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authorAndreas Enge <andreas.enge@inria.fr>2012-09-17 15:10:23 +0000
committerAndreas Enge <andreas.enge@inria.fr>2012-09-17 15:10:23 +0000
commit971d8839d4e6712e638a3ed1aed3719c778d8d7f (patch)
tree42f4e1a275b2678d1ada6b49a0c67bd38716e0e6 /doc
parentc8c076bda8754eee8c3b4c0de84c41e55fa86877 (diff)
downloadmpc-git-971d8839d4e6712e638a3ed1aed3719c778d8d7f.tar.gz
algorithms.tex: typo, keep rounding error separate from propagated error
git-svn-id: svn+ssh://scm.gforge.inria.fr/svnroot/mpc/trunk@1268 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 d69fecc..84f85c3 100644
--- a/doc/algorithms.tex
+++ b/doc/algorithms.tex
@@ -562,7 +562,7 @@ exponent than the operands, that is, if cancellation occurs.
If $\appro {x_1}$ and $\appro {x_2}$, have the same sign, then there
is no cancellation, $d_{R, n} \leq 0$ and
\[
-\error (\appro x) \leq (k_{R,1} + k_{R,2} + c_R) 2^{\Exp (\appro x) - p}.
+\error (\appro x) \leq (k_{R,1} + k_{R,2}) 2^{\Exp (\appro x) - p}.
\]
An analogous error bound holds for the imaginary part.