replaced mathematical routines by our own
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@@ -1,75 +1,53 @@
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/*
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* (c) copyright 1983 by the Vrije Universiteit, Amsterdam, The Netherlands.
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*
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* This product is part of the Amsterdam Compiler Kit.
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*
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* Permission to use, sell, duplicate or disclose this software must be
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* obtained in writing. Requests for such permissions may be sent to
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*
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* Dr. Andrew S. Tanenbaum
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* Wiskundig Seminarium
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* Vrije Universiteit
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* Postbox 7161
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* 1007 MC Amsterdam
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* The Netherlands
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* (c) copyright 1988 by the Vrije Universiteit, Amsterdam, The Netherlands.
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* See the copyright notice in the ACK home directory, in the file "Copyright".
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*
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* Author: Ceriel J.H. Jacobs
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*/
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/* $Header$ */
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/* Author: J.W. Stevenson */
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extern double _fef();
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/*
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log returns the natural logarithm of its floating
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point argument.
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The coefficients are #2705 from Hart & Cheney. (19.38D)
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It calls _fef.
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*/
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#define HUGE 1.701411733192644270e38
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static double log2 = 0.693147180559945309e0;
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static double sqrto2 = 0.707106781186547524e0;
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static double p0 = -.240139179559210510e2;
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static double p1 = 0.309572928215376501e2;
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static double p2 = -.963769093368686593e1;
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static double p3 = 0.421087371217979714e0;
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static double q0 = -.120069589779605255e2;
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static double q1 = 0.194809660700889731e2;
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static double q2 = -.891110902798312337e1;
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#include <math.h>
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double
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_log(arg)
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double arg;
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_log(x)
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double x;
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{
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double x,z, zsq, temp;
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int exp;
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if(arg <= 0) {
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error(3);
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return(-HUGE);
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}
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x = _fef(arg,&exp);
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/*
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while(x < 0.5) {
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x =* 2;
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exp--;
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}
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/* log(x) = z*P(z*z)/Q(z*z), z = (x-1)/(x+1), x in [1/sqrt(2), sqrt(2)]
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*/
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if(x<sqrto2) {
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x *= 2;
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exp--;
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/* Hart & Cheney #2707 */
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static double p[5] = {
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0.7504094990777122217455611007e+02,
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-0.1345669115050430235318253537e+03,
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0.7413719213248602512779336470e+02,
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-0.1277249755012330819984385000e+02,
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0.3327108381087686938144000000e+00
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};
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static double q[5] = {
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0.3752047495388561108727775374e+02,
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-0.7979028073715004879439951583e+02,
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0.5616126132118257292058560360e+02,
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-0.1450868091858082685362325000e+02,
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0.1000000000000000000000000000e+01
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};
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extern double _fef();
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double z, zsqr;
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int exponent;
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if (x <= 0) {
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error(3);
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return -HUGE;
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}
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x = _fef(x, &exponent);
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while (x < M_1_SQRT2) {
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x += x;
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exponent--;
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}
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z = (x-1)/(x+1);
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zsq = z*z;
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temp = ((p3*zsq + p2)*zsq + p1)*zsq + p0;
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temp = temp/(((zsq + q2)*zsq + q1)*zsq + q0);
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temp = temp*z + exp*log2;
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return(temp);
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zsqr = z*z;
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return z * POLYNOM4(zsqr, p) / POLYNOM4(zsqr, q) + exponent * M_LN2;
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}
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