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Be consistent in how the tutorial pages link together.

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Jitse Niesen 2010-07-09 11:59:29 +01:00
parent 2c03ca3325
commit 26cfe5a958
3 changed files with 7 additions and 5 deletions
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4
doc/C06_TutorialLinearAlgebra.dox
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@ -4,7 +4,7 @@ namespace Eigen {
\ingroup Tutorial
\li \b Previous: \ref TutorialAdvancedInitialization
\li \b Next: \ref TutorialGeometry
\li \b Next: \ref TutorialReductionsVisitorsBroadcasting
This tutorial explains how to solve linear systems, compute various decompositions such as LU,
QR, %SVD, eigendecompositions... for more advanced topics, don't miss our special page on
@ -240,7 +240,7 @@ decomposition after you've changed the threshold.
</tr>
</table>
\li \b Next: TutorialGeometry
\li \b Next: \ref TutorialReductionsVisitorsBroadcasting
*/

6
doc/C07_TutorialReductionsVisitorsBroadcasting.dox
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@ -3,8 +3,8 @@ namespace Eigen {
/** \page TutorialReductionsVisitorsBroadcasting Tutorial page 7 - Reductions, visitors and broadcasting
\ingroup Tutorial
\li \b Previous: \ref TutorialAdvancedInitialization
\li \b Next: \ref TutorialLinearAlgebra
\li \b Previous: \ref TutorialLinearAlgebra
\li \b Next: \ref TutorialGeometry
This tutorial explains Eigen's reductions, visitors and broadcasting and how they are used with
\link MatrixBase matrices \endlink and \link ArrayBase arrays \endlink.
@ -227,6 +227,8 @@ this operation would be a row-vector where each coefficient is the squared Eucli
- Finally, <tt>minCoeff(&index)</tt> is used to obtain the index of the column in <tt>m</tt> that is closer to <tt>v</tt> in terms of Euclidean
distance.
\li \b Next: \ref TutorialGeometry
*/
}

2
doc/C08_TutorialGeometry.dox
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@ -3,7 +3,7 @@ namespace Eigen {
/** \page TutorialGeometry Tutorial page 8 - Geometry
\ingroup Tutorial
\li \b Previous: \ref TutorialLinearAlgebra
\li \b Previous: \ref TutorialReductionsVisitorsBroadcasting
\li \b Next: \ref TutorialSparse
In this tutorial, we will shortly introduce the many possibilities offered by the \ref Geometry_Module "geometry module", namely 2D and 3D rotations and projective or affine transformations.