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Yongjin Park, Stanley Shackney, and Russell Schwartz 2008.10.21 Accepted Computational Biology and Bioinformatics Overview Introduction Method Uncorrected method Optimization method Sampling method Modular method Result Introduction Methods Uncorrected method Optimization method Sampling method Modular method Uncorrected method Without any network-based correction minimum spanning tree (MST) problem Optimization method regression equations’ form Solving the following quadratic programming problem Sampling method Posterior probability of possible structures using Markov Chain Monte Carlo (MCMC) method Sampling method(Cont.) posterior probability of features can be estimated by Metropolis-Hastings algo. the expression likelihood Modular method Dirichlet process mixture I∗−1 genes to K∗ modules probability of I∗-th gene belonging to one of the K∗ currently known modules the I∗-th gene could be the first member of a newly generated K∗ +1-th module Result Data set Lung Cancer ○ Normal cell ○ Adenocarcinoma ○ Small cell ○ Large cell neuroendocrine carcinoid ○ Large cell Z score uncorrected = −7.5 optimization = −10.6 modular = −10.4 sampling = −11.7 False Negative