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Diff for /OpenXM/src/kan96xx/Kan/Kclass/indeterminate.c between version 1.1 and 1.5

version 1.1, 1999/10/08 02:12:02 version 1.5, 2001/05/04 01:06:29
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Line 1 
   /* $OpenXM: OpenXM/src/kan96xx/Kan/Kclass/indeterminate.c,v 1.4 2001/04/12 06:48:27 takayama Exp $ */
 /* Kclass/indeterminate.c    */  /* Kclass/indeterminate.c    */
 /* This file handles   indeterminate, tree, recursivePolynomial,  /* This file handles   indeterminate, tree, recursivePolynomial,
     polynomialInOneVariable      polynomialInOneVariable
Line 138  struct object addTree(struct object ob1, struct object
Line 139  struct object addTree(struct object ob1, struct object
   }    }
   rob = newObjectArray(3);    rob = newObjectArray(3);
   putoa(rob,0,KpoString("add"));    putoa(rob,0,KpoString("add"));
   putoa(rob,1,KpoString("Basic"));    putoa(rob,1,KpoString("basic"));
   putoa(rob,2,aob);    putoa(rob,2,aob);
   return(KpoTree(rob));    return(KpoTree(rob));
 }  }
Line 162  struct object KpoRecursivePolynomial(struct object ob)
Line 163  struct object KpoRecursivePolynomial(struct object ob)
 }  }
   
 static void  printBodyOfRecursivePolynomial(struct object body,  static void  printBodyOfRecursivePolynomial(struct object body,
                                             struct object vlist, FILE *fp)                                              struct object vlist, FILE *fp)
 {  {
   int i,j;    int i,j;
   int k;    int k;
Line 181  static void  printBodyOfRecursivePolynomial(struct obj
Line 182  static void  printBodyOfRecursivePolynomial(struct obj
   for (j=1; j<getoaSize(body); j = j+2) {    for (j=1; j<getoaSize(body); j = j+2) {
     k = KopInteger(getoa(body,j));      k = KopInteger(getoa(body,j));
     if (k != 0) {      if (k != 0) {
       fprintf(fp,"%s",KopString(getoa(vlist,i)));        if (getoa(vlist,i).tag == Sdollar) {
           fprintf(fp,"%s",KopString(getoa(vlist,i)));
         }else if (ectag(getoa(vlist,i)) == CLASSNAME_tree) {
           fprintClass(fp,getoa(vlist,i));
         }else{
           errorKan1("%s\n","printBodyOfRecursivePolynomial: format error.");
         }
       if (k > 1) {        if (k > 1) {
         fprintf(fp,"^%d ",k);          fprintf(fp,"^%d ",k);
       }else if (k == 1) {        }else if (k == 1) {
       }else{        }else{
         fprintf(fp,"^(%d) ",k);          fprintf(fp,"^(%d) ",k);
       }        }
       fprintf(fp," * ");        fprintf(fp," * ");
     }      }
Line 203  static void  printBodyOfRecursivePolynomial(struct obj
Line 210  static void  printBodyOfRecursivePolynomial(struct obj
 void fprintRecursivePolynomial(FILE *fp,struct object op)  void fprintRecursivePolynomial(FILE *fp,struct object op)
 {  {
   /* old  code    /* old  code
   printObject(KopRecursivePolynomial(op),0,fp); return;       printObject(KopRecursivePolynomial(op),0,fp); return;
   */    */
   struct object ob;    struct object ob;
   struct object vlist;    struct object vlist;
Line 297  struct object polyToRecursivePoly(struct object p) {
Line 304  struct object polyToRecursivePoly(struct object p) {
   putoa(rob,0,vlist2); putoa(rob,1,ob1);    putoa(rob,0,vlist2); putoa(rob,1,ob1);
   /* format of rob    /* format of rob
      [ list of variables, poly or universalNumber or yyy to express       [ list of variables, poly or universalNumber or yyy to express
                           a recursive polynomial. ]       a recursive polynomial. ]
      format of yyy = CLASSNAME_polynomialInOneVariable       format of yyy = CLASSNAME_polynomialInOneVariable
      [Sinteger,    Sinteger, coeff obj, Sinteger, coeff obj, .....]       [Sinteger,    Sinteger, coeff obj, Sinteger, coeff obj, .....]
       name of var, exp,      coeff,     exp,      coeff       name of var, exp,      coeff,     exp,      coeff
     This format is checked by isRecursivePolynomial2().       This format is checked by isRecursivePolynomial2().
   */    */
   rob = KpoRecursivePolynomial(rob);    rob = KpoRecursivePolynomial(rob);
   if (isRecursivePolynomial2(rob)) {    if (isRecursivePolynomial2(rob)) {
Line 398  static int isRecursivePolynomial2a(struct object ob2, 
Line 405  static int isRecursivePolynomial2a(struct object ob2, 
     if (ectag(tmp) == CLASSNAME_polynomialInOneVariable) {      if (ectag(tmp) == CLASSNAME_polynomialInOneVariable) {
       if (isRecursivePolynomial2a(tmp,n)) {        if (isRecursivePolynomial2a(tmp,n)) {
       }else{        }else{
         fprintf(stderr,"isRecursivePolynomial2a: entry is not a polynomial in one variable.\n");          fprintf(stderr,"isRecursivePolynomial2a: entry is not a polynomial in one variable.\n");
         printObject(tmp,0,stderr); fprintf(stderr,"\n");          printObject(tmp,0,stderr); fprintf(stderr,"\n");
         return(0);          return(0);
       }        }
     }      }
   }    }
Line 434  int isRecursivePolynomial2(struct object ob) {
Line 441  int isRecursivePolynomial2(struct object ob) {
   n = getoaSize(ob1);    n = getoaSize(ob1);
   for (i=0; i<n; i++) {    for (i=0; i<n; i++) {
     tmp = getoa(ob1,i);      tmp = getoa(ob1,i);
     if (tmp.tag != Sdollar) {      if (tmp.tag == Sdollar) {
       fprintf(stderr,"%s [list vlist, body]. Element of the vlist must be a string.\n",s); printObject(ob,1,stderr);      }else if (ectag(tmp) == CLASSNAME_tree) {
       }else{
         fprintf(stderr,"%s [list vlist, body]. Element of the vlist must be a string or a tree.\n",s); printObject(ob,1,stderr);
       return(0);        return(0);
     }      }
   }    }
Line 477  struct object recursivePolyToPoly(struct object rp) {
Line 486  struct object recursivePolyToPoly(struct object rp) {
 }  }
   
   
   struct object KrvtReplace(struct object rp_o,struct object v_o, struct object t_o) {
     /* rp_o : recursive polynomial.
        v_o  : variable name (indeterminate).
        t_o  : tree.
     */
     struct object rp, vlist, newvlist, newrp;
     int i,m;
     /* Check the data types. */
     if (ectag(rp_o) != CLASSNAME_recursivePolynomial) {
       errorKan1("%s\n","KrvtReplace() type mismatch in the first argument.");
     }
     if (ectag(v_o) != CLASSNAME_indeterminate) {
       errorKan1("%s\n","KrvtReplace() type mismatch in the second argument.");
     }
     if (ectag(t_o) != CLASSNAME_tree) {
       errorKan1("%s\n","KrvtReplace() type mismatch in the third argument.");
     }
   
     rp = KopRecursivePolynomial(rp_o);
     vlist = getoa(rp,0);
     m = getoaSize(vlist);
     newvlist = newObjectArray(m);
     for (i=0; i<m; i++) {
       if (KooEqualQ(getoa(vlist,i),KopIndeterminate(v_o))) {
         /* should be KooEqualQ(getoa(vlist,i),v_o). It's not a bug.
            Internal expression of vlist is an array of string
            (not indetermiante). */
         putoa(newvlist,i,t_o);
       }else{
         putoa(newvlist,i,getoa(vlist,i));
       }
     }
     newrp = newObjectArray(getoaSize(rp));
     m = getoaSize(rp);
     putoa(newrp,0,newvlist);
     for (i=1; i<m; i++) {
       putoa(newrp,i,getoa(rp,i));
     }
     return(KpoRecursivePolynomial(newrp));
   }
   
   
   struct object KreplaceRecursivePolynomial(struct object of,struct object rule) {
     struct object rob,f;
     int i;
     int n;
     struct object trule;
   
   
     if (rule.tag != Sarray) {
       errorKan1("%s\n"," KreplaceRecursivePolynomial(): The second argument must be array.");
     }
     n = getoaSize(rule);
   
     if (of.tag ==Sclass && ectag(of) == CLASSNAME_recursivePolynomial) {
     }else{
       errorKan1("%s\n"," KreplaceRecursivePolynomial(): The first argument must be a recursive polynomial.");
     }
     f = of;
   
     for (i=0; i<n; i++) {
       trule = getoa(rule,i);
       if (trule.tag != Sarray) {
         errorKan1("%s\n"," KreplaceRecursivePolynomial(): The second argument must be of the form [[a b] [c d] ....].");
       }
       if (getoaSize(trule) != 2) {
         errorKan1("%s\n"," KreplaceRecursivePolynomial(): The second argument must be of the form [[a b] [c d] ....].");
       }
   
       if (ectag(getoa(trule,0)) != CLASSNAME_indeterminate) {
         errorKan1("%s\n"," KreplaceRecursivePolynomial(): The second argument must be of the form [[a b] [c d] ....] where a,b,c,d,... are polynomials.");
       }
       /* Do not check the second argument. */
       /*
         if (getoa(trule,1).tag != Spoly) {
         errorKan1("%s\n"," KreplaceRecursivePolynomial(): The second argument must be of the form [[a b] [c d] ....] where a,b,c,d,... are polynomials.");
         }
       */
   
     }
   
     rob = f;
     for (i=0; i<n; i++) {
       trule = getoa(rule,i);
       rob = KrvtReplace(rob,getoa(trule,0),getoa(trule,1));
     }
     return(rob);
   }
   
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