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fix

This commit is contained in:
Monique Teillaud 2008-10-03 11:35:06 +00:00
parent e33078a4e9
commit 443d7593b6
1 changed files with 9 additions and 6 deletions
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15
Circular_kernel_3/doc_tex/Circular_kernel_3_ref/global_functions.tex
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@ -4,8 +4,9 @@
\ccFunction{Circular_arc_point_3<SphericalKernel> \ccFunction{Circular_arc_point_3<SphericalKernel>
x_extremal_point(Const Sphere_3<SphericalKernel> & c, bool b);} x_extremal_point(Const Sphere_3<SphericalKernel> & c, bool b);}
{Returns the point on the sphere that is the smallest (resp. largest) {Returns the point on the sphere that is extremal in the
point in the $x$-direction if $b$ is \ccc{true} $x$-direction, and that is the smallest (resp. largest) of the two
$x$-extremal points for the lexicographic order if $b$ is \ccc{true}
(resp. \ccc{false}).} (resp. \ccc{false}).}
\ccFunction{Circular_arc_point_3<SphericalKernel> \ccFunction{Circular_arc_point_3<SphericalKernel>
@ -19,8 +20,9 @@
\ccFunction{Circular_arc_point_3<SphericalKernel> \ccFunction{Circular_arc_point_3<SphericalKernel>
y_extremal_point(const Sphere_3<SphericalKernel> & c, bool b);} y_extremal_point(const Sphere_3<SphericalKernel> & c, bool b);}
{Returns the point on the sphere that is the smallest (resp. largest) {Returns the point on the sphere that is extremal in the
point in the $y$-direction if $b$ is \ccc{true} $y$-direction, and that is the smallest (resp. largest) of the two
$y$-extremal points for the lexicographic order if $b$ is \ccc{true}
(resp. \ccc{false}).} (resp. \ccc{false}).}
\ccFunction{Circular_arc_point_3<SphericalKernel> \ccFunction{Circular_arc_point_3<SphericalKernel>
@ -34,8 +36,9 @@
\ccFunction{Circular_arc_point_3<SphericalKernel> \ccFunction{Circular_arc_point_3<SphericalKernel>
z_extremal_point(const Sphere_3<SphericalKernel> & c, bool b);} z_extremal_point(const Sphere_3<SphericalKernel> & c, bool b);}
{Returns the point on the sphere that is the smallest (resp. largest) {Returns the point on the sphere that is extremal in the
point in the $z$-direction if $b$ is \ccc{true} $z$-direction, and that is the smallest (resp. largest) of the two
$z$-extremal points for the lexicographic order if $b$ is \ccc{true}
(resp. \ccc{false}).} (resp. \ccc{false}).}
\ccFunction{Circular_arc_point_3<SphericalKernel> \ccFunction{Circular_arc_point_3<SphericalKernel>