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Diff for /OpenXM/src/k097/lib/minimal/cohom.k between version 1.4 and 1.5

version 1.4, 2000/11/19 05:50:30 version 1.5, 2000/11/19 10:48:48
Line 1 
Line 1 
 /* $OpenXM: OpenXM/src/k097/lib/minimal/cohom.k,v 1.3 2000/09/10 20:22:45 takayama Exp $ */  /* $OpenXM: OpenXM/src/k097/lib/minimal/cohom.k,v 1.4 2000/11/19 05:50:30 takayama Exp $ */
   
 /* k0 interface functions for cohom.sm1 */  /* k0 interface functions for cohom.sm1 */
 def Boundp(a) {  def Boundp(a) {
Line 97  def sm1_syz(A,V,W) {
Line 97  def sm1_syz(A,V,W) {
   sm1(P," syz /FunctionValue set");    sm1(P," syz /FunctionValue set");
 }  }
 /*  /*
     cf.  Kernel()
   sm1_syz([x*Dx,y*Dy],[x,y]):    sm1_syz([x*Dx,y*Dy],[x,y]):
   We want to syz_h, too.    We want to syz_h, too.
   Step 1: Control by global variable ?  syz ==> syz_generic    Step 1: Control by global variable ?  syz ==> syz_generic
Line 247  def Rest(a) {
Line 248  def Rest(a) {
   sm1(a," rest /FunctionValue set ");    sm1(a," rest /FunctionValue set ");
 }  }
 HelpAdd(["Rest",  HelpAdd(["Rest",
 ["Rest(a), list a; "]]);  
   
   ["Rest(a), list a; "]]);
   
   def Annfs(f,v) {
     local fs;
     fs = ToString(f);
     sm1(" [fs v] annfs /FunctionValue set ");
   }
   HelpAdd(["Annfs",
   ["Annfs(f,v) computes the annihilating ideal of f^r and the Bernstein-Sato",
    "  polynomial b(s) of f",
    "Return value: [Ann(f^r), r, b(s)] where r is the minimal integral root of",
    "              b(s) = 0.",
    "Example:  Annfs(x^2+y^2,\"x,y\"): "
   ]]);

Legend:
Removed from v.1.4  
changed lines
  Added in v.1.5

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