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Cartesian -> \ccHtmlNoLinksFrom{Cartesian}

This commit is contained in:
Andreas Fabri 2003-10-14 19:59:21 +00:00
parent 508edbe8af
commit e0ec47e1b8
4 changed files with 11 additions and 8 deletions
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3
Packages/Kernel_23/changes.txt
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@ -1,3 +1,6 @@
1.81 (14 October 2003) [af]
- Cartesian -> \ccHtmlNoLinksFrom{Cartesian}
1.80 (7 October 2003) [af] 1.80 (7 October 2003) [af]
- Made typedef K_ Kernel public - Made typedef K_ Kernel public

10
Packages/Kernel_23/doc_tex/kernel/Ref/Line_2.tex
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@ -3,7 +3,7 @@
\ccDefinition \ccDefinition
An object \ccStyle{l} of the data type \ccRefName\ is a directed An object \ccStyle{l} of the data type \ccRefName\ is a directed
straight line in the two-dimensional Euclidean plane $\E^2$. It is straight line in the two-dimensional Euclidean plane $\E^2$. It is
defined by the set of points with Cartesian coordinates $(x,y)$ defined by the set of points with \ccHtmlNoLinksFrom{Cartesian} coordinates $(x,y)$
that satisfy the equation that satisfy the equation
\begin{ccTexOnly} \begin{ccTexOnly}
\[ l:\; a\, x +b\, y +c = 0. \] \[ l:\; a\, x +b\, y +c = 0. \]
@ -13,7 +13,7 @@ that satisfy the equation
\end{ccHtmlOnly} \end{ccHtmlOnly}
The line splits $\E^2$ in a {\em positive} and a {\em negative} The line splits $\E^2$ in a {\em positive} and a {\em negative}
side. A point $p$ with Cartesian coordinates side. A point $p$ with \ccHtmlNoLinksFrom{Cartesian} coordinates
$(px, py)$ is on the positive side of \ccStyle{l}, iff $(px, py)$ is on the positive side of \ccStyle{l}, iff
\ccTexHtml{$a\, px + b\, py +c > 0$}{a px + b py + c > 0}, it is \ccTexHtml{$a\, px + b\, py +c > 0$}{a px + b py + c > 0}, it is
on the negative side of \ccStyle{l}, iff on the negative side of \ccStyle{l}, iff
@ -30,7 +30,7 @@ The positive side is to the left of \ccc{l}.
{copy constructor.} {copy constructor.}
\ccConstructor{Line_2(const Kernel::RT &a, const Kernel::RT &b, const Kernel::RT &c);} \ccConstructor{Line_2(const Kernel::RT &a, const Kernel::RT &b, const Kernel::RT &c);}
{introduces a line \ccVar\ with the line equation in Cartesian {introduces a line \ccVar\ with the line equation in \ccHtmlNoLinksFrom{Cartesian}
coordinates $ax +by +c = 0$.} coordinates $ax +by +c = 0$.}
\ccConstructor{Line_2(const Point_2<Kernel> &p, const Point_2<Kernel> &q);} \ccConstructor{Line_2(const Point_2<Kernel> &p, const Point_2<Kernel> &q);}
@ -157,9 +157,9 @@ For convenience we provide the following boolean functions:
%loss of precision if the number type is not exact. %loss of precision if the number type is not exact.
\ccExample \ccExample
Let us first define two Cartesian two-dimensional points in the Euclidean Let us first define two \ccHtmlNoLinksFrom{Cartesian} two-dimensional points in the Euclidean
plane $\E^2$. Their plane $\E^2$. Their
dimension and the fact that they are Cartesian is expressed by dimension and the fact that they are \ccHtmlNoLinksFrom{Cartesian} is expressed by
the suffix \ccStyle{_2} and the representation type \ccStyle{Cartesian}. the suffix \ccStyle{_2} and the representation type \ccStyle{Cartesian}.
\begin{cprog} \begin{cprog}

2
Packages/Kernel_23/doc_tex/kernel/kernel_tools.tex
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@ -25,7 +25,7 @@ In most cases this geometric traits class must be a model of the \cgal\ geometry
kernel concept (but there are some exceptions). kernel concept (but there are some exceptions).
The \cgal\ distribution comes with a number of models (or geometry kernels), for The \cgal\ distribution comes with a number of models (or geometry kernels), for
instance the Cartesian kernel (\ccc{CGAL::Cartesian}) or the homogeneous kernel instance the \ccHtmlNoLinksFrom{Cartesian} kernel (\ccc{CGAL::Cartesian}) or the homogeneous kernel
(\ccc{CGAL::Homogeneous}), that can be used with the packages of the basic (\ccc{CGAL::Homogeneous}), that can be used with the packages of the basic
library. library.

4
Packages/Kernel_23/doc_tex/kernel/predicates_constructions.tex
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@ -14,7 +14,7 @@ function objects (provided by a kernel class).
\cgal\ provides predicates for the \ccHtmlNoLinksFrom{orientation} of point \cgal\ provides predicates for the \ccHtmlNoLinksFrom{orientation} of point
sets (\ccc{orientation}, \ccc{leftturn}, \ccc{rightturn}, \ccc{collinear}, sets (\ccc{orientation}, \ccc{leftturn}, \ccc{rightturn}, \ccc{collinear},
\ccc{coplanar}), for comparing points according to some given order, \ccc{coplanar}), for comparing points according to some given order,
especially for comparing Cartesian coordinates especially for comparing \ccHtmlNoLinksFrom{Cartesian} coordinates
(e.g.~\ccc{lexicographically_xy_smaller}), in-circle and in-sphere tests, (e.g.~\ccc{lexicographically_xy_smaller}), in-circle and in-sphere tests,
and predicates to compare distances. and predicates to compare distances.
@ -73,7 +73,7 @@ represent an arbitrary class. The only operations it provides is
to make copies and assignments, so that you can put them in lists to make copies and assignments, so that you can put them in lists
or arrays. Note that \ccc{Object} is NOT a common base class for the or arrays. Note that \ccc{Object} is NOT a common base class for the
elementary classes. Therefore, there is no elementary classes. Therefore, there is no
automatic conversion from these classes to \ccc{Object} Rather automatic conversion from these classes to \ccc{Object}. Rather
this is done with the global function \ccc{make_object()}. This this is done with the global function \ccc{make_object()}. This
encapsulation mechanism requires the use of \ccc{assign} to use encapsulation mechanism requires the use of \ccc{assign} to use
the functionality of the encapsulated class. the functionality of the encapsulated class.