Changeset fd5013 in git for Singular/LIB/hnoether.lib

Timestamp:

Aug 2, 2006, 5:40:53 PM (18 years ago)

Author:

Hans Schönemann <hannes@…>

Branches:

(u'fieker-DuVal', '117eb8c30fc9e991c4decca4832b1d19036c4c65')(u'spielwiese', 'fc741b6502fd8a97288eaa3eba6e5220f3c3df87')

Children:

f6f1dbfc1e8487ccbf1ca0d7a3d2600069315a9f

Parents:

d1932987874a4523d2a42efe3046b953ed52af76

Message:

*hannes/markwig: typos, format, doc


git-svn-id: file:///usr/local/Singular/svn/trunk@9385 2c84dea3-7e68-4137-9b89-c4e89433aadc

File:

• Singular/LIB/hnoether.lib (modified) (5 diffs)

Singular/LIB/hnoether.lib

@@ -1 @@
-version="$Id: hnoether.lib,v 1.52 2006-07-18 15:48:19 Singular Exp $";
+version="$Id: hnoether.lib,v 1.53 2006-08-02 15:40:51 Singular Exp $";
 category="Singularities";
 info="
@@ -1628 +1628 @@
    contains the multiplicities of the branches at their infinitely near point
    of 0 in its (i-1) order neighbourhood (i.e., i=1: multiplicity of the
-   branches themselves, i=2: multiplicity of their 1st quadratic transformed,
+   branches themselves, i=2: multiplicity of their 1st quadratic transform,
    etc., @*
    Hence, @code{multsequence(INPUT)[1][*,j]} is the multiplicity sequence
@@ -1788 +1788 @@
      with:
        @code{a_1 , ... , a_n} the sequence of multiplicities of the 1st branch,
-       @code{[...]} the multiplicities of the j-th transformed of all branches,
+       @code{[...]} the multiplicities of the j-th transform of all branches,
        @code{(...)} indicating branches meeting in an infinitely near point.
 @end format
@@ -2242 +2242 @@
          mu (optional) is Milnor number of f.@*
          NP (optional) is output of @code{newtonpoly(f)}.
-RETURN:  int: 1 if f in Newton non-degenerate, 0 otherwise.
+RETURN:  int: 1 if f is Newton non-degenerate, 0 otherwise.
 SEE ALSO: newtonpoly
 KEYWORDS: Newton non-degenerate; Newton polygon
@@ -4236 +4236 @@
 RETURN:  int, the delta invariant of the singularity at 0, that is, the vector
          space dimension of R~/R, (R~ the normalization of the local ring of
-         the singularity.
+         the singularity).
 NOTE:    In case the Hamburger-Noether expansion of the curve f is needed
          for other purposes as well it is better to calculate this first