taglinefilesource code
argSignif57arch/i386/math-emu/poly_2xm1.cXsig                   accumulator, Denom, argSignif;
argSignif72arch/i386/math-emu/poly_2xm1.cargSignif.lsw = 0;
argSignif73arch/i386/math-emu/poly_2xm1.cXSIG_LL(argSignif) = Xll = significand(arg);
argSignif77arch/i386/math-emu/poly_2xm1.cshift = (argSignif.msw & 0x40000000) ? 3 : 2;
argSignif80arch/i386/math-emu/poly_2xm1.cXSIG_LL(argSignif) <<= 2;
argSignif88arch/i386/math-emu/poly_2xm1.cXSIG_LL(argSignif) <<= 1;
argSignif103arch/i386/math-emu/poly_2xm1.cmul_Xsig_Xsig(&accumulator, &argSignif);
argSignif106arch/i386/math-emu/poly_2xm1.cmul_Xsig_Xsig(&argSignif, &hiterm);   /* The leading term */
argSignif107arch/i386/math-emu/poly_2xm1.cadd_two_Xsig(&accumulator, &argSignif, &exponent);
argSignif59arch/i386/math-emu/poly_atan.cXsig                  accumulator, Numer, Denom, accumulatore, argSignif,
argSignif80arch/i386/math-emu/poly_atan.cdiv_Xsig(&Numer, &Denom, &argSignif);
argSignif81arch/i386/math-emu/poly_atan.cexponent += norm_Xsig(&argSignif);
argSignif84arch/i386/math-emu/poly_atan.c|| ((exponent == -2) && (argSignif.msw > 0xd413ccd0)) )
argSignif94arch/i386/math-emu/poly_atan.c(argSignif.lsw == 0) && (argSignif.midw == 0) &&
argSignif95arch/i386/math-emu/poly_atan.c(argSignif.msw == 0x80000000) ) )
argSignif101arch/i386/math-emu/poly_atan.cargSignif.msw = 0;   /* Make the transformed arg -> 0.0 */
argSignif105arch/i386/math-emu/poly_atan.cNumer.lsw = Denom.lsw = argSignif.lsw;
argSignif106arch/i386/math-emu/poly_atan.cXSIG_LL(Numer) = XSIG_LL(Denom) = XSIG_LL(argSignif);
argSignif115arch/i386/math-emu/poly_atan.cdiv_Xsig(&Numer, &Denom, &argSignif);
argSignif117arch/i386/math-emu/poly_atan.cexponent = -1 + norm_Xsig(&argSignif);
argSignif125arch/i386/math-emu/poly_atan.cargSq.lsw = argSignif.lsw; argSq.midw = argSignif.midw;
argSignif126arch/i386/math-emu/poly_atan.cargSq.msw = argSignif.msw;
argSignif157arch/i386/math-emu/poly_atan.cmul_Xsig_Xsig(&accumulator, &argSignif);
argSignif162arch/i386/math-emu/poly_atan.cadd_Xsig_Xsig(&accumulator, &argSignif);
argSignif189arch/i386/math-emu/poly_l2.cXsig                 accumulator, Numer, Denom, argSignif, arg_signif;
argSignif200arch/i386/math-emu/poly_l2.cdiv_Xsig(&Numer, &Denom, &argSignif);
argSignif208arch/i386/math-emu/poly_l2.cdiv_Xsig(&Numer, &Denom, &argSignif);
argSignif214arch/i386/math-emu/poly_l2.cargSignif.lsw = Numer.lsw; argSignif.midw = Numer.midw;
argSignif215arch/i386/math-emu/poly_l2.cargSignif.msw = Numer.msw;
argSignif224arch/i386/math-emu/poly_l2.c(argSignif.msw > (unsigned)0xafb0ccc0) )
argSignif231arch/i386/math-emu/poly_l2.carg_signif.lsw = argSignif.lsw; XSIG_LL(arg_signif) = XSIG_LL(argSignif);
argSignif232arch/i386/math-emu/poly_l2.cadj = norm_Xsig(&argSignif);
argSignif233arch/i386/math-emu/poly_l2.caccumulator.lsw = argSignif.lsw; XSIG_LL(accumulator) = XSIG_LL(argSignif);
argSignif244arch/i386/math-emu/poly_l2.cmul_Xsig_Xsig(&accumulator, &argSignif);
argSignif60arch/i386/math-emu/poly_tan.cargSignif, fix_up;
argSignif87arch/i386/math-emu/poly_tan.cargSignif.lsw = accum.lsw;
argSignif88arch/i386/math-emu/poly_tan.cXSIG_LL(argSignif) = XSIG_LL(accum);
argSignif89arch/i386/math-emu/poly_tan.cexponent = -1 + norm_Xsig(&argSignif);
argSignif94arch/i386/math-emu/poly_tan.cargSignif.lsw = 0;
argSignif95arch/i386/math-emu/poly_tan.cXSIG_LL(accum) = XSIG_LL(argSignif) = significand(arg);
argSignif127arch/i386/math-emu/poly_tan.cmul64_Xsig(&accumulatore, &XSIG_LL(argSignif));
argSignif128arch/i386/math-emu/poly_tan.cmul64_Xsig(&accumulatore, &XSIG_LL(argSignif));
argSignif149arch/i386/math-emu/poly_tan.cmul64_Xsig(&accum, &XSIG_LL(argSignif));
argSignif150arch/i386/math-emu/poly_tan.cmul64_Xsig(&accum, &XSIG_LL(argSignif));
argSignif151arch/i386/math-emu/poly_tan.cmul64_Xsig(&accum, &XSIG_LL(argSignif));
argSignif156arch/i386/math-emu/poly_tan.cadd_two_Xsig(&accum, &argSignif, &exponent);