g\<P
 
 o u t _ 3 1 = M i n i m u m   v a l u e   o f   u p   a n d   d o w n   c o n t r o l s 
 
 t x t _ 3 2 = <P
 
 o u t _ 3 2 = v a l u e 
 
 t x t _ 3 3 = 
NNcNRY<PYg	gO4OzSR	cO4OzS̑v<P:NQ0
 
 o u t _ 3 3 = T h e   i n i t i a l   v a l u e   o f   t h e   u p p e r   a n d   l o w e r   c o n t r o l s ,   i f   s o m e   p a r t n e r   w i n d o w ,   t h e   v a l u e   i n   t h e   p a r t n e r   w i n d o w   i s   a c c u r a t e . 
 
 t x t _ 3 4 = S(u
 
 o u t _ 3 4 = A v a i l a b l e 
 
 t x t _ 3 5 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 5 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 3 6 = >f:y
 
 o u t _ 3 6 = d i s p l a y 
 
 t x t _ 3 7 = /f&T>f:yُ*NcN
 
 o u t _ 3 7 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 3 8 = MOnX 
 
 o u t _ 3 8 = L o c a t i o n   X 
 
 t x t _ 3 9 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 9 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 0 = MOnY 
 
 o u t _ 4 0 = L o c a t i o n   Y 
 
 t x t _ 4 1 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 1 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 4 2 = [^
 
 o u t _ 4 2 = w i d t h 
 
 t x t _ 4 3 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 3 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 4 4 = ؚ^
 
 o u t _ 4 4 = h e i g h t 
 
 t x t _ 4 5 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 5 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 4 6 = ^@\
 
 o u t _ 4 6 = l a y o u t 
 
 t x t _ 4 7 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 4 7 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 4 8 = 
N[
 
 o u t _ 4 8 = N o t   a n c h o r 
 
 t x t _ 4 9 = 
N[
 
 o u t _ 4 9 = N o t   a n c h o r 
 
 t x t _ 5 0 = te[^
 
 o u t _ 5 0 = A d j u s t m e n t   w i d t h 
 
 t x t _ 5 1 = ߍS
 
 o u t _ 5 1 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 5 2 = ߍ4ls^-N
 
 o u t _ 5 2 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 5 3 = teؚ^
 
 o u t _ 5 3 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 5 4 = [^Tؚ^
 
 o u t _ 5 4 = W i d t h   a n d   h e i g h t 
 
 t x t _ 5 5 = STؚ^
 
 o u t _ 5 5 = R i g h t   a n d   h e i g h t 
 
 t x t _ 5 6 = ߍ^
 
 o u t _ 5 6 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 5 7 = ^萌T[^
 
 o u t _ 5 7 = B o t t o m   a n d   w i d t h 
 
 t x t _ 5 8 = ST^
 
 o u t _ 5 8 = R i g h t   a n d   b o t t o m 
 
 t x t _ 5 9 = 4ls^-N^
 
 o u t _ 5 9 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 6 0 = Wv-N
 
 o u t _ 6 0 = V e r t i c a l 
 
 t x t _ 6 1 = Wv-NS
 
 o u t _ 6 1 = V e r t i c a l 
 
 t x t _ 6 2 = ߍ-N_
 
 o u t _ 6 2 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 6 3 =  hc
 
 o u t _ 6 3 = m o u s e   c u r s o r 
 
 t x t _ 6 4 =  h(WzS
Nvb_r
 
 o u t _ 6 4 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 6 5 = ؞
 
 o u t _ 6 5 = d e f a u l t 
 
 t x t _ 6 6 = ؞
 
 o u t _ 6 6 = d e f a u l t 
 
 t x t _ 6 7 = TSЏL
 
 o u t _ 6 7 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 6 8 = hQ{4Y
 
 o u t _ 6 8 = S t a n d a r d   a r r o w 
 
 t x t _ 6 9 = ASW[IQh
 
 o u t _ 6 9 = C r o s s   c u r s o r 
 
 t x t _ 7 0 = {4YTS
 
 o u t _ 7 0 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 7 1 = e,g]W[IQh
 
 o u t _ 7 1 = T e x t   I n g r e d i e n t s 
 
 t x t _ 7 2 = 
NS(uybkW
 
 o u t _ 7 2 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 7 3 = yR
 
 o u t _ 7 3 = m o b i l e 
 
 t x t _ 7 4 = S{4Y!!
 
 o u t _ 7 4 = D o u b l e   a r r o w 
 
 t x t _ 7 5 = S{4Y!!
 
 o u t _ 7 5 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 6 = S{4YT!!
 
 o u t _ 7 6 = D o u b l e   a r r o w 
 
 t x t _ 7 7 = S{4Y!!
 
 o u t _ 7 7 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 7 8 = Wv{4Y
 
 o u t _ 7 8 = V e r t i c a l   a r r o w 
 
 t x t _ 7 9 = lo
 
 o u t _ 7 9 = H o u r g l a s s 
 
 t x t _ 8 0 = KbW
 
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 
 t x t _ 8 1 = DR
 
 o u t _ 8 1 = A d d i t i o n a l 
 
 t x t _ 8 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 8 2 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 8 3 = [*
 
 o u t _ 8 3 = n a v i g a t i o n 
 
 t x t _ 8 4 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 8 4 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 8 5 = c:y
 
 o u t _ 8 5 = p r o m p t 
 
 t x t _ 8 6 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 8 6 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 8 7 = lt7h_
 
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 
 t x t _ 8 8 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 8 8 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
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 
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 
 t x t _ 9 0 = zS/f&TcSb>eeN0
 
 o u t _ 9 0 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 9 1 = sS\f9e<Pe
 
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 
 t x t _ 9 2 = 	cN h].
 
 o u t _ 9 2 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 3 = ʑ>e h].
 
 o u t _ 9 3 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 4 = SQ h].
 
 o u t _ 9 4 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 9 5 = 	cN hS.
 
 o u t _ 9 5 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 6 = ʑ>e hS.
 
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 
 t x t _ 9 7 = SQ hS.
 
 o u t _ 9 7 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 9 8 = yR h
 
 o u t _ 9 8 = M o v e   m o u s e 
 
 t x t _ 9 9 =  hS.USQ
 
 o u t _ 9 9 = R i g h t   c l i c k 
 
 t x t _ 1 0 0 = el hnn
 
 o u t _ 1 0 0 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 1 0 1 =  hy _cN
 
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 
 t x t _ 1 0 2 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 1 0 2 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 1 0 3 = cN]~9eSN'Y\
 
 o u t _ 1 0 3 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 1 0 4 = ͑~|~wcN ͑e~;u0
 
 o u t _ 1 0 4 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 1 0 5 = sS\ kcN
 
 o u t _ 1 0 5 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 1 0 6 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 1 0 6 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o V E H . d l l   ' Hr,g2 . 0 . 0 . 1 0 5   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
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Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = TϑS_8^YtS_z^Su)]nTgbLvNx0
 
 o u t _ 1 = T o   q u a n t i f y   t h e   a b n o r m a l i t y ,   t h e   c o d e   e x e c u t e d   a f t e r   t h e   p r o g r a m   c r a s h e s . 
 
 t x t _ 2 = vQ[, ~N
 
 o u t _ 2 = O t h e r ,   c o m p o n e n t s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o V E H . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = MOnX 
 
 o u t _ 3 = L o c a t i o n   X 
 
 t x t _ 4 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 = MOnY 
 
 o u t _ 5 = L o c a t i o n   Y 
 
 t x t _ 6 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 7 = DR
 
 o u t _ 7 = A d d i t i o n a l 
 
 t x t _ 8 = y	gꁚ[INe,gNcNsQT0
 
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 
 t x t _ 9 = TϑS_8^Ytz^)]nTYt	
 
 o u t _ 9 = T r e a t m e n t   t o   q u a n t i z a t i o n   ( a f t e r   p r o c e d u r e   c r a s h ) 
 
 
 
 N o d e = P r o V s c r o l l . d l l   ' Hr,g2 . 0 . 0 . 9 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
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 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 
NNnRag
 
 o u t _ 1 = U p s i d e   s c r o l l   b a r 
 
 t x t _ 2 = 8^(ucN, nR
 
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 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o V s c r o l l . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 9 1 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
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 
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Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 =  g'Y<P
 
 o u t _ 5 = M a x i m u m 
 
 t x t _ 6 = nRagv g'Y<P- 2 
 
 o u t _ 6 = T h e   m a x i m u m   v a l u e   o f   t h e   s c r o l l   b a r ,   - 2 
 
 t x t _ 7 =  g\<P
 
 o u t _ 7 = M i n i m u m 
 
 t x t _ 8 = nRagv g\<P
 
 o u t _ 8 = S t r i k e   b a r   m i n i m u m 
 
 t x t _ 9 = <P
 
 o u t _ 9 = v a l u e 
 
 t x t _ 1 0 = nRagRY<P
 
 o u t _ 1 0 = R o l l i n g   b a r   i n i t i a l   v a l u e 
 
 t x t _ 1 1 = u
 
 o u t _ 1 1 = p a g e 
 
 t x t _ 1 2 = ub'Y\kY{|<O  L i s t B o x cN  SN>f:yY\L0= 0   :NꁨRte0
 
 o u t _ 1 2 = T h e   p a g e   s i z e ,   s u c h   a s   h o w   m a n y   l i n e s   l i k e   t h e   L i s t B o x   c o n t r o l   c a n   b e   d i s p l a y e d . 
 
 t x t _ 1 3 = \S
 
 o u t _ 1 3 = S m a l l   c h a n g e 
 
 t x t _ 1 4 = (u7bUSQnRag{4YenRag  V a l u e   ^\'`9eSvpeϑ
 
 o u t _ 1 4 = W h e n   t h e   u s e r   c l i c k s   t h e   s c r o l l   b a r   a r r o w ,   t h e   n u m b e r   o f   s c r o l l   b a r   v a l u e   a t t r i b u t e   c h a n g e s 
 
 t x t _ 1 5 = 'YS
 
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 
 t x t _ 1 6 = (u7bUSQnRag:SWenRag  V a l u e   ^\'`9eSvpeϑ
 
 o u t _ 1 6 = W h e n   t h e   u s e r   c l i c k s   t h e   s c r o l l   b a r   a r e a ,   t h e   n u m b e r   o f   s c r o l l   b a r   v a l u e   a t t r i b u t e   c h a n g e s 
 
 t x t _ 1 7 = S(u
 
 o u t _ 1 7 = A v a i l a b l e 
 
 t x t _ 1 8 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 8 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 9 = >f:y
 
 o u t _ 1 9 = d i s p l a y 
 
 t x t _ 2 0 = /f&T>f:yُ*NcN
 
 o u t _ 2 0 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 2 1 = MOnX 
 
 o u t _ 2 1 = L o c a t i o n   X 
 
 t x t _ 2 2 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 3 = MOnY 
 
 o u t _ 2 3 = L o c a t i o n   Y 
 
 t x t _ 2 4 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 5 = [^
 
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 
 t x t _ 2 6 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 7 = ؞[^
 
 o u t _ 2 7 = D e f a u l t   w i d t h 
 
 t x t _ 2 8 = O(u|~؞nRag[^ыT	gHeg	
 
 o u t _ 2 8 = U s e   t h e   s y s t e m   d e f a u l t   s c r o l l   b a r   w i d t h   ( h a v e   a n   e f f e c t   a f t e r   c o m p i l i n g ) 
 
 t x t _ 2 9 = ؚ^
 
 o u t _ 2 9 = h e i g h t 
 
 t x t _ 3 0 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 3 0 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 3 1 = ^@\
 
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 
 t x t _ 3 2 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 2 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 3 = 
N[
 
 o u t _ 3 3 = N o t   a n c h o r 
 
 t x t _ 3 4 = 
N[
 
 o u t _ 3 4 = N o t   a n c h o r 
 
 t x t _ 3 5 = te[^
 
 o u t _ 3 5 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 6 = ߍS
 
 o u t _ 3 6 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 7 = ߍ4ls^-N
 
 o u t _ 3 7 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 8 = teؚ^
 
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 
 t x t _ 3 9 = [^Tؚ^
 
 o u t _ 3 9 = W i d t h   a n d   h e i g h t 
 
 t x t _ 4 0 = STؚ^
 
 o u t _ 4 0 = R i g h t   a n d   h e i g h t 
 
 t x t _ 4 1 = ߍ^
 
 o u t _ 4 1 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 2 = ^萌T[^
 
 o u t _ 4 2 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 3 = ST^
 
 o u t _ 4 3 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 4 = 4ls^-N^
 
 o u t _ 4 4 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 5 = Wv-N
 
 o u t _ 4 5 = V e r t i c a l 
 
 t x t _ 4 6 = Wv-NS
 
 o u t _ 4 6 = V e r t i c a l 
 
 t x t _ 4 7 = ߍ-N_
 
 o u t _ 4 7 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 8 =  hc
 
 o u t _ 4 8 = m o u s e   c u r s o r 
 
 t x t _ 4 9 =  h(WzS
Nvb_r
 
 o u t _ 4 9 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 5 0 = ؞
 
 o u t _ 5 0 = d e f a u l t 
 
 t x t _ 5 1 = ؞
 
 o u t _ 5 1 = d e f a u l t 
 
 t x t _ 5 2 = TSЏL
 
 o u t _ 5 2 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 3 = hQ{4Y
 
 o u t _ 5 3 = S t a n d a r d   a r r o w 
 
 t x t _ 5 4 = ASW[IQh
 
 o u t _ 5 4 = C r o s s   c u r s o r 
 
 t x t _ 5 5 = {4YTS
 
 o u t _ 5 5 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 6 = e,g]W[IQh
 
 o u t _ 5 6 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 7 = 
NS(uybkW
 
 o u t _ 5 7 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 8 = yR
 
 o u t _ 5 8 = m o b i l e 
 
 t x t _ 5 9 = S{4Y!!
 
 o u t _ 5 9 = D o u b l e   a r r o w 
 
 t x t _ 6 0 = S{4Y!!
 
 o u t _ 6 0 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 1 = S{4YT!!
 
 o u t _ 6 1 = D o u b l e   a r r o w 
 
 t x t _ 6 2 = S{4Y!!
 
 o u t _ 6 2 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 3 = Wv{4Y
 
 o u t _ 6 3 = V e r t i c a l   a r r o w 
 
 t x t _ 6 4 = lo
 
 o u t _ 6 4 = H o u r g l a s s 
 
 t x t _ 6 5 = KbW
 
 o u t _ 6 5 = g e s t u r e 
 
 t x t _ 6 6 = DR
 
 o u t _ 6 6 = A d d i t i o n a l 
 
 t x t _ 6 7 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 7 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 8 = [*
 
 o u t _ 6 8 = n a v i g a t i o n 
 
 t x t _ 6 9 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 9 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 7 0 = c:y
 
 o u t _ 7 0 = p r o m p t 
 
 t x t _ 7 1 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 7 1 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 2 = lt7h_
 
 o u t _ 7 2 = B a l l o o n   s t y l e 
 
 t x t _ 7 3 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 3 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 4 = b>e
 
 o u t _ 7 4 = D r a g   a n d   d r o p 
 
 t x t _ 7 5 = zS/f&TcSb>eeN0
 
 o u t _ 7 5 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 6 = 
NNnRagv<PSuN9eS
 
 o u t _ 7 6 = T h e   v a l u e   o f   t h e   u p p e r   a n d   l o w e r   s c r o l l   h a s   c h a n g e d 
 
 t x t _ 7 7 = 	cN h].
 
 o u t _ 7 7 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = ʑ>e h].
 
 o u t _ 7 8 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 9 = SQ h].
 
 o u t _ 7 9 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = 	cN hS.
 
 o u t _ 8 0 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 1 = ʑ>e hS.
 
 o u t _ 8 1 = R i g h t   c l i c k 
 
 t x t _ 8 2 = SQ hS.
 
 o u t _ 8 2 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 3 = yR h
 
 o u t _ 8 3 = M o v e   m o u s e 
 
 t x t _ 8 4 =  hS.USQ
 
 o u t _ 8 4 = R i g h t   c l i c k 
 
 t x t _ 8 5 = el hnn
 
 o u t _ 8 5 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 6 =  hy _cN
 
 o u t _ 8 6 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 7 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 7 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 8 = cN]~9eSN'Y\
 
 o u t _ 8 8 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 9 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 9 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 9 0 = sS\ kcN
 
 o u t _ 9 0 = U p   t o   d e s t r o y   c o n t r o l 
 
 t x t _ 9 1 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 9 1 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 
 
 N o d e = P r o W e b B r o w s e r . d l l   ' Hr,g2 . 0 . 0 . 9 8   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = I E OmȉhV
 
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 
 t x t _ 2 = Q~
 
 o u t _ 2 = T h e   i n t e r n e t 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o W e b B r o w s e r . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 9 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = Fh
 
 o u t _ 3 = f r a m e 
 
 t x t _ 4 = c:ycNLuvY0
 
 o u t _ 4 = I n d i c a t e s   t h e   a p p e a r a n c e   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 5 = QFh
 
 o u t _ 5 = C o n c a v e   b o r d e r 
 
 t x t _ 6 = eFh
 
 o u t _ 6 = R i m l e s s 
 
 t x t _ 7 = ~Fh
 
 o u t _ 7 = F i n e   b o r d e r 
 
 t x t _ 8 = JSFh
 
 o u t _ 8 = H a l f   b o x 
 
 t x t _ 9 = QFh
 
 o u t _ 9 = C o n c a v e   b o r d e r 
 
 t x t _ 1 0 = QFh
 
 o u t _ 1 0 = C o n v e x   b o r d e r 
 
 t x t _ 1 1 = Q@W
 
 o u t _ 1 1 = W e b s i t e 
 
 t x t _ 1 2 = 1\/fRYQ@W
 
 o u t _ 1 2 = I n i t i a l   U R L 
 
 t x t _ 1 3 = MOnX 
 
 o u t _ 1 3 = L o c a t i o n   X 
 
 t x t _ 1 4 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 4 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 5 = MOnY 
 
 o u t _ 1 5 = L o c a t i o n   Y 
 
 t x t _ 1 6 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 6 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 7 = [^
 
 o u t _ 1 7 = w i d t h 
 
 t x t _ 1 8 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 8 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 1 9 = ؚ^
 
 o u t _ 1 9 = h e i g h t 
 
 t x t _ 2 0 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 0 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 1 = ^@\
 
 o u t _ 2 1 = l a y o u t 
 
 t x t _ 2 2 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 2 2 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 2 3 = 
N[
 
 o u t _ 2 3 = N o t   a n c h o r 
 
 t x t _ 2 4 = 
N[
 
 o u t _ 2 4 = N o t   a n c h o r 
 
 t x t _ 2 5 = te[^
 
 o u t _ 2 5 = A d j u s t m e n t   w i d t h 
 
 t x t _ 2 6 = ߍS
 
 o u t _ 2 6 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 2 7 = ߍ4ls^-N
 
 o u t _ 2 7 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 2 8 = teؚ^
 
 o u t _ 2 8 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 2 9 = [^Tؚ^
 
 o u t _ 2 9 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 0 = STؚ^
 
 o u t _ 3 0 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 1 = ߍ^
 
 o u t _ 3 1 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 3 2 = ^萌T[^
 
 o u t _ 3 2 = B o t t o m   a n d   w i d t h 
 
 t x t _ 3 3 = ST^
 
 o u t _ 3 3 = R i g h t   a n d   b o t t o m 
 
 t x t _ 3 4 = 4ls^-N^
 
 o u t _ 3 4 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 3 5 = Wv-N
 
 o u t _ 3 5 = V e r t i c a l 
 
 t x t _ 3 6 = Wv-NS
 
 o u t _ 3 6 = V e r t i c a l 
 
 t x t _ 3 7 = ߍ-N_
 
 o u t _ 3 7 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 3 8 = S(u
 
 o u t _ 3 8 = A v a i l a b l e 
 
 t x t _ 3 9 = /f&TAQSNO(uُ*NcN
 
 o u t _ 3 9 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 4 0 = >f:y
 
 o u t _ 4 0 = d i s p l a y 
 
 t x t _ 4 1 = /f&T>f:yُ*NcN
 
 o u t _ 4 1 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 4 2 = DR
 
 o u t _ 4 2 = A d d i t i o n a l 
 
 t x t _ 4 3 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 4 3 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 4 4 = [*
 
 o u t _ 4 4 = n a v i g a t i o n 
 
 t x t _ 4 5 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 4 5 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 4 6 = (W[*KNMR
 
 o u t _ 4 6 = B e f o r e   n a v i g a t i o n 
 
 t x t _ 4 7 = [7bz0R;N:gzS
 
 o u t _ 4 7 = C l i e n t   t o   t h e   h o s t   w i n d o w 
 
 t x t _ 4 8 = }TNr`f9e
 
 o u t _ 4 8 = C o m m a n d   s t a t u s   c h a n g e 
 
 t x t _ 4 9 = ech[b
 
 o u t _ 4 9 = D o c u m e n t   c o m p l e t i o n 
 
 t x t _ 5 0 = N} _Y
 
 o u t _ 5 0 = D o w n l o a d   s t a r t 
 
 t x t _ 5 1 = N}[b
 
 o u t _ 5 1 = D o w n l o a d   c o m p l e t e d 
 
 t x t _ 5 2 = eNN}
 
 o u t _ 5 2 = f i l e   d o w n l o a d 
 
 t x t _ 5 3 = [*[b2 
 
 o u t _ 5 3 = N a v i g a t i o n   c o m p l e t e d   2 
 
 t x t _ 5 4 = [*
 
 o u t _ 5 4 = N a v i g a t i o n   e r r o r 
 
 t x t _ 5 5 = ezS2 
 
 o u t _ 5 5 = N e w   w i n d o w   2 
 
 t x t _ 5 6 = ezS3 
 
 o u t _ 5 6 = N e w   w i n d o w   3 
 
 t x t _ 5 7 = S
 
 o u t _ 5 7 = v i s i b l e 
 
 t x t _ 5 8 = [OSSbpS!jg
 
 o u t _ 5 8 = I n s t a n t i a t e   p r i n t   t e m p l a t e 
 
 t x t _ 5 9 = xS}SbpS!jg
 
 o u t _ 5 9 = U n i n s t a l l   p r i n t   t e m p l a t e 
 
 t x t _ 6 0 = Syq_Tvr`f9e
 
 o u t _ 6 0 = C h a n g e s   i n   t h e   s t a t u s   o f   p r i v a c y 
 
 t x t _ 6 1 = ۏ^SS
 
 o u t _ 6 1 = P r o g r e s s   c h a n g e 
 
 t x t _ 6 2 = ^\'`Sf
 
 o u t _ 6 2 = A t t r i b u t e   c h a n g e 
 
 t x t _ 6 3 = n[hQ[Vh
 
 o u t _ 6 3 = S e t   s e c u r i t y   l o c k   i c o n 
 
 t x t _ 6 4 = r`e,gf9e
 
 o u t _ 6 4 = S t a t u s   t e x t   c h a n g e 
 
 t x t _ 6 5 = hf9e
 
 o u t _ 6 5 = T i t l e   c h a n g e 
 
 t x t _ 6 6 = zSsQ
 
 o u t _ 6 6 = W i n d o w   c l o s e 
 
 t x t _ 6 7 = zSnؚ^
 
 o u t _ 6 7 = W i n d o w   s e t t i n g   h e i g h t 
 
 t x t _ 6 8 = zSn]O
 
 o u t _ 6 8 = W i n d o w   s e t t i n g   l e f t 
 
 t x t _ 6 9 = zS'Y\te
 
 o u t _ 6 9 = W i n d o w   s i z e   a d j u s t m e n t 
 
 t x t _ 7 0 = zSnv
 
 o u t _ 7 0 = W i n d o w   s e t t i n g   t o p 
 
 t x t _ 7 1 = zSn[^
 
 o u t _ 7 1 = W i n d o w   s e t t i n g   w i d t h 
 
 t x t _ 7 2 = zSr`]f9e
 
 o u t _ 7 2 = W i n d o w   s t a t u s   h a s   b e e n   c h a n g e d 
 
 t x t _ 7 3 = H t m l echNN
 
 o u t _ 7 3 = H T M L   d o c u m e n t   e v e n t 
 
 t x t _ 7 4 = /T(u!jW
 
 o u t _ 7 4 = E n a b l e   m o d e l 
 
 t x t _ 7 5 = [{	penc[a
 
 o u t _ 7 5 = F i l t e r   d a t a   o b j e c t 
 
 t x t _ 7 6 = Sb>evh
 
 o u t _ 7 6 = G e t   d r a g   a n d   d r o p   t a r g e t s 
 
 t x t _ 7 7 = SY
 
 o u t _ 7 7 = G e t   e x t e r n a l 
 
 t x t _ 7 8 = S;N:gOo`
 
 o u t _ 7 8 = G e t   h o s t   i n f o r m a t i o n 
 
 t x t _ 7 9 = S	y[_
 
 o u t _ 7 9 = G e t   t h e   o p t i o n   k e y   p a t h 
 
 t x t _ 8 0 = S͑Q[_
 
 o u t _ 8 0 = G e t   a   r e w r i t e   k e y   p a t h 
 
 t x t _ 8 1 = υ(u7bLub
 
 o u t _ 8 1 = H i d d e n   u s e r   i n t e r f a c e 
 
 t x t _ 8 2 = echzSo;m
 
 o u t _ 8 2 = D o c u m e n t   w i n d o w   a c t i v a t i o n 
 
 t x t _ 8 3 = FhgzSo;m
 
 o u t _ 8 3 = F r a m e   w i n d o w   a c t i v a t i o n 
 
 t x t _ 8 4 = teFh'Y\
 
 o u t _ 8 4 = A d j u s t   t h e   s i z e   o f   t h e   b o r d e r 
 
 t x t _ 8 5 = >f:y
NNe܃US
 
 o u t _ 8 5 = D i s p l a y   c o n t e x t   m e n u 
 
 t x t _ 8 6 = >f:yU I 
 
 o u t _ 8 6 = D i s p l a y   U I 
 
 t x t _ 8 7 = S:NlxNR
 
 o u t _ 8 7 = G e t t i n g   h a r d w a r e   a c c e l e r a t i o n 
 
 t x t _ 8 8 = S:NQ@W
 
 o u t _ 8 8 = W e b 
 
 t x t _ 8 9 = fe(u7bLub
 
 o u t _ 8 9 = U p d a t e   u s e r   i n t e r f a c e 
 
 
 
 N o d e = P r o W i n H o o k . d l l   ' Hr,g2 . 0 . 0 . 9 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = W i n P[|~NN	[ň N*NcǏzegvƉ|~-NvgN{|WvNN0
 
 o u t _ 1 = W I N   h o o k   ( s y s t e m   e v e n t ) ,   i n s t a l l   a   h o o k   p r o c e s s   t o   m o n i t o r   c e r t a i n   t y p e s   o f   e v e n t s   i n   y o u r   s y s t e m . 
 
 t x t _ 2 = vQ[, ~N
 
 o u t _ 2 = O t h e r ,   c o m p o n e n t s 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o W i n H o o k . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 9 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty0
 
 o u t _ 2 = T h e   n a m e   o f   t h e   i d e n t i f i c a t i o n   o f   t h e   o b j e c t   i s   u s e d   t o   c o d e . 
 
 t x t _ 3 = MOnX 
 
 o u t _ 3 = L o c a t i o n   X 
 
 t x t _ 4 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 4 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 5 = MOnY 
 
 o u t _ 5 = L o c a t i o n   Y 
 
 t x t _ 6 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 6 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 7 = DR
 
 o u t _ 7 = A d d i t i o n a l 
 
 t x t _ 8 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 8 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 9 = .vP[( S_MRoN	gHe) 
 
 o u t _ 9 = K e y b o a r d   h o o k   ( c u r r e n t   s o f t w a r e   i s   v a l i d ) 
 
 t x t _ 1 0 = ^B\.vP[( hQ|~	gHe) 
 
 o u t _ 1 0 = B o t t o m   k e y b o a r d   h o o k   ( f u l l   s y s t e m   i s   e f f e c t i v e ) 
 
 t x t _ 1 1 =  hP[( S_MRoN	gHe) 
 
 o u t _ 1 1 = M o u s e   h o o k   ( c u r r e n t   s o f t w a r e   i s   e f f e c t i v e ) 
 
 t x t _ 1 2 = ^B\ hP[( hQ|~	gHe) 
 
 o u t _ 1 2 = B o t t o m   m o u s e   h o o k   ( f u l l   s y s t e m   i s   e f f e c t i v e ) 
 
 t x t _ 1 3 = mo`YtMRP[( S_MRoN	gHe) 
 
 o u t _ 1 3 = M e s s a g e   P r o c e s s i n g   H o o k   ( c u r r e n t   s o f t w a r e   i s   v a l i d ) 
 
 t x t _ 1 4 = mo`YtTP[( S_MRoN	gHe) 
 
 o u t _ 1 4 = T h e   h o o k   a f t e r   m e s s a g e   p r o c e s s i n g   ( c u r r e n t   s o f t w a r e   i s   v a l i d ) 
 
 t x t _ 1 5 = P[Ջ( S_MRoN	gHe) 
 
 o u t _ 1 5 = H o o k   d e b u g g i n g   ( c u r r e n t   s o f t w a r e   i s   v a l i d ) 
 
 t x t _ 1 6 = zz򕩔P[( S_MRoN	gHe) 
 
 o u t _ 1 6 = F r e e   h o o k   ( c u r r e n t   s o f t w a r e   i s   e f f e c t i v e ) 
 
 t x t _ 1 7 = mo`RP[( S_MRoN	gHe) 
 
 o u t _ 1 7 = M e s s a g e   q u e u e   h o o k   ( c u r r e n t   s o f t w a r e   i s   v a l i d ) 
 
 t x t _ 1 8 = eQNNvmo`( S_MRoN	gHe) 
 
 o u t _ 1 8 = E n t e r   t h e   e v e n t   m e s s a g e   ( c u r r e n t   s o f t w a r e   i s   v a l i d ) 
 
 t x t _ 1 9 = S h e l l NN( S_MRoN	gHe) 
 
 o u t _ 1 9 = S h e l l   e v e n t   ( c u r r e n t   s o f t w a r e   i s   v a l i d ) 
 
 
 
 N o d e = P r o W i n I n e t . d l l   ' Hr,g2 . 0 . 0 . 1 0 6   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = I n t e r n e t   Q~WNW i n I n e t vNTQ
 
 o u t _ 1 = I n t e r n e t   n e t w o r k ,   W i n i n e t - b a s e d   i n t e r n e t   a c c e s s 
 
 t x t _ 2 = Q~
 
 o u t _ 2 = T h e   i n t e r n e t 
 
 t x t _ 3 = cN^\'`MneN"N1Y
 
 o u t _ 3 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 4 = cN^\'`MnelS
 
 o u t _ 4 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 5 = cN^\'`MnQ[_8^
 
 o u t _ 5 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 6 = cNNNMneN"N1Y
 
 o u t _ 6 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 7 = cNNNMnelS
 
 o u t _ 7 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 8 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 8 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 9 = cN^\'`
 
 o u t _ 9 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o W i n I n e t . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 1 7 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = Hr,g
 
 o u t _ 3 = v e r s i o n 
 
 t x t _ 4 = (WBl-NO(uvH T T P Hr,g0I n t e r n e t   E x p l o r e r -Nvn\vdkSpe-Nc[v<P0
 
 o u t _ 4 = T h e   H T T P   v e r s i o n   t o   b e   u s e d   i n   t h e   r e q u e s t . 
 
 t x t _ 5 = SW[
 
 o u t _ 5 = R e a d i n g   b y t e 
 
 t x t _ 6 = S_c6eQ~pencek!kSv gYW[pe'Y\
 
 o u t _ 6 = W h e n   r e c e i v i n g   n e t w o r k   d a t a ,   t h e   m a x i m u m   n u m b e r   o f   b y t e s   p e r   t i m e   a c q u i r e d 
 
 t x t _ 7 = MOnX 
 
 o u t _ 7 = L o c a t i o n   X 
 
 t x t _ 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 9 = MOnY 
 
 o u t _ 9 = L o c a t i o n   Y 
 
 t x t _ 1 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 1 = DR
 
 o u t _ 1 1 = A d d i t i o n a l 
 
 t x t _ 1 2 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 1 2 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 1 3 = h4Ypenc
 
 o u t _ 1 3 = H e a d e r   d a t a 
 
 t x t _ 1 4 = N} _Y
 
 o u t _ 1 4 = D o w n l o a d   s t a r t 
 
 t x t _ 1 5 = N}[b
 
 o u t _ 1 5 = D o w n l o a d   c o m p l e t e d 
 
 t x t _ 1 6 = eNN}-N
 
 o u t _ 1 6 = F i l e   d o w n l o a d 
 
 t x t _ 1 7 = W i n I n e t r`c:y
 
 o u t _ 1 7 = W i n i n e t   s t a t u s   p r o m p t 
 
 
 
 N o d e = P r o Z e e G r i d . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 8 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = eFh
 
 o u t _ 7 = R i m l e s s 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = S(u
 
 o u t _ 1 3 = A v a i l a b l e 
 
 t x t _ 1 4 = /f&TAQSNO(uُ*NcN
 
 o u t _ 1 4 = W h e t h e r   t o   a l l o w   t h i s   c o n t r o l   t o   b e   u s e d 
 
 t x t _ 1 5 = >f:y
 
 o u t _ 1 5 = d i s p l a y 
 
 t x t _ 1 6 = /f&T>f:yُ*NcN
 
 o u t _ 1 6 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 1 7 = MOnX 
 
 o u t _ 1 7 = L o c a t i o n   X 
 
 t x t _ 1 8 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 1 8 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 1 9 = MOnY 
 
 o u t _ 1 9 = L o c a t i o n   Y 
 
 t x t _ 2 0 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 0 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 1 = [^
 
 o u t _ 2 1 = w i d t h 
 
 t x t _ 2 2 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 3 = ؚ^
 
 o u t _ 2 3 = h e i g h t 
 
 t x t _ 2 4 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 5 = ^@\
 
 o u t _ 2 5 = l a y o u t 
 
 t x t _ 2 6 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 2 6 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 2 7 = 
N[
 
 o u t _ 2 7 = N o t   a n c h o r 
 
 t x t _ 2 8 = 
N[
 
 o u t _ 2 8 = N o t   a n c h o r 
 
 t x t _ 2 9 = te[^
 
 o u t _ 2 9 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 0 = ߍS
 
 o u t _ 3 0 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 1 = ߍ4ls^-N
 
 o u t _ 3 1 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 2 = teؚ^
 
 o u t _ 3 2 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 3 = [^Tؚ^
 
 o u t _ 3 3 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 4 = STؚ^
 
 o u t _ 3 4 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 5 = ߍ^
 
 o u t _ 3 5 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 3 6 = ^萌T[^
 
 o u t _ 3 6 = B o t t o m   a n d   w i d t h 
 
 t x t _ 3 7 = ST^
 
 o u t _ 3 7 = R i g h t   a n d   b o t t o m 
 
 t x t _ 3 8 = 4ls^-N^
 
 o u t _ 3 8 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 3 9 = Wv-N
 
 o u t _ 3 9 = V e r t i c a l 
 
 t x t _ 4 0 = Wv-NS
 
 o u t _ 4 0 = V e r t i c a l 
 
 t x t _ 4 1 = ߍ-N_
 
 o u t _ 4 1 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 2 =  hc
 
 o u t _ 4 2 = m o u s e   c u r s o r 
 
 t x t _ 4 3 =  h(WzS
Nvb_r
 
 o u t _ 4 3 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 4 4 = ؞
 
 o u t _ 4 4 = d e f a u l t 
 
 t x t _ 4 5 = ؞
 
 o u t _ 4 5 = d e f a u l t 
 
 t x t _ 4 6 = TSЏL
 
 o u t _ 4 6 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 4 7 = hQ{4Y
 
 o u t _ 4 7 = S t a n d a r d   a r r o w 
 
 t x t _ 4 8 = ASW[IQh
 
 o u t _ 4 8 = C r o s s   c u r s o r 
 
 t x t _ 4 9 = {4YTS
 
 o u t _ 4 9 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 0 = e,g]W[IQh
 
 o u t _ 5 0 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 1 = 
NS(uybkW
 
 o u t _ 5 1 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 2 = yR
 
 o u t _ 5 2 = m o b i l e 
 
 t x t _ 5 3 = S{4Y!!
 
 o u t _ 5 3 = D o u b l e   a r r o w 
 
 t x t _ 5 4 = S{4Y!!
 
 o u t _ 5 4 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 5 = S{4YT!!
 
 o u t _ 5 5 = D o u b l e   a r r o w 
 
 t x t _ 5 6 = S{4Y!!
 
 o u t _ 5 6 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 7 = Wv{4Y
 
 o u t _ 5 7 = V e r t i c a l   a r r o w 
 
 t x t _ 5 8 = lo
 
 o u t _ 5 8 = H o u r g l a s s 
 
 t x t _ 5 9 = KbW
 
 o u t _ 5 9 = g e s t u r e 
 
 t x t _ 6 0 = DR
 
 o u t _ 6 0 = A d d i t i o n a l 
 
 t x t _ 6 1 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 1 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 2 = [*
 
 o u t _ 6 2 = n a v i g a t i o n 
 
 t x t _ 6 3 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 3 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 6 4 = c:y
 
 o u t _ 6 4 = p r o m p t 
 
 t x t _ 6 5 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 6 5 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 6 6 = lt7h_
 
 o u t _ 6 6 = B a l l o o n   s t y l e 
 
 t x t _ 6 7 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 6 7 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 6 8 = b>e
 
 o u t _ 6 8 = D r a g   a n d   d r o p 
 
 t x t _ 6 9 = zS/f&TcSb>eeN0
 
 o u t _ 6 9 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 0 = USQ
 
 o u t _ 7 0 = C l i c k 
 
 t x t _ 7 1 = SQ
 
 o u t _ 7 1 = D o u b l e   c l i c k 
 
 t x t _ 7 2 = ybkO(u
 
 o u t _ 7 2 = I t   i s   f o r b i d d e n   t o   u s e 
 
 t x t _ 7 3 = b`
YAQO(u
 
 o u t _ 7 3 = R e s t o r e   a l l o w s   u s a g e 
 
 t x t _ 7 4 = 	cN h].
 
 o u t _ 7 4 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 5 = ʑ>e h].
 
 o u t _ 7 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 6 = SQ h].
 
 o u t _ 7 6 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 7 = 	cN hS.
 
 o u t _ 7 7 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = ʑ>e hS.
 
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 
 t x t _ 7 9 = SQ hS.
 
 o u t _ 7 9 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = yR h
 
 o u t _ 8 0 = M o v e   m o u s e 
 
 t x t _ 8 1 =  hS.USQ
 
 o u t _ 8 1 = R i g h t   c l i c k 
 
 t x t _ 8 2 = el hnn
 
 o u t _ 8 2 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 3 =  hy _cN
 
 o u t _ 8 3 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 4 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
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 
 t x t _ 8 5 = cN]~9eSN'Y\
 
 o u t _ 8 5 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 6 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 6 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 8 7 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 8 7 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 8 8 = sS\ kcN
 
 o u t _ 8 8 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = P r o Z e e I m a g e . d l l   ' Hr,g1 . 0 . 1 . 1 1 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 1   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = Z e e VPcN>f:yVPSNR}YVPR;u>f:y
 
 o u t _ 1 = Z E E   i m a g e   c o n t r o l ,   d i s p l a y   i m a g e ,   c a n   l o a d   m u l t i - i m a g e   a n i m a t i o n   d i s p l a y 
 
 t x t _ 2 = Vb_
 
 o u t _ 2 = G r a p h i c 
 
 t x t _ 3 = "N1YcN/eceN
 
 o u t _ 3 = L o s t   c o n t r o l   f i l e : 
 
 t x t _ 4 = ͑e[ňV F B 5 
 
 o u t _ 4 = P l e a s e   r e i n s t a l l   t h e   V F B 5 
 
 t x t _ 5 = cN^\'`MneN"N1Y
 
 o u t _ 5 = C o n t r o l   p r o p e r t y   p r o f i l e   i s   l o s t ! 
 
 t x t _ 6 = cN^\'`MnelS
 
 o u t _ 6 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 7 = cN^\'`MnQ[_8^
 
 o u t _ 7 = C o n t r o l   p r o p e r t i e s   c o n f i g u r a t i o n   c o n t e n t   e x c e p t i o n ! 
 
 t x t _ 8 = cNNNMneN"N1Y
 
 o u t _ 8 = C o n t r o l   e v e n t   p r o f i l e   i s   l o s t ! 
 
 t x t _ 9 = cNNNMnelS
 
 o u t _ 9 = C o n t r o l   e v e n t   c o n f i g u r a t i o n   c a n n o t   b e   r e a d ! 
 
 t x t _ 1 0 = ُ̑/fcNv^\'`TNNp
T
 
 o u t _ 1 0 = H e r e   i s   t h e   p r o p e r t i e s   a n d   e v e n t   n o d e   n a m e s   o f   t h e   c o n t r o l . 
 
 t x t _ 1 1 = cN^\'`
 
 o u t _ 1 1 = C o n t r o l   p r o p e r t i e s 
 
 
 
 N o d e = P r o Z e e I m a g e . D L L _ A t t r i b u t e O R E v e n t   '   = = =   ُ̑/fcNv^\'`TNNp
T
 
 T o t a l T e x t = 8 8 
 
 P a r t = A t t r i b u t e     ' = = = = = = = = = = = = = = = = = = = =   cN^\'`
 
 t x t _ 1 = 
Ty
 
 o u t _ 1 = n a m e 
 
 t x t _ 2 = (uegNx-NƋ+R[av
Ty
 
 o u t _ 2 = N a m e   o f   i d e n t i f i c a t i o n   o b j e c t s   i n   c o d e 
 
 t x t _ 3 = pe~"}_
 
 o u t _ 3 = A r r a y   i n d e x 
 
 t x t _ 4 = cNpe~-NvcNMOnv"}_peW[0<P\Nh:y
N/fcNpe~
 
 o u t _ 4 = T h e   i n d e x   n u m b e r   o f   t h e   c o n t r o l   p o s i t i o n   i n   t h e   c o n t r o l   a r r a y . 
 
 t x t _ 5 = 7h_
 
 o u t _ 5 = s t y l e 
 
 t x t _ 6 = c:ycNLuvYTL:N0
 
 o u t _ 6 = I n d i c a t e s   t h e   a p p e a r a n c e   a n d   b e h a v i o r   o f   t h e   c o n t r o l   b o u n d a r y . 
 
 t x t _ 7 = eFh
 
 o u t _ 7 = R i m l e s s 
 
 t x t _ 8 = eFh
 
 o u t _ 8 = R i m l e s s 
 
 t x t _ 9 = ~Fh
 
 o u t _ 9 = F i n e   b o r d e r 
 
 t x t _ 1 0 = JSFh
 
 o u t _ 1 0 = H a l f   b o x 
 
 t x t _ 1 1 = QFh
 
 o u t _ 1 1 = C o n c a v e   b o r d e r 
 
 t x t _ 1 2 = QFh
 
 o u t _ 1 2 = C o n v e x   b o r d e r 
 
 t x t _ 1 3 = >f:y
 
 o u t _ 1 3 = d i s p l a y 
 
 t x t _ 1 4 = /f&T>f:yُ*NcN
 
 o u t _ 1 4 = W h e t h e r   t o   d i s p l a y   t h i s   c o n t r o l 
 
 t x t _ 1 5 = fr
 
 o u t _ 1 5 = T r a n s p a r e n t   c o l o r 
 
 t x t _ 1 6 = n(uN  Z e e I m a g e   VPRh-NN N*N  L O A D I M A G E   vf^vr0
 
 o u t _ 1 6 = S e t   t h e   c o l o r   o f   t h e   t r a n s p a r e n c y   o f   t h e   n e x t   L o a d I m a g e   i n   t h e   Z e e I m a g e   i m a g e   l i s t . 
 
 t x t _ 1 7 = _s!kpe
 
 o u t _ 1 7 = C y c l e s 
 
 t x t _ 1 8 = [INR;u(W\PbkKNMR\_sd>eY\!k0OOi L o o p s v<P/fR;u_sv!kpekd>e!kpe\ N0n:N  - 1   h:yeP_s0   h:y
N_sbd>e N!k1   h:y_s N!kbd>e$N!kI{0
 
 o u t _ 1 8 = D e f i n e   h o w   m a n y   t i m e s   w i l l   p l a y   l o o p   b e f o r e   s t o p p i n g . 
 
 t x t _ 1 9 = ^ߏ
 
 o u t _ 1 9 = d e l a y 
 
 t x t _ 2 0 = c[R;u'^KNv^ߏNky:NUSMO	0_kyv'^pe1 0 0 0 / F P S 0YgNky  3 0   '^v^>f:yR;uO(utepe<P  ( 1 0 0 0 / 3 0 ) sS  i D e l a y = 3 3 0
 
 o u t _ 2 0 = S p e c i f i e s   t h e   d e l a y   b e t w e e n   a n i m a t i o n   f r a m e s   ( i n   m i l l i s e c o n d s ) . 
 
 t x t _ 2 1 = MOnX 
 
 o u t _ 2 1 = L o c a t i o n   X 
 
 t x t _ 2 2 = ]T6rzSv]KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 2 = T h e   d i s t a n c e   b e t w e e n   t h e   l e f t   e d g e   a n d   t h e   l e f t   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 3 = MOnY 
 
 o u t _ 2 3 = L o c a t i o n   Y 
 
 t x t _ 2 4 = Q
NT6rzSvv萹KNvݍy0ꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 4 = T h e   d i s t a n c e   b e t w e e n   t h e   i n t e r n a l   u p p e r   e d g e   a n d   t h e   t o p   e d g e   o f   t h e   p a r e n t   w i n d o w . 
 
 t x t _ 2 5 = [^
 
 o u t _ 2 5 = w i d t h 
 
 t x t _ 2 6 = zS[^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 6 = T h e   w i d t h   o f   t h e   w i n d o w ,   t h e   p i x e l   u n i t   w h e n   t h e   1 0 0 %   D P I   i s   a u t o m a t i c a l l y   p e r c e i v e d ,   a n d   t h e   v a l u e   o f   t h e   D P I   i s   1 0 0 %   D P I . 
 
 t x t _ 2 7 = ؚ^
 
 o u t _ 2 7 = h e i g h t 
 
 t x t _ 2 8 = zSؚ^1 0 0 % D P I evP }USMOꁨRawD P I )>epe<P:N1 0 0 % D P I 0
 
 o u t _ 2 8 = T h e   w i n d o w   h e i g h t ,   t h e   p i x e l   u n i t   d u r i n g   1 0 0 %   D P I ,   a u t o m a t i c a l l y   p e r c e i v e d   D P I   z o o m ,   a n d   t h e   v a l u e   i s   1 0 0 %   D P I . 
 
 t x t _ 2 9 = ^@\
 
 o u t _ 2 9 = l a y o u t 
 
 t x t _ 3 0 = \cN[0RzS0S_tezSv'Y\e9hnczSve'Y\ꁨRtecNvMOnT'Y\0
 
 o u t _ 3 0 = A n c h o r   t h e   c o n t r o l   t o   t h e   w i n d o w . 
 
 t x t _ 3 1 = 
N[
 
 o u t _ 3 1 = N o t   a n c h o r 
 
 t x t _ 3 2 = 
N[
 
 o u t _ 3 2 = N o t   a n c h o r 
 
 t x t _ 3 3 = te[^
 
 o u t _ 3 3 = A d j u s t m e n t   w i d t h 
 
 t x t _ 3 4 = ߍS
 
 o u t _ 3 4 = F o l l o w   u p   w i t h   t h e   r i g h t   s i d e 
 
 t x t _ 3 5 = ߍ4ls^-N
 
 o u t _ 3 5 = F o l l o w   u p   t h e   l e v e l 
 
 t x t _ 3 6 = teؚ^
 
 o u t _ 3 6 = A d j u s t m e n t   h e i g h t 
 
 t x t _ 3 7 = [^Tؚ^
 
 o u t _ 3 7 = W i d t h   a n d   h e i g h t 
 
 t x t _ 3 8 = STؚ^
 
 o u t _ 3 8 = R i g h t   a n d   h e i g h t 
 
 t x t _ 3 9 = ߍ^
 
 o u t _ 3 9 = F o l l o w   u p   t h e   b o t t o m 
 
 t x t _ 4 0 = ^萌T[^
 
 o u t _ 4 0 = B o t t o m   a n d   w i d t h 
 
 t x t _ 4 1 = ST^
 
 o u t _ 4 1 = R i g h t   a n d   b o t t o m 
 
 t x t _ 4 2 = 4ls^-N^
 
 o u t _ 4 2 = H o r i z o n t a l   m i d d l e 
 
 t x t _ 4 3 = Wv-N
 
 o u t _ 4 3 = V e r t i c a l 
 
 t x t _ 4 4 = Wv-NS
 
 o u t _ 4 4 = V e r t i c a l 
 
 t x t _ 4 5 = ߍ-N_
 
 o u t _ 4 5 = F o l l o w   u p   t h e   c e n t e r 
 
 t x t _ 4 6 =  hc
 
 o u t _ 4 6 = m o u s e   c u r s o r 
 
 t x t _ 4 7 =  h(WzS
Nvb_r
 
 o u t _ 4 7 = M o u s e   s h a p e   o n   t h e   w i n d o w 
 
 t x t _ 4 8 = ؞
 
 o u t _ 4 8 = d e f a u l t 
 
 t x t _ 4 9 = ؞
 
 o u t _ 4 9 = d e f a u l t 
 
 t x t _ 5 0 = TSЏL
 
 o u t _ 5 0 = B a c k g r o u n d   p r o c e s s 
 
 t x t _ 5 1 = hQ{4Y
 
 o u t _ 5 1 = S t a n d a r d   a r r o w 
 
 t x t _ 5 2 = ASW[IQh
 
 o u t _ 5 2 = C r o s s   c u r s o r 
 
 t x t _ 5 3 = {4YTS
 
 o u t _ 5 3 = A r r o w   a n d   q u e s t i o n   m a r k 
 
 t x t _ 5 4 = e,g]W[IQh
 
 o u t _ 5 4 = T e x t   I n g r e d i e n t s 
 
 t x t _ 5 5 = 
NS(uybkW
 
 o u t _ 5 5 = N o   p r o h i b i t i o n   c i r c l e 
 
 t x t _ 5 6 = yR
 
 o u t _ 5 6 = m o b i l e 
 
 t x t _ 5 7 = S{4Y!!
 
 o u t _ 5 7 = D o u b l e   a r r o w 
 
 t x t _ 5 8 = S{4Y!!
 
 o u t _ 5 8 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 5 9 = S{4YT!!
 
 o u t _ 5 9 = D o u b l e   a r r o w 
 
 t x t _ 6 0 = S{4Y!!
 
 o u t _ 6 0 = D o u b l e   a r r o w   +? +? 
 
 t x t _ 6 1 = Wv{4Y
 
 o u t _ 6 1 = V e r t i c a l   a r r o w 
 
 t x t _ 6 2 = lo
 
 o u t _ 6 2 = H o u r g l a s s 
 
 t x t _ 6 3 = KbW
 
 o u t _ 6 3 = g e s t u r e 
 
 t x t _ 6 4 = DR
 
 o u t _ 6 4 = A d d i t i o n a l 
 
 t x t _ 6 5 = y	gꁚ[INe,gNcNsQT0
 
 o u t _ 6 5 = P r i v a t e   c u s t o m   t e x t   i s   a s s o c i a t e d   w i t h   t h e   c o n t r o l . 
 
 t x t _ 6 6 = [*
 
 o u t _ 6 6 = n a v i g a t i o n 
 
 t x t _ 6 7 = S_(u7b	cNT A B .eSNc6e.v&qp0
 
 o u t _ 6 7 = T h e   k e y b o a r d   f o c u s   c a n   b e   r e c e i v e d   w h e n   t h e   u s e r   p r e s s e s   t h e   T A B   b u t t o n . 
 
 t x t _ 6 8 = c:y
 
 o u t _ 6 8 = p r o m p t 
 
 t x t _ 6 9 =  N*Nc:yS_ hIQh`\P(WcNe>f:y[0
 
 o u t _ 6 9 = A   p r o m p t   s h o w i n g   i t   w h e n   t h e   m o u s e   c u r s o r   h o v e r s   i n   t h e   c o n t r o l . 
 
 t x t _ 7 0 = lt7h_
 
 o u t _ 7 0 = B a l l o o n   s t y l e 
 
 t x t _ 7 1 =  N*Nlt7h_>f:y]wQc:y0
 
 o u t _ 7 1 = A   b a l l o o n   s t y l e   d i s p l a y   t o o l t i p . 
 
 t x t _ 7 2 = b>e
 
 o u t _ 7 2 = D r a g   a n d   d r o p 
 
 t x t _ 7 3 = zS/f&TcSb>eeN0
 
 o u t _ 7 3 = D o e s   t h e   w i n d o w   a c c e p t   d r a g   a n d   d r o p   f i l e s . 
 
 t x t _ 7 4 = 	cN h].
 
 o u t _ 7 4 = P r e s s   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 5 = ʑ>e h].
 
 o u t _ 7 5 = R e l e a s e   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 6 = SQ h].
 
 o u t _ 7 6 = D o u b l e - c l i c k   t h e   l e f t   m o u s e   b u t t o n 
 
 t x t _ 7 7 = 	cN hS.
 
 o u t _ 7 7 = P r e s s   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 7 8 = ʑ>e hS.
 
 o u t _ 7 8 = R i g h t   c l i c k 
 
 t x t _ 7 9 = SQ hS.
 
 o u t _ 7 9 = D o u b l e - c l i c k   t h e   r i g h t   m o u s e   b u t t o n 
 
 t x t _ 8 0 = yR h
 
 o u t _ 8 0 = M o v e   m o u s e 
 
 t x t _ 8 1 =  hS.USQ
 
 o u t _ 8 1 = R i g h t   c l i c k 
 
 t x t _ 8 2 = el hnn
 
 o u t _ 8 2 = R o t a t i n g   m o u s e   w h e e l 
 
 t x t _ 8 3 =  hy _cN
 
 o u t _ 8 3 = M o u s e   l e a v e   c o n t r o l 
 
 t x t _ 8 4 = `\P h(WcN\PN NN\Pe:N܃USNbe|~؞4 0 0 ky	
 
 o u t _ 8 4 = H o v e r   ( t h e   m o u s e   i s   p a u s e d ,   t h e   p a u s e   t i m e   i s   t h e   m e n u   d r o p - d o w n   t i m e ,   t h e   s y s t e m   d e f a u l t   4 0 0   m i l l i s e s e s ) 
 
 t x t _ 8 5 = cN]~9eSN'Y\
 
 o u t _ 8 5 = T h e   c o n t r o l   h a s   c h a n g e d   t h e   s i z e 
 
 t x t _ 8 6 = ͑~|~wcN ͑e~;u0
 
 o u t _ 8 6 = H e a v y   p a i n t i n g ,   t h e   s y s t e m   n o t i f i c a t i o n   c o n t r o l   n e e d s   t o   b e   r e - p a i n t e d . 
 
 t x t _ 8 7 = ꁚ[INmo`hQ萈mo`	(WvQ[NNYtTMbn0R,gNN0
 
 o u t _ 8 7 = C u s t o m   M e s s a g e   ( A l l   m e s s a g e s ) ,   w i l l   b e   t u r n e d   t o   t h i s   e v e n t   a f t e r   o t h e r   e v e n t s . 
 
 t x t _ 8 8 = sS\ kcN
 
 o u t _ 8 8 = U p   t o   d e s t r o y   c o n t r o l 
 
 
 
 N o d e = C h a n g e C a s e . d l l   ' Hr,g2 . 0 . 0 . 2 5   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 3 0   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = W[&{lbcTceQNx
 
 o u t _ 1 = C h a r a c t e r   c o n v e r s i o n   a n d   i n s e r t   c o d e 
 
 t x t _ 2 = NxeS.܃US̑vW[&{lbcTNxceQvsQR
 
 o u t _ 2 = W h e n   t h e   c o d e   e d i t s ,   t h e   c h a r a c t e r   c o n v e r s i o n   a n d   c o d e   i n s e r t i o n   o f   t h e   r i g h t - c l i c k   m e n u 
 
 t x t _ 3 = eX N*NǏz
 
 o u t _ 3 = A d d   a   p r o c e s s 
 
 t x t _ 4 = eX N*NQpe
 
 o u t _ 4 = A d d   a   f u n c t i o n 
 
 t x t _ 5 = 'YQ
 
 o u t _ 5 = c a p i t a l 
 
 t x t _ 6 = \Q
 
 o u t _ 6 = l o w e r   c a s e 
 
 t x t _ 7 = W[k'YQ
 
 o u t _ 7 = F i r s t   l e t t e r   c a p i t a l 
 
 t x t _ 8 = lIN. [W[&{{|W
 
 o u t _ 8 = S i d e   e s c a p e .   W i d e   c h a r a c t e r   t y p e 
 
 t x t _ 9 = C h r ( ) 
 
 o u t _ 9 = C H R   ( ) 
 
 t x t _ 1 0 = W C h r ( ) 
 
 o u t _ 1 0 = W C H R   ( ) 
 
 t x t _ 1 1 = u t f 8 xC h r ( ) 
 
 o u t _ 1 1 = U T F 8   c o d e   C H R   ( ) 
 
 t x t _ 1 2 = B a s e 6 4 x
 
 o u t _ 1 2 = B a s e 6 4   e n c o d i n g 
 
 t x t _ 1 3 = xB a s e 6 4 
 
 o u t _ 1 3 = D e c o d i n g   B a s e 6 4 
 
 t x t _ 1 4 = M D 5 <P
 
 o u t _ 1 4 = M D 5   v a l u e 
 
 t x t _ 1 5 = P o s t M e s s a g e 
 
 o u t _ 1 5 = P o s t m e s s a g e 
 
 t x t _ 1 6 = S e n M e s s a g e 
 
 o u t _ 1 6 = S e n m e s s a g e 
 
 t x t _ 1 7 =  NL4xbSL
 
 o u t _ 1 7 = V o l u m e   r o w 
 
 t x t _ 1 8 = XRD D L QpeXf
 
 o u t _ 1 8 = A d d   D D L   f u n c t i o n   d e c l a r a t i o n 
 
 t x t _ 1 9 = XRǏz
 
 o u t _ 1 9 = I n c r e a s i n g   p r o c e s s 
 
 t x t _ 2 0 = XRQpe
 
 o u t _ 2 0 = I n c r e a s e   f u n c t i o n s 
 
 t x t _ 2 1 = ceQS_MReg
 
 o u t _ 2 1 = I n s e r t   t h e   c u r r e n t   d a t e 
 
 t x t _ 2 2 = ~xQ(u~z
 
 o u t _ 2 2 = C l a s s i c   c a l l   t h r e a d 
 
 t x t _ 2 3 = ' ؞:N  P o s t M e s s a g e W 
 
 o u t _ 2 3 = ' D e f a u l t s   t o   P o s t M e s s a g e w 
 
 t x t _ 2 4 = ' ؞:N  S e n d M e s s a g e W 
 
 o u t _ 2 4 = ' D e f a u l t s   t o   S e n d M e s s a g e w 
 
 t x t _ 2 5 = Qpe
T
 
 o u t _ 2 5 = F u n c t i o n   n a m e 
 
 t x t _ 2 6 = d l l eN
 
 o u t _ 2 6 = D L L   f i l e 
 
 t x t _ 2 7 = D L L -NvQpe
T
 
 o u t _ 2 7 = F u n c t i o n   n a m e   i n   D L L 
 
 t x t _ 2 8 = Ǐz
 
 o u t _ 2 8 = p r o c e s s 
 
 t x t _ 2 9 = Spe
 
 o u t _ 2 9 = p a r a m e t e r 
 
 t x t _ 3 0 = ~xQ(uel
 
 o u t _ 3 0 = C l a s s i c   c a l l   m e t h o d 
 
 
 
 N o d e = M e s s a g e . d l l   ' Hr,g2 . 0 . 0 . 5 8   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 4 6   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = F o r m C o p y   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = mo`FhNxȉ
 
 o u t _ 1 = M e s s a g e   b o x   c o d e   p r e v i e w 
 
 t x t _ 2 = 
Y6R0RjR4g( & A ) 
 
 o u t _ 2 = C o p y   t o   c l i p b o a r d   ( & a m p ;   a ) 
 
 t x t _ 3 = S  m( & C ) 
 
 o u t _ 3 = C a k e   ( & a m p ;   C ) 
 
 
 
 P a r t = F o r m M e s s a g e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 = mo`FhhV
 
 o u t _ 4 = M e s s a g e   b o x   e d i t o r 
 
 t x t _ 5 = mo`h
 
 o u t _ 5 = M e s s a g e   t i t l e : 
 
 t x t _ 6 = mo`e,g
 
 o u t _ 6 = M e s s a g e   t e x t : 
 
 t x t _ 7 = W i n d o w s   2 0 0 0   SNT	
 
 o u t _ 7 = ( W i n d o w s   2 0 0 0   a n d   l a t e r ) 
 
 t x t _ 8 = O(u]z^\'`̑vNT
TyS_h
 
 o u t _ 8 = U s e   t h e   p r o d u c t   n a m e   i n   t h e   e n g i n e e r i n g   a t t r i b u t e   a s   t i t l e 
 
 t x t _ 9 = KmՋmo`( & T ) 
 
 o u t _ 9 = T e s t   m e s s a g e   ( & a m p ;   T ) 
 
 t x t _ 1 0 = ȉNx( & V ) 
 
 o u t _ 1 0 = P r e v i e w   C o d e   ( & a m p ;   V ) 
 
 t x t _ 1 1 = ceQ0RhV( & I ) 
 
 o u t _ 1 1 = I n s e r t   t o   t h e   e d i t o r   ( & a m p ;   i ) 
 
 t x t _ 1 2 = S  m( & C ) 
 
 o u t _ 1 2 = C a k e   ( & a m p ;   C ) 
 
 t x t _ 1 3 = mo`Fh	c
 
 o u t _ 1 3 = M e s s a g e   b o x   b u t t o n 
 
 t x t _ 1 4 = nx[
 
 o u t _ 1 4 = d e t e r m i n e 
 
 t x t _ 1 5 = nx[  Sm
 
 o u t _ 1 5 = c o n f i r m   c a n c e l l a t i o n 
 
 t x t _ 1 6 = /f  &T  Sm
 
 o u t _ 1 6 = Y e s   N o   c a n c e l l a t i o n 
 
 t x t _ 1 7 = /f  &T
 
 o u t _ 1 7 = Y e s 
 
 t x t _ 1 8 = ͑Ջ  Sm
 
 o u t _ 1 8 = R e t r y   c a n c e l l a t i o n 
 
 t x t _ 1 9 = -Nbk  ͑Ջ  _eu
 
 o u t _ 1 9 = A b o r t   r e t r i a l   i g n o r e 
 
 t x t _ 2 0 = Sm  ͑Ջ  ~~
 
 o u t _ 2 0 = C a n c e l   r e t r y 
 
 t x t _ 2 1 = XR.^R	c
 
 o u t _ 2 1 = A d d   a   h e l p   b u t t o n 
 
 t x t _ 2 2 = \.^R	cmR0Rmo`Fh-N0
 
 o u t _ 2 2 = A d d   t h e   H e l p   b u t t o n   t o   t h e   m e s s a g e   b o x . 
 
 t x t _ 2 3 = mo`FhVh
 
 o u t _ 2 3 = M e s s a g e   b o x   i c o n 
 
 t x t _ 2 4 = l	gVh
 
 o u t _ 2 4 = N o   i c o n 
 
 t x t _ 2 5 = %N͑/ 
 
 o u t _ 2 5 = S e r i o u s   e r r o r 
 
 t x t _ 2 6 = 
 
 o u t _ 2 6 = p r o b l e m 
 
 t x t _ 2 7 = fJT
 
 o u t _ 2 7 = c a v e a t 
 
 t x t _ 2 8 = w
 
 o u t _ 2 8 = N o t i c e 
 
 t x t _ 2 9 = ub	bHhO
 
 o u t _ 2 9 = G e n e r a t e   s e l e c t e d   c a s e s 
 
 t x t _ 3 0 = :NMRSzS
 
 o u t _ 3 0 = S e t   a s   f r o n t   d e s k   w i n d o w 
 
 t x t _ 3 1 = :NvB\zS
 
 o u t _ 3 1 = S e t   a s   t o p   w i n d o w 
 
 t x t _ 3 2 = e,gS[P
 
 o u t _ 3 2 = T e x t   r i g h t   a l i g n m e n t 
 
 t x t _ 3 3 = ؞	c
 
 o u t _ 3 3 = D e f a u l t   b u t t o n 
 
 t x t _ 3 4 = ,{1 *N
 
 o u t _ 3 4 = F i r s t 
 
 t x t _ 3 5 = ,{2 *N
 
 o u t _ 3 5 = S e c o n d 
 
 t x t _ 3 6 = ,{3 *N
 
 o u t _ 3 6 = T h i r d 
 
 t x t _ 3 7 = ,{4 *N
 
 o u t _ 3 7 = F o u r t h 
 
 t x t _ 3 8 = !j`[݋Fh
 
 o u t _ 3 8 = M o d a l   d i a l o g 
 
 t x t _ 3 9 = ^(u!j_
 
 o u t _ 3 9 = A p p l i c a t i o n   m o d e 
 
 t x t _ 4 0 = ^(u!j_{ C R L F } (u7b_{HQ[mo`Fh\OQT^6qTMb(Wh W n d SpehƋvzS-N~~]\O0{ C R L F } FO/f(u7bSNyvQN~zvzSv^(WُNzS-N]\O0
 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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Tyb!jWWk*NzS	g] N*Nk=Trz0
 
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 
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 
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 
 o u t _ 4 6 = T h e   M S G B o x   e d i t o r ,   t h i s   f u n c t i o n   p a r a m e t e r   i s   c u m b e r s o m e ,   w i t h   v i s u a l   e d i t i n g ,   a u t o m a t i c a l l y   g e n e r a t e s   t h e   c o d e   i n s e r t e d   i n t o   t h e   c o d e . 
 
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 N o d e = N e w P r o j e c t . d l l   ' Hr,g2 . 0 . 0 . 1 4 5   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 9 3   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
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Tyb!jWWk*NzS	g] N*Nk=Trz0
 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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TyeQ0
 
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 
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Ty-N
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 
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 
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 
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 
 t x t _ 1 2 = yrkW[&{
 
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 
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N/f*NzzvU_S+T	gQ[0
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 
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NSN(W^zzvU_̑e^]z0
 
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 
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NSN(W9hvU_0
 
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 
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 
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 
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 
 t x t _ 1 8 = R^eN9YeQelR^eN9Y
 
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 
 t x t _ 1 9 = S/fNNSV bv
 
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 
 t x t _ 2 0 = 1 . xv]nbc*Nv[ň
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 
 t x t _ 2 1 = 2 . dkv/fIQqbc*Nv[ň
 
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 
 t x t _ 2 2 = 3 . l	gdkvbc*Nv[ň
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 
 t x t _ 2 3 = 4 . eN9Y
Ty	g^lW[&{f
T
 
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 
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]hgTfck0
 
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 
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 
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 
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 
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 
 t x t _ 2 7 = hgvheN
 
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 
 t x t _ 2 8 = ]z!jg	g
 
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 
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 
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 
 t x t _ 3 0 = ' NbQ[1u  V i s u a l F r e e B a s i c   
 
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 
 t x t _ 3 1 =   ꁨRNuR]O9e
 
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 
 t x t _ 3 2 = 
Y6ReNeQ
 
 o u t _ 3 2 = A n   e r r o r   o c c u r r e d   w h i l e   c o p y i n g   t h e   f i l e ! 
 
 t x t _ 3 3 = 
Y6R
 
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 
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 
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 
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 
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 
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 
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 
 t x t _ 3 7 = 3 . CgP
NY {tNЏL
 
 o u t _ 3 7 = 3 .   I f   t h e   p e r m i s s i o n s   a r e   n o t   e n o u g h ,   y o u   n e e d   t o   m a n a g e   y o u r   i d e n t i t y ! 
 
 t x t _ 3 8 =           


]hgTfckbT|R܏zd\O0
 
 o u t _ 3 8 = - - -   P l e a s e   c h e c k   i t   b a c k   o r   c o n t a c t   y o u r   Y o n g f a n g   r e m o t e   o p e r a t i o n . 
 
 t x t _ 3 9 = 
Y6ReNeQ
 
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 
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 
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 
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 
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 
 t x t _ 4 2 = e^]z
 
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 
 t x t _ 4 3 = nx[
 
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 
 t x t _ 4 4 = 
Ty
 
 o u t _ 4 4 = n a m e : 
 
 t x t _ 4 5 = Sm
 
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 
 t x t _ 4 6 = MOn
 
 o u t _ 4 6 = p o s i t i o n : 
 
 t x t _ 4 7 = . . . 
 
 o u t _ 4 7 = . . . 
 
 
 
 P a r t = F o r m 2   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 8 = ُ/f*NcN
 
 o u t _ 4 8 = T h i s   i s   a   c o n t r o l 
 
 t x t _ 4 9 = 
NO(u
 
 o u t _ 4 9 = D o   n o t   u s e 
 
 t x t _ 5 0 = nfcN	gzSSg	
 
 o u t _ 5 0 = O r d i n a r y   c o n t r o l   ( w i t h   w i n d o w   h a n d l e ) 
 
 t x t _ 5 1 = ZbcN	gLubeSg	
 
 o u t _ 5 1 = V i r t u a l   c o n t r o l s   h a v e   i n t e r f a c e s   ( n o   h a n d l e ) 
 
 t x t _ 5 2 = ZbcNeLub~N	
 
 o u t _ 5 2 = V i r t u a l   c o n t r o l   i n t e r f a c e l e s s   ( c o m p o n e n t ) 
 
 t x t _ 5 3 = !jgeNQ
 
 o u t _ 5 3 = T e m p l a t e   f i l e   e r r o r 
 
 t x t _ 5 4 = !jgQ^cN~g!jg
 
 o u t _ 5 4 = T e m p l a t e   e r r o r ,   n o n - c o n t r o l   s t r u c t u r e   t e m p l a t e 
 
 t x t _ 5 5 = vQ[
 
 o u t _ 5 5 = o t h e r 
 
 t x t _ 5 6 = vQ[, ZbcN
 
 o u t _ 5 6 = O t h e r ,   v i r t u a l   c o n t r o l s 
 
 t x t _ 5 7 = vQ[, ~N
 
 o u t _ 5 7 = O t h e r ,   c o m p o n e n t s 
 
 t x t _ 5 8 = l	gcN
T͑eeQ
 
 o u t _ 5 8 = N o   c o n t r o l   n a m e ,   p l e a s e   r e - e n t e r 
 
 t x t _ 5 9 = cN
T̑
NSN	g&{S͑eeQ
 
 o u t _ 5 9 = Y o u   c a n ' t   h a v e   a   s y m b o l   i n   t h e   c o n t r o l   n a m e ,   p l e a s e   r e - e n t e r 
 
 t x t _ 6 0 = Mn/feN9Y
Ty
NSNS+TyrkW[&{_N
N	gzz<hO9e0
 
 o u t _ 6 0 = T h e   c o n f i g u r a t i o n   i s   a   f o l d e r   n a m e ,   a n d   c a n n o t   c o n t a i n   s p e c i a l   c h a r a c t e r s ,   a n d   t h e r e   i s   n o   s p a c e ,   p l e a s e   m o d i f y   i t . 
 
 t x t _ 6 1 = yrkW[&{
 
 o u t _ 6 1 = S p e c i a l   c h a r a c t e r s 
 
 t x t _ 6 2 = NSzz<h
 
 o u t _ 6 2 = S p a c e 
 
 t x t _ 6 3 = {|
T/feN
Ty
NSNS+TyrkW[&{_N
N	gzz<hO9e0
 
 o u t _ 6 3 = C l a s s   n a m e s   a r e   f i l e   n a m e s ,   c a n ' t   i n c l u d e   s p e c i a l   c h a r a c t e r s ,   a n d   t h e r e   i s   n o   s p a c e ,   p l e a s e   m o d i f y . 
 
 t x t _ 6 4 = D L L /feN
Ty
NSNS+TyrkW[&{_N
N	gzz<hO9e0
 
 o u t _ 6 4 = T h e   D L L   i s   t h e   f i l e   n a m e ,   w h i c h   c a n n o t   c o n t a i n   s p e c i a l   c h a r a c t e r s ,   a n d   t h e r e   i s   n o   s p a c e ,   p l e a s e   m o d i f y   i t . 
 
 t x t _ 6 5 =   cN
T]~X[(W͑eeQ
 
 o u t _ 6 5 = C o n t r o l   n a m e   a l r e a d y   e x i s t s ,   p l e a s e   r e - e n t e r 
 
 t x t _ 6 6 = MneN9Y]~X[(W9e(uvQ[
Ty
 
 o u t _ 6 6 = T h e   c o n f i g u r a t i o n   f o l d e r   a l r e a d y   e x i s t s ,   p l e a s e   u s e   o t h e r   n a m e s 
 
 t x t _ 6 7 = cN{|eN
T]~X[(W9e(uvQ[
Ty
 
 o u t _ 6 7 = T h e   c o n t r o l   c l a s s   f i l e   n a m e   a l r e a d y   e x i s t s ,   p l e a s e   u s e   t h e   o t h e r   n a m e 
 
 t x t _ 6 8 = ubvD L L 
Ty]~X[(W9e(uvQ[
Ty
 
 o u t _ 6 8 = T h e   g e n e r a t e d   D L L   n a m e   a l r e a d y   e x i s t s ,   p l e a s e   u s e   o t h e r   n a m e s 
 
 t x t _ 6 9 = R^cN]z1Y%el^zeN0
 
 o u t _ 6 9 = C r e a t i n g   a   c o n t r o l   p r o j e c t   f a i l e d   a n d   u n a b l e   t o   e s t a b l i s h   a   f i l e . 
 
 t x t _ 7 0 = el~b0RcN]zeN0
 
 o u t _ 7 0 = C a n ' t   f i n d   c o n t r o l   e n g i n e e r i n g   f i l e s . 
 
 t x t _ 7 1 = cN^\'`
 
 o u t _ 7 1 = C o n t r o l   p r o p e r t i e s 
 
 t x t _ 7 2 = !jg
 
 o u t _ 7 2 = t e m p l a t e : 
 
 t x t _ 7 3 = 
Ty
 
 o u t _ 7 3 = n a m e : 
 
 t x t _ 7 4 = _{/feW[kN
N&^&{S
 
 o u t _ 7 4 = M u s t   b e   E n g l i s h   l e t t e r s ,   b u t   n o t   w i t h   s y m b o l s 
 
 t x t _ 7 5 = c:y
 
 o u t _ 7 5 = p r o m p t : 
 
 t x t _ 7 6 =  h\PYu(WcNVh
Nc:yvQ[
 
 o u t _ 7 6 = T h e   m o u s e   s t a y s   o n   t h e   c o n t r o l   i c o n   p r o m p t e d 
 
 t x t _ 7 7 = Vh
 
 o u t _ 7 7 = i c o n : 
 
 t x t _ 7 8 = W[SOVhvW[&{<PNa1 *N  U N I C O D E   W[&{<P0
 
 o u t _ 7 8 = T h e   c h a r a c t e r   v a l u e   o f   t h e   f o n t   i c o n ,   a n y   1   U n i c o d e   c h a r a c t e r   v a l u e . 
 
 t x t _ 7 9 = yr_
 
 o u t _ 7 9 = f e a t u r e : 
 
 t x t _ 8 0 = /U N
 
 o u t _ 8 0 = o n l y : 
 
 t x t _ 8 1 =  N*NzSS	g1 *NdkcN
 
 o u t _ 8 1 = O n e   w i n d o w   c a n   o n l y   h a v e   1   t h i s   c o n t r o l 
 
 t x t _ 8 2 = Mn
 
 o u t _ 8 2 = C o n f i g u r a t i o n : 
 
 t x t _ 8 3 = eN9Y
TycN^\'`TNNvMn@b(WvP[eN9Y
Ty0
 
 o u t _ 8 3 = T h e   f o l d e r   n a m e ,   t h e   c o n t r o l   p r o p e r t y ,   a n d   t h e   s u b f o l d e r   n a m e   o f   t h e   c o n f i g u r a t i o n   o f   t h e   e v e n t . 
 
 t x t _ 8 4 = {|
T
 
 o u t _ 8 4 = C l a s s   n a m e : 
 
 t x t _ 8 5 = cN{|eN
T(uegcO~ыvz^O(u0
 
 o u t _ 8 5 = T h e   c o n t r o l   c l a s s   f i l e   n a m e   i s   u s e d   t o   p r o v i d e   t h e   c o m p i l e d   p r o g r a m . 
 
 t x t _ 8 6 = D L L 
 
 o u t _ 8 6 = D L L : 
 
 t x t _ 8 7 = ubvD L L 
TyYtTы(uvD L L 
 
 o u t _ 8 7 = G e n e r a t e d   D L L   n a m e ,   p r o c e s s   e d i t i n g   a n d   c o m p i l a t i o n   D L L 
 
 t x t _ 8 8 = R~
 
 o u t _ 8 8 = G r o u p : 
 
 t x t _ 8 9 = R~
Ty2 *N-Ne0R4 *N gsO^\NY*NR~(ueFSRrR
 
 o u t _ 8 9 = G r o u p   n a m e ,   2   C h i n e s e   t o   4   b e s t ,   b e l o n g   t o   m u l t i p l e   g r o u p i n g ,   s e g m e n t a t i o n   w i t h   E n g l i s h 
 
 t x t _ 9 0 = R^cN
 
 o u t _ 9 0 = C r e a t e   c o n t r o l 
 
 t x t _ 9 1 = Sm
 
 o u t _ 9 1 = c a n c e l 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 9 2 = e^]z
 
 o u t _ 9 2 = N e w   C o n s t r u c t i o n 
 
 t x t _ 9 3 = fNV F B Qne^]zR
 
 o u t _ 9 3 = A l t e r n a t i v e   V F B   b u i l t - i n   n e w   p r o j e c t   f u n c t i o n 
 
 
 
 N o d e = N o t e . d l l   ' Hr,g2 . 0 . 0 . 5 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 5   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = F o r m 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ُ̑z{sQV F B TꁨROX[0
 
 o u t _ 1 = S i n c e   t h e   p r o c e d u r e   o f   t h e   n o t e ,   t h e   V F B   i s   a u t o m a t i c a l l y   s a v e d . 
 
 t x t _ 2 = F o r m 1 
 
 o u t _ 2 = F o r m 1 
 
 t x t _ 3 = R i c h E d i t 
 
 o u t _ 3 = R i c h e d i t 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 = {
 
 o u t _ 4 = n o t e s 
 
 t x t _ 5 = z{sQV F B ꁨROX[0N!k _V F B ꁨRS0
 
 o u t _ 5 = P r o g r a m m i n g   n o t e s ,   c l o s e   t h e   V F B   a u t o m a t i c a l l y   s a v e d . 
 
 
 
 N o d e = R u n C o d e . d l l   ' Hr,g2 . 0 . 0 . 8 3   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 1 3   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = r u n F o r m   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = ُ̑	cVf1\gbLS_MRLV B S Nxe   Sb    b  P r i n t   
 
 o u t _ 1 = H e r e ,   p r e s s   E n t e r   t o   e x e c u t e   t h e   c u r r e n t   V B S   c o d e ,   n o   n e e d   t o   p l a y ? 
 
 t x t _ 2 = oN-NNx(u  P r i n t   0P r i n t A   0D e b u g . P r i n t   egSbpSQQ[\O(Wُ̑>f:y
 
 o u t _ 2 = T h e   c o d e   i n   t h e   s o f t w a r e   u s e s   P r i n t ,   P r i n t a ,   D e b u g . p r i n t   t o   p r i n t   t h e   o u t p u t   c o n t e n t ,   w i l l   b e   d i s p l a y e d   h e r e . 
 
 t x t _ 3 = (W ]wQ ܃US̑Sb _ ՋQ USroNTOHQ(WSbpSQُ̑1\
N>f:yN0
 
 o u t _ 3 = A f t e r   o p e n i n g   t h e   " D e b u g   O u t p u t "   s e p a r a t e   s o f t w a r e   i n   t h e   T o o l s   m e n u ,   y o u   c a n   p r i n t   t h e   o u t p u t   o v e r   t h e r e ,   w h i c h   i s   n o t   d i s p l a y e d   h e r e . 
 
 t x t _ 4 = d 
 
 o u t _ 4 = R e v o k e 
 
 t x t _ 5 = ͑ZP
 
 o u t _ 5 = R e d o 
 
 t x t _ 6 = jRR
 
 o u t _ 6 = S h e a r 
 
 t x t _ 7 = 
Y6R
 
 o u t _ 7 = c o p y 
 
 t x t _ 8 = |4
 
 o u t _ 8 = P a s t e 
 
 t x t _ 9 =  Rd
 
 o u t _ 9 = d e l e t e 
 
 t x t _ 1 0 = hQ	
 
 o u t _ 1 0 = s e l e c t   a l l 
 
 t x t _ 1 1 = nzz
 
 o u t _ 1 1 = E m p t y 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 2 = zsS
 
 o u t _ 1 2 = i m m e d i a t e l y 
 
 t x t _ 1 3 = gbLV B S Nx
 
 o u t _ 1 3 = E x e c u t e   V B S   c o d e 
 
 
 
 N o d e = S h o p p i n g C e n t e r . d l l   ' Hr,g2 . 0 . 0 . 7   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 4   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = F o r m 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = V i s u a l F r e e B a s i c vcN0cN0NxI{ .UFUWcO[eb(u7bQv6e9bMQ9FUT0
 
 o u t _ 1 = V i s u a l F r e e b a s i c ' s   c o n t r o l ,   p l u g i n ,   c o d e   a n d   o t h e r   s a l e s   m a l l s ,   p r o v i d i n g   f e e s   o r   f r e e   g o o d s   w r i t t e n   b y   o f f i c i a l   o r   u s e r . 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 2 = V F B FUW
 
 o u t _ 2 = V F B   M a l l 
 
 t x t _ 3 = V i s u a l F r e e B a s i c vcN0cN0NxI{ .UFUWcO[eb(u7bQv6e9bMQ9FUT0
 
 o u t _ 3 = V i s u a l F r e e b a s i c ' s   c o n t r o l ,   p l u g i n ,   c o d e   a n d   o t h e r   s a l e s   m a l l s ,   p r o v i d i n g   f e e s   o r   f r e e   g o o d s   w r i t t e n   b y   o f f i c i a l   o r   u s e r . 
 
 t x t _ 4 = cN0cN0NxI{ .UFUW
 
 o u t _ 4 = C o n t r o l s ,   p l u g i n s ,   c o d e ,   e t c .   S a l e s   M a l l 
 
 
 
 N o d e = S t a r t u p . d l l   ' Hr,g2 . 0 . 0 . 4 2   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 4   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = F o r m 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = F o r m 1 
 
 o u t _ 1 = F o r m 1 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 2 = /TRu
 
 o u t _ 2 = B o o t   p a g e 
 
 t x t _ 3 = /TRV F B e>f:yvub
 
 o u t _ 3 = P a g e   d i s p l a y e d   w h e n   y o u   s t a r t   V F B 
 
 t x t _ 4 = nf/TRub
 
 o u t _ 4 = O r d i n a r y   s t a r t   p a g e 
 
 
 
 N o d e = V i s u a l F r e e B a s i c H e l p . d l l   ' Hr,g2 . 0 . 1 2 . 1 6 3 6   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 4 0 4   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = F o r m 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = Tek
 
 o u t _ 1 = S y n c h r o n i z e 
 
 t x t _ 2 = . . l	g6eυpQ6eυ	c6eυ. . . 
 
 o u t _ 2 = . .   W i t h o u t   C o l l e c t i o n ,   c l i c k   F a v i e w   B u t t o n   C o l l e c t i o n   . . . 
 
 t x t _ 3 = . . . GY*`NHN_Nl~b0R. . . 
 
 o u t _ 3 = . . .   s t r a n g e ,   n o t h i n g ,   d i d   n o t   f i n d   . . . 
 
 t x t _ 4 = . . . . . . . Nb؏	g
 
 o u t _ 4 = . . . . . . .   T h e r e   i s   
 
 t x t _ 5 = agweu
 
 o u t _ 5 = S t r i p 
 
 t x t _ 6 = [ y(u^] 
 
 o u t _ 6 = P r i v a t e   l i b r a r y ] 
 
 t x t _ 7 = S6eυ͋ag
N6eυR{|0
 
 o u t _ 7 = O n l y   t h e   e n t r y   c a n   b e   c o l l e c t e d   a n d   c a n n o t   b e   c o l l e c t e d . 
 
 t x t _ 8 = ,g͋ag]~6eυ/f&TSm6eυ
 
 o u t _ 8 = T h i s   e n t r y   h a s   b e e n   c o l l e c t e d ,   i s   i t   n e c e s s a r y   t o   c a n c e l   t h e   c o l l e c t i o n ? 
 
 t x t _ 9 = mR6eυbR
 
 o u t _ 9 = A d d   a   c o l l e c t i o n   s u c c e s s ! 
 
 t x t _ 1 0 = V i s u a l F r e e B a s i c   .^RoN
 
 o u t _ 1 0 = V i s u a l F r e e B a s i c   H e l p   S o f t w a r e 
 
 t x t _ 1 1 = RoN _S\~
 
 o u t _ 1 1 = Y o n g f a n g   S o f t w a r e   D e v e l o p m e n t   G r o u p 
 
 t x t _ 1 2 = 0y	g^0
 
 o u t _ 1 2 = [ P r i v a t e   l i b r a r y ] 
 
 t x t _ 1 3 = 0V6ez0
 
 o u t _ 1 3 = [ R e c y c l e   S t a t i o n ] 
 
 t x t _ 1 4 = _{X[(W
NSN Rd0
 
 o u t _ 1 4 = T h e r e   m u s t   b e   e x i s t e n c e ,   i t   i s   n o t   p o s s i b l e   t o   b e   d e l e t e d . 
 
 t x t _ 1 5 = sS\ Rd
 
 o u t _ 1 5 = I t   i s   a b o u t   t o   d e l e t e : 
 
 t x t _ 1 6 =  NqQ
 
 o u t _ 1 6 = A   t o t a l   o f : 
 
 t x t _ 1 7 =   agU_
 
 o u t _ 1 7 = R e c o r d s 
 
 t x t _ 1 8 =  Rd/fvc\[yR0RV6ez0
 
 o u t _ 1 8 = D e l e t i o n   i s   t o   m o v e   i t   d i r e c t l y   t o   t h e   r e c y c l e   b i n . 
 
 t x t _ 1 9 = `OwvُHNZPT
 
 o u t _ 1 9 = D o   y o u   r e a l l y   w a n t   t o   d o   t h i s ? 
 
 t x t _ 2 0 = [ lQ(u^V6ez] 
 
 o u t _ 2 0 = [ P u b l i c   l i b r a r y   r e c y c l i n g   s t a t i o n ] 
 
 t x t _ 2 1 = [ y(u^V6ez] 
 
 o u t _ 2 1 = [ P r i v a t e   l i b r a r y   r e c y c l i n g   s t a t i o n ] 
 
 t x t _ 2 2 = SR{|
 
 o u t _ 2 2 = O r i g i n a l   c l a s s i f i c a t i o n 
 
 t x t _ 2 3 = vhR{|
 
 o u t _ 2 3 = T a r g e t   c l a s s i f i c a t i o n 
 
 t x t _ 2 4 =  RR{|
 
 o u t _ 2 4 = D e l e t e d   c l a s s i f i c a t i o n 
 
 t x t _ 2 5 =  R͋ag
 
 o u t _ 2 5 = D e l e t e d 
 
 t x t _ 2 6 = ُ̑/fV6ez Rdd\O\O8lEN Rdel~bV0
 
 o u t _ 2 6 = H e r e   i s   t h e   r e c y c l e   b i n ,   t h e   d e l e t e   o p e r a t i o n   w i l l   b e   p e r m a n e n t l y   r e m o v e d   a n d   c a n n o t   b e   r e t r i e v e d . 
 
 t x t _ 2 7 = w[ RdU_-N. . . 
 
 o u t _ 2 7 = R e a l   d e l e t e   r e c o r d   . . . 
 
 t x t _ 2 8 = ُ*N6eυv͋ag]~ Rd`O/f
N/f Rdُ*N6eυ
 
 o u t _ 2 8 = T h e   e n t r y   o f   t h i s   c o l l e c t i o n   h a s   b e e n   d e l e t e d .   D o   y o u   w a n t   t o   d e l e t e   t h i s   c o l l e c t i o n ? 
 
 t x t _ 2 9 = - - ]P6R>f:yagpe؏	g
 
 o u t _ 2 9 = -   T h e   n u m b e r   o f   d i s p l a y   h a s   b e e n   l i m i t e d ,   a n d 
 
 t x t _ 3 0 = agl>f:y- - 
 
 o u t _ 3 0 = S t r i p   n o   d i s p l a y   - 
 
 t x t _ 3 1 = 
NSNyR0
 
 o u t _ 3 1 = C a n ' t   b e   m o v e d . 
 
 t x t _ 3 2 = c[v6rR{|
NSN/f]b]vP[R{|
 
 o u t _ 3 2 = T h e   s p e c i f i e d   p a r e n t   c l a s s i f i c a t i o n   c a n n o t   b e   s e l f - c l a s s i f i e d . 
 
 t x t _ 3 3 = yR{|
 
 o u t _ 3 3 = C l a s s i f i c a t i o n 
 
 t x t _ 3 4 = y͋ag
 
 o u t _ 3 4 = M o v e m e n t 
 
 t x t _ 3 5 = ~	byvS+TR{|T͋agpeϑ
 
 o u t _ 3 5 = S t a t i s t i c s   S e l e c t i o n   I t e m   c o n t a i n s   t h e   n u m b e r   o f   c a t e g o r i e s   a n d   e n t r i e s ! 
 
 t x t _ 3 6 = R{|peϑ
 
 o u t _ 3 6 = C a t e g o r y   q u a n t i t y : 
 
 t x t _ 3 7 = ͋agpeϑ
 
 o u t _ 3 7 = N u m b e r   o f   e n t r i e s : 
 
 t x t _ 3 8 = ;`peϑ
 
 o u t _ 3 8 = T o t a l   q u a n t i t y : 
 
 t x t _ 3 9 = lꁨRcd[ V6ez] T[ y(u^] R{|
 
 o u t _ 3 9 = N o t e :   A u t o m a t i c a l l y   e x c l u d e   [ R e c y c l e   B i n ]   a n d   [ P r i v a t e   L i b r a r y ]   C l a s s i f i c a t i o n 
 
 t x t _ 4 0 = 
NSN
Y6R0
 
 o u t _ 4 0 = C a n ' t   b e   c o p i e d . 
 
 t x t _ 4 1 = 
NSN|4(WV6ez̑
 
 o u t _ 4 1 = C a n n o t   p a s t e   i n   t h e   r e c y c l i n g   s t a t i o n 
 
 t x t _ 4 2 = |4-N. . . 
 
 o u t _ 4 2 = P a s t e   . . . 
 
 t x t _ 4 3 = ~ 
Y6Rvpeϑ
 
 o u t _ 4 3 = S t a t i s t i c s   n e e d   t o   c o p y   t h e   q u a n t i t y 
 
 t x t _ 4 4 = `Ov&SCgP
NYO9e,g!kd\O
 
 o u t _ 4 4 = Y o u r   a c c o u n t   p e r m i s s i o n   i s   n o t   m o d i f i e d   t h i s   a c t i o n ! 
 
 t x t _ 4 5 = ,g!kd\ONu
 
 o u t _ 4 5 = T h i s   o p e r a t i o n   i s   g e n e r a t e d : 
 
 t x t _ 4 6 = agfeU_
 
 o u t _ 4 6 = U p d a t e   r e c o r d 
 
 t x t _ 4 7 = `Ov&SS(u
 
 o u t _ 4 7 = Y o u r   a c c o u n t   i s   a v a i l a b l e : 
 
 t x t _ 4 8 = ag
 
 o u t _ 4 8 = S t r i p 
 
 t x t _ 4 9 = 
Y6R͋agQ
 
 o u t _ 4 9 = C o p y   t h e   e n t r a n c e , 
 
 t x t _ 5 0 = y^
 
 o u t _ 5 0 = P r i v a t e   l i b r a r y 
 
 t x t _ 5 1 = lQ^
 
 o u t _ 5 1 = P u b l i c   l i b r a r y 
 
 t x t _ 5 2 = v͋ag
 
 o u t _ 5 2 = E n t r y 
 
 t x t _ 5 3 = l~b0R
 
 o u t _ 5 3 = d i d   n o t   f i n d 
 
 t x t _ 5 4 = 
Y6R͋agQQeQ
 
 o u t _ 5 4 = C o p y i n g   e n t r a n c e s ,   w r i t i n g 
 
 t x t _ 5 5 = vpenc^1Y%
 
 o u t _ 5 5 = D a t a b a s e   f a i l e d 
 
 t x t _ 5 6 = 
Y6RR{|Q
 
 o u t _ 5 6 = C o p y   c l a s s i f i c a t i o n   e r r o r , 
 
 t x t _ 5 7 = vR{|
 
 o u t _ 5 7 = C l a s s i f i c a t i o n 
 
 t x t _ 5 8 = 
Y6RR{|QQeQ
 
 o u t _ 5 8 = C o p y   c l a s s i f i c a t i o n   e r r o r ,   w r i t e 
 
 t x t _ 5 9 = P[R{|
 
 o u t _ 5 9 = S u b c l a s s 
 
 t x t _ 6 0 = ͋ag
 
 o u t _ 6 0 = E n t r y 
 
 t x t _ 6 1 = {weu
 
 o u t _ 6 1 = I m p r o v i n g 
 
 t x t _ 6 2 = F B Su
 
 o u t _ 6 2 = F B   n a t i v e 
 
 t x t _ 6 3 = ibU\^
 
 o u t _ 6 3 = E x p a n d   l i b r a r y 
 
 t x t _ 6 4 = nx^
 
 o u t _ 6 4 = S o u r c e   l i b r a r y 
 
 t x t _ 6 5 = S
 
 o u t _ 6 5 = S t a t e m e n t 
 
 t x t _ 6 6 = Ǐz
 
 o u t _ 6 6 = p r o c e s s 
 
 t x t _ 6 7 = Qpe
 
 o u t _ 6 7 = f u n c t i o n 
 
 t x t _ 6 8 = hQ{|W
 
 o u t _ 6 8 = S t a n d a r d   t y p e 
 
 t x t _ 6 9 = [IN{|W
 
 o u t _ 6 9 = D e f i n e   t y p e 
 
 t x t _ 7 0 = +R
T
 
 o u t _ 7 0 = A l i a s 
 
 t x t _ 7 1 = g>N
 
 o u t _ 7 1 = e n u m e r a t e 
 
 t x t _ 7 2 = TT
 
 o u t _ 7 2 = j o i n t 
 
 t x t _ 7 3 = 8^ϑ
 
 o u t _ 7 3 = c o n s t a n t 
 
 t x t _ 7 4 = [
 
 o u t _ 7 4 = M a c r o 
 
 t x t _ 7 5 = Sϑ
 
 o u t _ 7 5 = v a r i a b l e 
 
 t x t _ 7 6 = bXT
 
 o u t _ 7 6 = m e m b e r 
 
 t x t _ 7 7 = g>NbXT
 
 o u t _ 7 7 = E n u m e r a t e 
 
 t x t _ 7 8 = l
 
 o u t _ 7 8 = g r a m m a r : 
 
 t x t _ 7 9 = f
 
 o u t _ 7 9 = D e s c r i p t i o n : 
 
 t x t _ 8 0 = Spe
 
 o u t _ 8 0 = p a r a m e t e r : 
 
 t x t _ 8 1 = bXT
 
 o u t _ 8 1 = m e m b e r : 
 
 t x t _ 8 2 = nx
 
 o u t _ 8 2 = S o u r c e   c o d e : 
 
 t x t _ 8 3 = vsQ
 
 o u t _ 8 3 = R e l a t e d : 
 
 t x t _ 8 4 = _(ueN
 
 o u t _ 8 4 = r e f e r e n c e   m a t e r i a l s : 
 
 t x t _ 8 5 = s^S
 
 o u t _ 8 5 = p l a t f o r m : 
 
 t x t _ 8 6 = V i s u a l F r e e B a s i c   z.^Rech
 
 o u t _ 8 6 = V i s u a l F r e e B a s i c   p r o g r a m m i n g   h e l p   d o c u m e n t a t i o n 
 
 t x t _ 8 7 = vU_
 
 o u t _ 8 7 = t a b l e   o f   C o n t e n t s 
 
 t x t _ 8 8 = "}_
 
 o u t _ 8 8 = i n d e x 
 
 t x t _ 8 9 = d"}
 
 o u t _ 8 9 = s e a r c h 
 
 t x t _ 9 0 = 6eυ
 
 o u t _ 9 0 = C o l l e c t 
 
 t x t _ 9 1 = ;Nu
 
 o u t _ 9 1 = H o m e p a g e 
 
 t x t _ 9 2 = ԏV
 
 o u t _ 9 2 = r e t u r n 
 
 t x t _ 9 3 = MRۏ
 
 o u t _ 9 3 = g o   a h e a d 
 
 t x t _ 9 4 = e^
 
 o u t _ 9 4 = N e w 
 
 t x t _ 9 5 = 
 
 o u t _ 9 5 = e d i t 
 
 t x t _ 9 6 =  Rd
 
 o u t _ 9 6 = d e l e t e 
 
 t x t _ 9 7 = n
 
 o u t _ 9 7 = S e t 
 
 t x t _ 9 8 = sQN
 
 o u t _ 9 8 = o n 
 
 t x t _ 9 9 = 
Y6R
 
 o u t _ 9 9 = c o p y 
 
 t x t _ 1 0 0 = |4
 
 o u t _ 1 0 0 = P a s t e 
 
 t x t _ 1 0 1 = |4( qQNpenc) 
 
 o u t _ 1 0 1 = P a s t e   ( s h a r e d   d a t a ) 
 
 t x t _ 1 0 2 = eXR{|
 
 o u t _ 1 0 2 = N e w   f i r s t   c l a s s i f i c a t i o n 
 
 t x t _ 1 0 3 = eXR{|
 
 o u t _ 1 0 3 = N e w   c l a s s i f i c a t i o n 
 
 t x t _ 1 0 4 = eX͋ag
 
 o u t _ 1 0 4 = N e w   e n t r y 
 
 t x t _ 1 0 5 = yR
 
 o u t _ 1 0 5 = m o b i l e 
 
 t x t _ 1 0 6 = d"}c
 
 o u t _ 1 0 6 = S e a r c h   l i n k 
 
 t x t _ 1 0 7 = ~
 
 o u t _ 1 0 7 = s t a t i s t i c s 
 
 t x t _ 1 0 8 = hQ	
 
 o u t _ 1 0 8 = s e l e c t   a l l 
 
 t x t _ 1 0 9 = gwQunx
 
 o u t _ 1 0 9 = V i e w   w e b   s o u r c e   c o d e 
 
 
 
 P a r t = F o r m Tek  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 1 0 = eXR{|
 
 o u t _ 1 1 0 = N e w   c l a s s i f i c a t i o n 
 
 t x t _ 1 1 1 = O9eR{|
 
 o u t _ 1 1 1 = M o d i f y   c l a s s i f i c a t i o n 
 
 t x t _ 1 1 2 = eX͋ag
 
 o u t _ 1 1 2 = N e w   e n t r y 
 
 t x t _ 1 1 3 = O9e͋ag
 
 o u t _ 1 1 3 = M o d i f y   t h e   e n t r y 
 
 t x t _ 1 1 4 =  Rd
 
 o u t _ 1 1 4 = d e l e t e 
 
 t x t _ 1 1 5 = yRMOn
 
 o u t _ 1 1 5 = m o v e   P l a c e 
 
 t x t _ 1 1 6 = *gw
 
 o u t _ 1 1 6 = u n k n o w n 
 
 t x t _ 1 1 7 = S_Q~
N	gfeOꁨRbU_OX[0Ȓُ>f:y:N*gfe
 
 o u t _ 1 1 7 = W h e n   t h e r e   i s   a n   u p d a t e   o n   t h e   n e t w o r k ,   s a v e   t h e   r e c o r d   h e r e ,   d i s p l a y e d   a s :   n o t   u p d a t e d 
 
 t x t _ 1 1 8 = pQ0*gfe0	c6qTp0fe01\SNTekfe  
 
 o u t _ 1 1 8 = C l i c k   t h e   [ N o t   U p d a t e d ]   b u t t o n ,   t h e n   c l i c k   [ U p d a t e ]   t o   b e   u p d a t e d . 
 
 t x t _ 1 1 9 = +RNf9eǏlQqQ^T ][8h	g	bvTekfe0  
 
 o u t _ 1 1 9 = A f t e r   o t h e r s   h a v e   c h a n g e d   t h e   p u b l i c   l i b r a r y ,   t h e y   n e e d   t o   r e v i e w   t h e m s e l v e s   a n d   h a v e   s e l e c t e d   s y n c h r o n o u s   u p d a t e s . 
 
 t x t _ 1 2 0 = la
NbRh gY>f:y  3 0 0 agU_*YYU_SN Rd NNU_0  
 
 o u t _ 1 2 0 = N o t e :   T h e   a b o v e   l i s t   s h o w s   u p   t o   3 0 0   r e c o r d s ,   t o o   m u c h   r e c o r d ,   y o u   c a n   d e l e t e   s o m e   r e c o r d s . 
 
 t x t _ 1 2 1 = Tek
 
 o u t _ 1 2 1 = S y n c h r o n i z e 
 
 t x t _ 1 2 2 = 6rR{|
 
 o u t _ 1 2 2 = P a r e n t   c l a s s i f i c a t i o n 
 
 t x t _ 1 2 3 = SR{|
 
 o u t _ 1 2 3 = O r i g i n a l   c l a s s i f i c a t i o n 
 
 t x t _ 1 2 4 = O9eQ[( s q l }TN) 
 
 o u t _ 1 2 4 = M o d i f y   c o n t e n t   ( S Q L   c o m m a n d ) : 
 
 t x t _ 1 2 5 = l	g	bNUOU_Vdkl	gNUOU_ Rd0
 
 o u t _ 1 2 5 = N o   r e c o r d s   a r e   s e l e c t e d ,   s o   n o   r e c o r d s   a r e   d e l e t e d . 
 
 t x t _ 1 2 6 = \ RdhQ]~	bvU_T
 
 o u t _ 1 2 6 = W i l l   y o u   d e l e t e   a l l   s e l e c t e d   r e c o r d s ? 
 
 t x t _ 1 2 7 =  RdU_[b0 Rd
 
 o u t _ 1 2 7 = D e l e t e   t h e   r e c o r d   i s   c o m p l e t e . 
 
 t x t _ 1 2 8 =   agU_0
 
 o u t _ 1 2 8 = R e c o r d s . 
 
 t x t _ 1 2 9 = l	g	bNUOU_Vdkl	gNUOU_O9e0
 
 o u t _ 1 2 9 = N o   r e c o r d s   a r e   s e l e c t e d ,   s o   n o   r e c o r d s   a r e   m o d i f i e d . 
 
 t x t _ 1 3 0 = \b]~	bvU_O9e:N0>e_0r`T
 
 o u t _ 1 3 0 = W i l l   y o u   m o d i f y   t h e   s e l e c t e d   r e c o r d   t o   [ A b a n d o n ]   s t a t u s ? 
 
 t x t _ 1 3 1 = f9eU_[b0f9e
 
 o u t _ 1 3 1 = C h a n g e   t h e   r e c o r d   c o m p l e t e . 
 
 t x t _ 1 3 2 = \b]~	bvU_O9e:N0*gfe0r`T
 
 o u t _ 1 3 2 = W i l l   y o u   m o d i f y   t h e   s e l e c t e d   r e c o r d   t o   [ u n r e c o g n i z e d ]   s t a t u s ? 
 
 t x t _ 1 3 3 = l	g0*gfe0r`vU_
 
 o u t _ 1 3 3 = N o   [ u n r e c o g n i z e d ]   s t a t u s   r e c o r d 
 
 t x t _ 1 3 4 = felQqQ^[b0qQ	g
 
 o u t _ 1 3 4 = U p d a t e   t h e   p u b l i c   l i b r a r y   t o   c o m p l e t e . 
 
 t x t _ 1 3 5 = agfeU_bRfe
 
 o u t _ 1 3 5 = T r i p   u p d a t e   r e c o r d ,   s u c c e s s f u l   u p d a t e : 
 
 t x t _ 1 3 6 = agU_0
 
 o u t _ 1 3 6 = R e c o r d s . 
 
 t x t _ 1 3 7 = vhR{|
 
 o u t _ 1 3 7 = T a r g e t   c l a s s i f i c a t i o n 
 
 t x t _ 1 3 8 = R{|
 
 o u t _ 1 3 8 = c l a s s i f i c a t i o n 
 
 t x t _ 1 3 9 = ͋ag
 
 o u t _ 1 3 9 = E n t r y 
 
 t x t _ 1 4 0 = Tek[beXagfe
 
 o u t _ 1 4 0 = S y n c h r o n o u s   c o m p l e t i o n ,   n e w   r a n k i n g   u p d a t e 
 
 t x t _ 1 4 1 = U_0
 
 o u t _ 1 4 1 = r e c o r d i n g . 
 
 t x t _ 1 4 2 = lQqQ^O9eU_TekO9e
gRhVlQqQ^U_
 
 o u t _ 1 4 2 = P u b l i c   l i b r a r y   m o d i f i c a t i o n   r e c o r d ,   s y n c h r o n o u s   m o d i f i c a t i o n   s e r v e r   p u b l i c   l i b r a r y   r e c o r d 
 
 t x t _ 1 4 3 = hQ	
 
 o u t _ 1 4 3 = s e l e c t   a l l 
 
 t x t _ 1 4 4 = }TN
 
 o u t _ 1 4 4 = c o m m a n d 
 
 t x t _ 1 4 5 = (u7b
 
 o u t _ 1 4 5 = u s e r 
 
 t x t _ 1 4 6 = eg
 
 o u t _ 1 4 6 = d a t e 
 
 t x t _ 1 4 7 = 
Ty
 
 o u t _ 1 4 7 = n a m e 
 
 t x t _ 1 4 8 = r`
 
 o u t _ 1 4 8 = s t a t u s 
 
 t x t _ 1 4 9 = hQ
N	
 
 o u t _ 1 4 9 = u n s e l e c t   a l l 
 
 t x t _ 1 5 0 = *gfe
 
 o u t _ 1 5 0 = n o t   u p - t o - d a t e 
 
 t x t _ 1 5 1 = felQqQ^
 
 o u t _ 1 5 1 = U p d a t e   p u b l i c   l i b r a r y 
 
 t x t _ 1 5 2 = [@b	g*gfer`U_e	b&T	fe0RlQqQ^
 
 o u t _ 1 5 2 = U p d a t e   t o   p u b l i c   l i b r a r y   f o r   a l l   u n n a m e d   s t a t u s   r e c o r d s 
 
 t x t _ 1 5 3 = >e_
 
 o u t _ 1 5 3 = g i v e   u p 
 
 t x t _ 1 5 4 = 	b
 
 o u t _ 1 5 4 = s e l e c t 
 
 t x t _ 1 5 5 = O9e
 
 o u t _ 1 5 5 = m o d i f y 
 
 t x t _ 1 5 6 = hgfe
 
 o u t _ 1 5 6 = C h e c k   f o r   u p d a t e s 
 
 t x t _ 1 5 7 = T|
gRhVzsSSfeU_
 
 o u t _ 1 5 7 = C o n t a c t   t h e   s e r v e r ,   g e t   t h e   u p d a t e   r e c o r d   n o w 
 
 
 
 P a r t = F o r m ͋ag  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 5 8 = eX͋ag
 
 o u t _ 1 5 8 = N e w   e n t r y 
 
 t x t _ 1 5 9 = O9e͋ag
 
 o u t _ 1 5 9 = M o d i f y   t h e   e n t r y 
 
 t x t _ 1 6 0 = elS͋ag
 
 o u t _ 1 6 0 = U n a b l e   t o   r e a d   t h e   e n t r y ! 
 
 t x t _ 1 6 1 = Q[]~O9e
 
 o u t _ 1 6 1 = T h e   c o n t e n t   h a s   b e e n   m o d i f i e d ! 
 
 t x t _ 1 6 2 = `O OX[O9eT
 
 o u t _ 1 6 2 = D o   y o u   n e e d   t o   s a v e   m o d i f i c a t i o n s ? 
 
 t x t _ 1 6 3 = _{n N*N;NR{|
 
 o u t _ 1 6 3 = M u s t   s e t   o n e   m a s t e r   c l a s s i f i c a t i o n 
 
 t x t _ 1 6 4 = sQ.͋_{veQ
 
 o u t _ 1 6 4 = K e y   w o r d s   m u s t   b e   i n p u t 
 
 t x t _ 1 6 5 = ͋ag
Ty]~X[(W`O N[͑
YmRT
 
 o u t _ 1 6 5 = T h e   n a m e   o f   t h e   e n t r y   a l r e a d y   e x i s t s ,   d o   y o u   h a v e   t o   a d d   i t ? 
 
 t x t _ 1 6 6 = ͋ag
 
 o u t _ 1 6 6 = E n t r y   e d i t i n g 
 
 
 
 P a r t = F o r m 6R\O  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 6 7 = penc^hf
 
 o u t _ 1 6 7 = D a t a b a s e   t a b l e   d e s c r i p t i o n : 
 
 t x t _ 1 6 8 = R{|hh
T:N
 
 o u t _ 1 6 8 = C l a s s i f i c a t i o n   t a b l e ,   n a m e d 
 
 t x t _ 1 6 9 = ( pe<P) R{|I D 
 
 o u t _ 1 6 9 = ( V a l u e )   C a t e g o r y   I D 
 
 t x t _ 1 7 0 = ( W[&{) R{|
T
 
 o u t _ 1 7 0 = ( C h a r a c t e r )   c l a s s i f i c a t i o n   n a m e 
 
 t x t _ 1 7 1 = ( pe<P) 6rR{|
 
 o u t _ 1 7 1 = ( V a l u e )   p a r e n t   c l a s s i f i c a t i o n 
 
 t x t _ 1 7 2 = ( W[&{) cf  0QuNx0
 
 o u t _ 1 7 2 = ( C h a r a c t e r )   D e s c r i p t i o n ,   D e s c r i p t i o n   [ P a g e   C o d e ] 
 
 t x t _ 1 7 3 = ( pe<P) = 0 
N(WV F B ̑>f:y  = 1 .^Ȓ
N>f:y:N~  = 2 V6ez    = 1 0 >f:y(WV F B ̑b  = 1 1 y(u^
 
 o u t _ 1 7 3 = ( V a l u e )   =   0   N o t   d i s p l a y e d   i n   V F B   =   1   h e l p   n o t   d i s p l a y   a s   g r o u p   =   2   R e c y c l e   b i n   =   1 0   D i s p l a y e d   i n   V F B   =   1 1   p r i v a t e   l i b r a r y 
 
 t x t _ 1 7 4 = ( pe<P) fev(u7bI D 
 
 o u t _ 1 7 4 = ( V a l u e )   U p d a t e d   u s e r   I D 
 
 t x t _ 1 7 5 = ( pe<P) feeg    U n i x e3b\O:Neg0U n i x e3bS+TU n i x ~CQ1 9 7 0 t^1 g1 e0 0 : 0 0 : 0 0   G M T 	Nc[eKNvype0-NVe:S- 2 8 8 0 0   
 
 o u t _ 1 7 5 = ( V a l u e )   U p d a t e   D a t e   U N I X   T i m e   S t a m p   a s   D a t e . 
 
 t x t _ 1 7 6 = ( pe<P) c^
 
 o u t _ 1 7 6 = ( V a l u e )   s o r t 
 
 t x t _ 1 7 7 = ͋agRhh
T:N
 
 o u t _ 1 7 7 = I s s u e   l i s t ,   t a b l e   n a m e 
 
 t x t _ 1 7 8 = vU_I D     
 
 o u t _ 1 7 8 = D i r e c t o r y   I D 
 
 t x t _ 1 7 9 = sQ.͋pencI D     
 
 o u t _ 1 7 9 = K e y w o r d   d a t a   I D 
 
 t x t _ 1 8 0 = >f:y(usQ.͋(uN>f:yTc:y0e,g0  
 
 o u t _ 1 8 0 = D i s p l a y   k e y w o r d s   f o r   d i s p l a y   a n d   p r o m p t   [ t e x t ] 
 
 t x t _ 1 8 1 = {|W    0 vQ[  1 S  2 Ǐz  3 Qpe  4 hQ{|W  5 [IN{|W  6 +R
T  7 g>N  8 TT  9 8^ϑ  1 0 [  1 1 Sϑ  . Y(u.   2 0 bXT  2 1 g>NbXT  
 
 o u t _ 1 8 1 = T y p e   0   O t h e r   1   S t a t e m e n t   2   P r o c e d u r e   3   F u n c t i o n   4   S t a n d a r d   T y p e   5   D e f i n i t i o n   T y p e   6   A l k n a m e   7   E n u m e r a t i o n   8   U n i o n   9   C o n s t a n t   1 0   M a c r o   1 1   V a r i a b l e s .   A l t e r n a t e .   2 0   M e m b e r s   2 1   R e m o t e   M e m b e r s 
 
 t x t _ 1 8 2 = c^    peW[\gT`MR    
 
 o u t _ 1 8 2 = T h e   l e s s   s o r t e d   n u m b e r s ,   t h e   m o r e   b e f o r e   t h e   q u e r y 
 
 t x t _ 1 8 3 = ͋agpench
T:N
 
 o u t _ 1 8 3 = T h e   e n t r y   d a t a ,   t h e   t a b l e   n a m e 
 
 t x t _ 1 8 4 = sQ.͋  0e,g0  
 
 o u t _ 1 8 4 = K e y   w o r d s   [ t e x t ] 
 
 t x t _ 1 8 5 = 'YQsQ.͋geO(u^_0e,g0  
 
 o u t _ 1 8 5 = U r b a n   k e y w o r d ,   u s e ,   s p e e d   [ t e x t ] 
 
 t x t _ 1 8 6 = c{USvf0e,g0  
 
 o u t _ 1 8 6 = D e s c r i p t i o n ,   b r i e f   d e s c r i p t i o n ,   [ t e x t ] 
 
 t x t _ 1 8 7 = f~f0QuNx0
 
 o u t _ 1 8 7 = D e s c r i p t i o n ,   d e t a i l e d   d e s c r i p t i o n ,   [ p a g e   c o d e ] 
 
 t x t _ 1 8 8 = l0e,g0
 
 o u t _ 1 8 8 = G r a m m a r ,   [ t e x t ] 
 
 t x t _ 1 8 9 = DR{|: ( bXTRh  < F U N | S U B | P R O | C O N | D E S | O P E > 
T< A S : {|W> Spe< ' > f1 L1 *N)   8^ϑ\ Sϑ\ bXT\ +R
T: ( 'YQv{|W
T)   Qpe: ( 'YQvԏV{|W
T)   [: ( fbcvQ[) 0e,g0
 
 o u t _ 1 8 9 = A d d i t i o n a l ,   c l a s s :   ( m e m b e r   l i s t   < F U N | S U B | P R O | C O N | D E S | O P E >   n a m e   < A S :   t y p e >   p a r a m e t e r   < ' >   d e s c r i p t i o n ,   1   l i n e   1 )   c o n s t a n t \ v a r i a b l e \ m e m b e r \ a l i a s :   ( u p p e r c a s e   t y p e   n a m e   )   F u n c t i o n :   ( r e t u r n   t y p e   n a m e   i n   u p p e r c a s e )   M a c r o :   ( r e p l a c e d   c o n t e n t )   [ t e x t ] 
 
 t x t _ 1 9 0 = SpefR&{:N  v b C r L f   1 L1 *NSpeSpeTzz<hKNT/feW[:NvQf0e,g0YgsQ.͋/f{|ُ̑1\/f'YQv~b{|
T0
 
 o u t _ 1 9 0 = P a r a m e t e r   d e s c r i p t i o n ,   t h e   s e p a r a t o r   i s   V B C R L F ,   1   l i n e   1   p a r a m e t e r ,   a f t e r   t h e   p a r a m e t e r   s p a c e   i s   t e x t   t o   i n d i c a t e   [ t e x t ] ,   i f   t h e   k e y w o r d   i s   c l a s s ,   h e r e   i s   t h e   u p p e r c a s e   i n h e r i t a n c e   c l a s s . 
 
 t x t _ 1 9 1 = :yO0e,g0
 
 o u t _ 1 9 1 = E x a m p l e   [ T e x t ] 
 
 t x t _ 1 9 2 = nx cOnxыeObnx>e0R4NeeN̑00e,g0
 
 o u t _ 1 9 2 = S o u r c e   c o d e ,   y o u   n e e d   t o   p r o v i d e   s o u r c e   c o d e ,   p u t   t h e   s o u r c e   c o d e   i n   t h e   t e m p o r a r y   f i l e   w h e n   c o m p i l i n g . 
 
 t x t _ 1 9 3 = vsQvsQ.͋R&{:N  v b C r L f   1 L1 *N  SpeTzz<h/fKNTeW[:NvQf  0e,g0  
 
 o u t _ 1 9 3 = R e l a t e d   k e y w o r d s ,   s e p a r a t o r   i s   V B C R L F ,   1   l i n e   o f   1   p a r a m e t e r ,   t h e   s p a c e   i s   a f t e r   t h e   t e x t   i s   i n d i c a t e d   [ T e x t ] 
 
 t x t _ 1 9 4 = _(u _(uNHN^eN' l n   LSh:y(W,{QL1 L1 *N  
 
 o u t _ 1 9 4 = Q u o t e ,   w h a t   l i b r a r y   f i l e   i s   r e q u i r e d ,   ' L N   l i n e   n u m b e r ,   i n d i c a t i n g   i n   t h e   f i r s t   f e w   l i n e s ,   1   l i n e 
 
 t x t _ 1 9 5 = s^S    W i n d o w s = 0   ,   L i n u x = 1   Ss^S= 2   
 
 o u t _ 1 9 5 = P l a t f o r m   W i n d o w s   =   0 ,   L i n u x   =   1   d o u b l e   p l a t f o r m   =   2 
 
 t x t _ 1 9 6 = ^\'`    = 0 .^Rech  = 1   F B Su  = 2 nx  = 3 ibU\^    
 
 o u t _ 1 9 6 = A t t r i b u t e   =   0   H e l p   d o c u m e n t   =   1   F B   n a t i v e   =   2   s o u r c e   c o d e   =   3   e x p a n s i o n   l i b r a r y 
 
 t x t _ 1 9 7 = {|W    0 vQ[  1 S  2 Ǐz  3 Qpe  4 hQ{|W  5 [IN{|W  6 +R
T  7 g>N  8 TT  9 8^ϑ  1 0 [  1 1 Sϑ  . Y(u.   2 0 bXT  2 1 g>NbXT
 
 o u t _ 1 9 7 = T y p e   0   O t h e r   1   S t a t e m e n t   2   P r o c e d u r e   3   F u n c t i o n   4   S t a n d a r d   T y p e   5   D e f i n i t i o n   T y p e   6   A l k n a m e   7   E n u m e r a t i o n   8   U n i o n   9   C o n s t a n t   1 0   M a c r o   1 1   V a r i a b l e s .   A l t e r n a t e .   2 0   M e m b e r s   2 1   R e m o t e   M e m b e r s 
 
 t x t _ 1 9 8 = fev(u7bI D   
 
 o u t _ 1 9 8 = U p d a t e d   u s e r   I D 
 
 t x t _ 1 9 9 = feeg    U n i x e3b\O:Neg0U n i x e3bS+TU n i x ~CQ1 9 7 0 t^1 g1 e0 0 : 0 0 : 0 0   G M T 	Nc[eKNvype0  -NVe:S+ 8 \e- 2 8 8 0 0 	
 
 o u t _ 1 9 9 = U p d a t e   t h e   d a t e   U N I X   t i m e s t a m p   a s   t h e   d a t e . 
 
 t x t _ 2 0 0 = [bYN
 
 o u t _ 2 0 0 = C o m p l e t e   b a c k u p ! 
 
 t x t _ 2 0 1 = lQ^eN
 
 o u t _ 2 0 1 = P u b l i c   l i b r a r y   f i l e : 
 
 t x t _ 2 0 2 = N
 
 o u t _ 2 0 2 = F r o m : 
 
 t x t _ 2 0 3 = 0R
 
 o u t _ 2 0 3 = T o : 
 
 t x t _ 2 0 4 = y^eN
 
 o u t _ 2 0 4 = P r i v a t e   l i b r a r y   f i l e : 
 
 t x t _ 2 0 5 = F r e e B a s i c ^eN
 
 o u t _ 2 0 5 = F r e e b a s i c   l i b r a r y   f i l e 
 
 t x t _ 2 0 6 = S+TF r e e B a s i c ^eNveN9Y
 
 o u t _ 2 0 6 = F o l d e r s   c o n t a i n i n g   t h e   F r e e B a s i c   l i b r a r y   f i l e 
 
 t x t _ 2 0 7 = gbLS Q L Nx1Y%
 
 o u t _ 2 0 7 = E x e c u t e   S Q L   c o d e   f a i l e d ! 
 
 t x t _ 2 0 8 = Oo`
 
 o u t _ 2 0 8 = E r r o r   m e s s a g e : 
 
 t x t _ 2 0 9 = - - ]P6R>f:yagpe؏	g
 
 o u t _ 2 0 9 = -   T h e   n u m b e r   o f   d i s p l a y   h a s   b e e n   l i m i t e d ,   a n d 
 
 t x t _ 2 1 0 = agl>f:y- - 
 
 o u t _ 2 1 0 = S t r i p   n o   d i s p l a y   - 
 
 t x t _ 2 1 1 = g~g gY>f:y3 0 0 L	S_MRqQ
 
 o u t _ 2 1 1 = Q u e r y   r e s u l t s   ( u p   t o   3 0 0   l i n e s ) 
 
 t x t _ 2 1 2 = L
 
 o u t _ 2 1 2 = R o w 
 
 t x t _ 2 1 3 = gbLbR
 
 o u t _ 2 1 3 = e x e c u t i o n   s u c c e e d ! 
 
 t x t _ 2 1 4 = q_T0R  
 
 o u t _ 2 1 4 = A f f e c t 
 
 t x t _ 2 1 5 =   Lpenc
 
 o u t _ 2 1 5 = R o w   d a t a 
 
 t x t _ 2 1 6 = *g	bvheN
 
 o u t _ 2 1 6 = N o   t a r g e t   f i l e   i s   s e l e c t e d ! 
 
 t x t _ 2 1 7 = vheN
NX[(W
 
 o u t _ 2 1 7 = T h e   t a r g e t   f i l e   d o e s   n o t   e x i s t ! 
 
 t x t _ 2 1 8 = *g	bvheN9Y
 
 o u t _ 2 1 8 = D i r e c t o r   f o l d e r   i s   n o t   s e l e c t e d ! 
 
 t x t _ 2 1 9 = vheN9Y
NX[(W
 
 o u t _ 2 1 9 = T h e   t a r g e t   f o l d e r   d o e s   n o t   e x i s t ! 
 
 t x t _ 2 2 0 = 6R\O
 
 o u t _ 2 2 0 = M a k e 
 
 t x t _ 2 2 1 = Qpenc^1Y%
 
 o u t _ 2 2 1 = W r i t e   t h e   d a t a b a s e   f a i l e d ! 
 
 t x t _ 2 2 2 = 6R\O.^Rpenc^-N. . . 
 
 o u t _ 2 2 2 = P r o d u c t i o n   h e l p   d a t a b a s e   . . . 
 
 t x t _ 2 2 3 = 6R\ObJT
 
 o u t _ 2 2 3 = P r o d u c t i o n   r e p o r t 
 
 t x t _ 2 2 4 = cSV
 
 o u t _ 2 2 4 = E x t r a c t 
 
 t x t _ 2 2 5 = USeN
 
 o u t _ 2 2 5 = S i n g l e   f i l e 
 
 t x t _ 2 2 6 = eN9Y
 
 o u t _ 2 2 6 = f o l d e r 
 
 t x t _ 2 2 7 = cSe_
 
 o u t _ 2 2 7 = E x t r a c t i o n   m e t h o d 
 
 t x t _ 2 2 8 = _(ueN
 
 o u t _ 2 2 8 = r e f e r e n c e   m a t e r i a l s 
 
 t x t _ 2 2 9 = nx
 
 o u t _ 2 2 9 = S o u r c e 
 
 t x t _ 2 3 0 = ͑
YYt
 
 o u t _ 2 3 0 = R e p e a t   p r o c e s s 
 
 t x t _ 2 3 1 = hQ萰eX
 
 o u t _ 2 3 1 = A l l   a d d 
 
 t x t _ 2 3 2 = SXy^
 
 o u t _ 2 3 2 = O n l y   p r i v a t e 
 
 t x t _ 2 3 3 = SXlQ^
 
 o u t _ 2 3 3 = O n l y   i n c r e a s e   t h e   p u b l i c 
 
 t x t _ 2 3 4 = 
NeX
 
 o u t _ 2 3 4 = N o   n e w 
 
 t x t _ 2 3 5 =  _Ye
 
 o u t _ 2 3 5 = S t a r t i n g   t i m e 
 
 t x t _ 2 3 6 = ~_ge
 
 o u t _ 2 3 6 = E n d   T i m e 
 
 t x t _ 2 3 7 = e
 
 o u t _ 2 3 7 = t i m e   c o n s u m i n g 
 
 t x t _ 2 3 8 = y
 
 o u t _ 2 3 8 = s e c o n d 
 
 t x t _ 2 3 9 = cSeNpe
 
 o u t _ 2 3 9 = N u m b e r   o f   e x t r a c t e d   f i l e s : 
 
 t x t _ 2 4 0 = ^*Npe
 
 o u t _ 2 4 0 = N u m b e r   o f   l i b r a r i e s : 
 
 t x t _ 2 4 1 = nx*Npe
 
 o u t _ 2 4 1 = S o u r c e   c o d e   n u m b e r : 
 
 t x t _ 2 4 2 = {|W*Npe
 
 o u t _ 2 4 2 = T y p e   n u m b e r : 
 
 t x t _ 2 4 3 = vQ[
 
 o u t _ 2 4 3 = o t h e r 
 
 t x t _ 2 4 4 = S
 
 o u t _ 2 4 4 = S t a t e m e n t 
 
 t x t _ 2 4 5 = Ǐz
 
 o u t _ 2 4 5 = p r o c e s s 
 
 t x t _ 2 4 6 = Qpe
 
 o u t _ 2 4 6 = f u n c t i o n 
 
 t x t _ 2 4 7 = hQ{|W
 
 o u t _ 2 4 7 = S t a n d a r d   t y p e 
 
 t x t _ 2 4 8 = [IN{|W
 
 o u t _ 2 4 8 = D e f i n e   t y p e 
 
 t x t _ 2 4 9 = +R
T
 
 o u t _ 2 4 9 = A l i a s 
 
 t x t _ 2 5 0 = g>N
 
 o u t _ 2 5 0 = e n u m e r a t e 
 
 t x t _ 2 5 1 = TT
 
 o u t _ 2 5 1 = j o i n t 
 
 t x t _ 2 5 2 = 8^ϑ
 
 o u t _ 2 5 2 = c o n s t a n t 
 
 t x t _ 2 5 3 = [
 
 o u t _ 2 5 3 = M a c r o 
 
 t x t _ 2 5 4 = Sϑ
 
 o u t _ 2 5 4 = v a r i a b l e 
 
 t x t _ 2 5 5 = bXT
 
 o u t _ 2 5 5 = m e m b e r 
 
 t x t _ 2 5 6 = g>NbXT
 
 o u t _ 2 5 6 = E n u m e r a t e 
 
 t x t _ 2 5 7 = Su͑
YsQ.͋
Ty`Q
 
 o u t _ 2 5 7 = R e p e a t   k e y w o r d   n a m e : 
 
 t x t _ 2 5 8 = l	g͑
YSu
 
 o u t _ 2 5 8 = N o   r e p e a t e d 
 
 t x t _ 2 5 9 = SuQeQpenc^lQeQv`Q
 
 o u t _ 2 5 9 = W h e n   w r i t i n g   a   d a t a b a s e   e r r o r   i s   n o t   w r i t t e n : 
 
 t x t _ 2 6 0 = l	gSu
 
 o u t _ 2 6 0 = N o   e r r o r   o c c u r r e d 
 
 t x t _ 2 6 1 = 6R\O[b
 
 o u t _ 2 6 1 = m a n u f a c t u r e   c o m p l e t e ! 
 
 t x t _ 2 6 2 = elSeN
 
 o u t _ 2 6 2 = U n a b l e   t o   r e a d   t h e   f i l e ! 
 
 t x t _ 2 6 3 = cSeN
 
 o u t _ 2 6 3 = E x t r a c t i n g   f i l e s : 
 
 t x t _ 2 6 4 = g 
 
 o u t _ 2 6 4 = s t r u c t u r e 
 
 t x t _ 2 6 5 = gg
 
 o u t _ 2 6 5 = d e s t r u c t 
 
 t x t _ 2 6 6 = "}_Џ{&{
 
 o u t _ 2 6 6 = I n d e x   o p e r a t o r 
 
 t x t _ 2 6 7 = cЏ{&{
 
 o u t _ 2 6 7 = P o i n t e r   o p e r a t o r 
 
 t x t _ 2 6 8 = K<PЏ{&{
 
 o u t _ 2 6 8 = A s s i g n m e n t   o p e r a t o r 
 
 t x t _ 2 6 9 = {/gЏ{&{
 
 o u t _ 2 6 9 = A r i t h m e t i c   o p e r a t o r 
 
 t x t _ 2 7 0 = agNЏ{&{
 
 o u t _ 2 7 0 = C o n d i t i o n a l   o p e r a t o r 
 
 t x t _ 2 7 1 = QX[Џ{&{
 
 o u t _ 2 7 1 = M e m o r y   o p e r a t o r 
 
 t x t _ 2 7 2 = NЏ{&{
 
 o u t _ 2 7 2 = I t e r a t i v e   o p e r a t o r 
 
 t x t _ 2 7 3 = lQ^͑
Y
 
 o u t _ 2 7 3 = P u b l i c   l i b r a r y   r e p e a t : 
 
 t x t _ 2 7 4 =   ( ]X) 
 
 o u t _ 2 7 4 = ( I n c r e m e n t e d ) 
 
 t x t _ 2 7 5 =   ( 
NX) 
 
 o u t _ 2 7 5 = ( N o   i n c r e a s e ) 
 
 t x t _ 2 7 6 = y^͑
Y
 
 o u t _ 2 7 6 = P r i v a t e   l i b r a r y   r e p e a t : 
 
 t x t _ 2 7 7 = g QpeR^{|WegbL0
 
 o u t _ 2 7 7 = T h e   c o n s t r u c t o r   i s   e x e c u t e d   w h e n   t h e   t y p e   i s   c r e a t e d . 
 
 t x t _ 2 7 8 = ggQpe k{|WegbL0
 
 o u t _ 2 7 8 = T h e   d e s t r u c t i o n   f u n c t i o n   i s   e x e c u t e d   w h e n   d e s t r o y e d . 
 
 t x t _ 2 7 9 = 6R\OcSeN-NvsQ.͋0Ry^-N	
 
 o u t _ 2 7 9 = P r o d u c t i o n   ( t o   e x t r a c t   k e y w o r d s   i n   d o c u m e n t s   t o   p r i v a t e   s t o r a g e ) 
 
 t x t _ 2 8 0 = 6R\OAmz1 0cSeN0Ry^02 0O^03 0
Y6R0RlQ^T'Y[qQN0
 
 o u t _ 2 8 0 = P r o d u c t i o n   p r o c e s s :   1 .   E x t r a c t   f i l e s   t o   p r i v a t e   b r a n c h e s . 
 
 t x t _ 2 8 1 = USeNNac[ve,g<h_eN0
 
 o u t _ 2 8 1 = S i n g l e   f i l e ,   a n y   s p e c i f i e d   t e x t   f o r m a t   f i l e . 
 
 t x t _ 2 8 2 = eN9YS+TP[eN9YN@b	gyr[ibU\
TveN* . I N C * . B I 	
 
 o u t _ 2 8 2 = F o l d e r s ,   c o n t a i n   f i l e s   w i t h   a l l   s p e c i f i c   e x t e n s i o n s   u n d e r   s u b f o l d e r s   ( *   . i n c ;   * . 
 
 t x t _ 2 8 3 = Omȉ. . . 
 
 o u t _ 2 8 3 = B r o w s e   . . . 
 
 t x t _ 2 8 4 = _(ueNsS4YeN	ыeO_(udkeN    # i n c l u d e   o n c e   " eN
T" 
 
 o u t _ 2 8 4 = R e f e r e n c e   f i l e   ( i e ,   h e a d e r   f i l e )   i s   c o m p i l e d   w i t h   t h i s   f i l e   # i n c l u d e   o n c e   " f i l e   n a m e " 
 
 t x t _ 2 8 5 = nx
Y6RhQNx0Rpenc^̑( ScS,{ N*NG0RvQpe0ǏzT{|WvQ[[IN_eu0) 
 
 o u t _ 2 8 5 = S o u r c e   c o d e ,   c o p y   a l l   c o d e   i n t o   t h e   d a t a b a s e   ( o n l y   t h e   f i r s t   f u n c t i o n ,   p r o c e s s ,   a n d   t y p e ,   o t h e r   d e f i n i t i o n s   i g n o r e . ) 
 
 t x t _ 2 8 6 = ы]zeeN_{(W(ueN9YV F B \ C o m p i l e \ I n c \     y	geN9YV F B \ P r i v a t e \ I n c \ 
 
 o u t _ 2 8 6 = T h e   f i l e   m u s t   b e   i n :   G e n e r a l   f o l d e r :   V F B   \   C o m p i l e   \   I n c   \   P r i v a t e   f o l d e r :   V f b   \   p r i v a t e   \   i n c   \ 
 
 t x t _ 2 8 7 = ͑
YYtG0R^-NT
Tv͋ag	
 
 o u t _ 2 8 7 = R e p e a t   p r o c e s s i n g   ( e n c l o s e d   i n   t h e   s a m e   n a m e   i n   t h e   l i b r a r y ) 
 
 t x t _ 2 8 8 = hQ萰eXR
N{	gl	gT
T0S/f(We_-NbJT0
 
 o u t _ 2 8 8 = A l l   n e w   i n c r e a s e s ,   n o   m a t t e r   w h e t h e r   t h e r e   i s   a n   s a m e   n a m e . 
 
 t x t _ 2 8 9 = SeXNy^T
Tv͋ag0
 
 o u t _ 2 8 9 = O n l y   n e w   e n t r y   w i t h   t h e   p r i v a t e   l i b r a r y   i s   a d d e d . 
 
 t x t _ 2 9 0 = SeXNlQ^T
Tv͋ag0
 
 o u t _ 2 9 0 = O n l y   t h e   e n t r y   w i t h   t h e   p u b l i c   l i b r a r y   i s   a d d e d . 
 
 t x t _ 2 9 1 = G0RT
Tv͋aghQ
NeX0
 
 o u t _ 2 9 1 = T h e r e   i s   n o   n e w   e n t r y   t h a t   e n c o u n t e r s   t h e   s a m e   n a m e . 
 
 t x t _ 2 9 2 =  _Y6R\O
 
 o u t _ 2 9 2 = S t a r t   t o   m a k e 
 
 t x t _ 2 9 3 = YNlQ^Ty^
 
 o u t _ 2 9 3 = B a c k u p   p u b l i c   l i b r a r y   a n d   p r i v a t e   l i b r a r y 
 
 t x t _ 2 9 4 = vcgbLS Q L }TNgbL	gΘi^HQYN	
 
 o u t _ 2 9 4 = E x e c u t e   S Q L   c o m m a n d s   d i r e c t l y   ( t h e r e   i s   r i s k y ,   i t   i s   r e c o m m e n d e d   t o   b a c k   u p   f i r s t ) 
 
 t x t _ 2 9 5 = d\Oy^
 
 o u t _ 2 9 5 = O p e r a t i o n a l   p r i v a t e   l i b r a r y 
 
 t x t _ 2 9 6 = d\OlQ^
NOTekQ~lQ^	
 
 o u t _ 2 9 6 = O p e r a t i n g   p u b l i c   l i b r a r y   ( n o t   s y n c h r o n o u s   n e t w o r k   p u b l i c   l i b r a r y ) 
 
 t x t _ 2 9 7 = QX[^Sb _]zeꁨRcS	
 
 o u t _ 2 9 7 = M e m o r y   l i b r a r y   ( a u t o m a t i c   e x t r a c t i o n   w h e n   o p e n i n g   e n g i n e e r i n g ) 
 
 t x t _ 2 9 8 = k I D = 1 0   o r   k I D = 1 1 
 
 o u t _ 2 9 8 = K i d   =   1 0   o r   k i d   =   1 1 
 
 t x t _ 2 9 9 = agN	cdkagNd\O
 
 o u t _ 2 9 9 = C o n d i t i o n ,   o p e r a t e   a c c o r d i n g   t o   t h i s   c o n d i t i o n 
 
 t x t _ 3 0 0 = Rfee:NO9ege:Nc^ Rde
NO(u0
 
 o u t _ 3 0 0 = A u x i l i a r y ,   u p d a t e   i s   m o d i f i e d ,   q u e r i a l   i s   s o r t e d ,   n o t   u s e d   w h e n   d e l e t i n g   i t . 
 
 t x t _ 3 0 1 = D i s p l a y K e y W o r d = ' e
T͋' , D e s c r i p t i o n = ' ef' 
 
 o u t _ 3 0 1 = D i s p l a y K e y w o r d   =   ' N e w   N o t e ' ,   D e s c r i p t i o n   =   ' N e w   D e s c r i p t i o n ' 
 
 t x t _ 3 0 2 = fed\O
 
 o u t _ 3 0 2 = U p d a t e   o p e r a t i o n 
 
 t x t _ 3 0 3 =  Rdd\O
 
 o u t _ 3 0 3 = D e l e t e   o p e r a t i o n 
 
 t x t _ 3 0 4 = gd\O
 
 o u t _ 3 0 4 = Q u e r y   o p e r a t i o n 
 
 t x t _ 3 0 5 = [R{|hd\O
 
 o u t _ 3 0 5 = C l a s s i f i c a t i o n   t a b l e 
 
 t x t _ 3 0 6 = [͋agRhd\O
 
 o u t _ 3 0 6 = O p e r a t i o n   o n   t h e   e n t r y   l i s t 
 
 t x t _ 3 0 7 = [͋agpencd\O
 
 o u t _ 3 0 7 = O p e r a t i o n a l   o p e r a t i o n 
 
 t x t _ 3 0 8 = gbL}TN
 
 o u t _ 3 0 8 = E x c u t i n g   a n   o r d e r 
 
 t x t _ 3 0 9 = agNTO9e/fS Q L lSgvsQech0
 
 o u t _ 3 0 9 = C o n d i t i o n s   a n d   m o d i f i c a t i o n s   a r e   S Q L   s y n t a x ,   p l e a s e   c o n s u l t   t h e   r e l e v a n t   d o c u m e n t a t i o n . 
 
 t x t _ 3 1 0 = s^S
 
 o u t _ 3 1 0 = p l a t f o r m 
 
 t x t _ 3 1 1 = W i n d o w s 
 
 o u t _ 3 1 1 = W i n d o w s 
 
 t x t _ 3 1 2 = L i n u x 
 
 o u t _ 3 1 2 = L i n u x 
 
 t x t _ 3 1 3 = ы]zeOꁨRbnxReQ0Rы]z̑
 
 o u t _ 3 1 3 = T h e   s o u r c e   c o d e   w i l l   b e   a u t o m a t i c a l l y   a d d e d   t o   t h e   c o m p i l a t i o n   p r o j e c t   w h e n   c o m p i l i n g   t h e   p r o j e c t . 
 
 t x t _ 3 1 4 = g~g0Rd"}
 
 o u t _ 3 1 4 = Q u e r y   r e s u l t s   t o   s e a r c h 
 
 
 
 P a r t = F o r m 	bvU_  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 3 1 5 = vU_
 
 o u t _ 3 1 5 = t a b l e   o f   C o n t e n t s 
 
 t x t _ 3 1 6 = . . . [ vU_] . . . 
 
 o u t _ 3 1 6 = . . .   [ F i r s t   D i r e c t o r y ]   . . . 
 
 t x t _ 3 1 7 = y^
 
 o u t _ 3 1 7 = P r i v a t e   l i b r a r y 
 
 t x t _ 3 1 8 = lQ^
 
 o u t _ 3 1 8 = P u b l i c   l i b r a r y 
 
 t x t _ 3 1 9 = vU_
 
 o u t _ 3 1 9 = F i r s t   d i r e c t o r y 
 
 t x t _ 3 2 0 = 	b
 
 o u t _ 3 2 0 = s e l e c t 
 
 t x t _ 3 2 1 = R{|
 
 o u t _ 3 2 1 = c l a s s i f i c a t i o n 
 
 t x t _ 3 2 2 = 	bvU_
 
 o u t _ 3 2 2 = S e l e c t   a   d i r e c t o r y 
 
 t x t _ 3 2 3 = Sm
 
 o u t _ 3 2 3 = c a n c e l 
 
 t x t _ 3 2 4 = nx[
 
 o u t _ 3 2 4 = d e t e r m i n e 
 
 
 
 P a r t = F o r m R{|  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 3 2 5 = R{|
 
 o u t _ 3 2 5 = c l a s s i f i c a t i o n 
 
 t x t _ 3 2 6 = O9eR{|
 
 o u t _ 3 2 6 = M o d i f y   c l a s s i f i c a t i o n 
 
 t x t _ 3 2 7 = ُ/f*NV6ez
 
 o u t _ 3 2 7 = T h i s   i s   a   r e c y c l i n g   s t a t i o n 
 
 t x t _ 3 2 8 = ُ/f*Ny(u^
 
 o u t _ 3 2 8 = T h i s   i s   a   p r i v a t e   l i b r a r y 
 
 t x t _ 3 2 9 = eXR{|
 
 o u t _ 3 2 9 = N e w   c l a s s i f i c a t i o n 
 
 t x t _ 3 3 0 = nx[eX
 
 o u t _ 3 3 0 = D e t e r m i n e   n e w 
 
 t x t _ 3 3 1 = Q[]~O9e
 
 o u t _ 3 3 1 = T h e   c o n t e n t   h a s   b e e n   m o d i f i e d ! 
 
 t x t _ 3 3 2 = `O OX[O9eT
 
 o u t _ 3 3 2 = D o   y o u   n e e d   t o   s a v e   m o d i f i c a t i o n s ? 
 
 t x t _ 3 3 3 = c[v6rR{|
NSN/f]b]vP[R{|
 
 o u t _ 3 3 3 = T h e   s p e c i f i e d   p a r e n t   c l a s s i f i c a t i o n   c a n n o t   b e   s e l f - c l a s s i f i e d . 
 
 t x t _ 3 3 4 = R{|
Ty_{eQv0
 
 o u t _ 3 3 4 = C a t e g o r y   N a m e s   m u s t   b e   e n t e r e d . 
 
 t x t _ 3 3 5 = R{|
 
 o u t _ 3 3 5 = C l a s s i f i c a t i o n   e d i t i n g 
 
 t x t _ 3 3 6 = R{|
T
 
 o u t _ 3 3 6 = C l a s s i f i c a t i o n   n a m e : 
 
 t x t _ 3 3 7 = c^S
 
 o u t _ 3 3 7 = q u e u e   n u m b e r : 
 
 t x t _ 3 3 8 = 1 0 0 0 0 
 
 o u t _ 3 3 8 = 1 0 , 0 0 0 
 
 t x t _ 3 3 9 = penc^I D 
 
 o u t _ 3 3 9 = D a t a b a s e   I D : 
 
 t x t _ 3 4 0 = cf  0QuNx0
 
 o u t _ 3 4 0 = D e s c r i p t i o n ,   d e s c r i p t i o n   [ p a g e   c o d e ] 
 
 t x t _ 3 4 1 = nx[O9e
 
 o u t _ 3 4 1 = D e t e r m i n e   m o d i f i c a t i o n 
 
 t x t _ 3 4 2 = Sm
 
 o u t _ 3 4 2 = c a n c e l 
 
 t x t _ 3 4 3 = 
N(WV F B ̑>f:y
 
 o u t _ 3 4 3 = N o t   d i s p l a y e d   i n   V F B 
 
 t x t _ 3 4 4 = >f:y(WV F B ̑b
 
 o u t _ 3 4 4 = D i s p l a y e d   i n   V F B 
 
 t x t _ 3 4 5 = >f:y:NeN
 
 o u t _ 3 4 5 = D i s p l a y   a s   f i l e 
 
 t x t _ 3 4 6 = {|+R
 
 o u t _ 3 4 6 = c a t e g o r y 
 
 t x t _ 3 4 7 = 6rR{|
 
 o u t _ 3 4 7 = F a t h e r   C a t e g o r y : 
 
 t x t _ 3 4 8 = 	b
 
 o u t _ 3 4 8 = s e l e c t 
 
 t x t _ 3 4 9 = TekP[R{|O9e@b	gP[R{|:NvT{|+R	
 
 o u t _ 3 4 9 = S y n c h r o n o u s   s u b c l a s s   ( m o d i f i e d   a l l   s u b c l a s s   o f   c l a s s i f i c a t i o n   i s   t h e   s a m e ) 
 
 
 
 P a r t = S e t u p   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 3 5 0 = lQ&SbR
 
 o u t _ 3 5 0 = T h e   r e g i s t r a t i o n   a c c o u n t   i s   s u c c e s s f u l ! 
 
 t x t _ 3 5 1 = &S
T
 
 o u t _ 3 5 1 = a c c o u n t   n a m e : 
 
 t x t _ 3 5 2 = ؏l	gn&Sb[xSb _n̑n&ST[x0
 
 o u t _ 3 5 2 = N o   a c c o u n t   o r   p a s s w o r d   h a s   n o t   b e e n   s e t ,   p l e a s e   o p e n   t h e   a c c o u n t   a n d   p a s s w o r d   i n   t h e   s e t t i n g s . 
 
 t x t _ 3 5 3 = TQKmՋ&S-N. . . 
 
 o u t _ 3 5 3 = N e t w o r k   t e s t   a c c o u n t   . . . 
 
 t x t _ 3 5 4 = `OvlQqQ^O9e!kpe
N2 4 \TQO9e0
 
 o u t _ 3 5 4 = Y o u r   p u b l i c   l i b r a r y   h a s   b e e n   m o d i f i e d ,   p l e a s e   c h a n g e   a g a i n   2 4   s m a l l . 
 
 t x t _ 3 5 5 = KmՋ{vFbR
 
 o u t _ 3 5 5 = T e s t   t h e   l o g i n   s u c c e s s ! 
 
 t x t _ 3 5 6 = `Ov&SyR
 
 o u t _ 3 5 6 = Y o u r   a c c o u n t   s c o r e : 
 
 t x t _ 3 5 7 = SNO9elQ^!kpe:N
 
 o u t _ 3 5 7 = Y o u   c a n   m o d i f y   t h e   n u m b e r   o f   p u b l i c   l i b r a r i e s : 
 
 t x t _ 3 5 8 = iRYOSO9elQ^!kpe
 
 o u t _ 3 5 8 = T h e   r e s t   c a n   m o d i f y   t h e   n u m b e r   o f   p u b l i c   l i b r a r i e s : 
 
 t x t _ 3 5 9 = `O؏l	geQv^S
T
 
 o u t _ 3 5 9 = Y o u   h a v e n ' t   e n t e r e d   t h e   a c c o u n t   n a m e   y e t 
 
 t x t _ 3 6 0 = `O؏l	geQv[x
 
 o u t _ 3 6 0 = Y o u   h a v e n ' t   e n t e r e d   p a s s w o r d   y e t 
 
 t x t _ 3 6 1 = ^S
T-N
NSN	gyrkW[&{
 
 o u t _ 3 6 1 = T h e r e   i s   n o   s p e c i a l   c h a r a c t e r   i n   t h e   a c c o u n t   n a m e : 
 
 t x t _ 3 6 2 = [x
 
 o u t _ 3 6 2 = w r o n g   p a s s w o r d ! 
 
 t x t _ 3 6 3 = ]~Q!kpe
 
 o u t _ 3 6 3 = H a s   b e e n   w r o n g : 
 
 t x t _ 3 6 4 = ޏ~Q1 0 !k\OQ~&S0
 
 o u t _ 3 6 4 = T h e   a c c o u n t   w i l l   b e   f r o z e n   1 0   t i m e s   1 0   t i m e s . 
 
 t x t _ 3 6 5 = TQpenc_8^
gRhVb~
 
 o u t _ 3 6 5 = N e t w o r k   d a t a   i s   a b n o r m a l ,   a n d   i s   r e f u s e d   t o   b e   a c c e s s e d   b y   t h e   s e r v e r ! 
 
 t x t _ 3 6 6 = 
gRhVcS0RoNSvpenc!h[0
 
 o u t _ 3 6 6 = T h e   s e r v e r   a c c e p t e d   t h e   d a t a   s c h o o l   p a i r   e r r o r   s e n t   b y   t h e   s o f t w a r e . 
 
 t x t _ 3 6 7 = `OeQv^S
T
NX[(W
 
 o u t _ 3 6 7 = T h e   a c c o u n t   n a m e   y o u   e n t e r e d   d o e s   n o t   e x i s t ! 
 
 t x t _ 3 6 8 = 1uN[xQ*YY&S]~Q~
 
 o u t _ 3 6 8 = B e c a u s e   t h e   p a s s w o r d   i s   m o r e   e r r o r ,   t h e   a c c o u n t   h a s   b e e n   f r o z e n ! 
 
 t x t _ 3 6 9 = `Ov^S]~RN0[hQ0elO(uoN0
 
 o u t _ 3 6 9 = Y o u r   a c c o u n t   h a s   b e e n   a d d e d   [ S e c u r i t y   L o c k ]   a n d   c a n n o t   b e   u s e d . 
 
 t x t _ 3 7 0 = `OSNT|R:N`OTMbSNO(u0
 
 o u t _ 3 7 0 = Y o u   c a n   c o n t a c t   Y o n g f a n g   t o   u n l o c k   y o u   a f t e r   y o u   c a n   u s e   i t . 
 
 t x t _ 3 7 1 = 
gRhV~b-Nfe
NS(u
zPQՋ0
 
 o u t _ 3 7 1 = I n   s e r v e r   m a i n t e n a n c e ,   t e m p o r a r i l y   u n a v a i l a b l e ,   t h e n   t r y   a g a i n . 
 
 t x t _ 3 7 2 = Q~penc^_8^T|R0
 
 o u t _ 3 7 2 = I f   t h e   n e t w o r k   d a t a b a s e   i s   a b n o r m a l ,   p l e a s e   c o n t a c t   t h e   Y o n g f a n g . 
 
 t x t _ 3 7 3 = 
gRhVSuEeT|Rc0
 
 o u t _ 3 7 3 = T h e   s e r v e r   i s   f a u l t y ! 
 
 t x t _ 3 7 4 = Q~_8^elTRv
gRhVO0
 
 o u t _ 3 7 4 = N e t w o r k   e x c e p t i o n ,   u n a b l e   t o   c o m m u n i c a t e   w i t h   t h e   b r a v e   s e r v e r . 
 
 t x t _ 3 7 5 = [btet
 
 o u t _ 3 7 5 = C o m p l e t e   t h e   f i n i s h i n g ! 
 
 t x t _ 3 7 6 = TekO9e
gRhVlQqQ^-N. . . 
 
 o u t _ 3 7 6 = S y n c h r o n i z e   m o d i f y   t h e   s e r v e r   p u b l i c   l i b r a r y   . . . 
 
 t x t _ 3 7 7 = n
 
 o u t _ 3 7 7 = S e t 
 
 t x t _ 3 7 8 =  Rdd\Oec:yQ[݋Fh
 
 o u t _ 3 7 8 = T i p   d i a l o g   b o x   w h e n   d e l e t i n g   o p e r a t i o n 
 
 t x t _ 3 7 9 = nx[O9e
 
 o u t _ 3 7 9 = D e t e r m i n e   m o d i f i c a t i o n 
 
 t x t _ 3 8 0 = &S
 
 o u t _ 3 8 0 = a c c o u n t : 
 
 t x t _ 3 8 1 = [x
 
 o u t _ 3 8 1 = p a s s w o r d : 
 
 t x t _ 3 8 2 = Sm
 
 o u t _ 3 8 2 = c a n c e l 
 
 t x t _ 3 8 3 = 0TekO9e0
gRhVlQqQ^ech!kpe( f[) I{~f{vFQzgw0{ C R L F } &SI{~nf( 1 0 yRQ) 2 4 \eO9e          1   !k0{ C R L F } &SI{~Dm(     1 NNQ) 2 4 \eO9e          3   !k0{ C R L F } &SI{~ؚ~( 1 0 NNN) 2 4 \eO9e      3 0   !k0{ C R L F } &SI{~
\( 1 0 NN
N) 2 4 \eO9e  3 0 0   !k0
 
 o u t _ 3 8 3 = [ S y n c h r o n o u s   m o d i f i c a t i o n ]   T h e   n u m b e r   o f   d o c u m e n t s   i n   t h e   s e r v e r   p u b l i c   l i b r a r y   ( t e n t a t i v e ) ,   a n d   t h e   l e v e l   d e s c r i p t i o n   c a n   b e   v i e w e d   o n   t h e   w e b s i t e .   { C R L F }   A c c o u n t   l e v e l ,   n o r m a l   ( w i t h i n   1 0   p o i n t s ) :   m o d i f y   o n c e   i n   2 4   h o u r s .   { C R L F } A c c o u n t   l e v e l ,   s e n i o r   ( l e s s   t h a n   1 0 , 0 0 0 ) :   m o d i f y   3   t i m e s   w i t h i n   2 4   h o u r s .   { C R L F }   A c c o u n t   l e v e l ,   a d v a n c e d   ( b e l o w   1 0 0 , 0 0 0 ) :   m o d i f y   3 0   t i m e s   i n   2 4   h o u r s .   { C R L F }   a c c o u n t   l e v e l ,   s u p r e m e   ( o v e r   1 0 0 , 0 0 0 ) :   3 0 0   r e v i s i o n s   i n   2 4   h o u r s . 
 
 t x t _ 3 8 4 = lQ&S
 
 o u t _ 3 8 4 = R e g i s t e r   a n   a c c o u n t 
 
 t x t _ 3 8 5 = (WRQzlQv&S
 
 o u t _ 3 8 5 = A c c o u n t s   r e g i s t e r e d   a t   t h e   Y o n g f a n g   w e b s i t e 
 
 t x t _ 3 8 6 = KmՋ{vF
 
 o u t _ 3 8 6 = T e s t 
 
 t x t _ 3 8 7 = (uNQ~feTTekpenc
 
 o u t _ 3 8 7 = U s e d   f o r   n e t w o r k   u p d a t e s   a n d   s y n c h r o n i z a t i o n   d a t a 
 
 t x t _ 3 8 8 = tetpenc^
 
 o u t _ 3 8 8 = C a t c o r d   t h e   d a t a b a s e 
 
 t x t _ 3 8 9 = lQqQ^aO9e
NTekO9e
gRhVvlQ^ belT'Y[Tek	
 
 o u t _ 3 8 9 = T h e   p u b l i c   l i b r a r y   i s   f r e e   t o   m o d i f y ,   a n d   t h e   p u b l i c   l i b r a r y   o f   t h e   s e r v e r   i s   m o d i f i e d   d i f f e r e n t l y   ( c a u s i n g   t h e   u n a b l e   t o   s y n c h r o n i z e ) 
 
 t x t _ 3 9 0 = 
gRhV
 
 o u t _ 3 9 0 = s e r v e r : 
 
 t x t _ 3 9 1 = S_V6ez̑	g Rdv1\>f:yV6ez
 
 o u t _ 3 9 1 = W h e n   t h e r e   i s   b e e n   d e l e t e d   i n   t h e   r e c o v e r y   s t a t i o n ,   t h e   r e c y c l e   b i n   i s   d i s p l a y e d . 
 
 t x t _ 3 9 2 = R{|>f:yP[R{|T͋agRh
 
 o u t _ 3 9 2 = C l a s s i f i c a t i o n   d i s p l a y   s u b c l a s s i f i c a t i o n   a n d   e n t r y   l i s t 
 
 t x t _ 3 9 3 = 6R\O
 
 o u t _ 3 9 3 = M a k e 
 
 t x t _ 3 9 4 = .^RzS
NQn/frzvzS(  sQ.^RzSTuHe) 
 
 o u t _ 3 9 4 = T h e   h e l p   w i n d o w   i s   n o t   b u i l t - i n ,   i t   i s   a   s e p a r a t e   w i n d o w   ( t a k e   e f f e c t   a f t e r   t h e   h e l p   w i n d o w   i s   t u r n e d   o f f ) 
 
 
 
 P a r t = F o r m g  ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 3 9 5 = g~g
 
 o u t _ 3 9 5 = s e a r c h   r e s u l t 
 
 
 
 P a r t = P r o g r e s s B a r   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 3 9 6 =     ]\Oۏ^c:y
 
 o u t _ 3 9 6 = W o r k   s c h e d u l e 
 
 t x t _ 3 9 7 = ۏ^
 
 o u t _ 3 9 7 = s c h e d u l e 
 
 t x t _ 3 9 8 = \Pbk
 
 o u t _ 3 9 8 = S t o p 
 
 
 
 P a r t = B r o w s e r   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 3 9 9 = (W~R
 
 o u t _ 3 9 9 = O n l i n e   f u n c t i o n 
 
 
 
 P a r t = F o r m H e l p   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 0 0 = V i s u a l F r e e B a s i c   z.^Rech
 
 o u t _ 4 0 0 = V i s u a l F r e e B a s i c   p r o g r a m m i n g   h e l p   d o c u m e n t a t i o n 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 4 0 1 = V i s u a l F r e e B a s i c H e l p 
 
 o u t _ 4 0 1 = V i s u a l F r e e b a s i c h e l p 
 
 t x t _ 4 0 2 = V i s u a l F r e e B a s i c v.^R|~
 
 o u t _ 4 0 2 = V i s u a l F r e e b a s i c   H e l p   S y s t e m 
 
 t x t _ 4 0 3 = V i s u a l F r e e B a s i c   .^Rech
 
 o u t _ 4 0 3 = V i s u a l F r e e B a s i c   h e l p   d o c u m e n t a t i o n 
 
 t x t _ 4 0 4 = .^R
 
 o u t _ 4 0 4 = h e l p 
 
 
 
 N o d e = ~v^. d l l   ' Hr,g2 . 0 . 0 . 5 0   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 8   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = F o r m 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 7R  V i s u a l F r e e B a s i c   sQ.͋Cg͑
 
 o u t _ 1 = B r u s h   V i s u a l F r e e B a s i c   k e y w o r d   w e i g h t , 
 
 t x t _ 2 = yTꁨRsQ0
 
 o u t _ 2 = A u t o   c l o s e   a f t e r   s e c o n d s . 
 
 t x t _ 3 = f\P
 
 o u t _ 3 = t i m e   o u t 
 
 t x t _ 4 = ~~
 
 o u t _ 4 = c a r r y   o n 
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 5 = ~v^,g
 
 o u t _ 5 = B a i d u   s c r i p t 
 
 t x t _ 6 = ~V i s u a l F r e e B a s i c sQ.͋XR~v^Cg͑v,gꁨRSb _~v^6qTd"}0\O SMQ9S`yrkegXRN_vd"}ϑt0t
NNvy(ub RdcN0
 
 o u t _ 6 = I n c r e a s e   t h e   s c r i p t   o f   B a i d u   W e i g h t   t o   t h e   V i s u a l F r e e b a s i c   k e y w o r d ,   a u t o m a t i c a l l y   o p e n   B a i d u ,   t h e n   s e a r c h . 
 
 t x t _ 7 = ~v^
 
 o u t _ 7 = B a i d u 
 
 t x t _ 8 = 7R  V i s u a l F r e e B a s i c   ~v^sQ.͋v,g
 
 o u t _ 8 = B r u s h   t h e   s c r i p t   o f   V i s u a l F r e e b a s i c   B a i d u   K e y w o r d s 
 
 
 
 N o d e = ؏ScNbcN. d l l   ' Hr,g2 . 0 . 0 . 1 6   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 4   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = M o u d u l e   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 =  N.؏ScNbcN
 
 o u t _ 1 = O n e - b u t t o n   r e s t o r e   p l u g i n   o r   c o n t r o l 
 
 t x t _ 2 = S_ыcNbcNT bV F B elck8^O(uSN N.؏S0R
N!kr`
 
 o u t _ 2 = W h e n   c o m p i l i n g   p l u g i n s   o r   c o n t r o l s ,   c a u s i n g   V F B s   t h a t   c a n n o t   b e   u s e d   n o r m a l l y ,   y o u   c a n   r e s t o r e   o n e - c l i c k   t o   t h e   l a s t   s t a t e 
 
 t x t _ 3 = l	g؏SOo`h:y gяl	gO9eǏcNbcN0
 
 o u t _ 3 = T h e r e   i s   n o   r e s t o r e   i n f o r m a t i o n ,   i n d i c a t i n g   t h a t   t h e r e   i s   n o   m o d i f i c a t i o n   o f   t h e   p l u g i n   o r   c o n t r o l   r e c e n t l y . 
 
 t x t _ 4 = `O ؏SNNcNbcNT
 
 o u t _ 4 = D o   y o u   n e e d   t o   r e s t o r e   t h e   f o l l o w i n g   p l u g i n s   o r   c o n t r o l s ? 
 
 
 
 N o d e = P r i n t A . e x e   ' Hr,g2 . 0 . 3 . 1 1 6   = = =   ُ̑/fp
TYoNlQ(u N*N eNeNp
TTS0
 
 T o t a l T e x t = 7   '   e,g;`pedkL_{(We,gMRbN
NS Rd&TRoNO)]n	
 
 
 
 P a r t = F o r m 1   ' = = = = = = = = = = = = = = = = = = = =   oNQevzS
Tyb!jWWk*NzS	g] N*Nk=Trz0
 
 t x t _ 1 = 
Y6R	bL
 
 o u t _ 1 = C o p y   s e l e c t   l i n e 
 
 t x t _ 2 = 
Y6Re
 
 o u t _ 2 = C o p y   t i m e 
 
 t x t _ 3 = 
Y6R,{
 
 o u t _ 3 = R e p l i c a t i o n 
 
 t x t _ 4 = *N
 
 o u t _ 4 = M o r e 
 
 t x t _ 5 = 
Y6RhQ
 
 o u t _ 5 = C o p y   a l l 
 
 t x t _ 6 = nzzRh
 
 o u t _ 6 = c l e a r   t h e   l i s t 
 
 t x t _ 7 = ՋQzS
 
 o u t _ 7 = D e b u g   o u t p u t   w i n d o w 