Social and Information - SNAP - Stanford University
Social and Information - SNAP - Stanford University
Social and Information - SNAP - Stanford University
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Cascade sizes follow a heavy‐tailed y distribution<br />
Viral marketing:<br />
Books: steep drop‐off: power‐law exponent ‐5<br />
DVDs: s larger agecascades: cascades exponent epoe ‐1.55<br />
Blogs:<br />
Power‐law exponent ‐2<br />
However, o e e , it is s not o a ssimple peba branching c gpocess process<br />
A simple branching process (a on k‐ary tree):<br />
Every node infects each of k of its neighbors with prob. p<br />
gives exponential cascade size distribution<br />
Questions:<br />
What role does the underlying social network play?<br />
CCan make k a step t towards t d more realistic li ti cascade d generation ti<br />
(propagation) model?<br />
10/27/2009 Jure Leskovec, <strong>Stanford</strong> CS322: Network Analysis<br />
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