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Sébastien Loriot 2025-05-22 18:56:23 +02:00
parent 6d4dccdcd2
commit 4d13a4d509
3 changed files with 4 additions and 3 deletions
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2
Algebraic_foundations/doc/Algebraic_foundations/Algebraic_foundations.txt
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@ -80,7 +80,7 @@ using overloaded functions. However, for ease of use and backward
compatibility all functionality is also compatibility all functionality is also
accessible through global functions defined within namespace `CGAL`, accessible through global functions defined within namespace `CGAL`,
e.g., \link sqrt `CGAL::sqrt(x)` \endlink. This is realized via function templates using e.g., \link sqrt `CGAL::sqrt(x)` \endlink. This is realized via function templates using
the according functor of the traits class. For an overview see the according functor of the traits class. For an overview see the section "Global Functions" in the
\ref PkgAlgebraicFoundationsRef. \ref PkgAlgebraicFoundationsRef.
\subsection Algebraic_foundationsTagsinAlgebraicStructure Tags in Algebraic Structure Traits \subsection Algebraic_foundationsTagsinAlgebraicStructure Tags in Algebraic Structure Traits

3
BGL/include/CGAL/boost/graph/alpha_expansion_graphcut.h
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@ -509,7 +509,8 @@ class Alpha_expansion_MaxFlow_impl;
\cgalParamNEnd \cgalParamNEnd
\cgalNamedParamsEnd \cgalNamedParamsEnd
\note The `MaxFlow` implementation is provided by the \ref PkgSurfaceMeshSegmentation
\note The `MaxFlow` implementation is provided by the \ref PkgSurfaceMeshSegmentation package
under GPL license. The header `<CGAL/boost/graph/Alpha_expansion_MaxFlow_tag.h>` under GPL license. The header `<CGAL/boost/graph/Alpha_expansion_MaxFlow_tag.h>`
must be included if users want to use this implementation. must be included if users want to use this implementation.
*/ */

2
Number_types/doc/Number_types/NumberTypeSupport.txt
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@ -16,7 +16,7 @@ requirements, such that they can be successfully used in \cgal code.
In general they are expected to be a model of an algebraic structure In general they are expected to be a model of an algebraic structure
concepts and in case they model a subring of the real numbers they are concepts and in case they model a subring of the real numbers they are
also a model of `RealEmbeddable`. For an overview of the algebraic also a model of `RealEmbeddable`. For an overview of the algebraic
structure concepts see Section \ref PkgAlgebraicFoundations. structure concepts see the \ref PkgAlgebraicFoundationsAlgebraicStructuresConcepts section.
\section Number_typesBuilt Built-in Number Types \section Number_typesBuilt Built-in Number Types