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authorzimmerma <zimmerma@211d60ee-9f03-0410-a15a-8952a2c7a4e4>2010-05-15 20:28:16 +0000
committerzimmerma <zimmerma@211d60ee-9f03-0410-a15a-8952a2c7a4e4>2010-05-15 20:28:16 +0000
commitc228d9411daa073794b94832acc6f58c82cd74ee (patch)
treea7b84ec0b5883c6c1a9719006b19f0c6089aca1b /doc
parent62f6420be5d25f85138f197ba17ea17cc1f6fcba (diff)
downloadmpc-c228d9411daa073794b94832acc6f58c82cd74ee.tar.gz
[algorithms.tex] fixed typo
git-svn-id: svn://scm.gforge.inria.fr/svn/mpc/trunk@771 211d60ee-9f03-0410-a15a-8952a2c7a4e4
Diffstat (limited to 'doc')
-rw-r--r--doc/algorithms.tex2
1 files changed, 1 insertions, 1 deletions
diff --git a/doc/algorithms.tex b/doc/algorithms.tex
index 7a580d6..66139c6 100644
--- a/doc/algorithms.tex
+++ b/doc/algorithms.tex
@@ -1616,7 +1616,7 @@ $\frac {1}{2} \cdot 2^{\Exp (\Re z_r) - p}
\leq \frac {1}{2} \cdot 2^{\Exp (\Re \appro x_r) - p}$
by Proposition~\ref {prop:expround}, and the corresponding
relative real error is bounded by $2^{-p}$ according to
-Proposition~\ref {prop:relerror}. The same holds for the imagimary part,
+Proposition~\ref {prop:relerror}. The same holds for the imaginary part,
and Proposition~\ref {prop:comrelerror} implies that the complex
relative error is also bounded by $2^{-p}$. Otherwise said,
$z_r = \appro x_r (1 + \eta_r)$ with