Файл ops.h

Граф файлов, в которые включается этот файл:

См. исходные тексты.

Макросы
#define	X(NMemArgs, SetsZeroFlag, LeavesFlags)
#define	T(a, b, c, d, e, f, g, h)
#define	X(NMemArgs, SetsZeroFlag, LeavesFlags)
#define	T(a, b, c, d, e, f, g, h)
#define	X(NMemArgs, SetsZeroFlag, LeavesFlags)
#define	T(a, b, c, d, e, f, g, h)

Функции
	O (add, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }, 1) O(sub
	O (div, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }, 1) O(rem
	O (udiv, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 1) O(urem
	O (mul, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }, 1) O(and
	O (or, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 1) O(xor
	O (sar, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }, 1) O(shr
	O (shl, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }, 1) O(ceqw
	O (cnew, { {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }, 1) O(csgew
	O (csgtw, { {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }, 1) O(cslew
	O (csltw, { {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }, 1) O(cugew
	O (cugtw, { {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }, 1) O(culew
	O (cultw, { {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }, 1) O(ceql
	O (cnel, { {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 1) O(csgel
	O (csgtl, { {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 1) O(cslel
	O (csltl, { {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 1) O(cugel
	O (cugtl, { {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 1) O(culel
	O (cultl, { {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 1) O(ceqs
	O (cges, { {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }, 1) O(cgts
	O (cles, { {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }, 1) O(clts
	O (cnes, { {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }, 1) O(cos
	O (cuos, { {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }, 1) O(ceqd
	O (cged, { {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }, 1) O(cgtd
	O (cled, { {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }, 1) O(cltd
	O (cned, { {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }, 1) O(cod
	O (cuod, { {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }, 1) O(storeb
	O (storeh, { {[Kw]=Kw, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Km, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke } }, 0) O(storew
	O (storel, { {[Kw]=Kl, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Km, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke } }, 0) O(stores
	O (stored, { {[Kw]=Kd, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Km, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke } }, 0) O(loadsb
	O (loadub, { {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(loadsh
	O (loaduh, { {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(loadsw
	O (loaduw, { {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(load
	O (extsb, { {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 1) O(extub
	O (extsh, { {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 1) O(extuh
	O (extsw, { {[Kw]=Ke, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 1) O(extuw
	O (exts, { {[Kw]=Ke, [Kl]=Ke, [Ks]=Ke, [Kd]=Ks }, {[Kw]=Ke, [Kl]=Ke, [Ks]=Ke, [Kd]=Kx } }, 1) O(truncd
	O (stosi, { {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 1) O(dtosi
	O (swtof, { {[Kw]=Ke, [Kl]=Ke, [Ks]=Kw, [Kd]=Kw }, {[Kw]=Ke, [Kl]=Ke, [Ks]=Kx, [Kd]=Kx } }, 1) O(sltof
	O (cast, { {[Kw]=Ks, [Kl]=Kd, [Ks]=Kw, [Kd]=Kl }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }, 1) O(alloc4
	O (alloc8, { {[Kw]=Ke, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(alloc16
	O (vaarg, { {[Kw]=Km, [Kl]=Km, [Ks]=Km, [Kd]=Km }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }, 0) O(vastart
	O (copy, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }, 0) O(nop
	O (addr, { {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(swap
	O (sign, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(salloc
	O (xidiv, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(xdiv
	O (xcmp, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }, 0) O(xtest
	O (acmp, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }, 0) O(acmn
	O (afcmp, { {[Kw]=Ke, [Kl]=Ke, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Ke, [Kl]=Ke, [Ks]=Ks, [Kd]=Kd } }, 0) O(par
	O (parc, { {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(pare
	O (arg, { {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }, 0) O(argc
	O (arge, { {[Kw]=Ke, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(call
	O (vacall, { {[Kw]=Km, [Kl]=Km, [Ks]=Km, [Kd]=Km }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }, 0) O(flagieq
	O (flagine, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagisge
	O (flagisgt, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagisle
	O (flagislt, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagiuge
	O (flagiugt, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagiule
	O (flagiult, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagfeq
	O (flagfge, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagfgt
	O (flagfle, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagflt
	O (flagfne, { {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }, 0) O(flagfo

Макросы

T [1/3]

#define T	(		a,
			b,
			c,
			d,
			e,
			f,
			g,
			h
	)

Макроопределение:

{                          \
    {[Kw]=K##a, [Kl]=K##b, [Ks]=K##c, [Kd]=K##d}, \
    {[Kw]=K##e, [Kl]=K##f, [Ks]=K##g, [Kd]=K##h}  \
}

См. определение в файле all.h строка 168

T [2/3]

#define T	(		a,
			b,
			c,
			d,
			e,
			f,
			g,
			h
	)

Макроопределение:

{                          \
    {[Kw]=K##a, [Kl]=K##b, [Ks]=K##c, [Kd]=K##d}, \
    {[Kw]=K##e, [Kl]=K##f, [Ks]=K##g, [Kd]=K##h}  \
}

См. определение в файле ops.h строка 5

T [3/3]

#define T	(		a,
			b,
			c,
			d,
			e,
			f,
			g,
			h
	)

Макроопределение:

{                          \
    {[Kw]=K##a, [Kl]=K##b, [Ks]=K##c, [Kd]=K##d}, \
    {[Kw]=K##e, [Kl]=K##f, [Ks]=K##g, [Kd]=K##h}  \
}

X [1/3]

#define X	(		NMemArgs,
			SetsZeroFlag,
			LeavesFlags
	)

См. определение в файле all.h строка 180

X [2/3]

#define X	(		NMemArgs,
			SetsZeroFlag,
			LeavesFlags
	)

Используется в printfn().

X [3/3]

#define X	(		NMemArgs,
			SetsZeroFlag,
			LeavesFlags
	)

См. определение в файле ops.h строка 2

Функции

O() [1/59]

O	(	add	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }	,
		1
	)

O() [2/59]

O	(	div	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }	,
		1
	)

O() [3/59]

O	(	udiv	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [4/59]

O	(	mul	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }	,
		1
	)

O() [5/59]

O	(	or	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [6/59]

O	(	sar	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [7/59]

O	(	shl	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [8/59]

O	(	cnew	,
		{ {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [9/59]

O	(	csgtw	,
		{ {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [10/59]

O	(	csltw	,
		{ {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [11/59]

O	(	cugtw	,
		{ {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [12/59]

O	(	cultw	,
		{ {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [13/59]

O	(	cnel	,
		{ {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [14/59]

O	(	csgtl	,
		{ {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [15/59]

O	(	csltl	,
		{ {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [16/59]

O	(	cugtl	,
		{ {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [17/59]

O	(	cultl	,
		{ {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kl, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [18/59]

O	(	cges	,
		{ {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [19/59]

O	(	cles	,
		{ {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [20/59]

O	(	cnes	,
		{ {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [21/59]

O	(	cuos	,
		{ {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [22/59]

O	(	cged	,
		{ {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [23/59]

O	(	cled	,
		{ {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [24/59]

O	(	cned	,
		{ {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [25/59]

O	(	cuod	,
		{ {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kd, [Kl]=Kd, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [26/59]

O	(	storeh	,
		{ {[Kw]=Kw, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Km, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [27/59]

O	(	storel	,
		{ {[Kw]=Kl, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Km, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [28/59]

O	(	stored	,
		{ {[Kw]=Kd, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Km, [Kl]=Ke, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [29/59]

O	(	loadub	,
		{ {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [30/59]

O	(	loaduh	,
		{ {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [31/59]

O	(	loaduw	,
		{ {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [32/59]

O	(	extsb	,
		{ {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [33/59]

O	(	extsh	,
		{ {[Kw]=Kw, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [34/59]

O	(	extsw	,
		{ {[Kw]=Ke, [Kl]=Kw, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [35/59]

O	(	exts	,
		{ {[Kw]=Ke, [Kl]=Ke, [Ks]=Ke, [Kd]=Ks }, {[Kw]=Ke, [Kl]=Ke, [Ks]=Ke, [Kd]=Kx } }	,
		1
	)

O() [36/59]

O	(	stosi	,
		{ {[Kw]=Ks, [Kl]=Ks, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		1
	)

O() [37/59]

O	(	swtof	,
		{ {[Kw]=Ke, [Kl]=Ke, [Ks]=Kw, [Kd]=Kw }, {[Kw]=Ke, [Kl]=Ke, [Ks]=Kx, [Kd]=Kx } }	,
		1
	)

O() [38/59]

O	(	cast	,
		{ {[Kw]=Ks, [Kl]=Kd, [Ks]=Kw, [Kd]=Kl }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }	,
		1
	)

O() [39/59]

O	(	alloc8	,
		{ {[Kw]=Ke, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [40/59]

O	(	vaarg	,
		{ {[Kw]=Km, [Kl]=Km, [Ks]=Km, [Kd]=Km }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }	,
		0
	)

O() [41/59]

O	(	copy	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }	,
		0
	)

O() [42/59]

O	(	addr	,
		{ {[Kw]=Km, [Kl]=Km, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [43/59]

O	(	sign	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [44/59]

O	(	xidiv	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [45/59]

O	(	xcmp	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd } }	,
		0
	)

O() [46/59]

O	(	acmp	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kw, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [47/59]

O	(	afcmp	,
		{ {[Kw]=Ke, [Kl]=Ke, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Ke, [Kl]=Ke, [Ks]=Ks, [Kd]=Kd } }	,
		0
	)

O() [48/59]

O	(	parc	,
		{ {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [49/59]

O	(	arg	,
		{ {[Kw]=Kw, [Kl]=Kl, [Ks]=Ks, [Kd]=Kd }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }	,
		0
	)

O() [50/59]

O	(	arge	,
		{ {[Kw]=Ke, [Kl]=Kl, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Ke, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [51/59]

O	(	vacall	,
		{ {[Kw]=Km, [Kl]=Km, [Ks]=Km, [Kd]=Km }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Kx, [Kd]=Kx } }	,
		0
	)

O() [52/59]

O	(	flagine	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [53/59]

O	(	flagisgt	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [54/59]

O	(	flagislt	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [55/59]

O	(	flagiugt	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [56/59]

O	(	flagiult	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [57/59]

O	(	flagfge	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [58/59]

O	(	flagfle	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)

O() [59/59]

O	(	flagfne	,
		{ {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke }, {[Kw]=Kx, [Kl]=Kx, [Ks]=Ke, [Kd]=Ke } }	,
		0
	)