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authorThibaut Horel <thibaut.horel@gmail.com>2015-02-06 15:28:12 -0500
committerThibaut Horel <thibaut.horel@gmail.com>2015-02-06 15:28:12 -0500
commitf003e432e163756a70662fe304f667b612e9ce78 (patch)
tree103ed60154a19b3b458e0810a17eb44f0c185d06
parent6dfc20ac64ca52c438d4a311377631e3ebd603ed (diff)
downloadcascades-f003e432e163756a70662fe304f667b612e9ce78.tar.gz
Fix extra {
-rw-r--r--paper/sections/results.tex2
1 files changed, 1 insertions, 1 deletions
diff --git a/paper/sections/results.tex b/paper/sections/results.tex
index f32b037..8a7b4f9 100644
--- a/paper/sections/results.tex
+++ b/paper/sections/results.tex
@@ -341,7 +341,7 @@ whenever $f(\inprod{\theta^*}{x})\notin\{0,1\}$.
\label{prop:fi}
If $\E[\nabla^2\mathcal{L}(\theta^*)]$ verifies the $(S,\gamma)$-{\bf (RE)}
condition and assuming {\bf (LF)} and {\bf (LF2)}, then for $\delta> 0$, if $n^{1-\delta}\geq
-\frac{M+2}{21\gamma\alpha}s^2\log m}
+\frac{M+2}{21\gamma\alpha}s^2\log m
$, $\nabla^2\mathcal{L}(\theta^*)$ verifies the $(S,\frac{\gamma}{2})$-(RE)
condition, w.p $\geq 1-e^{-n^\delta\log m}$.
\end{proposition}