Changeset ad711e6 in git

Timestamp:

Apr 9, 2009, 12:24:10 PM (14 years ago)

Author:

Frank Seelisch <seelisch@…>

Branches:

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

Children:

d4154095eaa4bca4de062c4a2eb0fc274b3d1734

Parents:

f2b1ce61cdfede9548e35b96cfaf871abe893ba9

Message:

changes requested by King, Decker


git-svn-id: file:///usr/local/Singular/svn/trunk@11660 2c84dea3-7e68-4137-9b89-c4e89433aadc

File:

• Singular/LIB/finvar.lib (modified) (3 diffs)

Singular/LIB/finvar.lib

@@ -1 +1 @@
 ///////////////////////////////////////////////////////////////////////////////
-version="$Id: finvar.lib,v 1.80 2009-01-07 16:11:36 Singular Exp $"
+version="$Id: finvar.lib,v 1.81 2009-04-09 10:24:10 seelisch Exp $"
 category="Invariant theory";
 info="
 LIBRARY:  finvar.lib    Invariant Rings of Finite Groups
-AUTHOR: Agnes E. Heydtmann, email: agnes@math.uni-sb.de;
-        Simon A. King, email: king@mathematik.uni-jena.de
+AUTHOR: Agnes E. Heydtmann, contact via Wolfram Decker: decker@math.uni-sb.de
+        Simon A. King, email: simon.king@uni-jena.de
 OVERVIEW:
  A library for computing polynomial invariants of finite matrix groups and
@@ -7173 +7173 @@
          common factors should always be canceled when the expansion is simple
          (the root of the extension field occurs not among the coefficients)
-RETURN:  primary and secondary invariants (both of type <matrix>) generating
-         the invariant ring with respect to the matrix group generated by the
-         matrices in the input, and irreducible secondary invariants if we are
-         in the non-modular case.
+RETURN:  primary and secondary invariants for any matrix representation of a
+         finite group action
 DISPLAY: information about the various stages of the program if the third flag
          does not equal 0
@@ -7391 +7389 @@
          expansion is simple (the root of the extension field does not occur
          among the coefficients)
-RETURN:  primary and secondary invariants (both of type <matrix>) generating
-         the invariant ring with respect to the matrix group generated by the
-         matrices in the input, and irreducible secondary invariants if we are
-         in the non-modular case.
+RETURN:  primary and secondary invariants for any matrix representation of a
+         finite group action
 DISPLAY: information about the various stages of the program if the third flag
          does not equal 0