From 2528364677f33b98ef53e17c2cf82cf8d4dc1cc2 Mon Sep 17 00:00:00 2001
From: jeanpouget-abadie <jean.pougetabadie@gmail.com>
Date: Sun, 23 Nov 2014 11:55:27 -0500
Subject: voter

---
 notes/formalisation.tex | 4 +++-
 1 file changed, 3 insertions(+), 1 deletion(-)

(limited to 'notes/formalisation.tex')

diff --git a/notes/formalisation.tex b/notes/formalisation.tex
index a0f7d23..54f7efd 100644
--- a/notes/formalisation.tex
+++ b/notes/formalisation.tex
@@ -97,7 +97,9 @@ For small $\delta_T$, the above equation defines a `loose' orthonormality proper
 
 \section{Warm up: the voter model}
 
-In the voter model, there are two types of nodes, {\it red} and {\it blue}. At every turn, each node $u$ chooses one of its neighbors uniformly (with probability $\frac{1}{deg(u)}$) and adopts the color of that neighbor. In most cases, we consider that the graphs includes self-loops, meaning the node has the option to keep his color for the next round. We fix a horizon $T$, and a set of {\it blue} nodes, and we observe the evolution of set of $red$ nodes. 
+In the voter model, there are two types of nodes, {\it red} and {\it blue}. At every turn, each node $u$ chooses one of its neighbors uniformly (with probability $\frac{1}{deg(u)}$) and adopts the color of that neighbor. In most cases, we consider that the graphs includes self-loops, meaning the node has the option to keep his color for the next round. We fix a horizon $T$, and a set of {\it blue} nodes, and we observe the evolution of set of $red$ nodes.
+
+
 
 
 \section{Independent Cascade Model}
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