ÿþ; I n s t a l l a t i o n i n f f o r t h e G T - 1 0
;
; C o p y r i g h t ( c ) 2 0 0 7 R o l a n d C o r p o r a t i o n
;
[ V e r s i o n ]
S i g n a t u r e = " $ W i n d o w s N T $ "
C l a s s = M E D I A
C l a s s G U I D = { 4 d 3 6 e 9 6 c - e 3 2 5 - 1 1 c e - b f c 1 - 0 8 0 0 2 b e 1 0 3 1 8 }
P r o v i d e r = % M f g N a m e %
; C a t a l o g F i l e = R D I D 1 0 7 6 . C A T
D r i v e r V e r = 1 2 / 1 9 / 2 0 0 7 , 1 . 0 0 . 0 0 . 0 0 0 0
; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ;
[ D e s t i n a t i o n D i r s ]
R D I D 0 0 7 6 . F i l e s . A s i o = 1 1
R D I D 0 0 7 6 . F i l e s . U s e r = 1 1
R D I D 0 0 7 6 . F i l e s . I n s t = 1 1
R D I D 0 0 7 6 . F i l e s . E x t = 1 0 , s y s t e m 3 2 \ d r i v e r s ; % S y s t e m R o o t % \ s y s t e m 3 2 \ d r i v e r s
D e f a u l t D e s t D i r = 1 0 , s y s t e m 3 2 \ d r i v e r s ; % S y s t e m R o o t % \ s y s t e m 3 2 \ d r i v e r s
[ S o u r c e D i s k s N a m e s ]
1 = % R D I D 0 0 7 6 D i s k N a m e % , ,
[ S o u r c e D i s k S F i l e s ]
R D 3 T 1 0 7 6 . D A T = 1
R d w m 1 0 7 6 . s y s = 1
r d a s 1 0 7 6 . d l l = 1
R D D P 1 0 7 6 . D A T = 1
R D C P 1 0 7 6 . C P L = 1
R d C i 1 0 7 6 . d l l = 1
; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ;
[ M a n u f a c t u r e r ]
% M f g N a m e % = R o l a n d , N T x 8 6 . 6 . 0
; [ C o n t r o l F l a g s ]
; E x c l u d e F r o m S e l e c t = *
[ R o l a n d ]
% R D I D 0 0 7 6 D e v i c e D e s c % = R D I D 0 0 7 6 I n s t a l l , U S B \ V I D _ 0 5 8 2 & P I D _ 0 0 D A ; G T - 1 0
[ R o l a n d . N T x 8 6 . 6 . 0 ]
; ; W i n d o w s V i s t a i s n o t s u p p o r t e d
; = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = ;
[ R D I D 0 0 7 6 I n s t a l l ]
I n c l u d e = k s . i n f , w d m a u d i o . i n f
N e e d s = K S . R e g i s t r a t i o n , W D M A U D I O . R e g i s t r a t i o n
C o p y F i l e s = R D I D 0 0 7 6 . F i l e s . U s e r , R D I D 0 0 7 6 . F i l e s . E x t , R D I D 0 0 7 6 . F i l e s . A s i o
A d d R e g = R D I D 0 0 7 6 A d d R e g
[ R D I D 0 0 7 6 I n s t a l l . C o I n s t a l l e r s ]
A d d R e g = R D I D 0 0 7 6 C o I n s t a l l e r s . A d d R e g
C o p y F i l e s = R D I D 0 0 7 6 . F i l e s . I n s t
[ R D I D 0 0 7 6 C o I n s t a l l e r s . A d d R e g ]
H K R , , C o I n s t a l l e r s 3 2 , % R E G _ M S Z % , " R d C i 1 0 7 6 . d l l , P r o c C o I n s t "
[ R D I D 0 0 7 6 A d d R e g ]
H K R , , D e v L o a d e r , , " * n t k e r n "
H K R , , A s s o c i a t e d F i l t e r s , , " w d m a u d , s w m i d i , r e d b o o k "
H K R , , D r i v e r , , r d w m 1 0 7 6 . s y s
H K R , , N T M P D r i v e r , , " r d w m 1 0 7 6 . s y s "
H K R , D r i v e r s , S u b C l a s s e s , , " w a v e , m i d i , m i x e r "
H K R , D r i v e r s \ w a v e \ w d m a u d . d r v , D r i v e r , , w d m a u d . d r v
H K R , D r i v e r s \ m i d i \ w d m a u d . d r v , D r i v e r , , w d m a u d . d r v
H K R , D r i v e r s \ m i x e r \ w d m a u d . d r v , D r i v e r , , w d m a u d . d r v
H K R , D r i v e r s \ w a v e \ w d m a u d . d r v , D e s c r i p t i o n , , % R D I D 0 0 7 6 D e v i c e D e s c %
H K R , D r i v e r s \ m i d i \ w d m a u d . d r v , D e s c r i p t i o n , , % R D I D 0 0 7 6 D e v i c e D e s c %
H K R , D r i v e r s \ m i x e r \ w d m a u d . d r v , D e s c r i p t i o n , , % R D I D 0 0 7 6 D e v i c e D e s c %
[ R D I D 0 0 7 6 I n s t a l l . S e r v i c e s ]
A d d S e r v i c e = R D I D 1 0 7 6 , 0 x 0 0 0 0 0 0 0 2 , R D I D 0 0 7 6 _ S e r v i c e _ I n s t
[ R D I D 0 0 7 6 _ S e r v i c e _ I n s t ]
D i s p l a y N a m e = % R D I D 0 0 7 6 D e v i c e D e s c %
S e r v i c e T y p e = 1 ; S E R V I C E _ K E R N E L _ D R I V E R
S t a r t T y p e = 3 ; S E R V I C E _ D E M A N D _ S T A R T
E r r o r C o n t r o l = 1 ; S E R V I C E _ E R R O R _ N O R M A L
S e r v i c e B i n a r y = % 1 0 % \ s y s t e m 3 2 \ D r i v e r s \ r d w m 1 0 7 6 . s y s
; ; ;
; ;
[ R D I D 0 0 7 6 . F i l e s . E x t ]
R d w m 1 0 7 6 . s y s
[ R D I D 0 0 7 6 . F i l e s . U s e r ]
R D 3 T 1 0 7 6 . D A T
R D C P 1 0 7 6 . C P L
R D D P 1 0 7 6 . D A T
[ R D I D 0 0 7 6 . F i l e s . I n s t ]
R d C i 1 0 7 6 . d l l
[ R D I D 0 0 7 6 . F i l e s . A s i o ]
r d a s 1 0 7 6 . d l l
[ R D I D 0 0 7 6 I n s t a l l . I n t e r f a c e s ]
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ W v 1 1 % , W D M . I n t e r f a c e . W v 1 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ W v 1 1 % , W D M . I n t e r f a c e . W v 1 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ W v 1 1 % , W D M . I n t e r f a c e . W v 1 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ W v 2 1 % , W D M . I n t e r f a c e . W v 2 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ W v 2 1 % , W D M . I n t e r f a c e . W v 2 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ W v 2 1 % , W D M . I n t e r f a c e . W v 2 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ W v 3 1 % , W D M . I n t e r f a c e . W v 3 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ W v 3 1 % , W D M . I n t e r f a c e . W v 3 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ W v 3 1 % , W D M . I n t e r f a c e . W v 3 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ W v 4 1 % , W D M . I n t e r f a c e . W v 4 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ W v 4 1 % , W D M . I n t e r f a c e . W v 4 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ W v 4 1 % , W D M . I n t e r f a c e . W v 4 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ M d 1 1 % , W D M . I n t e r f a c e . M d 1 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ M d 1 1 % , W D M . I n t e r f a c e . M d 1 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ M d 1 1 % , W D M . I n t e r f a c e . M d 1 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ M d 2 1 % , W D M . I n t e r f a c e . M d 2 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ M d 2 1 % , W D M . I n t e r f a c e . M d 2 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ M d 2 1 % , W D M . I n t e r f a c e . M d 2 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ M d 3 1 % , W D M . I n t e r f a c e . M d 3 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ M d 3 1 % , W D M . I n t e r f a c e . M d 3 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ M d 3 1 % , W D M . I n t e r f a c e . M d 3 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ M d 4 1 % , W D M . I n t e r f a c e . M d 4 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ R E N D E R % , % K S N A M E _ M d 4 1 % , W D M . I n t e r f a c e . M d 4 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ C A P T U R E % , % K S N A M E _ M d 4 1 % , W D M . I n t e r f a c e . M d 4 1
A d d I n t e r f a c e = % K S C A T E G O R Y _ A U D I O % , % K S N A M E _ T o p o l o g y % , W D M . I n t e r f a c e . T o p o l o g y
[ W D M . I n t e r f a c e . W v 1 1 ]
A d d R e g = W D M . I n t e r f a c e . W v 1 1 . A d d R e g
[ W D M . I n t e r f a c e . W v 1 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . W v 1 1 . s z P n a m e %
[ W D M . I n t e r f a c e . W v 2 1 ]
A d d R e g = W D M . I n t e r f a c e . W v 2 1 . A d d R e g
[ W D M . I n t e r f a c e . W v 2 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . W v 2 1 . s z P n a m e %
[ W D M . I n t e r f a c e . W v 3 1 ]
A d d R e g = W D M . I n t e r f a c e . W v 3 1 . A d d R e g
[ W D M . I n t e r f a c e . W v 3 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . W v 3 1 . s z P n a m e %
[ W D M . I n t e r f a c e . W v 4 1 ]
A d d R e g = W D M . I n t e r f a c e . W v 4 1 . A d d R e g
[ W D M . I n t e r f a c e . W v 4 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . W v 4 1 . s z P n a m e %
[ W D M . I n t e r f a c e . M d 1 1 ]
A d d R e g = W D M . I n t e r f a c e . M d 1 1 . A d d R e g
[ W D M . I n t e r f a c e . M d 1 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . M d 1 1 . s z P n a m e %
[ W D M . I n t e r f a c e . M d 2 1 ]
A d d R e g = W D M . I n t e r f a c e . M d 2 1 . A d d R e g
[ W D M . I n t e r f a c e . M d 2 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . M d 2 1 . s z P n a m e %
[ W D M . I n t e r f a c e . M d 3 1 ]
A d d R e g = W D M . I n t e r f a c e . M d 3 1 . A d d R e g
[ W D M . I n t e r f a c e . M d 3 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . M d 3 1 . s z P n a m e %
[ W D M . I n t e r f a c e . M d 4 1 ]
A d d R e g = W D M . I n t e r f a c e . M d 4 1 . A d d R e g
[ W D M . I n t e r f a c e . M d 4 1 . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . M d 4 1 . s z P n a m e %
[ W D M . I n t e r f a c e . T o p o l o g y ]
A d d R e g = W D M . I n t e r f a c e . T o p o . A d d R e g
; ; w a r n i n g ! ! m u s t b e " T o p o " b e c a u s e " T o p o l o g y " i s t o o l o n g
[ W D M . I n t e r f a c e . T o p o . A d d R e g ]
H K R , , C L S I D , , % P r o x y . C L S I D %
H K R , , F r i e n d l y N a m e , , % W D M . T o p o l o g y . s z P n a m e %
; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ;
[ S t r i n g s ]
M f g N a m e = " R o l a n d "
R D I D 0 0 7 6 D i s k N a m e = " B O S S G T - 1 0 D r i v e r I n s t a l l a t i o n d i s k "
R D I D 0 0 7 6 D e v i c e D e s c = " B O S S G T - 1 0 "
P r o x y . C L S I D = " { 1 7 C C A 7 1 B - E C D 7 - 1 1 D 0 - B 9 0 8 - 0 0 A 0 C 9 2 2 3 1 9 6 } "
K S C A T E G O R Y _ A U D I O = " { 6 9 9 4 A D 0 4 - 9 3 E F - 1 1 D 0 - A 3 C C - 0 0 A 0 C 9 2 2 3 1 9 6 } "
K S C A T E G O R Y _ R E N D E R = " { 6 5 E 8 7 7 3 E - 8 F 5 6 - 1 1 D 0 - A 3 B 9 - 0 0 A 0 C 9 2 2 3 1 9 6 } "
K S C A T E G O R Y _ C A P T U R E = " { 6 5 E 8 7 7 3 D - 8 F 5 6 - 1 1 D 0 - A 3 B 9 - 0 0 A 0 C 9 2 2 3 1 9 6 } "
K S N A M E _ W v 1 1 = " W a v e 1 - 1 "
W D M . W v 1 1 . s z P n a m e = " B O S S G T - 1 0 "
K S N A M E _ W v 2 1 = " W a v e 2 - 1 "
W D M . W v 2 1 . s z P n a m e = " B O S S G T - 1 0 ( 2 ) "
K S N A M E _ W v 3 1 = " W a v e 3 - 1 "
W D M . W v 3 1 . s z P n a m e = " B O S S G T - 1 0 ( 3 ) "
K S N A M E _ W v 4 1 = " W a v e 4 - 1 "
W D M . W v 4 1 . s z P n a m e = " B O S S G T - 1 0 ( 4 ) "
K S N A M E _ M d 1 1 = " M i d i 1 - 1 "
W D M . M d 1 1 . s z P n a m e = " B O S S G T - 1 0 "
K S N A M E _ M d 2 1 = " M i d i 2 - 1 "
W D M . M d 2 1 . s z P n a m e = " B O S S G T - 1 0 ( 2 ) "
K S N A M E _ M d 3 1 = " M i d i 3 - 1 "
W D M . M d 3 1 . s z P n a m e = " B O S S G T - 1 0 ( 3 ) "
K S N A M E _ M d 4 1 = " M i d i 4 - 1 "
W D M . M d 4 1 . s z P n a m e = " B O S S G T - 1 0 ( 4 ) "
K S N A M E _ T o p o l o g y = " T o p o l o g y "
W D M . T o p o l o g y . s z P n a m e = " B O S S G T - 1 0 M i x e r "
R E G _ M S Z = 0 x 0 0 0 1 0 0 0 0
Download Driver Pack
After your driver has been downloaded, follow these simple steps to install it.
Expand the archive file (if the download file is in zip or rar format).
If the expanded file has an .exe extension, double click it and follow the installation instructions.
Otherwise, open Device Manager by right-clicking the Start menu and selecting Device Manager.
Find the device and model you want to update in the device list.
Double-click on it to open the Properties dialog box.
From the Properties dialog box, select the Driver tab.
Click the Update Driver button, then follow the instructions.
Very important: You must reboot your system to ensure that any driver updates have taken effect.
For more help, visit our Driver Support section for step-by-step videos on how to install drivers for every file type.