Changeset 7f92483 in git

Timestamp:

Oct 7, 2010, 11:51:45 AM (14 years ago)

Author:

Hans Schoenemann <hannes@…>

Branches:

(u'spielwiese', 'fe61d9c35bf7c61f2b6cbf1b56e25e2f08d536cc')

Children:

74270fcc741b7e84fe134ae44fa743f228c4c83d

Parents:

ce136a3deb909101f53d2844ba9fdd9bdc1c7842

Message:

syntax fix

git-svn-id: file:///usr/local/Singular/svn/trunk@13407 2c84dea3-7e68-4137-9b89-c4e89433aadc

File:

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

Singular/LIB/paraplanecurves.lib

@@ -23 +23 @@
 and y as algebraic and computes an integral basis in C(x)[y] of the integral
 closure of C[x] in C(x,y) using the  normalization algorithm from
-@ref{normal.lib}: see @ref{integralbasis.lib}. In a future edition of the 
+@ref{normal_lib}: see @ref{integralbasis_lib}. In a future edition of the 
 library, also van Hoeij's algorithm for computing the integral basis will 
 be available. @*
@@ -248 +248 @@
 Considering C in the chart z<>0, the algorithm regards x as transcendental
 and y as algebraic and computes an integral basis in C(x)[y] of the integral
-closure of C[x] in C(x,y) using the normalization algorithm from @ref{normal.lib}:
-see @ref{integralbasis.lib}. In a future edition of the library, also van Hoeij's
+closure of C[x] in C(x,y) using the normalization algorithm from @ref{normal_lib}:
+see @ref{integralbasis_lib}. In a future edition of the library, also van Hoeij's
 algorithm for computing the integral basis will be available. @*
 From the integral basis, the adjoint ideal is obtained by linear algebra.
@@ -450 +450 @@
 transcendental and y as algebraic and computes an integral basis in C(x)[y] of
 the integral closure of C[x] in C(x,y) using the normalization algorithm
-from @ref{normal.lib}: see @ref{integralbasis.lib}. In a future edition of the library,
+from @ref{normal_lib}: see @ref{integralbasis_lib}. In a future edition of the library,
 also van Hoeij's algorithm for computing the integral basis will be available.@*
 From the integral basis, the adjoint ideal is obtained by linear algebra.