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Updated documentation

This commit is contained in:
Ankit Gupta 2007-06-27 16:04:25 +00:00
parent 5f829c9e3a
commit c4ae5ea265
3 changed files with 5 additions and 5 deletions
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4
Principal_component_analysis/doc_tex/Principal_component_analysis_ref/centroid.tex
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@ -40,7 +40,7 @@ specifying the type of manifold of the objects.
\ccFunction{template < typename InputIterator, typename Tag >
K::Point_3
centroid(InputIterator first, InputIterator beyond, const Tag& t);}
{ computes the centroid of a non-empty set of 3D points having a manifold described by t.
{ computes the centroid of a non-empty set of 3D objects having a manifold described by t.
\ccc{K} is \ccc{Kernel_traits<std::iterator_traits<InputIterator>::value_type>::Kernel}.
The value type must be \ccc{K::Point_3}.
\ccPrecond{first != beyond.} }
@ -48,7 +48,7 @@ specifying the type of manifold of the objects.
\ccFunction{template < typename InputIterator, typename K, typename Tag >
K::Point_3
centroid(InputIterator first, InputIterator beyond, const K & k, const Tag& t);}
{ computes the centroid of a non-empty set of 3D points having a manifold described by t.
{ computes the centroid of a non-empty set of 3D objects having a manifold described by t.
The value type must be \ccc{K::Point_3}.
\ccPrecond{first != beyond.} }

2
Principal_component_analysis/doc_tex/Principal_component_analysis_ref/intro.tex
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@ -9,7 +9,7 @@
\ccRefChapter{Principal Component Analysis\label{ref_chapter_pca}}
\ccChapterAuthor{Pierre Alliez and Sylvain Pion and Ankit Gupta}
\ccChapterAuthor{Pierre Alliez, Sylvain Pion and Ankit Gupta}

4
Principal_component_analysis/doc_tex/Principal_component_analysis_ref/linear_least_squares_fitting_3.tex
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@ -28,7 +28,7 @@ sub-space.
typename K::Point_3 & centroid,
const K & k,
const Tag& t);}
{ computes the best fitting 3D line of a 3D point set or triangle set in the range
{ computes the best fitting 3D line of a 3D object set in the range
[\ccc{first},\ccc{beyond}). The value returned is a fitting quality
between $0$ and $1$, where $0$ means that the variance is the same
along any line (a horizontal line going through the centroid is output
@ -60,7 +60,7 @@ The tag \ccc{t} identifies the type of manifold of the objects in the object set
typename K::Point_3 & centroid,
const K & k,
const Tag& t);}
{ computes the best fitting 3D plane of a 3D point set or triangle set in the range
{ computes the best fitting 3D plane of a 3D object set in the range
[\ccc{first},\ccc{beyond}). The value returned is a fitting quality
between $0$ and $1$, where $0$ means that the variance is the same
along any plane (a horizontal plane going through the centroid is output