taglinefilesource code
msw26arch/i386/math-emu/poly.hunsigned long msw;
msw77arch/i386/math-emu/poly_2xm1.cshift = (argSignif.msw & 0x40000000) ? 3 : 2;
msw101arch/i386/math-emu/poly_2xm1.caccumulator.lsw = accumulator.midw = accumulator.msw = 0;
msw115arch/i386/math-emu/poly_2xm1.caccumulator.msw |= 0x80000000;      /* add 1.0 */
msw117arch/i386/math-emu/poly_2xm1.caccumulator.msw &= 0x3fffffff;      /* subtract 1.0 */
msw138arch/i386/math-emu/poly_2xm1.cDenom.msw |= 0x80000000;      /* add 1.0 */
msw84arch/i386/math-emu/poly_atan.c|| ((exponent == -2) && (argSignif.msw > 0xd413ccd0)) )
msw95arch/i386/math-emu/poly_atan.c(argSignif.msw == 0x80000000) ) )
msw101arch/i386/math-emu/poly_atan.cargSignif.msw = 0;   /* Make the transformed arg -> 0.0 */
msw113arch/i386/math-emu/poly_atan.cDenom.msw |= 0x80000000;
msw126arch/i386/math-emu/poly_atan.cargSq.msw = argSignif.msw;
msw129arch/i386/math-emu/poly_atan.cargSqSq.lsw = argSq.lsw; argSqSq.midw = argSq.midw; argSqSq.msw = argSq.msw;
msw142arch/i386/math-emu/poly_atan.caccumulator.msw = accumulator.midw = accumulator.lsw = 0;
msw153arch/i386/math-emu/poly_atan.caccumulatore.msw |= 0x80000000;
msw64arch/i386/math-emu/poly_l2.caccumulator.msw = accumulator.midw = accumulator.lsw = 0;
msw73arch/i386/math-emu/poly_l2.cexpon_accum.msw = exponent; expon_accum.midw = expon_accum.lsw = 0;
msw94arch/i386/math-emu/poly_l2.cif ( accumulator.msw == 0 )
msw199arch/i386/math-emu/poly_l2.cDenom.msw |= 0x80000000;
msw206arch/i386/math-emu/poly_l2.cif ( Denom.msw & 0x80000000 )
msw215arch/i386/math-emu/poly_l2.cargSignif.msw = Numer.msw;
msw224arch/i386/math-emu/poly_l2.c(argSignif.msw > (unsigned)0xafb0ccc0) )
msw240arch/i386/math-emu/poly_l2.caccumulator.msw = accumulator.midw = accumulator.lsw = 0;
msw253arch/i386/math-emu/poly_l2.caccum_result->msw = accumulator.msw;
msw84arch/i386/math-emu/poly_sin.caccumulator.lsw = accumulator.midw = accumulator.msw = 0;
msw92arch/i386/math-emu/poly_sin.cargSqrd.msw = arg->sigh; argSqrd.midw = arg->sigl; argSqrd.lsw = 0;
msw95arch/i386/math-emu/poly_sin.cargTo4.msw = argSqrd.msw; argTo4.midw = argSqrd.midw;
msw108arch/i386/math-emu/poly_sin.caccumulator.msw |= 0x80000000;  /* Add 1.0 */
msw180arch/i386/math-emu/poly_sin.cif ( argSqrd.msw & 0xffc00000 )
msw183arch/i386/math-emu/poly_sin.cmul_32_32(0x898cc517, argSqrd.msw, &adj);
msw245arch/i386/math-emu/poly_sin.caccumulator.lsw = accumulator.midw = accumulator.msw = 0;
msw251arch/i386/math-emu/poly_sin.cargSqrd.msw = arg->sigh; argSqrd.midw = arg->sigl; argSqrd.lsw = 0;
msw260arch/i386/math-emu/poly_sin.cargTo4.msw = argSqrd.msw; argTo4.midw = argSqrd.midw;
msw290arch/i386/math-emu/poly_sin.cif ( accumulator.msw == 0 )
msw339arch/i386/math-emu/poly_sin.cargTo4.msw = argSqrd.msw; argTo4.midw = argSqrd.midw;
msw352arch/i386/math-emu/poly_sin.caccumulator.msw |= 0x80000000;  /* Add 1.0 */
msw377arch/i386/math-emu/poly_sin.cif ( argSqrd.msw & 0xffc00000 )
msw380arch/i386/math-emu/poly_sin.cmul_32_32(0x898cc517, argSqrd.msw, &adj);
msw381arch/i386/math-emu/poly_sin.cfix_up.msw -= adj/2;
msw382arch/i386/math-emu/poly_sin.cmul_32_32(0x898cc517, argTo4.msw, &adj);
msw383arch/i386/math-emu/poly_sin.cfix_up.msw += adj/24;
msw111arch/i386/math-emu/poly_tan.caccumulatoro.msw = accumulatoro.midw = accumulatoro.lsw = 0;
msw120arch/i386/math-emu/poly_tan.caccumulatore.msw = accumulatore.midw = accumulatore.lsw = 0;
msw134arch/i386/math-emu/poly_tan.cif ( accumulatore.msw == 0 )
msw178arch/i386/math-emu/poly_tan.cadj = accum.msw >> -(exponent+1);      /* tan */
msw185arch/i386/math-emu/poly_tan.cfix_up.msw += adj;
msw186arch/i386/math-emu/poly_tan.cif ( !(fix_up.msw & 0x80000000) )   /* did fix_up overflow ? */
msw190arch/i386/math-emu/poly_tan.cfix_up.msw |= 0x80000000;
msw202arch/i386/math-emu/poly_tan.caccumulatoro.msw = 0x80000000;