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📄 poly_tan.c

📁 LINUX1.0内核源代码,学习LINUX编程的一定要看。
💻 C
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/*---------------------------------------------------------------------------+ |  poly_tan.c                                                               | |                                                                           | | Compute the tan of a FPU_REG, using a polynomial approximation.           | |                                                                           | | Copyright (C) 1992,1993                                                   | |                       W. Metzenthen, 22 Parker St, Ormond, Vic 3163,      | |                       Australia.  E-mail   billm@vaxc.cc.monash.edu.au    | |                                                                           | |                                                                           | +---------------------------------------------------------------------------*/#include "exception.h"#include "reg_constant.h"#include "fpu_emu.h"#include "control_w.h"#define	HIPOWERop	3	/* odd poly, positive terms */static unsigned short const	oddplterms[HIPOWERop][4] =	{	{ 0x846a, 0x42d1, 0xb544, 0x921f},	{ 0x6fb2, 0x0215, 0x95c0, 0x099c},	{ 0xfce6, 0x0cc8, 0x1c9a, 0x0000}	};#define	HIPOWERon	2	/* odd poly, negative terms */static unsigned short const	oddnegterms[HIPOWERon][4] =	{	{ 0x6906, 0xe205, 0x25c8, 0x8838},	{ 0x1dd7, 0x3fe3, 0x944e, 0x002c}	};#define	HIPOWERep	2	/* even poly, positive terms */static unsigned short const	evenplterms[HIPOWERep][4] =	{	{ 0xdb8f, 0x3761, 0x1432, 0x2acf},	{ 0x16eb, 0x13c1, 0x3099, 0x0003}	};#define	HIPOWERen	2	/* even poly, negative terms */static unsigned short const	evennegterms[HIPOWERen][4] =	{	{ 0x3a7c, 0xe4c5, 0x7f87, 0x2945},	{ 0x572b, 0x664c, 0xc543, 0x018c}	};/*--- poly_tan() ------------------------------------------------------------+ |                                                                           | +---------------------------------------------------------------------------*/void	poly_tan(FPU_REG const *arg, FPU_REG *result, int invert){  short		exponent;  FPU_REG       odd_poly, even_poly, pos_poly, neg_poly;  FPU_REG       argSq;  unsigned long long     arg_signif, argSqSq;    exponent = arg->exp - EXP_BIAS;#ifdef PARANOID  if ( arg->sign != 0 )	/* Can't hack a number < 0.0 */    { arith_invalid(result); return; }  /* Need a positive number */#endif PARANOID  arg_signif = significand(arg);  if ( exponent < -1 )    {      /* shift the argument right by the required places */      if ( shrx(&arg_signif, -1-exponent) >= 0x80000000U )	arg_signif++;	/* round up */    }  mul64(&arg_signif, &arg_signif, &significand(&argSq));  mul64(&significand(&argSq), &significand(&argSq), &argSqSq);  /* will be a valid positive nr with expon = 0 */  *(short *)&(pos_poly.sign) = 0;  pos_poly.exp = EXP_BIAS;  /* Do the basic fixed point polynomial evaluation */  polynomial(&pos_poly.sigl, (unsigned *)&argSqSq, oddplterms, HIPOWERop-1);  /* will be a valid positive nr with expon = 0 */  *(short *)&(neg_poly.sign) = 0;  neg_poly.exp = EXP_BIAS;  /* Do the basic fixed point polynomial evaluation */  polynomial(&neg_poly.sigl, (unsigned *)&argSqSq, oddnegterms, HIPOWERon-1);  mul64(&significand(&argSq), &significand(&neg_poly),	&significand(&neg_poly));  /* Subtract the mantissas */  significand(&pos_poly) -= significand(&neg_poly);  /* Convert to 64 bit signed-compatible */  pos_poly.exp -= 1;  reg_move(&pos_poly, &odd_poly);  normalize(&odd_poly);    reg_mul(&odd_poly, arg, &odd_poly, FULL_PRECISION);  /* Complete the odd polynomial. */  reg_u_add(&odd_poly, arg, &odd_poly, FULL_PRECISION);  /* will be a valid positive nr with expon = 0 */  *(short *)&(pos_poly.sign) = 0;  pos_poly.exp = EXP_BIAS;    /* Do the basic fixed point polynomial evaluation */  polynomial(&pos_poly.sigl, (unsigned *)&argSqSq, evenplterms, HIPOWERep-1);  mul64(&significand(&argSq),	&significand(&pos_poly), &significand(&pos_poly));    /* will be a valid positive nr with expon = 0 */  *(short *)&(neg_poly.sign) = 0;  neg_poly.exp = EXP_BIAS;  /* Do the basic fixed point polynomial evaluation */  polynomial(&neg_poly.sigl, (unsigned *)&argSqSq, evennegterms, HIPOWERen-1);  /* Subtract the mantissas */  significand(&neg_poly) -= significand(&pos_poly);  /* and multiply by argSq */  /* Convert argSq to a valid reg number */  *(short *)&(argSq.sign) = 0;  argSq.exp = EXP_BIAS - 1;  normalize(&argSq);  /* Convert to 64 bit signed-compatible */  neg_poly.exp -= 1;  reg_move(&neg_poly, &even_poly);  normalize(&even_poly);  reg_mul(&even_poly, &argSq, &even_poly, FULL_PRECISION);  reg_add(&even_poly, &argSq, &even_poly, FULL_PRECISION);  /* Complete the even polynomial */  reg_sub(&CONST_1, &even_poly, &even_poly, FULL_PRECISION);  /* Now ready to copy the results */  if ( invert )    { reg_div(&even_poly, &odd_poly, result, FULL_PRECISION); }  else    { reg_div(&odd_poly, &even_poly, result, FULL_PRECISION); }}

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