Changeset efdded in git

Timestamp:

Apr 8, 2009, 2:42:19 PM (14 years ago)

Author:

Frank Seelisch <seelisch@…>

Branches:

(u'jengelh-datetime', 'ceac47cbc86fe4a15902392bdbb9bd2ae0ea02c6')(u'spielwiese', 'a800fe4b3e9d37a38c5a10cc0ae9dfa0c15a4ee6')

Children:

7e96fe079ce8711823d420d4b4ba8e959e156a77

Parents:

a7fcfab933710ef29f9ec64b1ac3f03f602e0edc

Message:

renamed exported variable names


git-svn-id: file:///usr/local/Singular/svn/trunk@11645 2c84dea3-7e68-4137-9b89-c4e89433aadc

File:

• Singular/LIB/tropical.lib (modified) (6 diffs)

Singular/LIB/tropical.lib

@@ -1 @@
-version="$Id: tropical.lib,v 1.13 2009-04-07 16:18:06 seelisch Exp $";
+version="$Id: tropical.lib,v 1.14 2009-04-08 12:42:19 seelisch Exp $";
 category="Tropical Geometry";
 info="
@@ -23 +23 @@
   point x in (K*)^n to the point (x^v0,...,x^vm).
   The generic hyperplane sections are just the images of the hypersurfaces 
-  in (K*)^n defined by the polynomials f=a0*x^v0+...+am*x^vm=0. Some properties 
+  in (K*)^n defined by the polynomials f=a0*x^v0+...+am*x^vm=0. Some properties
   of these hypersurfaces can be studied via tropicalisation. 
 
@@ -32 +32 @@
   trop(f)=min{val(a0)+<v0,x>,...,val(am)+<vm,x>}. 
   Here, <v,x> denotes the standard scalar product of the integer vector v in Z^n
-  with the vector x=(x1,...,xn) of variables, so that trop(f) is a piecewise 
+  with the vector x=(x1,...,xn) of variables, so that trop(f) is a piecewise
   linear function on R^n. The corner locus of this function (i.e. the points 
   at which the minimum is attained a least twice) is the tropical hypersurface 
@@ -92 +92 @@
 PROCEDURES FOR DRAWING TROPICAL CURVES:
   tropicalCurve            computes a tropical curve and its Newton subdivision
-  drawTropicalCurve        produces a post script image of a tropical curve 
+  drawTropicalCurve        produces a post script image of a tropical curve
   drawNewtonSubdivision    produces a post script image of a Newton subdivision
 
@@ -2131 +2131 @@
 NOTE:        if # is empty, then the valuation of t will be 1, 
 @*           if # is the string 'max' it will be -1; 
-@*           the latter supposes that we consider the maximum of the the 
+@*           the latter supposes that we consider the maximum of the 
              computed linear forms, the former that we consider their minimum
 EXAMPLE:     example tropicalise;   shows an example"
@@ -3613 +3613 @@
       else
       {
-        ergl[j1]=0; //if the variable belongs not the the d biggest ones, 
+        ergl[j1]=0; //if the variable is not among the d biggest ones, 
                     //save 0 in the list
         erglini[j1]=0;