43 #  define assert(x)  argument
156 #define REVERSE32(w,x)	{ \  argument
161 #define REVERSE64(w,x)	{ \  argument
221 #define R(b,x) 		((x) >> (b))  argument
223 #define S32(b,x)	(((x) >> (b)) | ((x) << (32 - (b))))  argument
225 #define S64(b,x)	(((x) >> (b)) | ((x) << (64 - (b))))  argument
228 #define Ch(x,y,z)	(((x) & (y)) ^ ((~(x)) & (z)))  argument
229 #define Maj(x,y,z)	(((x) & (y)) ^ ((x) & (z)) ^ ((y) & (z)))  argument
232 #define Sigma0_256(x)	(S32(2,  (x)) ^ S32(13, (x)) ^ S32(22, (x)))  argument
233 #define Sigma1_256(x)	(S32(6,  (x)) ^ S32(11, (x)) ^ S32(25, (x)))  argument
234 #define sigma0_256(x)	(S32(7,  (x)) ^ S32(18, (x)) ^ R(3 ,   (x)))  argument
235 #define sigma1_256(x)	(S32(17, (x)) ^ S32(19, (x)) ^ R(10,   (x)))  argument
238 #define Sigma0_512(x)	(S64(28, (x)) ^ S64(34, (x)) ^ S64(39, (x)))  argument
239 #define Sigma1_512(x)	(S64(14, (x)) ^ S64(18, (x)) ^ S64(41, (x)))  argument
240 #define sigma0_512(x)	(S64( 1, (x)) ^ S64( 8, (x)) ^ R( 7,   (x)))  argument
241 #define sigma1_512(x)	(S64(19, (x)) ^ S64(61, (x)) ^ R( 6,   (x)))  argument