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Annotation of OpenXM_contrib2/asir2000/engine/real.c, Revision 1.12

1.3       noro        1: /*
                      2:  * Copyright (c) 1994-2000 FUJITSU LABORATORIES LIMITED
                      3:  * All rights reserved.
                      4:  *
                      5:  * FUJITSU LABORATORIES LIMITED ("FLL") hereby grants you a limited,
                      6:  * non-exclusive and royalty-free license to use, copy, modify and
                      7:  * redistribute, solely for non-commercial and non-profit purposes, the
                      8:  * computer program, "Risa/Asir" ("SOFTWARE"), subject to the terms and
                      9:  * conditions of this Agreement. For the avoidance of doubt, you acquire
                     10:  * only a limited right to use the SOFTWARE hereunder, and FLL or any
                     11:  * third party developer retains all rights, including but not limited to
                     12:  * copyrights, in and to the SOFTWARE.
                     13:  *
                     14:  * (1) FLL does not grant you a license in any way for commercial
                     15:  * purposes. You may use the SOFTWARE only for non-commercial and
                     16:  * non-profit purposes only, such as academic, research and internal
                     17:  * business use.
                     18:  * (2) The SOFTWARE is protected by the Copyright Law of Japan and
                     19:  * international copyright treaties. If you make copies of the SOFTWARE,
                     20:  * with or without modification, as permitted hereunder, you shall affix
                     21:  * to all such copies of the SOFTWARE the above copyright notice.
                     22:  * (3) An explicit reference to this SOFTWARE and its copyright owner
                     23:  * shall be made on your publication or presentation in any form of the
                     24:  * results obtained by use of the SOFTWARE.
                     25:  * (4) In the event that you modify the SOFTWARE, you shall notify FLL by
1.4       noro       26:  * e-mail at risa-admin@sec.flab.fujitsu.co.jp of the detailed specification
1.3       noro       27:  * for such modification or the source code of the modified part of the
                     28:  * SOFTWARE.
                     29:  *
                     30:  * THE SOFTWARE IS PROVIDED AS IS WITHOUT ANY WARRANTY OF ANY KIND. FLL
                     31:  * MAKES ABSOLUTELY NO WARRANTIES, EXPRESSED, IMPLIED OR STATUTORY, AND
                     32:  * EXPRESSLY DISCLAIMS ANY IMPLIED WARRANTY OF MERCHANTABILITY, FITNESS
                     33:  * FOR A PARTICULAR PURPOSE OR NONINFRINGEMENT OF THIRD PARTIES'
                     34:  * RIGHTS. NO FLL DEALER, AGENT, EMPLOYEES IS AUTHORIZED TO MAKE ANY
                     35:  * MODIFICATIONS, EXTENSIONS, OR ADDITIONS TO THIS WARRANTY.
                     36:  * UNDER NO CIRCUMSTANCES AND UNDER NO LEGAL THEORY, TORT, CONTRACT,
                     37:  * OR OTHERWISE, SHALL FLL BE LIABLE TO YOU OR ANY OTHER PERSON FOR ANY
                     38:  * DIRECT, INDIRECT, SPECIAL, INCIDENTAL, PUNITIVE OR CONSEQUENTIAL
                     39:  * DAMAGES OF ANY CHARACTER, INCLUDING, WITHOUT LIMITATION, DAMAGES
                     40:  * ARISING OUT OF OR RELATING TO THE SOFTWARE OR THIS AGREEMENT, DAMAGES
                     41:  * FOR LOSS OF GOODWILL, WORK STOPPAGE, OR LOSS OF DATA, OR FOR ANY
                     42:  * DAMAGES, EVEN IF FLL SHALL HAVE BEEN INFORMED OF THE POSSIBILITY OF
                     43:  * SUCH DAMAGES, OR FOR ANY CLAIM BY ANY OTHER PARTY. EVEN IF A PART
                     44:  * OF THE SOFTWARE HAS BEEN DEVELOPED BY A THIRD PARTY, THE THIRD PARTY
                     45:  * DEVELOPER SHALL HAVE NO LIABILITY IN CONNECTION WITH THE USE,
                     46:  * PERFORMANCE OR NON-PERFORMANCE OF THE SOFTWARE.
                     47:  *
1.12    ! noro       48:  * $OpenXM: OpenXM_contrib2/asir2000/engine/real.c,v 1.11 2016/06/29 08:16:11 ohara Exp $
1.3       noro       49: */
1.1       noro       50: #include "ca.h"
                     51: #include "base.h"
                     52: #include <math.h>
                     53:
                     54: double RatnToReal(a)
                     55: Q a;
                     56: {
1.12    ! noro       57:   double nm,dn,man;
        !            58:   int enm,edn,e;
1.1       noro       59:
1.12    ! noro       60:   nm = NatToReal(NM(a),&enm);
        !            61:   if ( INT(a) )
        !            62:     if ( enm >= 1 ) {
        !            63:       error("RatnToReal : Overflow");
        !            64:       /* NOTREACHED */
        !            65:       return 0;
        !            66:     } else
        !            67:       return SGN(a)>0 ? nm : -nm;
        !            68:   else {
        !            69:     dn = NatToReal(DN(a),&edn);
        !            70:     man = nm/dn;
        !            71:     if ( SGN(a) < 0 )
        !            72:       man = -man;
        !            73:     if ( ((e = enm - edn) >= 1024) || (e <= -1023) ) {
        !            74:       error("RatnToReal : Overflow"); /* XXX */
        !            75:       /* NOTREACHED */
        !            76:       return 0;
        !            77:     } else if ( !e )
        !            78:       return man;
        !            79:     else
        !            80:       return man*pow(2,e);
        !            81:   }
1.1       noro       82: }
                     83:
                     84: double NatToReal(a,expo)
                     85: N a;
                     86: int *expo;
                     87: {
1.12    ! noro       88:   unsigned int *p;
        !            89:   int l,all,i,j,s,tb,top,tail;
        !            90:   unsigned int t,m[2];
        !            91:
        !            92:   p = BD(a); l = PL(a) - 1;
        !            93:   for ( top = 0, t = p[l]; t; t >>= 1, top++ );
        !            94:   all = top + BSH*l; tail = (53-top)%BSH; i = l-(53-top)/BSH-1;
        !            95:   m[1] = i < 0 ? 0 : p[i]>>(BSH-tail);
        !            96:   for ( j = 1, i++, tb = tail; i <= l; i++ ) {
        !            97:     s = 32-tb; t = i < 0 ? 0 : p[i];
        !            98:     if ( BSH > s ) {
        !            99:       m[j] |= ((t&((1<<s)-1))<<tb);
        !           100:       if ( !j )
        !           101:         break;
        !           102:       else {
        !           103:         j--; m[j] = t>>s; tb = BSH-s;
        !           104:       }
        !           105:     } else {
        !           106:       m[j] |= (t<<tb); tb += BSH;
        !           107:     }
        !           108:   }
        !           109:   s = (all-1)+1023;
        !           110:   m[0] = (m[0]&((1<<20)-1))|(MIN(2046,s)<<20); *expo = MAX(s-2046,0);
1.1       noro      111: #ifdef vax
1.12    ! noro      112:   t = m[0]; m[0] = m[1]; m[1] = t; itod(m);
1.1       noro      113: #endif
1.11      ohara     114: #if defined(__i386__) || defined(MIPSEL) || defined(VISUAL) || defined(__MINGW32__) || defined(__alpha) || defined(__FreeBSD__) || defined(__NetBSD__) || defined(__x86_64) || defined(__ARM_ARCH) || defined(ANDROID)
1.12    ! noro      115:   t = m[0]; m[0] = m[1]; m[1] = t;
1.1       noro      116: #endif
1.12    ! noro      117:   return *((double *)m);
1.1       noro      118: }
                    119:
                    120: void addreal(a,b,c)
                    121: Num a,b;
                    122: Real *c;
                    123: {
1.12    ! noro      124:   double t;
1.1       noro      125:
1.12    ! noro      126:   t = ToReal(a)+ToReal(b); MKReal(t,*c);
1.1       noro      127: }
                    128:
                    129: void subreal(a,b,c)
                    130: Num a,b;
                    131: Real *c;
                    132: {
1.12    ! noro      133:   double t;
1.1       noro      134:
1.12    ! noro      135:   t = ToReal(a)-ToReal(b); MKReal(t,*c);
1.1       noro      136: }
                    137:
                    138: void mulreal(a,b,c)
                    139: Num a,b;
                    140: Real *c;
                    141: {
1.12    ! noro      142:   double t;
1.1       noro      143:
1.12    ! noro      144:   if ( !a || !b )
        !           145:     *c = 0;
        !           146:   else {
        !           147:     t = ToReal(a)*ToReal(b);
1.5       noro      148: #if 0
1.12    ! noro      149:     if ( !t )
        !           150:       error("mulreal : Underflow"); /* XXX */
        !           151:     else
1.5       noro      152: #endif
1.12    ! noro      153:       MKReal(t,*c);
        !           154:   }
1.1       noro      155: }
                    156:
                    157: void divreal(a,b,c)
                    158: Num a,b;
                    159: Real *c;
                    160: {
1.12    ! noro      161:   double t;
1.1       noro      162:
1.12    ! noro      163:   if ( !a )
        !           164:     *c = 0;
        !           165:   else {
        !           166:     t = ToReal(a)/ToReal(b);
1.5       noro      167: #if 0
1.12    ! noro      168:     if ( !t )
        !           169:       error("divreal : Underflow"); /* XXX */
        !           170:     else
1.5       noro      171: #endif
1.12    ! noro      172:       MKReal(t,*c);
        !           173:   }
1.1       noro      174: }
                    175:
                    176: void chsgnreal(a,c)
                    177: Num a,*c;
                    178: {
1.12    ! noro      179:   double t;
        !           180:   Real s;
1.1       noro      181:
1.12    ! noro      182:   if ( !a )
        !           183:     *c = 0;
        !           184:   else if ( NID(a) == N_Q )
        !           185:     chsgnq((Q)a,(Q *)c);
        !           186:   else {
        !           187:     t = -ToReal(a); MKReal(t,s); *c = (Num)s;
        !           188:   }
1.1       noro      189: }
                    190:
                    191: void pwrreal(a,b,c)
                    192: Num a,b;
                    193: Real *c;
                    194: {
1.12    ! noro      195:   double t;
        !           196:   double pwrreal0();
1.1       noro      197:
1.12    ! noro      198:   if ( !b )
        !           199:     MKReal(1.0,*c);
        !           200:   else if ( !a )
        !           201:     *c = 0;
        !           202:   else if ( !RATN(b) || !INT(b) || (PL(NM((Q)b)) > 1) ) {
        !           203:     t = (double)pow((double)ToReal(a),(double)ToReal(b));
1.5       noro      204: #if 0
1.12    ! noro      205:     if ( !t )
        !           206:       error("pwrreal : Underflow"); /* XXX */
        !           207:     else
        !           208: #endif
        !           209:       MKReal(t,*c);
        !           210:   } else {
        !           211:     t = pwrreal0(BDY((Real)a),BD(NM((Q)b))[0]);
        !           212:     t = SGN((Q)b)>0?t:1/t;
1.5       noro      213: #if 0
1.12    ! noro      214:     if ( !t )
        !           215:       error("pwrreal : Underflow"); /* XXX */
        !           216:     else
1.5       noro      217: #endif
1.12    ! noro      218:       MKReal(t,*c);
        !           219:   }
1.1       noro      220: }
                    221:
                    222: double pwrreal0(n,e)
                    223: double n;
                    224: int e;
                    225: {
1.12    ! noro      226:   double t;
1.1       noro      227:
1.12    ! noro      228:   if ( e == 1 )
        !           229:     return n;
        !           230:   else {
        !           231:     t = pwrreal0(n,e / 2);
        !           232:     return e%2 ? t*t*n : t*t;
        !           233:   }
1.1       noro      234: }
                    235:
                    236: int cmpreal(a,b)
                    237: Real a,b;
                    238: {
1.12    ! noro      239:   double t;
1.1       noro      240:
1.12    ! noro      241:   t = ToReal(a)-ToReal(b);
        !           242:   return t>0.0 ? 1 : t<0.0?-1 : 0;
1.1       noro      243: }

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