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authorGravatar Benoit Jacob <jacob.benoit.1@gmail.com>2010-06-30 19:27:30 -0400
committerGravatar Benoit Jacob <jacob.benoit.1@gmail.com>2010-06-30 19:27:30 -0400
commit962b30d75e47457b63945663e7a6fed1e085f4d5 (patch)
treec2a989d1f457fc86356d802bdf1ab7317e7db479 /doc/TopicLinearAlgebraDecompositions.dox
parent97f3c7f2824dfeb4fb440870b218d7a6534e8e44 (diff)
fix linalg tut; remove the old one
Diffstat (limited to 'doc/TopicLinearAlgebraDecompositions.dox')
-rw-r--r--doc/TopicLinearAlgebraDecompositions.dox4
1 files changed, 2 insertions, 2 deletions
diff --git a/doc/TopicLinearAlgebraDecompositions.dox b/doc/TopicLinearAlgebraDecompositions.dox
index 1ff0549f9..ad8d0abea 100644
--- a/doc/TopicLinearAlgebraDecompositions.dox
+++ b/doc/TopicLinearAlgebraDecompositions.dox
@@ -249,8 +249,8 @@ namespace Eigen {
\b Notes:
<ul>
-<li><a name="note1">\b 1: </a>There exist a couple of variants of the LDLT algorithm. Eigen's one produces a pure diagonal matrix, and therefore it cannot handle indefinite matrix, unlike Lapack's one which produces a block diagonal matrix.</li>
-<li><a name="note2">\b 2: </a>Eigenvalues and Schur decompositions rely on iterative algorithms. Their convergence speed depends on how well the eigenvalues are separated.</li>
+<li><a name="note1">\b 1: </a>There exist two variants of the LDLT algorithm. Eigen's one produces a pure diagonal D matrix, and therefore it cannot handle indefinite matrices, unlike Lapack's one which produces a block diagonal D matrix.</li>
+<li><a name="note2">\b 2: </a>Eigenvalues, SVD and Schur decompositions rely on iterative algorithms. Their convergence speed depends on how well the eigenvalues are separated.</li>
</ul>
\section TopicLinAlgTerminology Terminology