taglinefilesource code
XSIG_LL73arch/i386/math-emu/poly_2xm1.cXSIG_LL(argSignif) = Xll = significand(arg);
XSIG_LL80arch/i386/math-emu/poly_2xm1.cXSIG_LL(argSignif) <<= 2;
XSIG_LL88arch/i386/math-emu/poly_2xm1.cXSIG_LL(argSignif) <<= 1;
XSIG_LL127arch/i386/math-emu/poly_2xm1.cXSIG_LL(Denom) = XSIG_LL(accumulator);
XSIG_LL133arch/i386/math-emu/poly_2xm1.cXSIG_LL(Denom) <<= 1;
XSIG_LL135arch/i386/math-emu/poly_2xm1.cXSIG_LL(Denom) |= 1;
XSIG_LL145arch/i386/math-emu/poly_2xm1.csignificand(result) = XSIG_LL(accumulator);
XSIG_LL69arch/i386/math-emu/poly_atan.cXSIG_LL(Numer) = significand(arg1);
XSIG_LL70arch/i386/math-emu/poly_atan.cXSIG_LL(Denom) = significand(arg2);
XSIG_LL77arch/i386/math-emu/poly_atan.cXSIG_LL(Numer) = significand(arg2);
XSIG_LL78arch/i386/math-emu/poly_atan.cXSIG_LL(Denom) = significand(arg1);
XSIG_LL106arch/i386/math-emu/poly_atan.cXSIG_LL(Numer) = XSIG_LL(Denom) = XSIG_LL(argSignif);
XSIG_LL133arch/i386/math-emu/poly_atan.cXSIG_LL(accumulatore) = XSIG_LL(argSq);
XSIG_LL143arch/i386/math-emu/poly_atan.cpolynomial_Xsig(&accumulator, &XSIG_LL(argSqSq),
XSIG_LL145arch/i386/math-emu/poly_atan.cmul64_Xsig(&accumulator, &XSIG_LL(argSq));
XSIG_LL147arch/i386/math-emu/poly_atan.cpolynomial_Xsig(&accumulator, &XSIG_LL(argSqSq), oddnegterms, HIPOWERon-1);
XSIG_LL192arch/i386/math-emu/poly_atan.csignificand(result) = XSIG_LL(accumulator);
XSIG_LL89arch/i386/math-emu/poly_l2.cyaccum.lsw = 0; XSIG_LL(yaccum) = significand(y);
XSIG_LL101arch/i386/math-emu/poly_l2.csignificand(result) = XSIG_LL(accumulator);
XSIG_LL128arch/i386/math-emu/poly_l2.cXSIG_LL(yaccum) = significand(y);
XSIG_LL134arch/i386/math-emu/poly_l2.csignificand(result) = XSIG_LL(accumulator);
XSIG_LL195arch/i386/math-emu/poly_l2.cXSIG_LL(Numer) = XSIG_LL(Denom) = significand(arg);
XSIG_LL231arch/i386/math-emu/poly_l2.carg_signif.lsw = argSignif.lsw; XSIG_LL(arg_signif) = XSIG_LL(argSignif);
XSIG_LL233arch/i386/math-emu/poly_l2.caccumulator.lsw = argSignif.lsw; XSIG_LL(accumulator) = XSIG_LL(argSignif);
XSIG_LL236arch/i386/math-emu/poly_l2.cXsq = XSIG_LL(accumulator);
XSIG_LL99arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), neg_terms_l,
XSIG_LL104arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), pos_terms_l,
XSIG_LL121arch/i386/math-emu/poly_sin.cXSIG_LL(accumulator) += significand(arg);
XSIG_LL144arch/i386/math-emu/poly_sin.cXSIG_LL(argSqrd) = fixed_arg; argSqrd.lsw = 0;
XSIG_LL147arch/i386/math-emu/poly_sin.cXSIG_LL(argTo4) = XSIG_LL(argSqrd); argTo4.lsw = argSqrd.lsw;
XSIG_LL150arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), neg_terms_h,
XSIG_LL155arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), pos_terms_h,
XSIG_LL191arch/i386/math-emu/poly_sin.cXSIG_LL(accumulator) --;
XSIG_LL198arch/i386/math-emu/poly_sin.csignificand(result) = XSIG_LL(accumulator);
XSIG_LL264arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), neg_terms_h,
XSIG_LL269arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), pos_terms_h,
XSIG_LL289arch/i386/math-emu/poly_sin.cXSIG_LL(accumulator) ++;
XSIG_LL297arch/i386/math-emu/poly_sin.csignificand(result) = XSIG_LL(accumulator);
XSIG_LL330arch/i386/math-emu/poly_sin.cXSIG_LL(argSqrd) = fixed_arg; argSqrd.lsw = 0;
XSIG_LL343arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), neg_terms_l,
XSIG_LL348arch/i386/math-emu/poly_sin.cpolynomial_Xsig(&accumulator, &XSIG_LL(argTo4), pos_terms_l,
XSIG_LL365arch/i386/math-emu/poly_sin.cXSIG_LL(accumulator) += fixed_arg;
XSIG_LL373arch/i386/math-emu/poly_sin.cXSIG_LL(fix_up) = 0x898cc51701b839a2ll;
XSIG_LL397arch/i386/math-emu/poly_sin.csignificand(result) = XSIG_LL(accumulator);
XSIG_LL76arch/i386/math-emu/poly_tan.cXSIG_LL(accum) = significand(arg);
XSIG_LL82arch/i386/math-emu/poly_tan.cXSIG_LL(accum) <<= 1;
XSIG_LL85arch/i386/math-emu/poly_tan.cXSIG_LL(accum) = 0x921fb54442d18469LL - XSIG_LL(accum);
XSIG_LL88arch/i386/math-emu/poly_tan.cXSIG_LL(argSignif) = XSIG_LL(accum);
XSIG_LL95arch/i386/math-emu/poly_tan.cXSIG_LL(accum) = XSIG_LL(argSignif) = significand(arg);
XSIG_LL100arch/i386/math-emu/poly_tan.cif ( shrx(&XSIG_LL(accum), -1-exponent) >= 0x80000000U )
XSIG_LL101arch/i386/math-emu/poly_tan.cXSIG_LL(accum) ++;  /* round up */
XSIG_LL105arch/i386/math-emu/poly_tan.cXSIG_LL(argSq) = XSIG_LL(accum); argSq.lsw = accum.lsw;
XSIG_LL107arch/i386/math-emu/poly_tan.cXSIG_LL(argSqSq) = XSIG_LL(argSq); argSqSq.lsw = argSq.lsw;
XSIG_LL112arch/i386/math-emu/poly_tan.cpolynomial_Xsig(&accumulatoro, &XSIG_LL(argSqSq), oddnegterm, HiPOWERon-1);
XSIG_LL116arch/i386/math-emu/poly_tan.cpolynomial_Xsig(&accumulatoro, &XSIG_LL(argSqSq), oddplterm, HiPOWERop-1);
XSIG_LL121arch/i386/math-emu/poly_tan.cpolynomial_Xsig(&accumulatore, &XSIG_LL(argSqSq), evenplterm, HiPOWERep-1);
XSIG_LL125arch/i386/math-emu/poly_tan.cpolynomial_Xsig(&accumulatore, &XSIG_LL(argSqSq), evennegterm, HiPOWERen-1);
XSIG_LL127arch/i386/math-emu/poly_tan.cmul64_Xsig(&accumulatore, &XSIG_LL(argSignif));
XSIG_LL128arch/i386/math-emu/poly_tan.cmul64_Xsig(&accumulatore, &XSIG_LL(argSignif));
XSIG_LL140arch/i386/math-emu/poly_tan.cXSIG_LL(accum) = 0x8000000000000000LL;
XSIG_LL149arch/i386/math-emu/poly_tan.cmul64_Xsig(&accum, &XSIG_LL(argSignif));
XSIG_LL150arch/i386/math-emu/poly_tan.cmul64_Xsig(&accum, &XSIG_LL(argSignif));
XSIG_LL151arch/i386/math-emu/poly_tan.cmul64_Xsig(&accum, &XSIG_LL(argSignif));
XSIG_LL170arch/i386/math-emu/poly_tan.cXSIG_LL(fix_up) = 0x898cc51701b839a2LL;
XSIG_LL210arch/i386/math-emu/poly_tan.csignificand(result) = XSIG_LL(accum);