From 07aaef11e08916bf022743b570566a78f0ec27df Mon Sep 17 00:00:00 2001
From: jeanpouget-abadie <jean.pougetabadie@gmail.com>
Date: Fri, 6 Feb 2015 11:03:50 -0500
Subject: something plot

---
 paper/sections/experiments.tex | 8 ++++----
 1 file changed, 4 insertions(+), 4 deletions(-)

(limited to 'paper/sections/experiments.tex')

diff --git a/paper/sections/experiments.tex b/paper/sections/experiments.tex
index f1b7d52..701d5e7 100644
--- a/paper/sections/experiments.tex
+++ b/paper/sections/experiments.tex
@@ -11,16 +11,16 @@
 \includegraphics[scale=.3]{figures/barabasi_albert.pdf} 
 & \includegraphics[scale=.3]{figures/watts_strogatz.pdf}
 & \includegraphics[scale=.3]{figures/ROC_curve.pdf} \\
-(a) Barabasi-Albert (F$1$ \emph{vs.} $n$) & (b) Watts-Strogatz (F$1$ \emph{vs.} $n$) & (c) Holme-Kilm (Prec-Recall) \\
+(a) Barabasi-Albert (F$1$ \emph{vs.} $n$) & (b) Watts-Strogatz (F$1$ \emph{vs.} $n$) & (c) Holme-Kim (Prec-Recall) \\
  \includegraphics[scale=.3]{figures/kronecker_l2_norm.pdf}
 & \includegraphics[scale=.3]{figures/kronecker_l2_norm_nonsparse.pdf}
 & \includegraphics[scale=.3]{figures/watts_strogatz_p_init.pdf} \\
 (d) Sparse Kronecker ($\ell_2$-norm \emph{vs.} $n$ ) & (e) Non-sparse Kronecker ($\ell_2$-norm \emph{vs.} $n$) & (f) Watts-Strogatz (F$1$ \emph{vs.} $p_{\text{init}}$)
 \end{tabular}
 \captionof{figure}{Figures (a) and (b) report the F$1$-score in $\log$ scale
-for 2 graphs: (a) Barabasi-Albert graph, $300$ nodes, $16200$ edges. (b)
-Watts-Strogatz graph, $300$ nodes, $4500$ edges. Figures (c) and (d) report the
-$\ell_2$-norm $\|\hat \Theta - \Theta\|_2$ for a Kronecker graph which is: (c) exactly sparse (d) non-exactly sparse}
+for 2 graphs as a function of the number of cascades $m$: (a) Barabasi-Albert graph, $300$ nodes, $16200$ edges. (b)
+Watts-Strogatz graph, $300$ nodes, $4500$ edges. Figure (c) plots the Precision-Recall curve for various values for $\lambda$ ofr a Holme-Kim graph ($200$ nodes, $9772$ edges). Figures (d) and (e) report the
+$\ell_2$-norm $\|\hat \Theta - \Theta\|_2$ for a Kronecker graph which is: (d) exactly sparse (e) non-exactly sparse, as a function of the number of cascades $n$. Figure (f) plots the F$1$-score for the Watts-Strogatz graph as a function of $p_{init}$}
 \label{fig:four_figs}
 \end{table*}
 
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