Search Results for author: Jeffrey W. Miller

Found 7 papers, 2 papers with code

Integrated path stability selection

1 code implementation23 Mar 2024 Omar Melikechi, Jeffrey W. Miller

This yields a tighter bound on E(FP), resulting in a feature selection criterion that has higher sensitivity in practice and is better calibrated in terms of matching the target E(FP).

feature selection

Reproducible Parameter Inference Using Bagged Posteriors

no code implementations3 Nov 2023 Jonathan H. Huggins, Jeffrey W. Miller

Under model misspecification, it is known that Bayesian posteriors often do not properly quantify uncertainty about true or pseudo-true parameters.

Uncertainty Quantification valid

Fast and accurate approximation of the full conditional for gamma shape parameters

no code implementations5 Feb 2018 Jeffrey W. Miller

It turns out that the full conditional distribution of the gamma shape parameter is well approximated by a gamma distribution, even for small sample sizes, when the prior on the shape parameter is also a gamma distribution.

Numerical Integration

An elementary derivation of the Chinese restaurant process from Sethuraman's stick-breaking process

no code implementations1 Jan 2018 Jeffrey W. Miller

The Chinese restaurant process (CRP) and the stick-breaking process are the two most commonly used representations of the Dirichlet process.

Mixture models with a prior on the number of components

1 code implementation22 Feb 2015 Jeffrey W. Miller, Matthew T. Harrison

A natural Bayesian approach for mixture models with an unknown number of components is to take the usual finite mixture model with Dirichlet weights, and put a prior on the number of components---that is, to use a mixture of finite mixtures (MFM).

Methodology

A simple example of Dirichlet process mixture inconsistency for the number of components

no code implementations NeurIPS 2013 Jeffrey W. Miller, Matthew T. Harrison

For data assumed to come from a finite mixture with an unknown number of components, it has become common to use Dirichlet process mixtures (DPMs) not only for density estimation, but also for inferences about the number of components.

Density Estimation

Inconsistency of Pitman-Yor process mixtures for the number of components

no code implementations30 Aug 2013 Jeffrey W. Miller, Matthew T. Harrison

We show that this posterior is not consistent --- that is, on data from a finite mixture, it does not concentrate at the true number of components.

Density Estimation

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