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Richard Williams

Researcher at University of Notre Dame

Publications -  63
Citations -  7786

Richard Williams is an academic researcher from University of Notre Dame. The author has contributed to research in topics: Logit & Ordinal regression. The author has an hindex of 25, co-authored 57 publications receiving 6525 citations. Previous affiliations of Richard Williams include University of Wisconsin-Madison.

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Generalized ordered logit/partial proportional odds models for ordinal dependent variables

TL;DR: Gologit2 as discussed by the authors is a generalized ordered logit model inspired by Vincent Fu's gologit routine (Stata Technical Bulletin Reprints 8: 160-164).
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Using the margins command to estimate and interpret adjusted predictions and marginal effects

TL;DR: The authors place a strong emphasis on the sign and statistical significance of effects, but often there is very little emphasis on substantive and practical significance of the effects, and they focus only on statistical significance.
Posted Content

Using the Margins Command to Estimate and Interpret Adjusted Predictions and Marginal Effects

TL;DR: This article explains what adjusted predictions and marginal effects are, and how they can contribute to the interpretation of results, and shows how the marginsplot command provides a graphical and often much easier means for presenting and understanding the results from margins.
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Understanding and interpreting generalized ordered logit models

TL;DR: The authors used both hypothetical examples and data from the 2012 European Social Survey to address the shortcomings of the ordered logit model and showed that Gologit/ppo models can be less restrictive than proportional odds models and more parsimonious than methods that ignore the ordering of categories altogether.
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Using Heterogeneous Choice Models to Compare Logit and Probit Coefficients Across Groups

TL;DR: In this paper, the authors argue that as originally proposed, Allison's method can have serious problems and should not be applied on a routine basis and also show that his model belongs to a larger class of models known as heterogeneous choice or location-scale models.