[ M a i n ] 
 
 E d i t = }Ɩ
 
 
 
 [ L a n g ] 
 
 ;   X W i d g e t   v e r . 1 . 8 . 3 . 4 1 5 
 
 ;   T i l t 
 
 ;   E - m a i l :   < t i l t s t r @ g m a i l . c o m > 
 
 ; = = = = = = = = = = = = = = = = = = = = P u b l i c = = = = = = = = = = = = = = = = = = = = 
 
 X = X 
 
 Y = Y 
 
 N e w = e
 
 D e l e t e = JRd
 
 W i d t h = E^
 
 H e i g h t = ؚU0
 
 I n f o r m a t i o n = `1X
 
 S y s t e m   S t a t u s = 0000  00000
 
 D a t e T i m e = eN/ Bf;R
 
 G a m e s = 000
 
 M e d i a = 0000
 
 O t h e r s = ]0n0N
 
 & O p e n = O0( & O ) 
 
 & D e l e t e = JRd( & D ) 
 
 & H i d e = Y0( & H ) 
 
 & S a v e   A s . . . = 
TMR0NQ0f0OX[( & S ) . . . 
 
 & E d i t . . . = }Ɩ( & E ) 
 
 O p e n   & F o l d e r . . . = 00000O0( & F ) . . . 
 
 F o l d e r   p a t h = 000000
 
 C l o s e = X00
 
 & M a n a g e   W i d g e t s . . . = 000000n0{t( & M ) . . . 
 
 W h e n   l o a d i n g   t h e   c o n t r o l   w i l l   b e   s h o w , o t h e r   t i m e   w i l l   b e   h i d e = 00n0000000o0h:yU000]0n0Ng0o0^h:yk0j00~0Y00
 
 S r c = 00
 
 I m p o r t = 00000
 
 C l e a r = 000
 
 I c o n = 0000
 
 S c a l e = 0000
 
 R o t a t e = V
 
 P a r a m = 00000
 
 L e f t = ]
 
 T o p = 
N
 
 R i g h t = S
 
 M o u s e   t h r o u g h = 000d\O0!qR
 
 L o c k   p o s i t i o n = MOn0V[
 
 U s e r n a m e = 000
T
 
 P a s s w o r d = 00000
 
 P O P 3   S e r v e r   n a m e = P O P 3   000
T
 
 M a i l   c l i e n t   o r   U R L = 000000000~0_0o0  U R L 
 
 R e f r e s h   I n t e r v a l   ( M i n ) = fen0  ( R) 
 
 F a d e   O n   M o u s e E n t e r = 000n0000000
 
 G l o w   O n   M o u s e E n t e r = 000n0zvIQ
 
 M o u s e H o t B r i g h t n e s s = 000MOnn0f0U0
 
 M o u s e H o v e r = 0000000
 
 M o u s e D o w n = 000bN
 
 B r i g h t n e s s   v a r i a t i o n s = f0U0n0	Yf
 
 M o u s e D o w n B r i g h t n e s s = 000bNBfn0f0U0
 
 & K e e p   T o p m o s t =  g
Nk0Oc( & K ) 
 
 C o l o r = 000
 
 O p a c i t y = 
Nf^
 
 D i r e c t i o n = eT
 
 D u r a t i o n   ( S e c ) = c}Bf  ( y) 
 
 S o f t n e s s = 000
 
 O f f s e t = 00000
 
 N o n e = j0W0
 
 S o l i d C o l o r = XS Nr
 
 G r a d i e n t = 0000000
 
 P a t t e r n = 0000
 
 b a c k = ̀of
 
 F o r e = MRof
 
 
 
 & U n d o = CQk0;bY0( & U ) 
 
 & C u t = R0S0( & C ) 
 
 & C o p y = 000( & C ) 
 
 & P a s t e = 0NQ0( & P ) 
 
 & S e l e c t   A l l = Y0y0f0xb( & S ) 
 
 & D e l e t e = JRd( & D ) 
 
 
 
 
 
 ; = = = = = = = = = = = = = = = = = = = = X W i d g e t . e x e = = = = = = = = = = = = = = = = = = = = 
 
 & A d d   W i d g e t = 0000000R( & A ) 
 
 & C r e a t e   W i d g e t = 0000000\Ob( & C ) 
 
 S h o w   & D a s h b o a r d = 00000000h:y( & D ) 
 
 M a n a g e   & T h e m e s . . . = 000n0{t( & T ) 
 
 & O p t i o n s . . . = 00000( & O ) 
 
 & U p d a t e . . . = 000000( & U ) 
 
 & R e s t a r t = X W i d g e t   0QwR( & R ) 
 
 & A b o u t . . . = `1X( & A ) 
 
 & A b o u t = `1X( & A ) 
 
 E & x i t = B}N( & X ) 
 
 & H i d e   W i d g e t   I c o n = 00000000000Y0( & H ) 
 
 & M a n a g e   W i d g e t s = 000000n0{t( & M ) 
 
 & R e f r e s h   w i d g e t s   l i s t = 000000 N0fe( & R ) 
 
 & S o r t   B y   N a m e = 
TMRg0000( & S ) 
 
 & S o r t   B y   D a t e = eNg0000( & S ) 
 
 T h e m e   M a n a g e r = 000n0{t
 
 M a n a g e   W i d g e t s = 000000n0{t
 
 C r e a t e   W i d g e t = 0000000\Ob
 
 
 
 
 
 ; - - - - - - - - - - - - - M a n a g e   W i d g e t s - - - - - - - - - - - - - - - 
 
 M o v e   w i d g e t   " % s "   t o   t h e   T r a s h ? = 000000  " % S "   000{k0yRW0~0Y0K0? 
 
 R u n n i n g = <zP-N
 
 I n s t a l l e d = r}pn
 
 P r e v i e w = 00000
 
 M o r e   W i d g e t s . . . = 00000
 
 S o r t B y   N a m e = 
TMRg0000
 
 S o r t B y   D a t e = eNg0000
 
 C a t e g o r y s = 0000
 
 A l l   C a t e g o r y s = hQ0000
 
 & S h o w   o n   D e s k t o p = 000000k0h:y( & S ) 
 
 & C l o s e = X00( & C ) 
 
 & D i s p l a y   I c o n   o n   W i d g e t D o c k = W i d g e t D o c k   n000000h:y( & D ) 
 
 & C o n f i g u r e . . . = ib-[( & C ) 
 
 
 
 ; - - - - - - - - - - - - - O p t i o n s - - - - - - - - - - - - - - - 
 
 O p t i o n s = 00000
 
 G e n a r a l =  N,
 
 H o t k e y s = owp
 
 A u t o   r u n   w h e n   W i n d o w s   s t a r t s = W i n d o w s   n00000000k0{v2
 
 D i s a b l e   A n i m a t i o n   o f   W i d g e t = 000000n000000000!qRS
 
 E n a b l e   w i d g e t ' s   c l o s e B o x     ( n e e d   r e s t a r t ) = 000000n0  " X00"   0000	gRS  ( QwRL0_) 
 
 D a s h b o a r d   O p a c i t y = 
Nf^: 
 
 D a s h b o a r d   A n i m a t i o n = 0000000Rg: 
 
 S h o w   D a s h b o a r d = 00000000h:y
 
 F 1 2   k e y = F 1 2 
 
 D o u b l e C l i c k   C t r l   k e y = C t r l   00n00000000
 
 D o u b l e C l i c k   A l t   k e y = A l t   00n00000000
 
 M o u s e   M i d d l e   B u t t o n = 000-N000
 
 D o u b l e C l i c k   M o u s e   M i d d l e     B u t t o n = 000-N000n00000000
 
 M o u s e   o n   S c r e e n   T o p - L e f t   C o r n e r = 0000;ubn0]
Nk0yR
 
 M o u s e   o n   S c r e e n   T o p - R i g h t   C o r n e r = 0000;ubn0S
Nk0yR
 
 M o u s e   o n   S c r e e n   B o t t o m - L e f t   C o r n e r = 0000;ubn0]Nk0yR
 
 M o u s e   o n   S c r e e n   B o t t o m - R i g h t   C o r n e r = 0000;ubn0SNk0yR
 
 F a d e   i n   a n d   F a d e   o u t = 000000/ 000
 
 S h o w   a l l   w i d g e t s   w h e n   s h o w   D a s h b o a r d = 00000000h:yY00Bf0Y0y0f0n00000000h:y
 
 
 
 ; - - - - - - - - - - - - - C o n f i g - - - - - - - - - - - - - - - 
 
 C o n f i g = ib
 
 W i n d o w = 00000
 
 P o s i t i o n   &   S i z e = MOn  /   000
 
 A p p e a r a n c e = Y
 
 T o p m o s t =  gMRbh:y
 
 B o t t o m = Nh:y
 
 N o r m a l = jn
 
 K e e p   T o p m o s t =  gMRbh:y0Oc
 
 S a v e   A s   D e f a u l t = e[h0W0f0OX[
 
 
 
 ; - - - - - - - - - - - - - A b o u t - - - - - - - - - - - - - - - 
 
 A b o u t = `1X
 
 V e r s i o n = 00000
 
 
 
 ; - - - - - - - - - - - - - W i d g e t s - - - - - - - - - - - - - - - 
 
 & E d i t = }Ɩ( & E ) 
 
 & w i n d o w = 00000( & W ) 
 
 & C o n f i g u r e = ib-[( & C ) 
 
 & T o p M o s t =  gMRbh:y( & T ) 
 
 & N o r m a l = jnh:y( & N ) 
 
 & B o t t o m = Nk0h:y( 6 B ) 
 
 & L o c k   P o s i t i o n = MOn0V[( & L ) 
 
 & M o u s e   T h r o u g h = 000d\O0!qR( & M ) 
 
 & M a g n e t i c B o r d e r s = XLuk05_0NO0( & M ) 
 
 & O p a c i t y = 
Nf^( & O ) 
 
 & Z o o m = b'Y( & Z ) 
 
 & O p e n   f o l d e r . . . = 00000O0( & O ) . . . 
 
 & S c r e e n S h o t . . . = 000000000( & S ) . . . 
 
 & S t a r t   s a m e   w i d g e t = Tin0000000g0Y( & S ) 
 
 & L o a d   D e f a u l t   C o n f i g = 00000ib-[000( & L ) 
 
 & S a v e   A s   D e f a u l t   C o n f i g = 00000ib-[h0W0f0OX[( & S ) 
 
 & C l e a r   C o n f i g = ib-[0000( & C ) 
 
 & R e l o a d . . . = Q00( & R ) 
 
 & F a d e I n = 000000( & F ) 
 
 
 
 ; - - - - - - - - - - - - - - - - M a n a g e   T h e m e s - - - - - - - - - - - - - - - - - 
 
 N e w = e
 
 
 
 L o a d = 00
 
 E d i t = }Ɩ
 
 A u t h o r = \O
 
 
 
 ; = = = = = = = = = = = = = = = = = = = = X W D e s i g n e r . e x e = = = = = = = = = = = = = = = = = = = = 
 
 X W D e s i g n e r = 0000
 X W i d g e t   D e s i g n e r = X W i d g e t   0000
 
 L o a d i n g . . . = 00-N. . . 
 
 S c r i p t   C o d e = 00000  000
 
 F u n c t i o n   L i s t = pe N
 
 R u n   L o g = 000[L
 
 C o p y   L o g = 000000
 
 C l e a r   A l l = Y0y0f0000
 
 I n p u t   N e w   T h e m e   N a m e = e_0j0000n0
TMR0eQR
 
 I n p u t   T h e m e   N a m e = 000
T0eQR
 
 U n t i t l e d = !qL
 
 N e w T h e m e = e000
 
 
 
 ; - - - - - - - - - - - - - 
N000000- - - - - - - - - - - - - - - 
 
 R u n = [L
 
 S t o p = \Pbk
 
 D e b u g = 0000
 
 O u t R u n = Yd\O
 
 D e s i g n = 0000
 
 C o d e = 000
 
 S p l i t = RrR
 
 L o g = 00
 
 S a v e = OX[
 
 L i b r a r y = 00000
 
 I n s p e c t o r = r}x
 
 
 
 ; - - - - - - - - - - - - - 00000000- - - - - - - - - - - - - - - 
 
 C o m p o n e n t s = 0000
 
 I m a g e = 0000
 
 L a y e r = 0000
 
 E d i t = }Ɩ
 
 M e m o = 00
 
 B a d g e = 000
 
 P r o g r e s s B a r = 2Wc00
 
 S i z e G r i p = 000te0000
 
 R o u n d L i n e = 000r
 
 P i e = 00Vh
 
 C h a r t = 0000Vh
 
 N u m b I m a g e = 0000n0juS
 
 L i n e = }
 
 C i r c l e = Q
 
 S l i d e P a n e l = 0000000
 
 R o t a t o r = V
 
 B u t t o n = 000
 
 
 
 C o r e s = 00
 
 C p u C o r e = C P U - 00
 
 R a m C o r e = R A M - 00
 
 D i s k C o r e = 0000- 00
 
 R e c y c l e B i n C o r e = 00{- 00
 
 D a t e T i m e C o r e = eN/ Bf;R- 00
 
 F o l d e r C o r e = 0000- 00
 
 A c c W e a t h e r C o r e = )YlN1X( A c c ) - 00
 
 P h o t o A l b u m C o r e = 0000000- 00
 
 C n W e a t h e r C o r e = )YlN1X( C n ) - 00
 
 S h o r t C u t C o r e = 0000000- 00
 
 N e t M o n i t o r C o r e = 000000- 00
 
 B a t t e r y C o r e = n- 00
 
 V o l u m e C o r e = ϑ- 00
 
 W e b P a r s e r C o r e = 000ie㉐g- 00
 
 G m a i l C o r e = G m a i l - 00
 
 P o p 3 m a i l C o r e = P  3   000- 00
 
 N o t e L i s t C o r e = 000- 00
 
 
 
 ; - - - - - - - - - - - - - F o r m a t   C o r e   D a t a - - - - - - - - - - - - - - - 
 
 ; - - - - - - - - - - - - - C p u C o r e C - - - - - - - - - - - - - - - 
 
 C P U   N a m e = C P U   000
 
 C P U   c l o c k   r a t e   s p e e d   ( M h z ) = C P U   hTlpe  ( M H z ) 
 
 C P U   c l o c k   r a t e   s p e e d   ( G h z ) = C P U   hTlpe  ( G H z ) 
 
 C P U   C o r e   C o u n t = C P U   00pe
 
 C P U   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 1   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   001   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 2   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   002   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 3   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   003   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 4   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   004   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 5   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   005   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 6   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   006   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 7   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   007   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   C o r e 8   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = C P U   008   O(us  ( 0 - 1 0 0 % ) 
 
 C P U   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 1   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 1   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 2   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 2   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 3   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 3   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 4   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 4   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 5   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 5   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 6   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 6   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 7   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 7   O(uϑ  ( 0 - 1 0 ) 
 
 C P U   C o r e 8   U s a g e   o f   T e n t h ( 0 - 1 0 ) = C P U   C o r e 8   O(uϑ  ( 0 - 1 0 ) 
 
 
 
 ; - - - - - - - - - - - - - R a m C o r e - - - - - - - - - - - - - - - 
 
 P h y s   R A M   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = irt000O(us  ( 0 - 1 0 0 % ) 
 
 P h y s   R A M   A v a i l   o f   P e r c e n t ( 0 - 1 0 0 ) = )R(uSj0irt000  ( 0 - 1 0 0 % ) 
 
 P h y s   R A M   U s a g e   o f   T e n t h ( 0 - 1 0 ) = O(u-Nn0irt000  ( 0 - 1 0 ) 
 
 P h y s   R A M   T o t a l   S i z e ( U n i t :   M ) = irt000n0T000  ( XSMO:   M ) 
 
 P h y s   R A M   T o t a l   S i z e ( U n i t :   G ) = irt000n0T000  ( XSMO:   G ) 
 
 P h y s   R A M   A v a i l   S i z e ( U n i t :   M ) = )R(uSj0irt000n0000( XSMO:   M ) 
 
 P h y s   R A M   A v a i l   S i z e ( U n i t :   G ) = )R(uSj0irt000n0000( XSMO:   G ) 
 
 P h y s   R A M   U s e d   S i z e ( U n i t :   M ) = O(u-Nn0irt000n0000( XSMO:   M ) 
 
 P h y s   R A M   U s e d   S i z e ( U n i t :   G ) = O(u-Nn0irt000n0000( XSMO:   G ) 
 
 S w a p   R A M   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = O(u-Nn00000000000  ( 0 - 1 0 0 % ) 
 
 S w a p   R A M   A v a i l   o f   P e r c e n t ( 0 - 1 0 0 ) = )R(uSj00000000n0000  ( 0 - 1 0 0 % ) 
 
 S w a p   R A M   U s a g e   o f   T e n t h ( 0 - 1 0 ) = O(u-Nn00000000000  ( 0 - 1 0 ) 
 
 S w a p   R A M   T o t a l   S i z e ( U n i t :   M ) = 0000000n0T000( XSMO:   M ) 
 
 S w a p   R A M   T o t a l   S i z e ( U n i t :   G ) = 0000000n0T000( XSMO:   G ) 
 
 S w a p   R A M   A v a i l   S i z e ( U n i t :   M ) = )R(uSj00000000n0000( XSMO:   M ) 
 
 S w a p   R A M   A v a i l   S i z e ( U n i t :   G ) = )R(uSj00000000n0000( XSMO:   G ) 
 
 S w a p   R A M   U s e d   S i z e ( U n i t :   M ) = O(u-Nn00000000000( XSMO:   M ) 
 
 S w a p   R A M   U s e d   S i z e ( U n i t :   G ) = O(u-Nn00000000000( XSMO:   G ) 
 
 M e m o r y   R A M   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = R A M   000O(us  ( 0 - 1 0 0 % ) 
 
 M e m o r y   R A M   A v a i l   o f   P e r c e n t ( 0 - 1 0 0 ) = )R(uSj0  R A M   000  ( 0 - 1 0 0 % ) 
 
 M e m o r y   R A M   U s a g e   o f   T e n t h ( 0 - 1 0 ) = O(u-Nn0  R A M   000  ( 0 - 1 0 ) 
 
 M e m o r y   R A M   T o t a l   S i z e ( U n i t :   M ) = R A M   000T000( XSMO:   M ) 
 
 M e m o r y   R A M   T o t a l   S i z e ( U n i t :   G ) = R A M   000T000( XSMO:   G ) 
 
 M e m o r y   R A M   A v a i l   S i z e ( U n i t :   M ) = )R(uSj0  R A M   000n0000( XSMO:   M ) 
 
 M e m o r y   R A M   A v a i l   S i z e ( U n i t :   G ) = )R(uSj0  R A M   000n0000( XSMO:   G ) 
 
 M e m o r y   R A M   U s e d   S i z e ( U n i t :   M ) = O(u-Nn0  R A M   000000( XSMO:   M ) 
 
 M e m o r y   R A M   U s e d   S i z e ( U n i t :   G ) = O(u-Nn0  R A M   000000( XSMO:   G ) 
 
 
 
 ; - - - - - - - - - - - - - D i s k C o r e - - - - - - - - - - - - - - - 
 
 D i s k N a m e = 0000
T
 
 D i s k   V o l u m e   L a b l e = 00000  000
 
 D i s k   N a m e   e t c : " C " = 0000
Tn0O:   " C " 
 
 I c o n   f i l e n a m e   o f   t h e   d i s k = 0000n00000
T
 
 D i s k   T y p e ,   2 - R E M O V A B L E   3 - F I X E D   4 - R E M O T E   5 - C D R O M   6 - R A M D I S K = 0000n0.z^,   2 - 000000  3 - V[  4 - 0000  5 - C D R O M   6 - R A M   0000
 
 I f   d i s k   i s   b l a n k   w i l l   g e t   " t r u e " = 0000L0zzn04XTo0,   " 0000n0?ceQ"   0OY0
 
 D i s k   U s a g e   o f   P e r c e n t ( 0 - 1 0 0 ) = 0000n0O(us  ( 0 - 1 0 0 % ) 
 
 D i s k   F r e e S i z e   o f   P e r c e n t ( 0 - 1 0 0 ) = 0000n0zzM0W  ( 0 - 1 0 0 % ) 
 
 D i s k   U s a g e   o f   T e n t h ( 0 - 1 0 ) = 0000n0O(uϑ  ( 0 - 1 0 ) 
 
 D i s k   F r e e S i z e   o f   T e n t h ( 0 - 1 0 ) = 0000n0O(uϑ  ( 0 - 1 0 ) 
 
 D i s k   T o t a l   S i z e ( U n i t :   M ) = 0000n0T000( XSMO:   M ) 
 
 D i s k   T o t a l   S i z e ( U n i t :   G ) = 0000n0T000( XSMO:   G ) 
 
 D i s k   T o t a l   S i z e ( U n i t :   T ) = 0000n0T000( XSMO:   T ) 
 
 D i s k   U s e d   S i z e ( U n i t :   M ) = O(u-Nn00000000( XSMO:   M ) 
 
 D i s k   U s e d   S i z e ( U n i t :   G ) = O(u-Nn00000000( XSMO:   G ) 
 
 D i s k   U s e d   S i z e ( U n i t :   T ) = O(u-Nn00000000( XSMO:   T ) 
 
 D i s k   F r e e   S i z e ( U n i t :   M ) = )R(uSj00000000( XSMO:   M ) 
 
 D i s k   F r e e   S i z e ( U n i t :   G ) = )R(uSj00000000( XSMO:   G ) 
 
 D i s k   F r e e   S i z e ( U n i t :   T ) = )R(uSj00000000( XSMO:   T ) 
 
 
 
 S e l e c t   D i s k . . . = 00000xb. . . 
 
 S e l e c t   P N G   I c o n . . . = P N G   00000xb. . . 
 
 
 
 ; - - - - - - - - - - - - - R e c y c l e B i n C o r e - - - - - - - - - - - - - 
 
 R e c y c l e B i n   S e t t i n g = 00{n0-[
 
 E m p t y   I c o n = zzn0Bfn00000
 
 F u l l   I c o n =  Nogn0Bfn00000
 
 R e c y c l e B i n   I c o n   f i l e n a m e = 00{0000
T
 
 I f   t h e   R e c y c l e B i n   i s   e m p t y , t h e n   d i s p l a y   " E m p t y " , o t h e r w i s e   d i s p l a y   " F u l l " = 00{L0zzn0Bfo0  " zz" 0h:y0]0n0Nn04XTo0  "  Nog"   0h:y
 
 R e c y c l e B i n   s i z e ( U n i t :   K ) = 00{n0[ϑ( XSMO:   K ) 
 
 R e c y c l e B i n   s i z e ( U n i t :   M ) = 00{n0[ϑ( XSMO:   M ) 
 
 R e c y c l e B i n   s i z e ( U n i t :   G ) = 00{n0[ϑ( XSMO:   G ) 
 
 R e c y c l e B i n   s i z e ( U n i t :   T ) = 00{n0[ϑ( XSMO:   T ) 
 
 R e c y c l e B i n   s i z e   w i t h   A u t o   U n i t = 00{n0[ϑ0R000
 
 R e c y c l e B i n   f i l e   i t e m s   c o u n t = 00{Qn00000vpe
 
 C l e a r   R e c y c l e B i n = 00{0zzk0Y00
 
 C l e a r   R e c y c l e B i n   w i t h   n o   a s k = xj0W0g000{0zzk0Y00
 
 O p e n   R e c y c l e B i n   I c o n s   s e t t i n g   w i n d o w = 00{n00000-[000000O0
 
 C l e a r   R e c y c l e B i n ? = 00{0zzk0W0~0Y0K0? 
 
 D e l e t e   f i l e s   t o   R e c y c l e B i n = 0000000{k0JRdW0~0Y0K0? 
 
 D e l e t e   f i l e s   t o   R e c y c l e B i n   w i t h   n o   c o n f i r m = xj0W0g00000000{k0JRd
 
 E n a b l e d   D r a g d r o p   D e l e t e F i l e = 00000000k0000000JRd01S
 
 
 
 ; - - - - - - - - - - - - - D a t e T i m e C o r e - - - - - - - - - - - - - - - 
 
 D a t e T i m e   S e t t i n g = eNh0Bf;Rn0-[
 
 T i m e   f o r m a t = Bff_
 
 1 2 - h o u r s   c l o c k = 1 2   BfBf
 
 2 4 - h o u r s   c l o c k = 2 4   BfBf
 
 1 2 - h o u r s   c l o c k   o r   2 4 - h o u r s   c l o c k = 1 2   BfBf0~0_0o0  2 4   BfBf
 
 e t c :   2 0 1 0 / 1 / 1   1 : 0 1 : 0 1 = O:   2 0 1 0 / 1 / 1   1 : 0 1 : 0 1 
 
 L o n g D a t e F o r m a t   d a t e   a n d   t i m e = eNh0Bf;Rn0wD0f_
 
 e t c :   2 0 1 0   J a n u a r y   1 ,   1 : 0 1 : 0 1 = O:   2 0 1 0   J a n u a r y   1 , 1 : 0 1 : 0 1 
 
 e t c :   2 0 1 0 / 1 / 1 = O:   2 0 1 0 / 1 / 1 
 
 L o n g D a t e F o r m a t   d a t e = eNn0wD0f_
 
 e t c :   2 0 1 0   J a n u a r y   1 = O:     2 0 1 0   J a n u a r y   1 
 
 e t c :   1 : 0 1 = O:   1 : 0 1 
 
 e t c :   0 1 : 0 1 = O:   0 1 : 0 1 
 
 e t c :   1 : 0 1 : 0 1 = O:   1 : 0 1 : 0 1 
 
 e t c :   0 1 : 0 1 : 0 1 = O:   0 1 : 0 1 : 0 1 
 
 D i s p l a y s   t h e   y e a r   a s   a   f o u r - d i g i t   n u m b e r   ( 1 9 9 9 - 2 0 1 0 ) = t^0  4   Ahn0peW[g0h:y:   1 9 9 9 - 2 0 1 0 
 
 D i s p l a y s   t h e   y e a r   a s   a   t w o - d i g i t   n u m b e r   ( 9 9 - 1 0 ) = t^0  2   Ahn0peW[g0h:y:   9 9 - 1 0 
 
 D i s p l a y s   t h e   y e a r   o f   c h i n e s e , e t c :   T w o   t h o u s a n d   a n d   t e n = t^0-NVg0h:y
 
 C h i n e s e   L u n a r   Y e a r , e t c :   G Y   T i g e r = -NVn0ef
 
 A n i m a l   o f   t h e   C h i n e s e   z o d i a c , e t c :     M o u s e = -NVn0r^/e
 
 e t c :   1 - 1 2 = 1 - 1 2 
 
 e t c :   0 1 - 1 2 = 0 1 - 1 2 
 
 e t c :   0 - 1 0 0 = 0 - 1 0 0 
 
 e t c :   J a n u a r y - D e c e m b e r = J a n u a r y - D e c e m b e r 
 
 e t c :   J a n - D e c = J a n - D e c 
 
 C h i n e s e   L u n a r   M o n t h , e t c :   T h e   t w e l f t h   l u n a r   m o n t h = -NVn0ef,   O:   ^[Nt^
 
 e t c :    Ng=  Ng
 
 e t c :   J a n u a r y = J a n u a r y 
 
 M o n t h   i n   e n g l i s h , e t c :   J a n u a r y - D e c e m b e r = 񂞊k000gn0f_,   O:   J a n u a r y - D e c e m b e r 
 
 M o n t h   s h o r t   i n   e n g l i s h , e t c :   J a n - D e c = 񂞊k000wD0gn0f_,   O:   J a n - D e c 
 
 D a y   w i t h   n o   z e r o , e t c :   1 - 3 1 = 1 - 3 1 
 
 D a y   w i t h   z e r o , e t c :   0 1 - 3 1 = 0 1 - 3 1 
 
 D a y   i n   c h i n e s e , e t c :   T h i r t y - o n e = -NVn0e,   O:   	NAS N
 
 D a y   p e r c e n t , e t c :   0 - 1 0 0 = ~vRsk000en0hs:   0 - 1 0 0 
 
 C h i n e s e   L u n a r   D a y , e t c :   F i r s t   d a y = -NVn0ef,   O:   Jg
 
 H o u r   w i t h   n o   z e r o , e t c :   0 - 2 3 = Bff_,   O:   0 - 2 3 
 
 H o u r   w i t h   z e r o , e t c :   0 0 - 2 3 = Bff_,   O:   0 0 - 2 3 
 
 H o u r   p e r c e n t   i n   1 2   h o u r , e t c :   0 - 1 0 0 = 1 2   Bf0rRTg0hs,   O:   0 - 1 0 0 
 
 H o u r   p e r c e n t   i n   2 4   h o u r , e t c :   0 - 1 0 0 = 2 4   Bf0rRTg0hs,   O:   0 - 1 0 0 
 
 H o u r   i n   c h i n e s e , e t c :   T w e n t y - t h r e e = -NVn0Bf,   O:   NAS	N
 
 M i n u t e   w i t h   n o   z e r o , e t c :   0 - 5 9 = Rn0f_,   O:   0 - 5 9 
 
 M i n u t e   w i t h   z e r o , e t c :   0 0 - 5 9 = Rn0f_,   O:   0 0 - 5 9 
 
 M i n u t e   p e r c e n t , e t c :   0 - 1 0 0 = ~vRsk000Rn0hs:   0 - 1 0 0 
 
 M i n u t e   i n   c h i n e s e , e t c :   F i f t y - n i n e = -NVn0R,   O: NAS]N
 
 S e c o n d   w i t h   n o   z e r o , e t c :   0 - 5 9 = yn0f_,   O:   0 - 5 9 
 
 S e c o n d   w i t h   z e r o , e t c :   0 0 - 5 9 = yn0f_,   O:   0 0 - 5 9 
 
 S e c o n d   p e r c e n t , e t c :   0 - 1 0 0 = ~vRsk000yn0hs:   0 - 1 0 0 
 
 S e c o n d   i n   c h i n e s e , e t c :   F i f t y - n i n e = -NVn0y:   NAS]N
 
 e t c :   0 - 9 9 9 = 0 - 9 9 9 
 
 e t c :   0 0 0 - 9 9 9 = 0 0 0 - 9 9 9 
 
 e t c :   S u n d a y - S a t u r d a y = efe- Wfe
 
 e t c :   0 - 1 0 0 
 
 e t c :   S u n - S a t = e- W
 
 T h e   w e e k   o f   t h e   y e a r   ( 1 - 5 3 ) = t^n01  ( 1 - 5 3 ) 
 
 
 
 t h e   d a y   n u m b e r   o f   t h e   w e e k , s u n d a y   i s   f i r s t   o f   0 , e t c :   0 - 6 = 1n0epe0efe0  0   h0W0f0Y,   O:   0 - 6 
 
 t h e   d a y   n u m b e r   o f   t h e   w e e k , m o n d a y   i s   f i r s t   o f   0 , e t c :   0 - 6 = 1n0epe0gfe0  0   h0W0f0Y,   O:   0 - 6 
 
 t h e   d a y   n u m b e r   o f   t h e   w e e k , s u n d a y   i s   f i r s t   o f   1 , e t c :   1 - 7 = 1n0epe0efe0  1   h0W0f0Y,   O:   1 - 7 
 
 t h e   d a y   n u m b e r   o f   t h e   w e e k , m o n d a y   i s   f i r s t   o f   1 , e t c :   1 - 7 = 1n0epe0gfe0  1   h0W0f0Y,   O:   1 - 7 
 
 
 
 e t c :   F i v e   -   d a y = O:   5   -   e  
 
 W e e k   i n   e n g l i s h , e t c :   S u n d a y - S a t u r d a y = 񂞊k0001n0f_,   O:   S u n d a y - S a t u r d a y 
 
 W e e k   s h o r t   i n   e n g l i s h , e t c :   S u n - S a t = 񂞊k0001n0wD0f_,   O:   S u n - S a t   
 
 O S   U p T i m e = !  n0<zPBf
 
 O S   U p T i m e   o f   d a y s = !  n0<zPBf- e
 
 O S   U p T i m e   o f   h o u r s = !  n0<zPBf- Bf
 
 O S   U p T i m e   o f   m i n u t e s = !  n0<zPBf- R
 
 O S   U p T i m e   o f   s e c o n d s = !  n0<zPBf- y
 
 O S   U p T i m e   o f   c h i n e s e s = !  n0<zPBf- -NV
 
 A M   o r   P M ( o n l y   1 2 - h o u r s   c l o c k ) = A M   J00s0  P M   ( 1 2   BfBfn00) 
 
 A   o r   P ( o n l y   1 2 - h o u r s   c l o c k ) = A   J00s0  P   ( 1 2   BfBfn00) 
 
 
NHS  o r   NHS( o n l y   1 2 - h o u r s   c l o c k ) = ckHS  J00s0  HS_  ( 1 2   BfBfn00) 
 
 A M / P M : 0   o r   1 ( o n l y   1 2 - h o u r s   c l o c k ) = A M / P M :   0   ~0_0o0  1   ( 1 2   BfBfn00) 
 
 H o l i d a y   A l l   t e x t = Oe0h:y
 
 C o n s t e l l a t i o n   o f   n o w = s(Wn0f^
 
 I f   s e t   t h i s   t a g   w i l l   b l i n k   w i t h   s e c o n d = -[0Y00h0S0n000L0  2   ypnW0~0Y0
 
 
 
 ; - - - - - - - - - - - - - F o l d e r C o r e - - - - - - - - - - - - - 
 
 F o l d e r   s e t t i n g = 0000-[
 
 W i l d C a r d   (   e t c :   * . a v i ; * . m p 4   ) = 0000000(   O:   * . a v i ; * . m p 4   ) 
 
 E n a b l e d   F i l e C o u n t   M o n i t o r = 0000pen0v0	gR
 
 D i s p l a y N a m e   o f   t h e   f o l d e r = 0000n0h:y
T
 
 I c o n   f i l e n a m e   o f   t h e   f o l d e r = S0n00000n000000000
T
 
 F o l d e r   s i z e   W i t h   A u t o   U n i t = 0000n00000R000
 
 F o l d e r   S i z e ( U n i t :   M ) = 0000  000( XSMO:   M ) 
 
 F o l d e r   S i z e ( U n i t :   G ) = 0000  000( XSMO:   G ) 
 
 F o l d e r   S i z e ( U n i t :   T ) = 0000  000( XSMO:   T ) 
 
 F i l e s   a n d   F o l d e r s   c o u n t   i n   F o l d e r = 0000Qn00000h00000pe
 
 F i l e s   c o u n t   i n   F o l d e r = 0000Qn00000pe
 
 F o l d e r s   c o u n t   i n   F o l d e r = 0000Qn00000pe
 
 I f   t h e   F o l d e r   i s   e m p t y , t h e n   d i s p l a y   " E m p t y " , o t h e r w i s e   d i s p l a y   " F u l l " = 0000L0zzn0Bfo0  " zz" 0h:y0]0n0Nn04XTo0  "  Nog"   0h:y
 
 
 
 ; - - - - - - - - - - - - - P h o t o A l b u m C o r e - - - - - - - - - - - - - 
 
 P h o t o A l b u m C o r e   S e t t i n g = 0000000n0-[
 
 W i l d C a r d   (   e t c :   * . j p g ; * . b m p   ) = 0000000  (   O:   * . j p g ; * . b m p   ) 
 
 R a n d o m   O r d e r = 0000^
 
 I n c l u d e   S u b d i r = 0000000+T00
 
 A u t o   s e t   w a l l p a p e r = X}k0R-[
 
 M i n i m u m   f i l e   s i z e   f i l t e r ( K B ) =  g\0000000n000000( B ) 
 
 T h u m b n a i l   M o d e = 00000  000
 
 S e l e c t   P i c t u r e   F o l d e r = 0000  00000xb
 
 C h a n g e   P i c t u r e   I n t e r v a l ( S e c ) = 00000	YfY00  ( y) 
 
 C u r r e n t   p h o t o   f i l e n a m e   p a t h = s(Wn0;uP0000n000
 
 
 
 ; - - - - - - - - - - - - - c n W e a t h e r C o r e - - - - - - - - - - - - - 
 
 c h i n a   c i t y   s e a r c h = -NVn0^i"}
 
 U p L e v e l = ;b0
 
 C l e a r = 000
 
 S h o w   L o a d i n g   T e x t   w h e n   u p d a t e   w e a t h e r   d a t a , e t c : " . . . " = la000000g0D00Bfk000000h:yY00  O:   fe-N
 
 C u r r e n t   C i t y   N a m e = s(Wn0^
T
 
 C i t y   c o d e = ^000
 
 C i t y   n a m e   o f   e n g l i s h = ^
T  ( 񂞊h) 
 
 C u r r e n t   D a t e   o f   ( y e a r , m o n t h , d a y ) = s(Wn0eN  ( t^/ g/ e) 
 
 C u r r e n t   w e e k   n a m e = s(Wn01
T
 
 C u r r e n t   w e a t h e r   i n f o   r e l e a s e   t i m e ( h o u r ) = s(Wn0)Yl`1X0S_0feY00Bf  ( Bf) 
 
 i f   n i g h t   w i l l   g e t   " n " ,   e l s e   w i l l   g e t   " d " = Yk0S_Y004XT  " n " ,   ]00NYo0  " d " 
 
 L i v e   w i n d   s p e e d = 000n0
 
 L i v e   w i n d   d i r e c t i o n = 000n0T
 
 L i v e   h u m i d i t y = 000n0n^
 
 L i v e   w e a t h e r   i n f o   r e l e a s e   t i m e = 000n0)Yl`1X
 
 L i v e   T e m p e r a t u r e = 000n0)n^
 
 L i v e   w e a t h e r   i c o n   i n d e x = 000)Yln00000
 
 L i v e   w e a t h e r   t e x t = 000)Yln00000
 
 L i v e   R a d a r   d a t a   l i n k = 000n00000000000
 
 D a y   1   o f   w i n d   s p e e d = 1   en0
 
 D a y   2   o f   w i n d   s p e e d = 2   en0
 
 D a y   3   o f   w i n d   s p e e d = 3   en0
 
 D a y   4   o f   w i n d   s p e e d = 4   en0
 
 D a y   5   o f   w i n d   s p e e d = 5   en0
 
 D a y   6   o f   w i n d   s p e e d = 6   en0
 
 D a y   1   o f   w e a t h e r   t e x t = 1   en0)Yl0000
 
 D a y   2   o f   w e a t h e r   t e x t = 2   en0)Yl0000
 
 D a y   3   o f   w e a t h e r   t e x t = 3   en0)Yl0000
 
 D a y   4   o f   w e a t h e r   t e x t = 4   en0)Yl0000
 
 D a y   5   o f   w e a t h e r   t e x t = 5   en0)Yl0000
 
 D a y   6   o f   w e a t h e r   t e x t = 6   en0)Yl0000
 
 D a y   1   o f   t e m p e r a t u r e ( C e l c i u s ) = 1   en0)n^( Bdl) 
 
 D a y   2   o f   t e m p e r a t u r e ( C e l c i u s ) = 2   en0)n^( Bdl) 
 
 D a y   3   o f   t e m p e r a t u r e ( C e l c i u s ) = 3   en0)n^( Bdl) 
 
 D a y   4   o f   t e m p e r a t u r e ( C e l c i u s ) = 4   en0)n^( Bdl) 
 
 D a y   5   o f   t e m p e r a t u r e ( C e l c i u s ) = 5   en0)n^( Bdl) 
 
 D a y   6   o f   t e m p e r a t u r e ( C e l c i u s ) = 6   en0)n^( Bdl) 
 
 T h e   1   d a y   o f   t h e   h i g h   t e m p = 1   en0 gؚl)n
 
 T h e   2   d a y   o f   t h e   h i g h   t e m p = 2   en0 gؚl)n
 
 T h e   3   d a y   o f   t h e   h i g h   t e m p = 3   en0 gؚl)n
 
 T h e   4   d a y   o f   t h e   h i g h   t e m p = 4   en0 gؚl)n
 
 T h e   5   d a y   o f   t h e   h i g h   t e m p = 5   en0 gؚl)n
 
 T h e   6   d a y   o f   t h e   h i g h   t e m p = 6   en0 gؚl)n
 
 T h e   1   d a y   o f   t h e   l o w   t e m p = 1   en0 gNOl)n
 
 T h e   2   d a y   o f   t h e   l o w   t e m p = 2   en0 gNOl)n
 
 T h e   3   d a y   o f   t h e   l o w   t e m p = 3   en0 gNOl)n
 
 T h e   4   d a y   o f   t h e   l o w   t e m p = 4   en0 gNOl)n
 
 T h e   5   d a y   o f   t h e   l o w   t e m p = 5   en0 gNOl)n
 
 T h e   6   d a y   o f   t h e   l o w   t e m p = 6   en0 gNOl)n
 
 D a y   1   o f   t e m p e r a t u r e ( F a h r e n h e i t ) = 1   en0)n^( l) 
 
 D a y   2   o f   t e m p e r a t u r e ( F a h r e n h e i t ) = 2   en0)n^( l) 
 
 D a y   3   o f   t e m p e r a t u r e ( F a h r e n h e i t ) = 3   en0)n^( l) 
 
 D a y   4   o f   t e m p e r a t u r e ( F a h r e n h e i t ) = 4   en0)n^( l) 
 
 D a y   5   o f   t e m p e r a t u r e ( F a h r e n h e i t ) = 5   en0)n^( l) 
 
 D a y   6   o f   t e m p e r a t u r e ( F a h r e n h e i t ) = 6   en0)n^( l) 
 
 D a y   1   o f   w i n d   d i r e c t i o n   a n d   s p e e d = 1   en0h0TM0
 
 D a y   2   o f   w i n d   d i r e c t i o n   a n d   s p e e d = 2   en0h0TM0
 
 D a y   3   o f   w i n d   d i r e c t i o n   a n d   s p e e d = 3   en0h0TM0
 
 D a y   4   o f   w i n d   d i r e c t i o n   a n d   s p e e d = 4   en0h0TM0
 
 D a y   5   o f   w i n d   d i r e c t i o n   a n d   s p e e d = 5   en0h0TM0
 
 D a y   6   o f   w i n d   d i r e c t i o n   a n d   s p e e d = 6   en0h0TM0
 
 D a y   1   o f   w e e k = 1n01 ev:   gfe
 
 D a y   2   o f   w e e k = 1n02 ev:   kpfe
 
 D a y   3   o f   w e e k = 1n03 ev:   4lfe
 
 D a y   4   o f   w e e k = 1n04 ev:   (gfe
 
 D a y   5   o f   w e e k = 1n05 ev:   ёfe
 
 D a y   6   o f   w e e k = 1n06 ev:   Wfe
 
 D a y   1   o f   m o n t h = gn01 ev
 
 D a y   2   o f   m o n t h = gn02 ev
 
 D a y   3   o f   m o n t h = gn03 ev
 
 D a y   4   o f   m o n t h = gn04 ev
 
 D a y   5   o f   m o n t h = gn05 ev
 
 D a y   6   o f   m o n t h = gn06 ev
 
 D a y   1   o f   d a y = en01 ev
 
 D a y   2   o f   d a y = en02 ev
 
 D a y   3   o f   d a y = en03 ev
 
 D a y   4   o f   d a y = en04 ev
 
 D a y   5   o f   d a y = en05 ev
 
 D a y   6   o f   d a y = en06 ev
 
 D a y   1   o f   w e a t h e r   i c o n   i n d e x = 1   en0)Yl0000000000
 
 D a y   2   o f   w e a t h e r   i c o n   i n d e x = 2   en0)Yl0000000000
 
 D a y   3   o f   w e a t h e r   i c o n   i n d e x = 3   en0)Yl0000000000
 
 D a y   4   o f   w e a t h e r   i c o n   i n d e x = 4   en0)Yl0000000000
 
 D a y   5   o f   w e a t h e r   i c o n   i n d e x = 5   en0)Yl0000000000
 
 D a y   6   o f   w e a t h e r   i c o n   i n d e x = 6   en0)Yl0000000000
 
 N i g h t   1   o f   w e a t h e r   i c o n   i n d e x = 1   Yn0)Yl0000000000
 
 N i g h t   2   o f   w e a t h e r   i c o n   i n d e x = 2   Yn0)Yl0000000000
 
 N i g h t   3   o f   w e a t h e r   i c o n   i n d e x = 3   Yn0)Yl0000000000
 
 N i g h t   4   o f   w e a t h e r   i c o n   i n d e x = 4   Yn0)Yl0000000000
 
 N i g h t   5   o f   w e a t h e r   i c o n   i n d e x = 5   Yn0)Yl0000000000
 
 N i g h t   6   o f   w e a t h e r   i c o n   i n d e x = 6   Yn0)Yl0000000000
 
 D a y t i m e   1   o f   w e a t h e r   t e x t = 1   e-Nn0)Yl0000
 
 D a y t i m e   2   o f   w e a t h e r   t e x t = 2   e-Nn0)Yl0000
 
 D a y t i m e   3   o f   w e a t h e r   t e x t = 3   e-Nn0)Yl0000
 
 D a y t i m e   4   o f   w e a t h e r   t e x t = 4   e-Nn0)Yl0000
 
 D a y t i m e   5   o f   w e a t h e r   t e x t = 5   e-Nn0)Yl0000
 
 D a y t i m e   6   o f   w e a t h e r   t e x t = 6   e-Nn0)Yl0000
 
 N i g h t   1   o f   w e a t h e r   t e x t = 1   Yn0)Yl0000
 
 N i g h t   2   o f   w e a t h e r   t e x t = 2   Yn0)Yl0000
 
 N i g h t   3   o f   w e a t h e r   t e x t = 3   Yn0)Yl0000
 
 N i g h t   4   o f   w e a t h e r   t e x t = 4   Yn0)Yl0000
 
 N i g h t   5   o f   w e a t h e r   t e x t = 5   Yn0)Yl0000
 
 N i g h t   6   o f   w e a t h e r   t e x t = 6   Yn0)Yl0000
 
 1   o f   w e a t h e r   i c o n   i n d e x = 1   )Yl0000000000
 
 2   o f   w e a t h e r   i c o n   i n d e x = 2   )Yl0000000000
 
 3   o f   w e a t h e r   i c o n   i n d e x = 3   )Yl0000000000
 
 4   o f   w e a t h e r   i c o n   i n d e x = 4   )Yl0000000000
 
 5   o f   w e a t h e r   i c o n   i n d e x = 5   )Yl0000000000
 
 6   o f   w e a t h e r   i c o n   i n d e x = 6   )Yl0000000000
 
 U V   i n d e x = +}Y}cpe
 
 U V   I n d e x   o f   4 8 H o u r s = +}Y}cpe  ( 4 8   Bf) 
 
 C a r   w a s h   I n d e x = mʎcpe
 
 T r a v e l   I n d e x = eLcpe
 
 D r y i n g   c l o t h e s   I n d e x = mocpe
 
 C o m f o r t   I n d e x = 
N_cpe
 
 M o r n i n g   e x e r c i s e   I n d e x = egSOdcpe
 
 D r e s s i n g   I n d e x   o f   4 8 H o u r s = 4 8 Bfn0000000cpe
 
 D r e s s i n g   s u g g e s t i o n   o f   4 8 H o u r s = 4 8 Bfn0000000cHh
 
 D r e s s i n g   I n d e x = 000000cpe
 
 D r e s s i n g   s u g g e s t i o n = 000000cHh
 
 
 
 ; - - - - - - - - - - - - - S h o r t C u t C o r e - - - - - - - - - - - - - 
 
 D i s p l a y   N a m e = h:y
T
 
 S h o r t c u t   S e t t i n g = 0000000-[
 
 S h o r t c u t   P a t h = 0000000  00
 
 F i l e N a m e   o f   t h e   p a t h , w i t h o u t   e x t = b5_P[0dD0_00000
T
 
 D i s p l a y N a m e   o f   t h e   s h o r t c u r e = 0000000h:y
T
 
 I c o n   f i l e n a m e   o f   t h e   s h o r t c u r e = 0000000n00000
T
 
 F i l e N a m e   o f   t h e   p a t h , w i t h   e x t = b5_P[0dD0_00000
T
 
 S e l e c t   F i l e   P a t h   o f   S h o r t C u t . . . = 0000000n0000xb. . . 
 
 E n a b l e d   D r a g d r o p   F i l e = 0000n00000000001S
 
 D i s a b l e d   D r a g   H i g h l i g h t = 0000Bfn07_0!qR
 
 
 
 ; - - - - - - - - - - - - - N e t M o n i t o r C o r e - - - - - - - - - - - - - - - 
 
 N e t M o n i t o r   S e t t i n g = 0000000n0-[
 
 M a x   N e t I n   S p e e d   ( K B ) =  g'YSO^  ( B ) 
 
 M a x   N e t O u t   S p e e d   ( K B ) =  g'YO^  ( B ) 
 
 N e t I n   p e r   s e c o n d , U n i t :   b y t e = yS__00n0SO,   XSMO:   b y t e 
 
 N e t I n   p e r   s e c o n d , U n i t :   k b = yS__00n0SO,   XSMO:   k b 
 
 N e t I n   p e r   s e c o n d , U n i t :   m b = yS__00n0SO,   XSMO:   m b 
 
 N e t I n   p e r   s e c o n d   w i t h   a u t o   s c a l e   u n i t = yS__00n0SO,   XSMO:   R0000
 
 N e t O u t   p e r   s e c o n d , U n i t :   b y t e = yS__00n0O,   XSMO:   b y t e 
 
 N e t O u t   p e r   s e c o n d , U n i t :   k b = yS__00n0O,   XSMO:   k b 
 
 N e t O u t   p e r   s e c o n d , U n i t :   m b = yS__00n0O,   XSMO:   m b 
 
 N e t O u t   p e r   s e c o n d   w i t h   a u t o   s c a l e   u n i t = yS__00n0O,   XSMO:   R0000
 
 N e t I n   P e r c e n t ( 0 - 1 0 0 ) = SO  ( 0 - 1 0 0 % ) 
 
 N e t O u t   P e r c e n t ( 0 - 1 0 0 ) = O  ( 0 - 1 0 0 % ) 
 
 N e t I n   T e n t h ( 0 - 1 0 ) = SO  ( 0 - 1 0 ) 
 
 N e t O u t   T e n t h ( 0 - 1 0 ) = O  ( 0 - 1 0 ) 
 
 M a x   N e t I n   s p e e d , U n i t :   b y t e =  g'YSO^,   XSMO:   b y t e 
 
 M a x   N e t I n   s p e e d , U n i t :   k b =  g'YSO^,   XSMO:   k b 
 
 M a x   N e t I n   s p e e d , U n i t :   m b =  g'YSO^,   XSMO:   m b 
 
 M a x   N e t I n   s p e e d   w i t h   a u t o   s c a l e   u n i t =  g'YSO^,   XSMO:   R0000
 
 M a x   N e t O u t   s p e e d , U n i t :   b y t e =  g'YO^,   XSMO:   b y t e 
 
 M a x   N e t O u t   s p e e d , U n i t :   k b =  g'YO^,   XSMO:   k b 
 
 M a x   N e t O u t   s p e e d , U n i t :   m b =  g'YO^,   XSMO:   m b 
 
 M a x   N e t O u t   s p e e d   w i t h   a u t o   s c a l e   u n i t =  g'YO^,   XSMO:   R0000
 
 N e t I n   t o t a l   s i z e , U n i t :   k b = TSO000,   XSMO:   k b 
 
 N e t I n   t o t a l   s i z e , U n i t :   m b = TSO000,   XSMO:   m b 
 
 N e t I n   t o t a l   s i z e   w i t h   a u t o   s c a l e   u n i t = TSO000,   XSMO:   R0000
 
 N e t O u t   t o t a l   s i z e , U n i t :   k b = TO000,   XSMO:   k b 
 
 N e t O u t   t o t a l   s i z e , U n i t :   m b = TO000,   XSMO:   m b 
 
 N e t O u t   t o t a l   s i z e   w i t h   a u t o   s c a l e   u n i t = TO000,   XSMO:   R0000
 
 N e t   I n   a n d   O u t   t o t a l   s i z e , U n i t :   k b = SOh0On0T000,   XSMO:   k b 
 
 N e t   I n   a n d   O u t   t o t a l   s i z e , U n i t :   m b = SOh0On0T000,   XSMO:   m b 
 
 N e t   I n   a n d   O u t   t o t a l   s i z e   w i t h   a u t o   s c a l e   u n i t = SOh0On0T000,   XSMO:   R0000
 
 N e t   I p A d d r e s s = I P   0000
 
 
 
 ; - - - - - - - - - - - - - B a t t e r y C o r e - - - - - - - - - - - - - 
 
 B a t t e r y   S t a t u s : O f f l i n e / O n l i n e / u n k n o w n = 00000n0rKa:   00000/ 00000/ 
Nf
 
 B a t t e r y   l i f e t i m e   r e m a i n i n g   p e r c e n t :   1 - 1 0 0 = 00000n0[}T  k0:   1 - 1 0 0 % 
 
 B a t t e r y   l i f e t i m e   r e m a i n i n g   t e n t h :   0 - 1 0 = 00000n0[}T  k0:   0 - 1 0 
 
 B a t t e r y   l i f e t i m e :   0 1 : 0 8 = 00000n0[}T:   0 1 : 0 8 
 
 B a t t e r y   f u l l   l i f e t i m e :   0 2 : 1 0 = 00EQn0[}T:   0 2 : 1 0 
 
 
 
 ; - - - - - - - - - - - - - V o l u m e C o r e - - - - - - - - - - - - - 
 
 I f   i s   m u t e   w i l l   g e t   " T r u e " , e l s e   w i l l   g e t   " F a l s e " = 0000Y00Bfo0  " T r u e " ,   ]0n0Nn04XTo0  " F a l s e " 
 
 V o l u m e   v a l u e :   0 - 1 0 0 = ϑ$P:   0 - 1 0 0 
 
 T e n t h   V o l u m e   v a l u e :   0 - 1 0 = ϑ$P:   0 - 1 0 
 
 
 
 ; - - - - - - - - - - - - - W e b P a r s e r C o r e - - - - - - - - - - - - - 
 
 W e b p a r s e r   S e t t i n g = 000n0ie㉐g-[
 
 U R L = U R L 
 
 R e g E x p   ( Q u o t e d   b y   " " ) = ckhs  ( N͑_(u&{  "   "   g0V0)   
 
 U s e   U T F 8   e n c o d i n g = U T F 8   000000000O(u
 
 L o c a l   d e b u g   f i l e n a m e = 0000  00000000
T
 
 R e g E x p   m a t c h   S t r i n g s   o f   1 = ckhsg0TY00eW[R  1 
 
 R e g E x p   m a t c h   S t r i n g s   o f   2 = ckhsg0TY00eW[R  2 
 
 R e g E x p   m a t c h   S t r i n g s   o f   3 = ckhsg0TY00eW[R  3 
 
 R e g E x p   m a t c h   S t r i n g s   o f   4 = ckhsg0TY00eW[R  4 
 
 R e g E x p   m a t c h   S t r i n g s   o f   5 = ckhsg0TY00eW[R  5 
 
 R e g E x p   m a t c h   S t r i n g s   o f   6 = ckhsg0TY00eW[R  6 
 
 
 
 ; - - - - - - - - - - - - - A c c W e a t h e r C o r e - - - - - - - - - - - - - 
 
 A c c u W e a t h e r   S e t t i n g = )Yl`1X  ( A c c u )   n0-[
 
 E n a b l e d   M o o n P h a s e s = gn0na0 kQ00	gR
 
 C i t y   s e a r c h   -   A c c u W e a t h e r = ^i"}
 
 C i t y   N a m e = ^
T  ( 񂞊h) 
 
 S e a r c h = i"}
 
 
 
 ; - - - - - - - - - - - - - G m a i l C o r e - - - - - - - - - - - - - 
 
 G M a i l   A c c o u n t   S e t t i n g = G M a i l   00000-[
 
 G M a i l   M a i l s   C o u n t = 00000n0Npe
 
 P l e a s e   e n t e r   g m a i l   a c c o u n t   n a m e . = B0j0_0n0  g m a i l   00000
T0eQR
 
 P l e a s e   e n t e r   g m a i l   a c c o u n t   p a s s w o r d . = 000000eQR
 
 0   m a i l   o f   t i t l e = 00000N
T  0 
 
 0   m a i l   o f   s u m m a r y = 00000i  0 
 
 0   m a i l   o f   l i n k = 00000  000  0 
 
 0   m a i l   o f   a u t h o r = O  0 
 
 0   m a i l   o f   a u t h o r m a i l = O0000  0 
 
 1   m a i l   o f   t i t l e = 00000N
T  1 
 
 1   m a i l   o f   s u m m a r y = 00000i  1 
 
 1   m a i l   o f   l i n k = 00000  000  1 
 
 1   m a i l   o f   a u t h o r = O  1 
 
 1   m a i l   o f   a u t h o r m a i l = O0000  1 
 
 2   m a i l   o f   t i t l e = 00000N
T  2 
 
 2   m a i l   o f   s u m m a r y = 00000i  2 
 
 2   m a i l   o f   l i n k = 00000  000  2 
 
 2   m a i l   o f   a u t h o r = O  2 
 
 2   m a i l   o f   a u t h o r m a i l = O0000  2 
 
 3   m a i l   o f   t i t l e = 00000N
T  3 
 
 3   m a i l   o f   s u m m a r y = 00000i  3 
 
 3   m a i l   o f   l i n k = 00000  000  3 
 
 3   m a i l   o f   a u t h o r = O  3 
 
 3   m a i l   o f   a u t h o r m a i l = O0000  3 
 
 4   m a i l   o f   t i t l e = 00000N
T  4 
 
 4   m a i l   o f   s u m m a r y = 00000i  4 
 
 4   m a i l   o f   l i n k = 00000  000  4 
 
 4   m a i l   o f   a u t h o r = O  4 
 
 4   m a i l   o f   a u t h o r m a i l = O0000  4 
 
 5   m a i l   o f   t i t l e = 00000N
T  5 
 
 5   m a i l   o f   s u m m a r y = 00000i  5 
 
 5   m a i l   o f   l i n k = 00000  000  5 
 
 5   m a i l   o f   a u t h o r = O  5 
 
 5   m a i l   o f   a u t h o r m a i l = O0000  5 
 
 6   m a i l   o f   t i t l e = 00000N
T  6 
 
 6   m a i l   o f   s u m m a r y = 00000i  6 
 
 6   m a i l   o f   l i n k = 00000  000  6 
 
 6   m a i l   o f   a u t h o r = O  6 
 
 6   m a i l   o f   a u t h o r m a i l = O0000  6 
 
 7   m a i l   o f   t i t l e = 00000N
T  7 
 
 7   m a i l   o f   s u m m a r y = 00000i  7 
 
 7   m a i l   o f   l i n k = 00000  000  7 
 
 7   m a i l   o f   a u t h o r = O  7 
 
 7   m a i l   o f   a u t h o r m a i l = O0000  7 
 
 
 
 ; - - - - - - - - - - - - - P o p 3 m a i l C o r e P o p 3 - - - - - - - - - - - - - 
 
 E M a i l   A c c o u n t   S e t t i n g = E - 000  00000-[
 
 P o p 3 M a i l   M a i l s   C o u n t = 00000n0Npe
 
 P l e a s e   e n t e r   e m a i l   a c c o u n t   n a m e . = 00000
T0eQR
 
 P l e a s e   e n t e r   e m a i l   a c c o u n t   p a s s w o r d . = 000000eQR	   
 
 
 
 ; - - - - - - - - - - A t t r i b u t e s - - - - - - - - 
 
 A t t r i b u t e s = ^\'`
 
     S h o w   F r a m e = 00000h:y
 
     L i n e   s i z e = }n0000
 
     W i d g e t   W i n d o w = 000000  00000
 
         A u t o   S a v e   W i n d o w   S i z e = 00000  0000ROX[
 
     G e n e r a l =  N,
 
         N a m e = 
TMR
 
         P a r e n t = @b^\
 
         V i s i b l e = S
 
         S h o w   i n   D e f a u l t   i m a g e = 00000;uP0h:y
 
     T e x t = 0000
 
         A u t o   s a v e   m e m o = 000ROX[
 
     F o n t = 0000
 
         F o n t N a m e = 0000
T
 
         S i z e = 000
 
         A n t i A l i a s = 00000000
 
         F o n t S t y l e = 0000
 
         B o l d = *YW[
 
         U n d e r l i n e = N}
 
         I t a l i c = eSO
 
         S t r i k e o u t = Sm}
 
         C u s t o m   F o n t   F i l e = 00000000
 
     B i n d i n g   C o r e = 00k0R
 
         S e l e c t   C o r e = 000xb
 
         F o r m a t   C o r e   D a t a = 00000n0b__
 
         A d d   t a g = 000R
 
     B i n d i n g   T o o l t i p C o n t r o l = 000000k0R
 
         S e l e c t   C o n t r o l = 0000000xb
 
         F a d e I n   D u r a t i o n   ( S e c ) = 000000Bf  ( y) 
 
         F a d e O u t   D u r a t i o n   ( S e c ) = 0000000Bf  ( y) 
 
         A u t o   B a n d i n g   T o o l t i p C o n t r o l   C o r e = 000000  00k0RR
 
         A u t o J u s t   P o s i t i o n = MOn0Rxb
 
     S u b s t i t u t e = eW[n0nc
 
         ( e t c :   a a : A A   ,   b b : B B ) = ( O:   a a : A A   ,   b b : B B ) 
 
     T e x t   A l i g n = 0000n0teR
 
         H o r z = 4ls^
 
         V e r t = Wv
 
         T e x t H A l i g n L i s t = -N.YcH00]cH00ScH0
 
         T e x t V A l i g n L i s t = -N.YcH00
NcH00NcH0
 
     F o r m a t = f_
 
         W o r d W r a p = b0ԏW0
 
         U p p e r C a s e = 'YeW[
 
         F i r s t W o r d   U p p e r C a s e = HQ-n0eW[0'YeW[
 
         S t r e t c h = 8O.~
 
         R i g h t T o L e f t = SK00]
 
         V e r t i c a l = &~fM0
 
         T r i m m i n g   s t y l e = e+gn00000
 
         P r e f i x = c-
 
         P o s t f i x = c>\
 
         T r i m m i n g M o d e L i s t = j0W0, eW[g0R0p0, XSg0R0p0, eW[h0weuSg0R0p0, XSh0weuSg0R0p0, zz}v0weuSh0ncW0f0R0p0
 
     I n t e r c e p t i o n = rp~|n
 
         S t a r t   p o s i t i o n = YMOn
 
         L e n g t h = wU0
 
     H o r i z o n t a l   s c r o l l i n g = 4ls^00000
 
         S c r o l l   i n t e r v a l   ( m s ) = 00000  ( 00y) 
 
         S c r o l l   d i v i d e r   s i z e = 00000vv0n0000
 
     F l a t S t y l e = 00000000
 
     L i n k = 000
 
         U R L   o r   P a t h = U R L   ~0_0o000
 
     C u r s o r = 0000
 
     H i n t = 000
 
     O t h e r s = ]0n0N
 
         A l l o w   D r a g   W i d g e t = 000000x0n0000001S
 
         C l i p   C h i l d r e n = P[0000000Re
 
         C a n C l i p p e d = 000000n0Re01S
 
         C l i p   P a r e n t = 0000000Re
 
         D i s a b l e   F o c u s E f f e c t = 00000Rg0!qRS
 
         A c c e p t   F i l e   D r a g D r o p = 0000n00000000001S
 
         T a g = 00
 
         T a g   S t r i n g = 00  eW[R
 
     B a d g e   S e t t i n g = 000-[
 
         H i d e   O n   Z e r o V a l u e = $P  " 0 "   g0^h:y
 
         T e x t O f f s e t = eW[n000000te
 
     B a c k g r o u n d   P i c t u r e = ̀of;uP
 
         S t r e t c h M a r g i n s = YO}v08O.~
 
         S t r e t c h M a r g i n M o d e = 8O.~000
 
         S t r e t c h M a r g i n M o d e L i s t = 8O.~, &Ny00
 
     S l i d e P a n e l = 0000  000
 
         S l i d e d = 0000
 
         S l i d e   O f f s e t   V a l u e = 0000  00000$P
 
         S l i d e   D i r e c t i o n = 0000eT
 
     R o t a t o r = V0000
 
         P e r c e n t = 00000
 
         S t a r t A n g l e = Y҉^
 
         E n d A n g l e = B}N҉^
 
         A l w a y s F o r w a r d = SV0
 
     P i c t u r e = 0000
 
         W r a p M o d e L i s t = CQn0000, &~*jk0Oc( i_) , &~*jk0Oc( 000) , 8O.~, &Ny00, &~*jk0Oc( 8O.~) 
 
     I m a g e   A l i g n = 0000n0teR
 
         I m a g e H A l i g n L i s t = ]cH0, -N.Yc, ScH0
 
         I m a g e V A l i g n L i s t = 
NcH0, -N.YcH0, NcH0
 
     C o l o r i z a t i o n = r܈ck
 
         H u e = rv
 
         S a t u r a t i o n = i_^
 
         B r i g h t n e s s = f0U0
 
         C o n t r a s t = 000000
 
     M a s k = 000
 
         R e s e t = 0000
 
         I n v e r s e   M a s k   C o l o r = 000000S
 
     N N u m b e r I m a g e   S e t t i n g = ;uPjuSn0-[
 
         V a l u e s = $P
 
         F r a m e C o u n t = 0000pe
 
         S e p a r a t i o n = 
 
         D i g i t s = Ah
 
     C h a r t = Vh
 
         F r o m   b o t t o m   t o   t o p = NK00
N
 
         F r o m   t o p   t o   b o t t o m = 
NK00N
 
         S p a c e W i d t h = YO}vE^
 
         A u t o   S c a l e   V a l u e = R000000
 
     P r o g r e s s B a r = 2Wc00
 
         R e a d O n l y = 0S0\(u
 
         F o r e   i n   b a c k = ̀MRb
 
         I n d e n t   S t a r t = 00000Y
 
         I n d e n t   E n d = 00000B}N
 
         P r o g r e s s B a r D i r e c t i o n L i s t = 4ls^0Wv
 
     T h u m b = 0000
 
         O f f s e t   X = 00000  X 
 
         O f f s e t   Y = 00000  Y 
 
     M o u s e O v e r   I m a g e = 0000n00000000
 
         D u r a t i o n ( S e c ) = }}Bf  ( y) 
 
     B u t t o n = 000
 
         B u t t o n   U p   I m a g e = 8^Bfn0000;uP
 
         B u t t o n   H o t   I m a g e = 0000Bfn0000;uP
 
         B u t t o n   D o w n   I m a g e = bNBfn0000;uP
 
         B u t t o n   D i s a b l e d   I m a g e = !qRBfn0000;uP
 
     C a p t i o n = QW0
 
     M e n u I t e m   s e t t i n g = 0000vn0-[
 
         E n a b l e d = 	gR
 
         C h e c k e d = xb
 
     E v e n t = 0000
 
     L i n e   s e t t i n g = 000n0-[
 
         L i n e T y p e = 000n0.z^
 
         L e f t T o p   t o   R i g h t B o t t o m = ]
NK00SN
 
         L e f t B o t t o m   t o   R I g h t T o p = ]NK00S
N
 
     C o r e   S e t t i n g s = 00-[
 
         U p d a t e = 000000
 
         R e f r e s h   i n t e r v a l   ( m s ) = feY00  ( 00y) 
 
         O n U p d a t e = 000feBf
 
     
 
     
 
 
 
 M e t r i c s = MOn
 
     P o s i t i o n   & &   S i z e = MOn  & &   000
 
         A u t o S i z e = Rte
 
     R o t a t e = V
 
         R o t a t e   A n g l e = Vn0҉^
 
         R o t a t e   C e n t e r   X = X   ^j0k0V
 
         R o t a t e   C e n t e r   Y = Y   ^j0k0V
 
         C e n t e r   P o i n t = -N_pn0^j
 
     O p a c i t y   ( % ) = 
Nf^  ( % ) 
 
     A l i g n = teR
 
         M a r g i n s = YO}v
 
         P a d d i n g = Qn0YO}v
 
     C o n s t r a i n t s = 0006RP
 
         M a x W i d t h =  g'YE^
 
         M a x H e i g h t =  g'YؚU0
 
         M i n W i d t h =  g\E^
 
         M i n H e i g h t =  g\ؚU0
 
 
 
 S h a p e = b_r
 
     C o r n e r = ҉
 
         R o u n d n e s s   H o r z = *jeTn08N0
 
         R o u n d n e s s   V e r t = &~eTn08N0
 
         C o r n e r s = ҉
 
         T o p L e f t = ]
N
 
         T o p R i g h t = S
N
 
         B o t t o m L e f t = ]N
 
         B o t t o m R i g h t = SN
 
         S t y l e = 0000
 
         C o r n e r T y p e L i s t = Qb_, Qb_, QtPk08N0, ckeb_}
 
     B o r d e r = XLu
 
         B o r d e r S t y l e L i s t = [}, p}, p, 4x}p}, p}h02 p
 
     H i g h l i g h t = 7_
 
         G l a s s   S t y l e = 000
 
         C u r v a t u r e = ~nfs
 
         H o r i z o n = 4ls^^
 
         S h i n e = IQl
 
         T o n e = 000000  
 
 
 
 F i l l   C o l o r = WX0d0v0W0r
 
     B a c k g r o u n d   F i l l = ̀ofWX0d0v0W0
 
     F o r e g r o u n d   F i l l = MRofWX0d0v0W0
 
     F i l l   i n   t h e   w a y = WX0d0v0W0
 
     A l l o w   C l i p p e d = 000001S
 
 
 
     B a c k g r o u n d = ̀of
 
         G r a d i e n t = 0000000
 
             S t a r t C o l o r = Yr
 
             S t o p C o l o r = B}Nr
 
             G r a d i e n t S t y l e L i s t = }b_, >e\
 
             G r a d i e n t D i r e c t i o n L i s t = WveT, 4ls^eT, [҉}MR, [҉}_
 
         T e x t u r e = 00000
 
             W r a p M o d e = 000000
 
             T e x t u r e   W a r p M o d e = 8O.~0000
 
             T e x t u r e W r a p M o d e L i s t = &Ny00, X   k0SW0f0&Ny00, Y   k0SW0f0&Ny00, X Y   k0SW0f0&Ny00, bW0QW0
 
         F i l l = W00
 
         F r a m e = 0000
 
         L i n e P e n = [F{
 
         F i l l B r u s h = WX0d0v0W0000
 
         P i e   F i l l = Vhn0WX0d0v0W0
 
             L i n e S i z e = }n0*YU0
 
             L i n e C a p = }n0+gz
 
             L i n e J o i n = }n0P}T
 
             L i n e S t y l e = }n00000
 
             C a p L i s t = v}, f}
 
             J o i n L i s t = ҉r, Q'_r, e҉
 
             D a s h L i s t = [}, p}, p, 4x}p}, p}h02 p
 
 
 
 E f f e c t = Rg
 
     T e x t   S h a d o w = 0000n0pq_
 
     S h a d o w = pq_
 
         D i s t a n c e = ݍ
 
     R e f l e c t i o n = S\
 
         L e n g t h   ( % ) = wU0  ( % ) 
 
     G l o w = zvIQ
 
     B l u r = |0K0W0
 
             
 
 A n i m a t e = 0000000
 
     S w i t c h   A n i m a t i o n = R0fH0
 
         S w i t c h   E f f e c t = Rg0R0fH0
 
         D y n a m i c   E f f e c t = RvRg
 
         E f f e c t   O c c a s i o n = Rgn0zvu{@b
 
         0 . O n   A n i m a t i o n   I n = 0 . 0000000n0YBf
 
         1 . O n   A n i m a t i o n   O u t = 1 . 0000000n0B}NBf
 
         2 . O n   A n i m a t i o n   I n   a n d   O u t = 2 . 0000000Yh0B}NBf
 
         D y n a m i c E f f e c t L i s t = 0 . j0W0, 1 . iddR  1 
P, 2 . iddR  2 
P, 3 . iddR  3 
P, 4 . iddR  4 
P, 5 . iddR  0 . 8 
P, 6 . iddR  5 
P, 7 . iddRnp, 8 . >_R'`, 9 . _ , 1 0 . 9_V
 
         A n i m a t i o n E f f e c t s L i s t = 0 . 0000, 1 . 000000, 2 . 000000/ 000, 3 . ]k000000, 4 . Sk000000, 5 . 
Nk000000, 6 . Nk000000, 7 . 000000000, 8 . 
Nk0V, 9 . Nk0V, 1 0 . ]k0V, 1 1 . Sk0V, 1 2 . 000000, 1 3 . 4ls^0000, 1 4 . Wv0000, 1 5 . 4ls^k0X'Y, 1 6 . Wvk0X'Y, 1 7 . ]SS, 1 8 . 
NNS, 1 9 . cQ, 2 0 . 000000, 2 1 . 0000000_k000, 2 2 . 0000000, 2 3 . b'Y0000, 2 4 . 0000]k0O0, 2 5 . 0000Sk0O0, 2 6 . 0000
Nk0O0, 2 7 . 0000Nk0O0
 
 
 
 F u n c t i o n s = 0000
 
     O n C l i c k = 00000000
 
     O n D b l C l i c k = 0000000
 
     O n C h a n g e = $Pn0	YfBf
 
     O n F i n i s h = [NBf
 
     O n M o u s e D o w n = 000bNn0
 
     O n M o u s e M o v e = 000yRBf
 
     O n M o u s e U p = 000>eBf
 
     O n M o u s e W h e e l = 0000000n000000Bf
     O n M o u s e W h e e l U p = 0000000n0
N00000
     O n M o u s e W h e e l D o w n = 0000000n0N00000
     O n M o u s e E n t e r = 0000000Bf
 
     O n M o u s e L e a v e = 000L0▌0_0Bf
 
     O n K e y D o w n = 00L0bNU00_0Bf
 
     O n K e y U p = 000>eW0_0Bf
 
     O n E n t e r F o c u s = 00000L0B00Bf
 
     O n K i l l F o c u s = 0000001Yc0_0Bf
 
     O n D r a g O v e r = 0000d\Og0000yRW0_0Bf
 
     O n D r a g D r o p = 00000000U00_0Bf
 
     O n L o a d = 0~00_0Bf
 
     O n S h o w = h:yU00_0Bf
 
     O n H i d e = ^h:yk0W0_0Bf
 
     O n E n t e r = 000L0͑j0c0_0Bf
 
     O n L e a v e = 000L0▌0_0Bf
 
     O n R e s i z e = b'Y.~\Bf
 
     O n W i d g e t D e a c t i v a t e = 000000L00000001Yc0_0Bf
 
     O n A p p D e a c t i v a t e = 00000L00000001Yc0_0Bf
 
     O n M o v e = yRBf
 
     O n C l o s e = X000_0Bf
 
     O n P o p u p M e n u = 0000000000h:yBf
 
     
 
 A p p   D e a c t i v a t e = 00000^00000
 
 W i d g e t   W i n d o w   D e a c t i v a t e = 000000  00000^00000
 
 R e s i z e   W i d g e t   W i n d o w = 000000  00000n0b'Y.~\
 
 M e n u   P o p u p = 0000000000
 
 
 
 ; - - - - - - - - - - S e l e c t   c o l o r - - - - - - - - 
 
 S e l e c t   c o l o r = 0000xb
 
 O K = O K 
 
 C a n c e l = 00000
 
 R e d = R 
 
 G r e e n = G 
 
 B l u e = B 
 
 A l p h a = 0000
 
 
 
 
 
 ; - - - - - - - - - - - - - - 0000000- - - - - - - - - - - - - - - 
 
 w i d g e t = 000000
 
 C l o s e B o x = " X00"   000
 
 M e n u s = 0000
 
 W i d g e t   A t t r i b u t e s = 000000n0^\'`
 
 D e f a u l t   I m a g e = 00000;uP
 
 W i d g e t   I c o n = 0000000000
 
 A d d   S i d e s = 0000R
 
 f r o n t = ckb
 
 A u t h o r   N a m e = \O
T
 
 A u t h o r   L i n k = \O000
 
 P o r t A u t h o r   N a m e = P o r t \O
T
 
 P o r t A u t h o r   L i n k = P o r t \O000
 
 C a t e g o r y = 0000
 
 S c r i p t   L a n g = 00000 
 
 D e s c r i p t i o n = f
 
 U p d a t e   L o g = fe00
 
 P r e v i e w   i m a g e   ( j p g ) = 0000n000000  ( j p g ) 
 
 A u t o m a t i c a l l y   g e n e r a t e d = Rub
 
 I m p o r t   i m a g e = 0000n000000
 
 B r i n g   t o   & F r o n t = MRbk0yR( & F ) 
 
 S e n d   t o   & B a c k = ̀bk00( & B ) 
 
 & R e n a m e = 0000( & R ) 
 
 & C l o n e   O b j e c t = 000000n0( & C ) 
 
 & A d d   M e n u I t e m = 0000vk0R( & A ) 
 
 A d d   & S u b   M e n u I t e m = 000000vk0R( & S ) 
 
 & D e l e t e   M e n u I t e m = 0000v0JRd( & D ) 
 
 M o v e   & U p = 
Nk0yR( & U ) 
 
 M o v e   & D o w n = Nk0yR( & D ) 
 
 A d d   M e n u I t e m = 0000vk0R
 
 A d d   S u b   M e n u I t e m = 000000vk0R
 
 D e l e t e   M e n u I t e m = 0000v0JRd
 
 M o v e   U p = 
Nk0yR
 
 M o v e   D o w n = Nk0yR
 
 
 
 ; - - - - - - - - - - - - - x- - - - - - - - - - - - 
 
 S a v e   c h a n g e s ? = 	Yf0OX[W0~0Y0K0? 
 
 
 
 ; - - - - - - - - - - - - - 0000Nn0R- - - - - - - - - - - - 
 
 A u t o S a v e = ROX[
 
 D e s i g n e r   b a c k g o u n d = 0000̀of
 
 
 
 ; - - - - - - - - - - - - - C r e a t e   a   n e w   w i d g e t - - - - - - - - - - - - - - - 
 
 T e m p l a t e   P a t h = 000000n000
 
 C r e a t e   a   n e w   w i d g e t = e0000000\Ob
 
 W i d g e t   D i s p l a y   n a m e = 000000h:y
T
 
 W i d g e t   f o l d e r   n a m e = 0000000000
T
 
 S e l e c t = xb
 
 C h o o s e   a   t e m p l a t e   f o r   y o u r   w i d g e t = 000000K000000000xb
 
 B l a n k = zz
 
 F l i p = 0000
 
 T a b = 00
 
 V o l u m e = ϑ
 
 W e a t h e r = )Yl
 
 D r a g D r o p = 00000000
 
 O K = O K 
 
 C a n c e l = 00000
 
 
 
 
 
 
 
 ; - - - - - - - - - - ]0n0N- - - - - - - - - - - - - - - - - - - - - - - - 
 
 T a h o m a = T a h o m a 
 
 d e f a u l t f o n t s i z e = 8 
 
 L a n g N a m e = e,g
 
 X W i d g e t = X W i d g e t 
 
 
 
 
 
 ; - - - - - - - - - - - - - - - - - - - - - 
 
 S h o w   G u i d e r L i n e = 0000}0h:y
 
 A n g l e = ҉^
 
 R o t a t e C e n t e r = Vn0-N_
 
 S h o w H i n t = 0000h:y
 
 S h a d o w   E n a b l e d = pq_0	gR
 
 S e l e c t   c o l o r . . . = r0xb. . . 
 
 R e f l e c t i o n   E n a b l e d = S\0	gR
 
 C o l o r i z a t i o n   E n a b l e d = r܈ck0	gR
 
 I c o n   i m a g e = 0000  0000
 
 C h a n g e   i m a g e . . . = ;uP0	Yf. . . 
 
 F a m i l y = 0000  0000
 
 S t a r t O p a c i t y = YBfn0
Nf^
 
 S t o p O p a c i t y = B}NBfn0
Nf^
 
 T e x t u r e   W r a p M o d e = 00000n0000
 
 A l i g n m e n t = MnteR
 
 h A l i g n = 4ls^eTk0teR
 
 v A l i g n = WveTk0teR
 
 C l i c k i n g   m o d e = 0000  000
 
 D o u b l e   C l i c k = 0000000
 
 S i n g l e   C l i c k = 00000000
 
 S h o r t c u t   T y p e = 0000000n0.z^
 
 D i s k   n a m e = 0000
T
 
 B r o w s e . . . = Sgq. . . 
 
 F i l e   P a t h = 0000n000
 
 P a r a m e t e r s = 00000
 
 E x e c u t e   A s = [Lel
 
 S h o r t c u t T y p e L i s t = c[0000n000000000O0, xbU00_000000O0, c[U00_000000O0, " 00  000000" 0O0, " 00  000000"   0O0, " 00{"   0000O0, " 00  000000"   0000O0, " 000000  000"   0000O0, " J0lk0eQ0"   0000O0, "  gяO(uW0_0ef"   0000O0, " 0000"   0000O0, " 0000"   0000O0, " 0"   0000O0, " 000000"   0O0, "  NBf0000"   0O0, " 00000n0Rh0JRd"   0O0, " ;ubn000000"   0O0, " 00000h0F A X "   0O0, " 0000000n000000"   0O0, " 00000h0000n000000"   0O0, " 0000n000000"   0O0, " eN/ Bf;Rn000000"   0O0, " n00000"   0O0, " 00000`1X"   0O0, " 0000000"   000000O0
 
 E x e c u t e T y p e = ^h:y, h:y,  g\S,  g'YS
 
 S h o w   A l l = Y0y0f0h:y
 
 A d d = R
 
 L a b e l = 000
 
 S h o r t c u t = 0000000
 
 U n c h e c k   W i d g e t s   t o   d i s a b l e   t h e m = 000000n000000YY0h0!qRS
 
 C l i c k   C l o s e B o x   o f   W i d g e t s   t o   d e l e t e   t h e m = JRdY00MRk0  " X00"   0bW0~0Y0
 
 E n a b l e = 	gR
 
 D i s a b l e = !qR
 
 D o n e = [N
 
 S c r i p t i n g   c o d e . . . = 00000000
 
 s c r i p t i n g   c o d e   f o r   t h e   e v e n t = S0n00000n000000000
 
 D u p l i c a t e   N a m e . = ͑Y00
TMR
 
 A u t o H i d e   w h e n   v a l u e   i s   0 = $P  " 0 "   g0Rvk0^h:y
 
 T r i m m i n g = eW[n0R0p0
 
 P B a r S t y l e L i s t = WX0d0v0W0r0O(u, Y0y0f0WX0d0v0Y0, 0000000  G I F   0O(u
 
 W r a p M o d e : = 8O.~000
 
 A n i m a t e d   c h a n g e s = 0000000n0	Yf
 
 S e l e c t   F o l d e r . . . = 00000xb. . . 
 
 & E d i t   w i d g e t . . . = 0000000}Ɩ( & E ) 
 
 P l e a s e   i n p u t   c a p t i o n = QW00eQR
 
 P l e a s e   w a i t i n g . . . = J0_a0O0`0U0D0. . . 
 
 T h e m e s = 000
 
 M a n a g e   T h e m e s . . . = 000n0{t
 
 N e w   T h e m e = e000
 
 D e l e t e   T h e m e = 0000JRd
 
 R u n n i n g   W i d g e t s = <zP-Nn0000000
 
 I n s t a l l e d   W i d g e t s = 000000n000000
 
 C e n t e r   X = -N_  X   ^j
 
 C e n t e r   Y = -N_  Y   ^j
 
 W i d g e t   n a m e = 000000
T
 
 ( e n g l i s h   w o r d s   o r   n u m b e r s ) = ( XS0~0_0o0peW[) 
 
 a l r e a d y   e x i s t s   w i d g e t , P l e a s e   s e l e c t   a n o t h e r   w i d g e t   f o l d e r . = ek0000000L0X[(WW0~0Y00%Rn000000xbW0f0O0`0U0D0
 
 S e t t i n g s = -[
 
 W i d g e t   N a m e   ( E n g l i s h   w o r d s   o r   N u m b e r s ) = 000000
T  ( XS~0_0o0peW[) 
 
 I m p o r t   P r e v i e w   I m a g e = 00000;uP000000
 
 I m p o r t   D e f a u l t   I m a g e = 00000;uP000000
 
 I m p o r t   I c o n   I m a g e = 0000;uP000000
 
 S a v e   a n d   R u n = OX[W0f0[L
 
 & D e l e t e   C o r e = 000JRd( & D ) 
 
 D e f a u l t T h e m e = 00000000
 
 O n D r a g E n t e r = 0000d\Og0000yRW0_0Bf
 
 O n D r a g L e a v e = 000L00000W0▌0_0Bf
 
 O n D r a g E n d = 0000L0[NW0_0Bf
 
 O n E x i t A p p = 000000B}NW0_0Bf
 
 S a v e   a n d   R u n   i n   X W i d g e t = OX[W0f0  X W i d g e t   Qg0wR
 
 W i d g e t   D e b u g   h a s   S h u t D o w n = 000000n000000B}N
 
 S t a r t   W i d g e t = 0000000Y
 
 W i d g e t   I n i t i n g . . . = 000000RgS-N. . . 
 
 W i d g e t   L o a d e d = 000000000n
 
 W i d g e t   H i d e = 0000000Y0
 
 W i d g e t   S h o w = 0000000h:y
 
 M o u s e   L e a v e   W i d g e t   W i n d o w = 000000000000000L0▌0_0Bf
 
 M o u s e   E n t e r   W i d g e t   W i n d o w = 00000000000n00000000Bf
 
 W i d g e t   M o v e d = 000000yR
 
 W i d g e t   i s   C l o s i n g . . . = 0000000X0f0D0~0Y0. . . 
 
 W i d g e t   i s   A n i m a t e   C l o s i n g . . . = 00000000X0f0D0~0Y0. . . 
 
 C r e a t e   & W i d g e t   a s   T e m p l a t e = 000000n00000000\Ob( & W ) 
 
 D r o p   H e r e = S0S0k00000
 
 P l e a s e   S e l e c t   S h o r t c u t   P a t h . = 0000000n0000xb
 
 C l e a r   I c o n = 00000000
 
 C h a n g e   I c o n . . . = 00000	Yf. . . 
 
 C o r e   S e t t i n g = 00n0-[
 
 S e l e c t   F o l d e r . . . = 00000xb. . . 
 
 S e l e c t   & F i l e = 00000xb( & F ) 
 
 S e l e c t   F & o l d e r = 00000xb( & O ) 
 
 & M y   C o m p u t e r = 00  000000( & M ) 
 
 M y   & D o c u m e n t = 00  000000( & D ) 
 
 R e c y c l e B i n = 00{
 
 C o n t r o l P a n e l = 000000  000
 
 D e s k t o p = 000000
 
 S h u t d o w n   D i a l o g = 0000000  00000
 
 U s e   4   s i n g l e   I m a g e = 4   d0n0XS N;uP0O(u
 
 U s e   U P / H o t / D o w n   C o m b   I m a g e = 8^/ 0000/ bN  k0  3   d0n0;uP0O(u
 
 U s e   U P / D o w n / H o t   C o m b   I m a g e = 8^/ bN/ 0000  k0  3   d0n0;uP0O(u
 
 U s e   U P / H o t / D o w n / D i s a b l e d   C o m b   I m a g e = 8^/ 0000/ bN/ !qRBf  k0  4   d0n0;uP0O(u
 
 F l i p   t h e   w i d g e t = 0000000S
 
 D e l e t e   o b j e c t = 0000000JRd
 
 R i g h t C l i c k   t h e   i c o n   t o   s t a r t   A d d i n g   o r   m a n a g i n g   y o u r   w i d g e t s . = 0000n0S0000K00000000n0R0{tj0i00YW0~0Y0
 
 T a g s   s e p a r a t e d   b y   c o m m a s   " , " = 00o0000  " , "   g0:SR0~0Y0
 
 S e t   t h e   M u t e   v a l u e :   " T r u e "   o r   " F a l s e " = 0000n0-[$P:   " T r u e "   ~0_0o0  " F a l s e " 
 
 S e t   t h e   V o l u m e   v a l u e :   0 - 1 0 0 = ϑn0-[$P:   0 - 1 0 0 
 
 U p   t h e   V o l u m e   v a l u e :   0 - 1 0 0 = ϑ000n0-[$P:   0 - 1 0 0 
 
 D o w n   t h e   V o l u m e   v a l u e :   0 - 1 0 0 = ϑ000n0-[$P:   0 - 1 0 0 
 
 S e t   t h e   M u t e   t o   r e v e r s e   v a l u e = 0000n0$P0k0000
 
 U p d a t e   w e a t h e r   d a t a = la0000fe
 
 O p e n   S e a r c h C i t y   W i n d o w = ^i"}000000O0
 
 S e t   Z i p e C o d e   t o   o t h e r   c i t y = OjuS0%Rn0^k0000
 
 O p e n   w e a t h e r   w e b   p a g e = la`1Xn00000000O0
 
 R e f r e s h = fe
 
 U p d a t e   a n d   r e f r e s h   d a t a = 000n0000000h0fe
 
 S e t   t h e   U R L   v a l u e = U R L   $P0000
 
 S e t   t h e   R e g E x p   v a l u e = ckhs$P0000
 
 S e t   U s e   t h e   U T F 8   e n c o d e = U T F 8   000000O(u
 
 S e t   n o t   U s e   t h e   U T F 8   e n c o d e = U T F 8   00000o0O(uW0j0D0
 
 S e t   t h e   U T F 8   e n c o d e   t o   r e v e r s e   v a l u e = U T F 8   00000n04XTo000000
 
 1   o f   w e a t h e r   t e x t = ]0n0en0)Yl
 
 2   o f   w e a t h e r   t e x t = 2   en0)Yl
 
 3   o f   w e a t h e r   t e x t = 3   en0)Yl
 
 4   o f   w e a t h e r   t e x t = 4   en0)Yl
 
 5   o f   w e a t h e r   t e x t = 5   en0)Yl
 
 6   o f   w e a t h e r   t e x t = 6   en0)Yl
 
 C l e a r   h i s t o r y = e\tk0000
 
 E m p t y = zz
 
 F u l l = 00
 
 C l i c k   t o   c h a n g e   i c o n . . . = 0000g00000	Yf. . . 
 
 O p e n   t h e   e m a i l   a c c o u n t   s e t t i n g   w i n d o w = E - 00000000-[000000O0
 
 O p e n   t h e   g m a i l   a c c o u n t   s e t t i n g   w i n d o w = G m a i l   00000-[000000O0
 
 O p e n   f o l d e r . . . = 00000O0. . . 
 
 N u m b e r I m a g e   S e t t i n g = ;uPjuSn0-[
 
 O S   U p T i m e   o f   c h i n e s e = 0000<zPBf( -NV) 
 
 C r e a t e   I m a g e   L i s t = 00000000000
 
 T o o l t i p   f o r m a t = 000000f_
 
 R u n   c o m m a n d   o r   o p e n   f i l e n a m e / f o l d e r = 0000n0[L0~0_0o00000/ 00000O0
 
 O p e n   t h e   T a s k   M a n a g e   o f   S y s t e m = 0000n0000{t0O0
 
 O p e n   t h e   T i m e D a t e   S e t t i n g   o f   S y s t e m = 0000n0Bf-[0O0
 
 C l o s e   w i d g e t   w i t h   a n i m a t i o n = 0000000  0000000X00
 
 C l o s e   w i d g e t = 0000000X00
 
 S t o p   c h a n g e   p h o t o = 000n0	Yf0\Pbk
 
 O p e n   t h e   p h o t o   a l b u m e   F o l d e r = 0000000  00000O0
 
 O p e n   c u r r e n t   p h o t o   f i l e = s(Wn000000000O0
 
 O p e n   a   s e l e c t   f o l d e r   d i a l o g   t o   c h a n g e   f o l d e r   p a t h = 000000n0	Yf000000O0
 
 R e f r e s h   f i l e   l i s t   o f   p h o t o   a l b u m e = 0000000n00000 N0fe
 
 S t a r t   c h a n g e   p h o t o = 000n0	Yf0Y
 
 C h a n g e   t o   n e x t   p h o t o = !kn0000k0	Yf
 
 C h a n g e   t o   P r e v   p h o t o = MRn0000k0	Yf
 
 S e t   c u r r e n t   p h o t o   a s   w a l l p a p e r = s(Wn00000X}k0-[
 
 O p e n   s e t t i n g   w i n d o w = -[000000O0
 
 P h o t o A l b u m   S e t t i n g = 0000000n0-[
 
 O p e n   E m a i l   W e b p a g e   U R L   o r   M a i l   C l i e n t = E - 00000000000~0_0o0000000000g0O0
 
 O p e n   G M a i l   W e b p a g e   o r   e m a i l   c l i e n t = G M a i l   00000000~0_0o0000000000g0O0
 
 M o r e . . . = fk0. . . 
 
 D e l e t e   w i d g e t = 0000000JRd
 
 S e l e c t   o r   C r e a t e   f o l d e r   f o r   W i d g e t . . . = 00000000000xb0~0_0o0\Ob
 
 P l e a s e   s e l e c t   o r   c r e a t e   f o l d e r   f o r   w i d g e t . = 000000n000000xb0~0_0o0\ObW0f0O0`0U0D0
 
 W i d g e t   f o l d e r   p a t h = 0000000000n000
 
 I t e m s = v
 
 O p e n   d i s k   s e t t i n g   w i n d o w = 0000-[000000O0
 
 O p e n   a   d i a l o g   t o   c h a n g e   d i s k   n a m e = 0000
T	Yf000000O0
 
 D i s k   S e t t i n g = 0000-[
 
 E j e c t   t h e   d i s k   w h e n   i t   i s   U S B   o r   C D R O M = U S B   ~0_0o0  C D R O M   n0[hQj0S0YW0
 
 E j e c t   t h e   d i s k   w h e n   i t   i s   U S B   o r   C D R O M , N o   h i n t   b a l l o o n = U S B   ~0_0o0  C D R O M   n0[hQj0S0YW0( 000000j0W0) 
 
 S e l e c t   f i l e = 00000xb
 
 S e l e c t   F o l d e r = 00000xb
 
 S e l e c t   i m a g e   f i l e = 000000000xb
 
 M o d i f y = 	Yf
 
 R e f r e s h   P r e v i e w = 000000fe
 
 A u t o   R e f r e s h   P r e v i e w = 000000Rfe
 
 A u t o   S e t   W a l l p a p e r   o f   T h e m e = 000n0X}0R-[
 
 V i e w   l a r g e   p i c t u r e = ]'Yj0;uP0h:y
 
 O p e n   T h e m e   F o l d e r = 00000000O0
 
 W i d g e t ( s ) = 000000
 
 D e l e t e   T h e m e   " = 0000JRd  " 
 
 S e l e c t   W a l l p a p e r . . . = X}0xb. . . 
 
 S a v e   A s . . . = 
TMR0NQ0f0OX[. . . 
 
 A u t o   H i d e   D e s k t o p   I c o n s   W h e n   S t a r t s = wRBf000000000000Rvk0Y0
 
 D o u b l e C l i c k   D e s k t o p   t o   H i d e / S h o w   D e s k t o p   I c o n s = 000000n00000000g000000h:y  /   Y0
 
 R e n a m e = 0000
 
 d e f a u l t = 00000
 
 M o d i f y   T h e m e = 0000}Ɩ
 
 T h e m e   N a m e = 000
T
 
 P l e a s e   I n p u t   T h e m e   N a m e . = 000n0
TMR0eQR
 
 U n k n o w n = 
Nf
 
 R e N a m e   f o l d e r   f a i l e d = 0000n00000k01YWe
 
 S e c o n d ( s ) = y
 
 M i n u t e ( s ) = R
 
 H o u r ( s ) = Bf
 
 D a y ( s ) = e
 
 M S e c o n d ( s ) = 00y
 
 P a c k a g e   T h e m e = 000n000000
 
 P a c k a g e = 00000
 
 & P a c k a g e = 00000( & P ) 
 
 P a c k a g e   a n d   p u b l i s h = 00000h0lQ
 
 F i l e   N a m e = 0000
T
 
 I n c l u d e   W i d g e t s = +T0_0D0000000
 
 I n c l u d e   W a l l P a p e r = +T0_0D0X}
 
 P l e a s e   I n p u t   F i l e   N a m e   o f   T h e m e . = 000n00000
T0eQR
 
 F o l d e r   n o t   E x i s t s = 0000L0X[(WW0~0[00
 
 % s   i s   r u n n i n g . = % s   o0<zP-Ng0Y0
 
 U n C o m p r e s s   w i d g e t   p a c k a g e   f a i l e d . = 000000  00000n0U\k01YWe
 
 U n C o m p r e s s   t h e m e   p a c k a g e   f a i l e d . = 000  00000n0U\k01YWe
 
 R e p l a c e   E x i s t s   W i d g e t ? = eX[n0000000h0nM0cH0~0Y0K0? 
 
 R e p l a c e   E x i s t s   T h e m e ? = eX[n0000h0nM0cH0~0Y0K0? 
 
 H i d e   T r a y   I c o n   o f   X W i d g e t = X W i d g e t   n000000000Y0
 
 S e a r c h   W i d g e t = 000000i"}
 
 & A u t o   H i d e   o n   E d g e = Rvk0^h:y( & A ) 
 
 A u t o   H i d e   o n   E d g e = ;ubzg0R^h:y
 
 S c r e e n   L e f t   E d g e = ;ubn0]z
 
 S c r e e n   R i g h t   E d g e = ;ubn0Sz
 
 S c r e e n   T o p   E d g e = ;ubn0
N
 
 S c r e e n   B o t t o m   E d g e = ;ubn0N
 
 A l l   o f   E d g e s = Y0y0f0n0zb
 
 R e m a i n i n g   S i z e = 0000Oc
 
 M o u s e I n   R e s p o n s e   D e l a y ( S e c ) = 000n0_T{E^  ( y) 
 
 C l o s e   D i s p l a y   M o n i t o r = 000000  00000X00
 
 L o c k   W o r k S t a t i o n   S c r e e n = 000000000;ub0V[
 
 
 
 S h u t d o w n   S y s t e m = 0000n00000000
 
 R e s t a r t   S y s t e m = 0000n0QwR
 
 L o g o u t   S y s t e m = 0000n000000
 
 S l e e p   S y s t e m = 0000n00000
 
 S h u t d o w n   S y s t e m   N o C o n f i r m = 0000n00000000( xj0W0) 
 
 R e s t a r t   S y s t e m   N o C o n f i r m = 0000n0QwR( xj0W0) 
 
 L o g o u t   S y s t e m   N o C o n f i r m = 0000n000000( xj0W0) 
 
 S l e e p   S y s t e m   N o C o n f i r m = 0000n00000( xj0W0) 
 
 
 
 T e x t   C o n t r a s t = eW[rn0000000( 0 - 1 2 ) 
 
 
 
 ; - - - - - - - - - - X W i d g e t   G a l l e r y - - - - - - - - - - - - - - - - - - - - - - - - 
 
 X W i d g e t   G a l l e r y = X W i d g e t   00000
 
 C o n n e c t i n g   s e r v e r . . . = 000k0c}W0f0D0~0Y0. . . 
 
 D o w n l o a d   s u c c e e d , I n s t a l l i n g = 000000[N, 000000-N
 
 D o w n l o a d i n g = 000000-N
 
 & M o r e   W i d g e t s . . . = fk0YO0n0000000( & M ) 
 
 
 
 M i s s i n g   f i l e s , P l e a s e   t r y   t o   r e i n s t a l l . = 000001YD0~0W0_00Q000000W0f0O0`0U0D0
 
 F i l e   n o t   f o u n d = 0000L0d0K00~0[00
 
 
 
 I t e m   t i t l e   1   o f   R S S = R S S   v0000  1 
 
 I t e m   t i t l e   2   o f   R S S = R S S   v0000  2 
 
 I t e m   t i t l e   3   o f   R S S = R S S   v0000  3 
 
 I t e m   t i t l e   4   o f   R S S = R S S   v0000  4 
 
 I t e m   t i t l e   5   o f   R S S = R S S   v0000  5 
 
 
 
 I t e m   l i n k   1   o f   R S S = R S S   v000  1 
 
 I t e m   l i n k   2   o f   R S S = R S S   v000  2 
 
 I t e m   l i n k   3   o f   R S S = R S S   v000  3 
 
 I t e m   l i n k   4   o f   R S S = R S S   v000  4 
 
 I t e m   l i n k   5   o f   R S S = R S S   v000  5 
 
 
 
 I t e m   d e s c r i p t i o n   1   o f   R S S = R S S   vn0f  1 
 
 I t e m   d e s c r i p t i o n   2   o f   R S S = R S S   vn0f  2 
 
 I t e m   d e s c r i p t i o n   3   o f   R S S = R S S   vn0f  3 
 
 I t e m   d e s c r i p t i o n   4   o f   R S S = R S S   vn0f  4 
 
 I t e m   d e s c r i p t i o n   5   o f   R S S = R S S   vn0f  5 
 
 
 
 I t e m   p u b D a t e   1   o f   R S S = R S S   lQe  1 
 
 I t e m   p u b D a t e   2   o f   R S S = R S S   lQe  2 
 
 I t e m   p u b D a t e   3   o f   R S S = R S S   lQe  3 
 
 I t e m   p u b D a t e   4   o f   R S S = R S S   lQe  4 
 
 I t e m   p u b D a t e   5   o f   R S S = R S S   lQe  5 
 
 
 
 I t e m   a u t h o r   1   o f   R S S = R S S   vW  1 
 
 I t e m   a u t h o r   2   o f   R S S = R S S   vW  2 
 
 I t e m   a u t h o r   3   o f   R S S = R S S   vW  3 
 
 I t e m   a u t h o r   4   o f   R S S = R S S   vW  4 
 
 I t e m   a u t h o r   5   o f   R S S = R S S   vW  5 
 
 
 
 R S S   t i t l e = R S S   0000
 
 R S S   l i n k = R S S   000
 
 R S S   d e s c r i p t i o n = R S S   f
 
 R S S   l a s t B u i l d D a t e = R S S    gB}feeBf
 
 
 
 R S S   P a g e   C o u n t = R S S   000pe
 
 R S S   P a g e   I n d e x = R S S   000000000
 
 R S S   S e t t i n g = R S S   -[
 
 R S S   U R L = R S S   n0U R L 
 
 R S S C o r e = R S S   00
 
 R S S   N e x t   P a g e = R S S   !kn0000
 
 R S S   P r e v   P a g e = R S S   MRn0000
 
 S e t   t h e   P a g e   I n d e x   1 = 000000000  1   k0000
 
 S e t   t h e   P a g e   I n d e x   2 = 000000000  2   k0000
 
 S e t   t h e   P a g e   I n d e x   3 = 000000000  3   k0000
 
 O p e n   t h e   l i n k   o f   I n d e x   1 = 000000  1   n00000O0
 
 O p e n   t h e   l i n k   o f   I n d e x   2 = 000000  2   n00000O0
 
 O p e n   t h e   l i n k   o f   I n d e x   3 = 000000  3   n00000O0
 
 
 
 S e t   t h e   i t e m C o u n t   o f   e v e r y   p a g e = Y0y0f0n0000n0vpe0000
 
 I t e m   C o u n t   I n   P a g e = 000Qn0vpe
 
 I t e m C o u n t   E v e r y   P a g e = hQ000n0vpe
 
 F i l t   H T M L   T a g s = H T M L   00000000Qt
 
 R S S   U R L = U R L   R S S 
 
 U p d a t e   R S S   I n t e r v a l   ( M i n u t e ) = R S S   n0fe( R) 
 
 
 
 H o v e r F o n t = 0000000Bfn00000
 
 
 
 T i m e r C o r e = 000000
 
 
 
 E n a b l e d   C l o s e B o x = " X00"   00000	gR
 
 P N G   A n i m a t i o n = P N G   0000000
 
 p n g A n i m a t e = P N G   000
 
 S t a r t   A n i m a t i o n = 0000000Y
 
 F r a m e   C o u n t = 0000pe
 
 F r a m e   I n d e x = 0000000000
 
 I n t e r v a l ( M S ) =   ( 00y) 
 
 L o o p   C o u n t = p~0ԏW0pe
 
 I n v e r s e = 
 
 I n v e r s e   O n F i n i s h =  g_k0TW0_00
 
 H i d e   O n F i n i s h =  g_k0TW0_00Y0
 
 D i r e c t i o n = eT
 
 S i n g l e   P N G   s e r i a l   i m a g e = XS N  P N G   n0#}000
 
 M u l t i p l e   s e r i a l   P N G   i m a g e s = pen0#}  P N G   000
 
 P N G   s i n g l e   R o t a t e = XS N  P N G   n0V000
 
 R o t a t e A n g l e   s t e p = V҉^n00000
 
 P N G   F i l e L i s t = P N G   0000 N
 
 I m p o r t   P N G   I m a g e   F i l e s . . . = P N G   b__0000n000000. . . 
 
 
 
 W i n d o w   T y p e = 00000n0.z^
 
 S w i m = 0000000
 
 S w i m   K e e p   o n   S c r e e n = 0000000( ;ubQk0Oc) 
 
 O n S w i m T o L e f t = ]k00000000
 
 O n S w i m T o R i g h t = Sk00000000
 
 
 
 
 
 C o m b o   I m a g e s   t o   L i s t = P N G   ;uP000 N
 
 C l i p   I m a g e L i s t = 0000;uP N
 
 s e l e c t   i m a g e . . . = 00000xb. . . 
 
 I m a g e s   C o u n t = 0000pe
 
 D o   C l i p   I m a g e L i s t = 0000 N00000
 
 I m a g e   T o o l = 0000000
 
 & F u n c t i o n s = _j( & F ) 
 
 & P o s i t i o n = MOn( & P ) 
 
 & x w i d g e t   M e n u = X W i d g e t   0000( & W ) 
 
 Y o u   h a v e   e n a b l e d   M o u s e T h r o u g h   o f   t h e   w i d g e t . = 000000n0000d\O0!qRk0W0~0W0_0
 
 I f   y o u   w a n t   o p e r a t e   t h e   w i d g e t   a g a i n   w i t h   m o u s e   P l e a s e   H o l d   d o w n   t h e   " C t r l "   k e y   o n   t h e   k e y b o a r d . = 000d\O0!qRk0W0_00000000d\OW0_0D04XTo0  " C t r l "   000bW0j0L00Lc0f0O0`0U0D00
 
 
 
 H o r z   a n d   V e r t , H o r z , V e r t = 4ls^h0Wv, 4ls^, Wv
 
 S i z e G r i p S t y l e L i s t = 4ls^eTh0WveT, 4ls^eT, WveT
 
 
 
 A l i g n L i s t = teRj0W0, ]
Nk0teR, S
Nk0teR, ]Nk0teR, SNk0teR, 
N, ]tP, StP, N,  g
N( 7_6R) ,  gN( 7_6R) , ]tP( 7_6R) , StP( 7_6R) , 00000, 00000( 7_6R) , hQSOn0-N.Y, Wv-N.Y, 4ls^-N.Y, ]Sk0teR( 4ls^) , 
NNk0teR( 4ls^) , b'Y( 0000) , T0[00, ]k0T0[00, Sk0T0[00
 
 
 
 L o c a t e   t h e   f i l e = 0000n04X@b
 
 H o r z   F l i p = ]SS
 
 S h o w D e s k t o p = 000000h:y
 
 & G a l l e r y . . . = 00000( & G ) . . . 
 
 
 
 O n F l i p T o B a c k = _ek0S
 
 F l i p   t o   b a c k = _ek0S
 
 O n F l i p T o F r o n t = MRek0S
 
 F l i p   t o   f r o n t = MRek0S
 
 O p e n   R S S   s e t t i n g   w i n d o w = R S S   -[000000O0
 
 R e m a i n i n g = k0Bf
 
 A u t o   B i n d i n g   C u r r e n t O b j e c t   C o r e = s(Wn0000000  00k0Rvk00000000
 
 V i s i b l e   w h e n   c u r r e n t   o b j e c t   n a m e   i n c l u d e   t e x t = s(Wn0000000
TL00000k0+T~0004XTo0SS
 
 V i s i b l e   w h e n   c u r r e n t   o b j e c t   c o r e   n a m e   i n c l u d e   t e x t = s(Wn0000000  00
TL00000k0+T~0004XTo0SS
 
 S c r i p t   A u t o C o m p l e t e = 00000n0000000000
 
 
 
 C a l c u l a t e   A l l   H D D   S i z e = Y0y0f0n000000000000{
 
 N e w   v e r s i o n   w a s   r e l e a s e d , u p d a t e   o n l i n e   n o w ? = )R(uSj0e00000L0lQU00f0D0~0Y00feW0~0Y0K0? 
 
 A u t o   C h e c k   N e w   V e r s i o n = 00000fe0Rvk0x
 
 & F e e d b a c k = 0000000( & F ) 
 
 
 
 C o n f i r m   S h u t d o w n ? = ,gS_k00000000W0~0Y0K0? 
 
 C o n f i r m   R e s t a r t ? = ,gS_k0QwRW0~0Y0K0? 
 
 C o n f i r m   L o g o u t ? = ,gS_k000000W0~0Y0K0? 
 
 C o n f i r m   S l e e p ? = ,gS_k00000rKak0yLW0~0Y0K0? 
 
 M e d i a   p l a y e r   N e x t   T r a c k = 000000000!kn00000
 
 M e d i a   p l a y e r   P r e v   T r a c k = 000000000MRn00000
 
 M e d i a   p l a y e r   S t o p = 000000000\Pbk
 
 M e d i a   p l a y e r   P l a y / P a u s e = 000000000Qu/  NBf\Pbk
 
 O p e n   S t a r t M e n u = 000000000O0
 
 I n p u t   t h e   k e y   a f t e r   e q u a l = I{Sn0_k0000eQR
 
 C r e a t e   a   s a m e   w i d g e t   o f   c u r r e n t = s(Wn0000000h0TX00n00\Ob
 
 B g   O p a c i t y ( 1 - 2 5 5 ) = ̀of
Nf^  ( 1 - 2 5 5 ) 
 
 E n a b l e d   A e r o   B l u r   ( V i s t a / W i n 7 / 8 ) = A e r o   B l u r   0	gRS  ( V i s t a / W i n 7 / 8 ) 
 
 C e l s i u s = Bdl
 
 O p e n   R a s   l i n k = R A S   0000O0  
 
 O p e n R a s L i n k = R A S   0000O0  
 
 M y   M u s i c = 000000
 
 M y   P i c t u r e s = 0000
 
 B a c k g r o u n d   O p a c i t y ( 1 - 2 5 5 ) = ̀ofn0
Nf^  ( 1 - 2 5 5 ) 
 
 S t a r t u p   s h o w   D a s h b o a r d = wRBfk000000000h:y
 
 P l a y   a   w a v   s o u n d   f i l e n a m e , e t c :   a . w a v | b . w a v = QuY00  W A V   0000,   O:   a . w a v | b . w a v 
 
 I n c l u d e   C h i l d r e n   C o n t r o l s   C o r e = P[000000000k0+T00
 
 T e x t F r a m e = 00000000
 
 
 
 B e v e l = 000
 I n n e r S h a d o w = QtPpq_
 
 
 A u t o   H i d e   S y s t e m   T a s k b a r = 0000  000000Rvk0Y0
 
 D i s a b l e   A l l   W i d g e t s   P o p u p M e n u = 000000n000000000000Y0y0f0!qR
 
 
 O p e n   t h e   C D R O M   d r i v e r   w h e n   i t   i s   C D R O M = C D R O M   00000O0
 
 C l o s e   t h e   C D R O M     d r i v e r   w h e n   i t   i s   C D R O M = C D R O M   00000X00
 
 
 
 F a d e   O n   M o u s e E n t e r W i d g e t = 0000000Bfk0000000
 
 A u t o   F a d e I n / O u t   W h e n   M o u s e   E n t e r / L e a v e   w i d g e t = 000000k0000L0͑j00/ ▌00Bf0Rvk0000000/ 000
 
 
 
 A u t o   S l i d e d   W h e n   E n t e r   W i d g e t = 0000000Bfk0R0000
 
 T e m p e r a t u r e   U n i t = )n^n0XSMO
 
 C e l c i u s = Bdl
 
 F a h r e n h i t e = l
 F a h r e n h e i t = l
 
 
 O p e n   S e t t i n g   w i n d o w = -[000000O0
 
 G o   t o   N e x t   P a g e = !kn0000x0yR
 G o   t o   P r e v   P a g e = MRn0000x0yR
 
 A d d   N e w   N o t e   a n d   G o   t o   l a s t   p a g e = e0000RW0f0 g_n0000k0yR
 A d d   N e w   N o t e   a t   f i r s t   a n d   G o   t o   f i r s t   p a g e = e0000HQ-k0RW0f0HQ-000k0yR
 
 A d d   N e w   N o t e = e0000R
 
 A d d   N e w   N o t e   a t   f i r s t = HQ-k0e0000R
 
 D e l e t e   N o t e   o f   i n d e x   1 = 000000  1   n00000JRd
 
 D e l e t e   N o t e   o f   i n d e x   2 = 000000  2   n00000JRd
 
 D e l e t e   N o t e   o f   i n d e x   3 = 000000  3   n00000JRd
 
 D e l e t e   N o t e   o f   i n d e x   1     w i t h   N O   C o n f i r m = 000000  1   n00000xj0W0g0JRd
 
 I n s e r t   N o t e   a t   i n d e x   1 , a n d   c o n t e n t   i s   " a b c " = 000000  1   k0000h0Q[  " a b c "   0R
 
 M o v e   n o t e   o f   i n d e x   a f t e r   e q u a l   t o   f i r s t = I{Sn0_0 gRn0000000k00000yR
 
 M o v e   n o t e   o f   i n d e x   a f t e r   e q u a l   t o   E n d = I{Sn0_0 g_n0000000k00000yR
 
 M o v e   u p   n o t e   o f   i n d e x   a f t e r   e q u a l = I{Sn0_0000000n00000
Nk0yR
 
 M o v e   d o w n   n o t e   o f   i n d e x   a f t e r   e q u a l = I{Sn0_0000000n00000Nk0yR
 
 D e l e t e   N o t e ? = 0000JRdW0~0Y0K0? 
 
 
 
 S i z e I m a g e   A l i g n = ;uPn00000teR
 
 N o t e L i s t C o r e   S e t t i n g = 00000n0-[
 C l i c k   S o u n d = 0000Bfn0Rg
 
 S o u n d   F i l e   ( * . w a v ) = X0000  ( * . w a v ) 
 M u l t i - S o u n d F i l e   s p l i t   w i t h   " | " ,   e t c :   a . w a v | b . w a v = pen000000O(uY004XTo0  " | "   g0:SR0~0Y00O:   a . w a v | b . w a v 
 
 D e f a u l t   I t e m C o u n t = 00000vpe
 
 S h o w   C o n t r o l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg0h:y06R_  O:   ! S h o w O b j = i m a g e 1 
 
 H i d e   C o n t r o l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg0^h:y06R_  O:   ! H i d e O b j = i m a g e 1 
 
 S h o w   o r   H i d e   C o n t r o l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg0h:y/ ^h:y06R_
 
 S l i d e d   I n   S l i d e P a n e l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg00000000k00000  00  O:   ! S l i d e P a n e l I n = s l i d e p a n e l 1 
 
 S l i d e d   O u t   S l i d e P a n e l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg00000000k00000  000  O:   ! S l i d e P a n e l O u t = s l i d e p a n e l 1 
 
 S l i d e d   I n / O u t   S l i d e P a n e l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg00000000k00000  00/ 000  O:   ! S l i d e P a n e l I n O u t = s l i d e p a n e l 1 
 
 
 
 F a d e I n   C o n t r o l   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 2 = I{Sn0_n0
TMRg000000006R_( 
TMR, y)   O:   ! F a d e I n O b j = i m a g e 1 , 0 . 2 
 
 F a d e O u t   C o n t r o l   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 2 = I{Sn0_n0
TMRg0000000006R_( 
TMR, y)   O:   ! F a d e I n O b j = i m a g e 1 , 0 . 2 
 
 F a d e I n / F a d e O u t   C o n t r o l   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 2 = I{Sn0_n0
TMRg0000000/ 00006R_( 
TMR, y)   O:   ! F a d e I n O b j = i m a g e 1 , 0 . 2 
 
 
 A n i m a t e d   c h a n g e   c o n t r o l ' s   o p a c i t y   t o   v a l u e   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 5 , 0 . 2 = I{Sn0_n0
TMRg00000000
Nf^n0	Yf06R_  ( 
TMR, f^, y)   O:   ! F a d e T o O b j = i m a g e 1 , 0 . 5 , 0 . 2 
 
 F a d e I n   a n d   s h o w   C o n t r o l   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 2 = I{Sn0_n0
TMRg0000000h0h:y06R_  ( 
TMR, y)   O:   ! F a d e I n V i s i b l e O b j = i m a g e 1 , 0 . 2 
 
 F a d e O u t   a n d   h i d e   C o n t r o l   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 2 = I{Sn0_n0
TMRg00000000h0^h:y06R_  ( 
TMR, y)   O:   ! F a d e I n V i s i b l e O b j = i m a g e 1 , 0 . 2 
 
 F a d e I n / F a d e O u t   a n d   S h o w / H i d e   C o n t r o l   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 2 = I{Sn0_n0
TMRg0000000/ 0000J00s0h:y/ ^h:y06R_  ( 
TMR, y)   O  i m a g e 1 , 0 . 2 
 
 A n i m a t e d   c h a n g e   c o n t r o l ' s   o p a c i t y   a n d   v i s i b l e   t o   v a l u e   b y   n a m e   a f t e r   e q u a l , e t c :   i m a g e 1 , 0 . 5 , 0 . 2 = I{Sn0_n0
TMRg00000000
Nf^n0	Yfh0S06R_  ( 
TMR, f^, y)   O:   ! F a d e I n O u t V i s i b l e O b j = i m a g e 1 , 0 . 2 
 
 
 
 P l a y   t h e   P N G A n i m a t e   c o n t r o l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg0  P N G   000n0Qu06R_  O:   ! P l a y P N G A n i m a t e = p n g a n i m a t e 1 
 
 S t o p   t h e   P N G A n i m a t e   c o n t r o l   b y   n a m e   a f t e r   e q u a l = I{Sn0_n0
TMRg0  P N G   000n0\Pbk06R_  O:   ! S t o p P N G A n i m a t e = p n g a n i m a t e 1 
 
 
 
 P l e a s e   s e l e c t   t h e   C o r e . = 000xb
 
 D e l e t e   S h o r t c u t = 00000000JRd
 
 S h o r t c u t   I c o n   1   o f   S h o r t c u t L i s t = 00000000000  1 
 
 S h o r t c u t   I c o n   2   o f   S h o r t c u t L i s t = 00000000000  2 
 
 S h o r t c u t   I c o n   3   o f   S h o r t c u t L i s t = 00000000000  3 
 
 
 
 S h o r t c u t   D i s p l a y N a m e   1   o f   S h o r t c u t L i s t = 0000000  1   n0h:y
T
 
 S h o r t c u t   D i s p l a y N a m e   2   o f   S h o r t c u t L i s t = 0000000  2   n0h:y
T
 
 S h o r t c u t   D i s p l a y N a m e   3   o f   S h o r t c u t L i s t = 0000000  3   n0h:y
T
 
 
 
 S h o r t c u t   P a t h   1   o f   S h o r t c u t L i s t = 0000000  1   n00000
 
 S h o r t c u t   P a t h   2   o f   S h o r t c u t L i s t = 0000000  2   n00000
 
 S h o r t c u t   P a t h   3   o f   S h o r t c u t L i s t = 0000000  3   n00000
 
 
 
 S h o r t c u t   F i l e N a m e   1   o f   S h o r t c u t L i s t = 0000000  1   n00000
T
 
 S h o r t c u t   F i l e N a m e   2   o f   S h o r t c u t L i s t = 0000000  2   n00000
T
 
 S h o r t c u t   F i l e N a m e   3   o f   S h o r t c u t L i s t = 0000000  3   n00000
T
 
 
 
 S h o r t c u t   F i l e N a m e W i t h E x t   1   o f   S h o r t c u t L i s t = 0000000  1   n00000
T( b5_P[B00) 
 
 S h o r t c u t   F i l e N a m e W i t h E x t   2   o f   S h o r t c u t L i s t = 0000000  2   n00000
T( b5_P[B00) 
 
 S h o r t c u t   F i l e N a m e W i t h E x t   3   o f   S h o r t c u t L i s t = 0000000  3   n00000
T( b5_P[B00) 
 
 
 
 P a t h   o f   t h e   S h o r t c u t = 0000000n000
 
 O p e n   c u r r e n t   s h o r t c u t = s(Wn000000000O0
 
 L o c a t e   c u r r e n t   s h o r t c u t = s(Wn00000000n04X@b0O0
 
 & K u y u B B S = X W i d g e t   00000( & K ) 
 
 
 D e l e t e   c u r r e n t   s h o r t c u t = s(Wn000000000JRd
 
 D e l e t e   A l l   S h o r t c u t ? = Y0y0f0n000000000JRdW0~0Y0K0? 
 A u t o   H i d e   ( W h e n   O p a c i t y   i s   0 ) = Rvk0^h:y( 
Nf^  " 0 "   n0Bf) 
 
 F a d e I n   W h e n   M o u s e H o v e r = 0000000Bfk0000000
 
 B u t t o n   I m a g e s = 000;uP	 
 
 
 
 U s e   2   s i n g l e   I m a g e = 2   d0n0XS N;uP0O(u
 
 U s e   U n C h e c k e d / C h e c k e d   C o m b   I m a g e = 0000  j0W0/ B00  n0;uP( 2   d0) 0O(u
 
 B u t t o n   U n C h e c k e d   I m a g e = 0000j0W0n0000;uP
 
 B u t t o n   C h e c k e d   I m a g e = 0000B00n0000;uP
 
 C h e c k B u t t o n = 0000000
 
 P a g e I n d i c a t o r = 000n0000000
 
 P a g e I n d i c a t o r   I m a g e = 000  000000;uP
 
 M a x P a g e C o u n t =  g'Y000pe
 
 P a g e I n d e x = 000000000
 
 P a g e C o u n t = 000pe
 
 C h e c k e d   S t a t e = 0000n0rKa
 
 S h o r t c u t L i s t C o r e = 0000000 Nn000
 
 S h o r t c u t L i s t C o r e   S e t t i n g = 0000000 Nn000-[
 
 
 
 T u r n   P a g e   A n i m a t i o n = 000n00000000
 
 T a r g e t   C o n t r o l = [a000000
 
 T u r n   t o   P r e v   P a g e   E f f e c t = MRn0000k0yLBfn0Rg
 
 T u r n   t o   N e x t   P a g e   E f f e c t = !kn0000k0yLBfn0Rg
 
 T e n s   o f   H o u r = 1 0   Ahn0Bf
 
 D i g i t s   o f   H o u r = Bfn0Ahpe
 
 T e n s   o f   M i n u t e = 1 0   Ahn0R
 
 D i g i t s   o f   M i n u t e = Rn0Ahpe
 
 T e n s   o f   S e c o n d = 1 0   Ahn0y
 
 D i g i t s   o f   S e c o n d = yn0Ahpe
 
 
 
 
 
 N o t e L i s t   A l l   I t e m s   C o u n t = 000 Nn0hQvpe
 
 T o t a l   P a g e   C o u n t = T000pe
 
 T o t a l   P a g e   C o u n t = T000pe
 
 C u r r e n t   P a g e   I n d e x = s(Wn0000000000
 
 A l l   I t e m s   C o u n t = Y0y0f0n0vpe
 
 V i s i b l e   o n l y   w h e n   i t e m s   c o u n t   i s   0 = vpeL0  0   n0Bfn00SS
 
 A u t o   C r e a t e   F i l e   I c o n = 000000000R\Ob
 
 S h a k e   A n i m a t i o n = /cR0000000
 
 S h a k e   R a n g e = /cRn0{V
 
 S h a k e   S p e e d   I n t e r v a l ( m s ) = /cR^n0  ( 00y) 
 
 C h o o s e   L a n g u a g e =  0xb
 
 
 
 I n t e g e r = tepe
 
 F l o a t = 1 0   2pe
 
 F i l t e r   C h a r = 00000eW[
 
 R e a d   O n l y = 0S0\(u
 
 A l r e a d y   t h e   l a s t e s t   v e r s i o n . = s(W gen0000000O(u-Ng0Y0
 
 V i s i t   X W i d g e t   w e b s i t e   t o   l e a r n   m o r e ? = X W i d g e t   0000000M0~0Y0K0? 
 
 C u s t o m   H o t k e y = 00000n0c[
 
 
 
 S w i t c h   T e m p   U n i t   t o   C e l c i u s   o r   F a h r e n h e i t = )n^XSMO  Bdl/ l  n0R0fH0
 
 
 
 & A l l   W i d g e t   L o c k   P o s i t i o n = 000000Y0y0f0n0MOn0V[( & A ) 
 
 & A l l   W i d g e t   U n L o c k   P o s i t i o n = 000000Y0y0f0n0V[0d( & A ) 
 
 & A l l   W i d g e t   E n a b l e d   M o u s e   T h r o u g h = 000000Y0y0f0n0000d\O0!qRS( & A ) 
 
 & A l l   W i d g e t   D i s a b l e d   M o u s e   T h r o u g h = 000000Y0y0f0n0000d\O0	gRS( & A ) 
 
 
 
 O n M s g = 00000SOBf  ( O n M s g ) 
 
 A l i g n   C e n t e r = -N.Yk0teR
 
 S h o w / H i d e   T a s k b a r   H o t k e y = 00000000000h:y/ Y0
 
 
 
 F o n t   S e t t i n g = 0000-[
 
 F o n t   N a m e ( & F ) : = 0000
T( & F ) : 
 
 S i z e ( & S ) : = 000( & S ) : 
 
 C o l o r ( & C ) : = 000( & C ) : 
 
 E x a m p l e = O
 
 E x a m p l e ( A a B b C c   1 2 3 ) = O  ( A a B b C c   1 2 3 ) 
 
 & O t h e r . . . = ]0n0N( & O ) . . . 
 
 
 
 R a t i n g   S e t t i n g = 000-[
 
 B a c k   I m a g e   S r c = ̀of;uPn000
 
 F o r e   I m a g e   S r c = MRof;uPn000
 
 R a t i n g   V a l u e = 000n0$P
 
 R a t i n g   M a x =  g'Y000  
 
 
 
 X W i d g e t   C o v e r   S e a r c h   T o o l = X W i d g e t   000i"}000
 
 A l b u m C o v e r   n o t   f o u n d .   P l e a s e   c h a n g e   t h e   k e y w o r d s   o r   s e a r c h   e n g i n e s   a n d   t r y   a g a i n . = 0000000L0d0K00~0[00000000/ i"}00000	YfW0f0QfLW0f0O0`0U0D0
 
 C l i c k   i m a g e   t o   s e t   i t   a s   A l b u m C o v e r . . . = ;uP00000g00000  000k0000. . . 
 
 S e a r c h i n g . . . = i"}W0f0D0~0Y0. . . 
 
 a l b u m = 0000
 
 A d d   K e y w o r d = 000000R
 
 I n p u t   M u s i c   K e y w o r d = 000000eQR
 
 k e y w o r d = 00000
 
 D e l e t e   a n d   P a s t e = JRdW0f00NQ0
 
 C l e a r   a n d   p a s t e = 000W0f00NQ0
 
 G o o g l e   S e a r c h = G o o g l e   g0i"}
 
 Y a h o o   S e a r c h = Y a h o o   g0i"}
 
 B a i d u   S e a r c h = ~v^  g0i"}
 
 B a i d u   A l b u m   S e a r c h = ~v^  0000i"}
 
 B i n g   S e a r c h = B i n g   g0i"}
 
 D o u B a n   M u s i c   S e a r c h = D o u B a n   }ii"}
 
 A m a z o n   S e a r c h = A m a z o n   g0i"}
 
 A m a z o n   C N   S e a r c h = A m a z o n   ( -NV)   g0i"}
 
 S o S o   A l b u m   S e a r c h = S o S o   0000i"}
 
 C h a n g e   S e a r c h   E n g i n e . . . = i"}00000	Yf. . . 
 
 
 
 P l a y e r C o n t r o l C o r e   S e t t i n g = 000006R_00n0-[
 
 S h o w   P l a y e r   S e t t i n g = 00000-[0h:y
 
 S h o w   S e a r c h   C o v e r   T o o l = 000i"}0000h:y
 
 P l a y e r   S t a r t   P l a y / P a u s e = QuY/  NBf\Pbk
 
 P l a y e r   P a u s e / P l a y e =  NBf\Pbk/ Qu
 
 P l a y e r   S t o p = \Pbk
 
 P l a y e r   G o   N e x t = !kx0
 
 P l a y e r   G o   P r e v = MRx0
 
 S h o w / H i d e   P l a y e r = 000000h:y/ ^h:y
 
 S h o w   P l a y e r = 000000h:y
 
 H i d e   P l a y e r = 000000^h:y
 
 C l o s e   P l a y e r = 000000X00
 
 S e t   P l a y e r   M u t e   O n / O f f = 0000n000/ 00
 
 S e t   P l a y e r   L o o p   O n / O f f = 000Qun000/ 00
 
 S e t   P l a y e r   S h u f f l e   O n / O f f = 00000n000/ 00
 
 M e d i a   t i t l e = 0000  0000
 
 M e d i a   a r t i s t = 0000  000000
 
 M e d i a   a l b u m = 0000  0000
 
 M e d i a   g e n r e = 0000  0000
 
 M e d i a   R a t i n g = 0000  000( 0 - 5 ) 
 
 M e d i a   c o v e r   f i l e n a m e = 000n00000
T
 
 M e d i a   d u r a t i o n   t i m e = 0000  TQuBf
 
 M e d i a   p l a y t i m e = 0000  QuBf
 
 M e d i a   r e m a i n i n g   t i m e = 0000  k0Bf
 
 I f   P l a y e r   i s   p l a y i n g   w i l l   g e t   " T r u e " , e l s e   w i l l   g e t   " F a l s e " = 00000g0Qu-No0  " T r u e "   ]00NYn04XTo0  " F a l s e " 
 
 M e d i a   p l a y   p e r c e n t   0 - 1 0 0 = 0000n0Qu2Wc  0 - 1 0 0 
 
 P l a y e r   v o l u m e   0 - 1 0 0 = 00000n0ϑ  0 - 1 0 0 
 
 G e t   p l a y e r   m u t e   s t a t e   ( T r u e   o r   F a l s e ) = 00000n00000rKa0S_  ( T r u e   ~0_0o0  F a l s e ) 
 
 G e t   p l a y e r   l o o p   s t a t e   ( T r u e   o r   F a l s e ) = 00000n0000QurKa0S_  ( T r u e   ~0_0o0  F a l s e ) 
 
 G e t   p l a y e r   s h u f f l e   s t a t e   ( T r u e   o r   F a l s e ) = 00000n000000rKa0S_  ( T r u e   ~0_0o0  F a l s e ) 
 
 S e t   A s   P l a y   B u t t o n = s(W" Qu" 000g0n06R_k0000-N0" Rvk0SS" 0	gRk0Y00h00QuBfk00000000g0^h:yk0j00~0Y0
 
 S e t   A s   P a u s e   B u t t o n = s(W"  NBf\Pbk" 000g0n06R_k0000-N0" Rvk0SS" 0	gRk0Y00h000000000g0QurKaL0h:yU00~0Y0
 
 A u t o   V i s i b l e   P l a y / P a u s e   B u t t o n = Qu/  NBf\Pbk0000Rvk0SS
 
 C o v e r   S w i t c h   A n i m a t i o n = 000R0fH0Bfn00000000
 
 C o v e r   C o n t r o l = 000n06R_
 
 G o   P r e v   M e d i a   E f f e c t = MRn00000yRBfn0Rg
 
 G o   N e x t   M e d i a   E f f e c t = !kn00000yRBfn0Rg
 
 
 
 P l a y e r   C o n t r o l   S e t t i n g = 000006R_n0-[
 
 S e l e c t   P l a y e r = 000000xb
 
 C l o s e   p l a y e r   w h e n   X W i d g e t   E x i t = X W i d g e t   B}NBfk0000000X00
 
 R e a d   m u s i c   I n f o   f r o m   f i l e = 0000K00}i`1X00S0
 
 
 
 W i n d o w s   M e d i a   P l a y e r = W i n d o w s   M e d i a   P l a y e r 
 
 i T u n e s = i T u n e s 
 
 T T p l a y e r   ( P a r t i a l l y   s u p p o r t e d ) = T T p l a y e r   ( Rvk0[_) 
 
 Q Q M u s i c   ( P a r t i a l l y   s u p p o r t e d ) = Q Q M u s i c   ( Rvk0[_) 
 
 W L M   ( P a r t i a l l y   s u p p o r t e d ) = W L M   ( Rvk0[_) 
 
 F o o b a r 2 0 0 0 = F o o b a r 2 0 0 0 
 
 A I M P = A I M P 
 
 K u G o u   ( P a r t i a l l y   s u p p o r t e d ) = K u G o u   ( Rvk0[_) 
 
 
 
 P l a y e r   P a t h = 00000n000
 
 P a r a m e t e r s = 00000
 
 W i n d o w = 00000
 
 
 
 E d i t   M u s i c   T a g s = 000}Ɩ
 
 M u s i c   T i t l e = 0000
 
 M u s i c   A r t i s t = 000000
 
 S h o w   E d i t   M u s i c   T a g   F o r m = 00}Ɩ00000h:y
 
 d o e s   n o t   s u p p o r t   t h i s   f e a t u r e , P l e a s e   m o d i f y   m u s i c   i n f o   d i r e c t l y   i n   t h e   p l a y e r = S0n0_jk0[_W0f0D0~0[00000000K00vc}ƖW0f0O0`0U0D0
 
 [ H i n t ]   P a r t i a l l y   s u p p o r t e d . O n l y   t h e   t y p e s   A r t i s t / T i t l e   a n d   t h e   A c t i o n s   P l a y P a u s e , S t o p , N e x t ,   a n d   P r e v   a r e   a v a i l a b l e = [ 000]   .z^:   000000/ 0000  J00s0  d\O:   Qu/  NBf\Pbk, \Pbk, !kx0/ MRx0  k0[_W0f0D0~0Y0
 
 P l e a s e   E n a b l e   X D e s k C o v e r   p l u g i n   i n   f o o b a r 2 0 0 0   O p t i o n s = f o o b a r 2 0 0 0   n000000g0  X D e s k C o v e r   0	gRk0W0f0O0`0U0D0
 
 P l e a s e   C o p y   " f o o _ x d c p l u g i n s . d l l "   i n t o   f o o b a r 2 0 0   p l u g i n s   f o l d e r = 0000  " f o o _ x d c p l u g i n s . d l l "   0  f o o b a r 2 0 0 0   n0  " p l u g i n s "   0000k0000W0f0O0`0U0D0
 
 S e t   P l a y e r   V o l u m e   U p   5 % = ϑ0  5 %   
NR00
 
 S e t   P l a y e r   V o l u m e   D o w n   5 % = ϑ0  5 %   NR00
 
 O p e n   A d d   S o n g   D i a l o g = 0000R000000O0
 
 A d d   M u s i c   f i l e   i n t o   P l a y l i s t = 000000k000000R
 
 C h e c k   s h o r t c u t   r u n n i n g   s t a t e , I f   R u n n i n g   g e t   " t r u e " , o t h e r w i s e   g e t   " f a l s e " = 0000000n0<zPrl0x0" t r u e "   n04XTo0<zP-N]00NYo0  " f a l s e " 
 
 I f   s h o r t c u t   i s   r u n n i n g   w i l l   s h o w   t h i s   c o n t r o l , o t h e r w i r e   w i l l   h i d e   t h i s   c o n t r o l = 0000000L0<zP-Nn04XTo00S0n0000000L0h:yU00~0Y0
 
 E n a b l e d   R u n n i n g   S t a t e   M o n i t o r = <zPrln0v0	gRS
 
 
 
 
 
 H i d e = ^h:y
 
 S h o w   N o r m a l = jnh:y
 
 M i n i m i z e d =  g\S
 
 M a x i m i z e d =  g'YS
 
 
 
 T h e   M a x   T e m p   o f   A l l   C P U = hQ  C P U   n0 gؚ)n^
 
 C P U   N a m e = C P U   
Ty
 
 C P U   S p e e d   N u m = C P U   ^( XSMO, peW[) 
 
 C P U   S p e e d   w i t h   u n i t   G H z = C P U   ^( XSMO, G H z ) 
 
 C P U   S p e e d   w i t h   u n i t   M H z = C P U   ^( XSMO, M H z ) 
 
 F S B   S p e e d   N u m = F S B   ^( XSMO, peW[) 
 
 F S B   S p e e d   w i t h   u n i t   G H z = F S B   ^( XSMO, G H z ) 
 
 F S B   S p e e d   w i t h   u n i t   M H z = F S B   ^( XSMO, M H z ) 
 
 M u l t i p l i e r   V a l u e = C P U   WNpe$P( M u l t i p l i e r ) 
 
 V I D   V a l u e = C P U   V I D   $P
 
 T e m p   D e g r e e   U n i t , C   o r   F = )n^n0XSMOC   ~0_0o0  F 
 
 
 
 C P U   1   T e m p   V a l u e = C P U   1   n0 gؚ)n^
 
 C P U   2   T e m p   V a l u e = C P U   2   n0 gؚ)n^  
 
 C P U   3   T e m p   V a l u e = C P U   3   n0 gؚ)n^  
 
 C P U   1   C o r e   1   T e m p   V a l u e = C P U   1   00  1   n0)n^
 
 C P U   1   C o r e   2   T e m p   V a l u e = C P U   1   00  2   n0)n^
 
 C P U   1   C o r e   3   T e m p   V a l u e = C P U   1   00  3   n0)n^
 
 C P U   2   C o r e   1   T e m p   V a l u e = C P U   2   00  1   n0)n^
 
 C P U   2   C o r e   2   T e m p   V a l u e = C P U   2   00  2   n0)n^
 
 C P U   2   C o r e   3   T e m p   V a l u e = C P U   2   00  3   n0)n^  
 
 C P U   3   C o r e   1   T e m p   V a l u e = C P U   3   00  1   n0)n^  
 
 C P U   3   C o r e   2   T e m p   V a l u e = C P U   3   00  2   n0)n^  
 
 C P U   3   C o r e   3   T e m p   V a l u e = C P U   3   00  3   n0)n^  
 
 S h o w   S e t t i n g   W i n d o w = -[000000h:y
 
 
 
 T e m p   1   V a l u e = )n^  1 
 
 T e m p   2   V a l u e = )n^  2 
 
 T e m p   3   V a l u e = )n^  3 
 
 T e m p   4   V a l u e = )n^  4 
 
 T e m p   5   V a l u e = )n^  5 
 
 T e m p   6   V a l u e = )n^  6 
 
 
 
 F a n   1   V a l u e = 000  1   n0V^
 
 F a n   2   V a l u e = 000  2   n0V^
 
 F a n   3   V a l u e = 000  3   n0V^
 
 
 
 
 
 % s   P a t h = % s   00
 
 % s   S e t t i n g = % s   -[
 
 A u t o R u n   % s   w h e n   s t a r t = wRBfk0  % s   0RwR
 
 S e l e c t   f i l e   p a t h = 0000000xb
 
 C u r r e n t   P l a y e r   N a m e = s(Wn000000
T
 
 E v e r e s t   E d i t i o n = E v e r e s t   E d i t i o n 
 
 
 
 P l a y e r C o n t r o l C o r e = 000006R_00
 
 C o r e T e m p C o r e = C o r e T e m p   )n^iQ00
 
 S p e e d F a n C o r e = S p e e d F a n   )n^iQ00
 
 A i d a 6 4 C o r e = A i d a 6 4   )n^iQ00
 
 
 
 
 
 I f   C o r e T e m p   i s   R u n n i n g   w i l l   g e t   " t r u e " , o t h e r w i s e   g e t   " f a l s e " = C o r e T e m p   L0<zP-Nn04XTo0  " t r u e " ]00NYo0  " f a l s e " 
 
 S h o w   t h i s   c o n t r o l   O n l y   W h e n   C o r e T e m p   n o t   R u n n i n g = C o r e T e m p   L0<zPW0f0D0j0D0Bfn00S0n00000000h:y
 
 T o g g l e   A u t o R u n   C o r e T e m p = C o r e T e m p   RwR0Rf
 
 E n a b l e d   A u t o R u n   C o r e T e m p = C o r e T e m p   RwR0	gRS
 
 D i s a b l e d   A u t o R u n   C o r e T e m p = C o r e T e m p   RwR0!qRS
 
 R u n   C o r e T e m p = C o r e T e m p 	 0wR
 
 D o w n l o a d   C o r e T e m p = C o r e T e m p   0000000
 
 
 
 I f   S p e e d F a n   i s   R u n n i n g   w i l l   g e t   " t r u e " , o t h e r w i s e   g e t   " f a l s e " = S p e e d F a n   L0<zP-Nn04XTo0  " t r u e " ]00NYo0  " f a l s e " 
 
 S h o w   t h i s   c o n t r o l   O n l y   W h e n   S p e e d F a n   n o t   R u n n i n g = S p e e d F a n   L0<zPW0f0D0j0D0Bfn00S0n00000000h:y
 
 T o g g l e   A u t o R u n   S p e e d F a n = S p e e d F a n   RwR0Rf
 
 E n a b l e d   A u t o R u n   S p e e d F a n = S p e e d F a n   RwR0	gRS
 
 D i s a b l e d   A u t o R u n   S p e e d F a n = S p e e d F a n   RwR0!qRS
 
 R u n   S p e e d F a n = S p e e d F a n   0wR
 
 D o w n l o a d   S p e e d F a n = S p e e d F a n   0000000
 
 
 
 I f   A i d a 6 4   i s   R u n n i n g   w i l l   g e t   " t r u e " , o t h e r w i s e   g e t   " f a l s e " = A i d a 6 4   L0<zP-Nn04XTo0  " t r u e " ]00NYo0  " f a l s e " 
 
 S h o w   t h i s   c o n t r o l   O n l y   W h e n   A i d a 6 4   n o t   R u n n i n g = A i d a 6 4   L0<zPW0f0D0j0D0Bfn00S0n00000000h:y
 
 T o g g l e   A u t o R u n   A i d a 6 4 = A i d a 6 4   RwR0Rf
 
 E n a b l e d   A u t o R u n   A i d a 6 4 = A i d a 6 4   RwR0	gRS
 
 D i s a b l e d   A u t o R u n   A i d a 6 4 = A i d a 6 4   RwR0!qRS
 
 R u n   A i d a 6 4 = A i d a 6 4   0wR
 
 D o w n l o a d   A i d a 6 4 = A i d a 6 4   0000000
 
 
 
 M o t h e r B o a r d   T e m p = 000000n0)n^
 
 A u x   T e m p = A u x   n0)n^
 
 N o r t h B r i d g e   T e m p = N o r t h B r i d g e   n0)n^
 
 M C P   T e m p = M C P   n0)n^
 
 T h e   M a x   T e m p   o f   A l l   C P U = hQC P U n0 gؚ)n^
 
 M a x   T e m p   o f   A L L   D e v i c e = hQ0000n0 gؚ)n^
 
 
 
 G P U   1   T e m p   V a l u e = G P U   1   n0)n^
 
 G P U   2   T e m p   V a l u e = G P U   2   n0)n^
 
 G P U   3   T e m p   V a l u e = G P U   3   n0)n^
 
 
 
 H D D   1   T e m p   V a l u e = H D D   1   n0)n^
 
 H D D   2   T e m p   V a l u e = H D D   2   n0)n^
 
 H D D   3   T e m p   V a l u e = H D D   3   n0)n^
 
 
 
 C P U   F a n   S p e e d = C P U   000n0^
 
 S y s   F a n   S p e e d = S y s   000n0^
 
 G P U   F a n   S p e e d = G P U   000n0^
 
 G P U   V o l t   V a l u e = G P U   n0'W( V ) 
 
 
 
 T o g g l e   T e m p   U n i t   C   o r   F = )n^XSMOn0R0fH0  C   ~0_0o0  F 
 
 S e t   T e m p   U n i t   t o   C e l c i u s = )n^n0XSMO0Bdlk0000
 
 S e t   T e m p   U n i t   t o   F a h r e n h e i t = )n^n0XSMO0lk0000
 
 
 
 
 
 A l l   D a t a   L i s t   I n   A i d a 6 4 = A i d a 6 4 / E v e r e s t   Qn0hQ000 N
 
 T e m p = )n^
 
 V o l t = 'W
 
 F a n S p e e d = 000^
 
 U s e s   F a h r e n h e i t = l0O(u
 
 
 
 T i m e   Z o n e = 000000
 
 T i m e   Z o n e   N a m e = 000000n0
TMR
 
 T i m e   Z o n e   G M T   T e x t = 000000  G M T   0000
 
 D S T = YBf
 
 S e l e c t   D a t e = eN0xb
 
 S h o w   D a t e T i m e   s e t t i n g   w i n d o w = eNh0Bf;R-[0h:y
 
 S h o w   S e l e c t   d a t e   d i a l o g = 000xb000000h:y
 
 G o   t o   n e x t   d a y = !kn0ek0yR
 
 G o   t o   p r e v   d a y = MRn0ek0yR
 
 G o   t o   t o d a y = Nek0yR
 
 G o   t o   n e x t   M o n t h = !kn0gk0yR
 
 G o   t o   p r e v   M o n t h = MRn0gk0yR
 
 C u s t o m   d a t e , e t c :   2 0 1 2 - 1 - 1 = 0000eN,   O:   2 0 1 2 - 1 - 1 
 
 C u s t o m   T i m e Z o n e   O f f s e t   h o u r s , e t c :   3 . 5 = 0000000000BfO:   3 . 5 
 
 
 
 
 
 
 
 I n t e r n a t i o n a l   D a t e   L i n e   W e s t = VeN	Yf}n0
 
 M i d w a y   I s l a n d ,   S a m o a = 000000\0000
 
 H a w a i i = 000
 
 A l a s k a = 0000]
 
 P a c i f i c   T i m e   ( U S   &   C a n a d a ) ,   T i j u a n a = *Ys^mjnBf  ( U S   &   000) 
 
 M o u n t a i n   T i m e   ( U S   &   C a n a d a ) ,   A r i z o n a ,   C h i h u a h u a ,   L a   P a z ,   M a z a t l a n = q\\Bf( U S   &   000) 
 
 C e n t r a l   T i m e   ( U S   &   C a n a d a ) ,   G u a d a l a j a r a ,   M e x i c o   C i t y ,   M o n t e r r e y ,   S a s k a t c h e w a n = -NBf( U S   &   000) 
 
 E a s t e r n   T i m e   ( U S   &   C a n a d a ) ,   B o g o t a ,   L i m a ,   Q u i t o ,   I n d i a n a   ( E a s t ) = qgBf( U S   &   000) 
 
 C a r a c a s = 0000
 
 A t l a n t i c   T i m e   ( C a n a d a ) ,   S a n t i a g o = 'YmBf( 000) 
 
 N e w f o u n d l a n d = 0000000000\
 
 B r a s i l i a ,   B u e n o s   A i r e s ,   G r e e n l a n d = 0000000000000000000000
 
 M i d - A t l a n t i c = -N'Ym
 
 A z o r e s ,   C a p e   V e r d e   I s . = 0000\0000000\
 
 G r e e n w i c h   M e a n   T i m e :   L o n d o n ,   D u b l i n ,   E d i n b u r g h ,   L i s b o n ,   C a s a b l a n c a ,   M o n r o v i a = 00000jnBf:   000000000000000000000000000000000
 
 A m s t e r d a m ,   B e r l i n ,   R o m e ,   V i e n n a ,   B u d a p e s t ,   P r a g u e ,   B r u s s e l s ,   M a d r i d ,   P a r i s ,   S a r a j e v o ,   W e s t   C e n t r a l   A f r i c a = 0000000000000000000000000000000000000000000000000-N.Y0000
 
 A t h e n s ,   J e r u s a l e m ,   C a i r o = 00000000000000
 
 B a g h d a d ,   K u w a i t ,   M o s c o w ,   N a i r o b i = 000000000000000000000
 
 T e h r a n = 0000
 
 A b u   D h a b i ,   M u s c a t ,   B a k u ,   Y e r e v a n = 0000000000000000000
 
 K a b u l = 0000
 
 E k a t e r i n b u r g ,   I s l a m a b a d ,   T a s h k e n t = 0000000000000000000000
 
 K o l k a t a ,   M u m b a i ,   N e w   D e l h i = 00000000000000000
 
 K a t h m a n d u = 00000
 
 A l m a t y ,   N o v o s i b i r s k ,   A s t a n a ,   D h a k a = 0000000000000000000000
 
 R a n g o o n = 0000
 
 B a n g k o k ,   H a n o i ,   J a k a r t a ,   K r a s n o y a r s k = 00000000000000000000000000000000
 
 B e i j i n g ,   H o n g   K o n g ,   U r u m q i ,   I r k u t s k ,   S i n g a p o r e ,   T a i p e i = SN0/n00000000000000000000SS
 
 T o k y o ,   O s a k a ,   S e o u l = qgN0'Y*0000
 
 D a r w i n ,   A d e l a i d e = 00000000000
 
 S y d n e y ,   M e l b o u r n e ,   G u a m ,   B r i s b a n e = 00000000000000000000
 
 M a g a d a n ,   S o l o m o n   I s . ,   N e w   C a l e d o n i a = 000000000\000000000
 
 A u c k l a n d ,   W e l l i n g t o n ,   F i j i ,   M a r s h a l l   I s . = 000000000000000000000000\
 
 N u k u a l o f a = 000000
 
 
 
 I f   i s   1 2 - h o u r s   c l o c k   w i l l   g e t   " t r u e " , o t h e r w i s e   g e t   " f a l s e " = 1 2   Bfn0S_o0  " t r u e " ]00NYo0  " f a l s e " 
 
 C u s t o m   S h o w / H i d e   A l l   W i d g e t s   H o t k e y = hQ000000n0000000h:y/ ^h:y
 
 H i d e   D e s k t o p   W i d g e t s = 000000  0000000Y0
 
 D i s p l a y   D e s k t o p   W i d g e t s = 000000  0000000h:y
 
 
 
 C a l e n d a r   S e t t i n g = 00000n0-[
 
 C a l e n d a r   F o n t & S t y l e = 00000n00000& 0000
 
 D a y s   F o n t = eNn00000
 
 W e e k   T e x t   F o n t = 1( 0000) n00000
 
 W e e k   N u m b e r s   F o n t = 1( peW[) n00000
 
 S i d e   T e x t   F o n t = 000  0000n00000
 
 F o n t   F i l e N a m e = 0000
T
 
 E n a b l e d   W e e k   T e x t = 1n000000	gRS
 
 E n a b l e d   S i d e   T e x t = 000  00000	gRS
 
 E n a b l e d   W e e k   N u m b e r s = 1n0peW[0	gRS
 
 D e f a u l t   D a t e = eNn000000
 
 T o d a y   D e f a u l t = Nen000000
 
 M o n d a y , T u e s d a y , W e d n e s d a y , T h u r s d a y , F r i d a y , S a t u r d a y , S u n d a y , S y s t e m   D e f a u l t = gfe, kpfe, 4lfe, (gfe, ёfe, Wfe, efe, 000000000
 
 F i r s t   D a y   O f   W e e k = 1n0 gRn0e
 
 E n a b l e d   S e l e c t i o n = xbBfn0̀ofr0	gR
 
 I f   c h e c k e d   t h i s   o p t i o n   y o u   a r e   a b l e   t o   c l i c k   c a l e n d a r   d a t e   t e x t   a n d   s e t   t h e   b a c k g r o u n d   c o l o r   o f   s e l e c t e d , b u t   w o u l d   n o t   a l l o w   d r a g = 	gRk0Y00h0eN000000000W0_0Bfn0̀ofr0-[g0M0~0Y0L000000o0!qRk0j00~0Y0
 
 A l t e r n a t i n g   R o w   B a c k g r o u n d = Ln0̀of0NNk0	Yf
 
 T w o D i g i t   D a y s = 2   Ahn0eN
 
 S h o w   N e a r   M o n t h   D a y s = MR_n0g0h:y
 
 W e e k   T e x t = 1n00000000:SR0	
 
 W e e k   H e i g h t = 1n0ؚU0
 
 W e e k   N u m b e r s   W i d t h = 1n0peW[E^
 
 E n a b l e d   L u n a r   D a y s = ef0	gRS
 
 E n a b l e d   T o d a y   B r a c k e t s = Ne0b'_g07_
 
 W e e k E n d   D a y s   C o l o r = 1+gn0r
 
 H o l i d a y   D a y s   C o l o r = Oen0r
 
 S i d e T e x t   H o l i d a y   C o l o r = Oen0r( 0000000) 
 
 S i d e T e x t   S i d e = 0000000n0MOn
 
 D a y s   T e x t   A l i g n = eN0000n0te
 
 D a y s   T e x t   O f f s e t = eN0000n000000
 
 S i d e   T e x t   O f f s e t = 0000000n000000
 
 W e e k   F l a t S t y l e = 00000000( 1) 
 
 W e e k   T e x t F r a m e = 00000000( 1) 
 
 E n a b l e d   T o d a y   C o l o r = Nen0r0	gR
 
 T o d a y   I m a g e = Nen0;uP
 
 N e x t   S w i t c h   E f f e c t = !kn0gx0n0R0fH0Rg
 
 P r e v   S w i t c h   E f f e c t = MRn0gx0n0R0fH0Rg
 
 C a l = 00000
 
 S h o w   s e l e c t   c o l o r   d i a l o g   t o   c h a n g e   c o n t r o l   b a c k g r o u n d   c o l o r = 000000n0̀ofr0	YfY00_00n0000000h:y
 
 S h o w   s e l e c t   c o l o r   d i a l o g   t o   c h a n g e   T e x t   C o n t r o l   f o n t   c o l o r = 000000n00000eW[r0	YfY00_00n0000000h:y
 
 S e n d   T o d a y I m a g e   t o   B a c k = Nen0;uP0_0k0yR
 
 
 
 C u s t o m   H o l i d a y s = Oen0000000
 
 
 
 M o n t h = g
 
 D a y = e
 
 D e l e t e   H o l i d a y   " % s "   ? = Oe  " % s "   0JRdW0~0Y0K0? 
 
 L u n a r = ef
 
 J a n u a r y =  Ng
 
 F e b r u a r y = Ng
 
 M a r c h = 	Ng
 
 A p r i l = Vg
 
 M a y = Ng
 
 J u n e = mQg
 
 J u l y = Ng
 
 A u g u s t = kQg
 
 S e p t e m b e r = ]Ng
 
 O c t o b e r = ASg
 
 N o v e m b e r = AS Ng
 
 D e c e m b e r = ASNg
 
 
 
 F i r s t =  gR
 
 S e c o n d = ,{N
 
 T h i r d = ,{	N
 
 F o u r t h = ,{V
 
 F i f t h = ,{N
 
 L a s t =  g_
 
 
 
 M o n d a y = gf
 
 T u e s d a y = kpf
 
 W e d n e s d a y = 4lf
 
 T h u r s d a y = (gf
 
 F r i d a y = ёf
 
 S a t u r d a y = Wf
 
 S u n d a y = ef
 
 T i t l e = 0000
 
 T y p e = .z^
 
 M o n t h   a n d   D a y = gh0e
 
 M o n t h   a n d   W e e k = g01
 
 P l e a s e   i n p u t   h o l i d a y   n a m e = Oen0
TMR0eQR
 
 N a m e = 
TMR
 
 S h o w   t h e   E d i t   C u s t o m   H o l i d a y s   D i a l o g = Oen00000}Ɩ000000h:y
 
 C o m p u t e r   N a m e = 000000n0
TMR
 
 D a y s   B a c k   I m a g e = eNn0̀of;uP
 
 B r i n g   I m a g e   t o   F r o n t = ;uP0MRbk0yR
 
 F i l l   f u l l   b a c k g r o u n d = ̀of0WX0d0v0Y0
 
 N o t   s h o w   t o d a y   b a c k   i m a g e = Nen0̀of;uPo0h:yW0j0D0
 
 D a y s   H o l i d a y   I m a g e = Oen0;uP
 
 S e n d   I m a g e   t o   B a c k = ;uP0_0k0yR
 
 N o t   s h o w   t o d a y   h o l i d a y   i m a g e = Nen0Oe;uPo0h:yW0j0D0
 
 C a l   O f f s e t = 0000000000
 
 
 
 T e x t   A r e a = 0000W
 
 A r r o w   W i d t h = wpSn0E^
 
 E n a b l e d   C u s t o m   T o o l t i p = 00000000	gRS
 
 C u s t o m   T o o l t i p = 0000000
 
 L e f t   B o t t o m = ]N
 
 R i g h t   B o t t o m = SN
 
 L e f t   T o p = ]
N
 
 R i g h t   T o p = S
N
 
 T o o l t i p = 000000
 
 T o o l t i p   P r e v e w   T e x t = 000000n000000
 
 S h o w   B a l l o o n = 0000h:y
 
 S a v e   a s   d e f a u l t   s t y l e   o f   X W i d g e t   T o o l t i p = e[n0  X W i d g e t   000000h0W0f0OX[
 
 S a v e d   S u c c e s s f u l l y .   P l e a s e   R e s t a r t   X W i d g e t . = OX[U00~0W0_00X W i d g e t   0QwRW0f0O0`0U0D0
 
 R e l o a d   D e f a u l t   T o o l t i p   S t y l e = e[n00000000000
 
 
 
 S w i t c h   E n a b l e d   o r   D i s a b l e d   A u t o   S h o w   T r a y   B a l l o o n   W h e n   S o n g   C h a n g e d = }iL0	Y0c0_0Bfn00000000h:y/ ^h:yn0R0fH0
 
 A u t o   S h o w   T r a y B a l l o o n   W h e n   S o n g   C h a n g e d = }iL0	Y0c0_0Bf000000000h:y
 
 T i m e O u t   S e c o n d s = 000000( y) 
 
 
 
 H t m l P a n e l = H t m l   000
 
 H t m l   C o d e   o r   U r l = H t m l   000~0_0o0U R L 
 
 U s e   M i r r o r   S e r v e r = 0000000O(u
 
 
 
 X W i d g e t   U p d a t e   R e m i n d = X W i d g e t   000000w
 
 S k i p   T h i s   V e r s i o n = S0n000000o00000
 
 D o w n l o a d ! = 000000
 
 L o a d i n g   u p d a t e   l o g . . . = fe00000-N. . . 
 
 D e t e c t e d   t h a t   X W i d g e t   f a i l e d   t o   s t a r t ,   p l e a s e   t r y   t o   c l o s e   s o m e   w i d g e t s = X W i d g e t   k000dwRn01YWeL0iQU00~0W0_00D0O0d0K0n00000000X0f0O0`0U0D0
 
 C o n t i n u e   R u n = wR0}L
 
 A u t o   C o n t i n u e   R u n   A f t e r   % s   S e c o n d s = % s   y_k0wR0Rvk0Q
 
 
 
 D a y   p e r c e n t   i n   c u r r e n t   y e a r , e t c :   0 - 1 0 0 = eN0s(Wn0t^n0rRTg0hs,   O:   0 - 1 0 0 
 
 D a y   p e r c e n t   i n   c u r r e n t   m o n t h , e t c :   0 - 1 0 0 = eN0s(Wn0gn0rRTg0hs, O: 0 - 1 0 0 sS~vRk
 
 D a y   O f   T h e   Y e a r , e t c :   1 - 3 6 5 = s(Wn0t^n0epeO:   1 - 3 6 5 
 
 D a y s   n u m b e r   I n   T h e   M o n t h , e t c :   3 0 , 3 1 = s(Wn0gn0epe, O:   3 0 , 3 1 	 	 
 
 
 
 & B a c k u p / R e s t o r e = 000000/ _CQ( & B ) 
 
 X W i d g e t   B a c k u p   a n d   R e s t o r e = X W i d g e t   000000h0_CQ
 
 C r e a t e   N e w   B a c k u p = e000000\Ob
 
 R e s t o r e = _CQ
 
 E n a b l e d   A u t o   B a c k u p   W h e n   E x i t   A p p l i c a t i o n = 00000B}NBfn0R0000000	gR
 
 M a x   N u m b e r   o f   A u t o   B a c k u p = R000000 g'Ype
 
 R e s t o r e   f r o m   b a c k u p = 000000K00_CQ
 
 D i s p a l y   W h o l e   I m a g e   A r e a = ;uPWhQSOh:y
 
 P r e v   p h o t o   f i l e n a m e   p a t h = MRn0;uP0000
T00
 
 P r e v   a n d   P r e v   p h o t o   f i l e n a m e   p a t h = MR0Vn0;uP0000
T00
 
 N e x t   p h o t o   f i l e n a m e   p a t h = !kn0;uP0000
T00