Literature DB >> 20802818

Rating Movies and Rating the Raters Who Rate Them.

Hua Zhou1, Kenneth Lange.   

Abstract

The movie distribution company Netflix has generated considerable buzz in the statistics community by offering a million dollar prize for improvements to its movie rating system. Among the statisticians and computer scientists who have disclosed their techniques, the emphasis has been on machine learning approaches. This article has the modest goal of discussing a simple model for movie rating and other forms of democratic rating. Because the model involves a large number of parameters, it is nontrivial to carry out maximum likelihood estimation. Here we derive a straightforward EM algorithm from the perspective of the more general MM algorithm. The algorithm is capable of finding the global maximum on a likelihood landscape littered with inferior modes. We apply two variants of the model to a dataset from the MovieLens archive and compare their results. Our model identifies quirky raters, redefines the raw rankings, and permits imputation of missing ratings. The model is intended to stimulate discussion and development of better theory rather than to win the prize. It has the added benefit of introducing readers to some of the issues connected with analyzing high-dimensional data.

Entities:  

Year:  2009        PMID: 20802818      PMCID: PMC2929029          DOI: 10.1198/tast.2009.08278

Source DB:  PubMed          Journal:  Am Stat        ISSN: 0003-1305            Impact factor:   8.710


  2 in total

1.  MM Algorithms for Some Discrete Multivariate Distributions.

Authors:  Hua Zhou; Kenneth Lange
Journal:  J Comput Graph Stat       Date:  2010-09-01       Impact factor: 2.302

2.  EM algorithms without missing data.

Authors:  M P Becker; I Yang; K Lange
Journal:  Stat Methods Med Res       Date:  1997-03       Impact factor: 3.021

  2 in total
  1 in total

1.  A quasi-Newton acceleration for high-dimensional optimization algorithms.

Authors:  Hua Zhou; David Alexander; Kenneth Lange
Journal:  Stat Comput       Date:  2011-01-04       Impact factor: 2.559

  1 in total

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