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4 - Simplified Account of an Exponential Random Graph Model as a Statistical Model

Published online by Cambridge University Press:  05 April 2013

Dean Lusher
Affiliation:
Swinburne University of Technology, Victoria
Johan Koskinen
Affiliation:
University of Manchester
Garry Robins
Affiliation:
University of Melbourne
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Summary

This chapter provides a simplified overview of some methodological aspects of exponential random graph models (ERGMs), with the technical detail presented in Section II, specifically in Chapters 6 and 7. To begin, it is worthwhile to consider the value of a statistical model in understanding social network structure.

Harrison White made the important observation that “sociology has to account for chaos and normality together” (2008, 1). Social life is stochastic, and social networks are not predetermined or invariant. We do not expect that in a human social network, reciprocity will apply (strictly) in all situations; rather, there may be a tendency toward reciprocity in the sense that more reciprocation will be present than otherwise expected over and above what would result from other processes. In a sense, if we do not allow for “tendencies” with some variation, in the extreme, a nonstochastic model requires one unique explanation for each tie, present or absent.

Accordingly, it makes sense to use a statistical model such as an ERGM to investigate network structure. By incorporating randomness, statistical models deal with expected values, so we are then able to draw inferences about whether observed data are consistent with expectations.

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Chapter
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Exponential Random Graph Models for Social Networks
Theory, Methods, and Applications
, pp. 29 - 36
Publisher: Cambridge University Press
Print publication year: 2012

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