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authorvlefevre <vlefevre@280ebfd0-de03-0410-8827-d642c229c3f4>2002-01-10 13:42:21 +0000
committervlefevre <vlefevre@280ebfd0-de03-0410-8827-d642c229c3f4>2002-01-10 13:42:21 +0000
commit243996963de5cd596bd8f40999f53da48e56ab16 (patch)
treeebce12959a898a13a56cd353b2e3b91787c5202f /algorithms.tex
parent0839e023e271dc74a7cddcb07dc6529a3c67cd69 (diff)
downloadmpfr-243996963de5cd596bd8f40999f53da48e56ab16.tar.gz
Spelling: "canceled"
git-svn-id: svn://scm.gforge.inria.fr/svn/mpfr/trunk@1646 280ebfd0-de03-0410-8827-d642c229c3f4
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diff --git a/algorithms.tex b/algorithms.tex
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@@ -1977,7 +1977,7 @@ So, integrating the above inequality on $[x,1]$ we get
\sqrt{1-x}\leq \arccos\,x\leq 2\sqrt{1-x}
\end{equation*}
\item The important part is the lower bound that we get which tell us a upper bound on the cancellation that will occur:\\
-The terms that are cancelled are $\pi/2$ and $\arcsin\,x$, their order is $2$. The number of canceled terms is so
+The terms that are canceled are $\pi/2$ and $\arcsin\,x$, their order is $2$. The number of canceled terms is so
\begin{verbatim}
1-1/2*MPFR_EXP(1-x)
\end{verbatim}