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📄 stanh.s

📁 Linux内核源代码 为压缩文件 是<<Linux内核>>一书中的源代码
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||	stanh.sa 3.1 12/10/90||	The entry point sTanh computes the hyperbolic tangent of|	an input argument; sTanhd does the same except for denormalized|	input.||	Input: Double-extended number X in location pointed to|		by address register a0.||	Output: The value tanh(X) returned in floating-point register Fp0.||	Accuracy and Monotonicity: The returned result is within 3 ulps in|		64 significant bit, i.e. within 0.5001 ulp to 53 bits if the|		result is subsequently rounded to double precision. The|		result is provably monotonic in double precision.||	Speed: The program stanh takes approximately 270 cycles.||	Algorithm:||	TANH|	1. If |X| >= (5/2) log2 or |X| <= 2**(-40), go to 3.||	2. (2**(-40) < |X| < (5/2) log2) Calculate tanh(X) by|		sgn := sign(X), y := 2|X|, z := expm1(Y), and|		tanh(X) = sgn*( z/(2+z) ).|		Exit.||	3. (|X| <= 2**(-40) or |X| >= (5/2) log2). If |X| < 1,|		go to 7.||	4. (|X| >= (5/2) log2) If |X| >= 50 log2, go to 6.||	5. ((5/2) log2 <= |X| < 50 log2) Calculate tanh(X) by|		sgn := sign(X), y := 2|X|, z := exp(Y),|		tanh(X) = sgn - [ sgn*2/(1+z) ].|		Exit.||	6. (|X| >= 50 log2) Tanh(X) = +-1 (round to nearest). Thus, we|		calculate Tanh(X) by|		sgn := sign(X), Tiny := 2**(-126),|		tanh(X) := sgn - sgn*Tiny.|		Exit.||	7. (|X| < 2**(-40)). Tanh(X) = X.	Exit.||		Copyright (C) Motorola, Inc. 1990|			All Rights Reserved||	THIS IS UNPUBLISHED PROPRIETARY SOURCE CODE OF MOTOROLA |	The copyright notice above does not evidence any  |	actual or intended publication of such source code.|STANH	idnt	2,1 | Motorola 040 Floating Point Software Package	|section	8		.include "fpsp.h"	.set	X,FP_SCR5	.set	XDCARE,X+2	.set	XFRAC,X+4	.set	SGN,L_SCR3	.set	V,FP_SCR6BOUNDS1:	.long 0x3FD78000,0x3FFFDDCE | ... 2^(-40), (5/2)LOG2	|xref	t_frcinx	|xref	t_extdnrm	|xref	setox	|xref	setoxm1	.global	stanhdstanhd:|--TANH(X) = X FOR DENORMALIZED X	bra		t_extdnrm	.global	stanhstanh:	fmovex		(%a0),%fp0	| ...LOAD INPUT	fmovex		%fp0,X(%a6)	movel		(%a0),%d0	movew		4(%a0),%d0	movel		%d0,X(%a6)	andl		#0x7FFFFFFF,%d0	cmp2l		BOUNDS1(%pc),%d0	| ...2**(-40) < |X| < (5/2)LOG2 ?	bcss		TANHBORS|--THIS IS THE USUAL CASE|--Y = 2|X|, Z = EXPM1(Y), TANH(X) = SIGN(X) * Z / (Z+2).	movel		X(%a6),%d0	movel		%d0,SGN(%a6)	andl		#0x7FFF0000,%d0	addl		#0x00010000,%d0	| ...EXPONENT OF 2|X|	movel		%d0,X(%a6)	andl		#0x80000000,SGN(%a6)	fmovex		X(%a6),%fp0		| ...FP0 IS Y = 2|X|	movel		%d1,-(%a7)	clrl		%d1	fmovemx	%fp0-%fp0,(%a0)	bsr		setoxm1	 	| ...FP0 IS Z = EXPM1(Y)	movel		(%a7)+,%d1	fmovex		%fp0,%fp1	fadds		#0x40000000,%fp1	| ...Z+2	movel		SGN(%a6),%d0	fmovex		%fp1,V(%a6)	eorl		%d0,V(%a6)	fmovel		%d1,%FPCR		|restore users exceptions	fdivx		V(%a6),%fp0	bra		t_frcinxTANHBORS:	cmpl		#0x3FFF8000,%d0	blt		TANHSM	cmpl		#0x40048AA1,%d0	bgt		TANHHUGE|-- (5/2) LOG2 < |X| < 50 LOG2,|--TANH(X) = 1 - (2/[EXP(2X)+1]). LET Y = 2|X|, SGN = SIGN(X),|--TANH(X) = SGN -	SGN*2/[EXP(Y)+1].	movel		X(%a6),%d0	movel		%d0,SGN(%a6)	andl		#0x7FFF0000,%d0	addl		#0x00010000,%d0	| ...EXPO OF 2|X|	movel		%d0,X(%a6)		| ...Y = 2|X|	andl		#0x80000000,SGN(%a6)	movel		SGN(%a6),%d0	fmovex		X(%a6),%fp0		| ...Y = 2|X|	movel		%d1,-(%a7)	clrl		%d1	fmovemx	%fp0-%fp0,(%a0)	bsr		setox		| ...FP0 IS EXP(Y)	movel		(%a7)+,%d1	movel		SGN(%a6),%d0	fadds		#0x3F800000,%fp0	| ...EXP(Y)+1	eorl		#0xC0000000,%d0	| ...-SIGN(X)*2	fmoves		%d0,%fp1		| ...-SIGN(X)*2 IN SGL FMT	fdivx		%fp0,%fp1	 	| ...-SIGN(X)2 / [EXP(Y)+1 ]	movel		SGN(%a6),%d0	orl		#0x3F800000,%d0	| ...SGN	fmoves		%d0,%fp0		| ...SGN IN SGL FMT	fmovel		%d1,%FPCR		|restore users exceptions	faddx		%fp1,%fp0	bra		t_frcinxTANHSM:	movew		#0x0000,XDCARE(%a6)	fmovel		%d1,%FPCR		|restore users exceptions	fmovex		X(%a6),%fp0		|last inst - possible exception set	bra		t_frcinxTANHHUGE:|---RETURN SGN(X) - SGN(X)EPS	movel		X(%a6),%d0	andl		#0x80000000,%d0	orl		#0x3F800000,%d0	fmoves		%d0,%fp0	andl		#0x80000000,%d0	eorl		#0x80800000,%d0	| ...-SIGN(X)*EPS	fmovel		%d1,%FPCR		|restore users exceptions	fadds		%d0,%fp0	bra		t_frcinx	|end

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