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Feasibility as a mechanism for model identification and validation

Producción científica: Articlerevisión exhaustiva

4 Citas (Scopus)

Resumen

As new technologies permit the generation of hitherto unprecedented volumes of data (e.g. genome-wide association study data), researchers struggle to keep up with the added complexity and time commitment required for its analysis. For this reason, model selection commonly relies on machine learning and data-reduction techniques, which tend to afford models with obscure interpretations. Even in cases with straightforward explanatory variables, the so-called ‘best’ model produced by a given model-selection technique may fail to capture information of vital importance to the domain-specific questions at hand. Herein we propose a new concept for model selection, feasibility, for use in identifying multiple models that are in some sense optimal and may unite to provide a wider range of information relevant to the topic of interest, including (but not limited to) interaction terms. We further provide an R package and associated Shiny Applications for use in identifying or validating feasible models, the performance of which we demonstrate on both simulated and real-life data.

Idioma originalEnglish
Páginas (desde-hasta)2022-2041
Número de páginas20
PublicaciónJournal of Applied Statistics
Volumen48
N.º11
DOI
EstadoPublished - 2021

Nota bibliográfica

Publisher Copyright:
© 2020 Informa UK Limited, trading as Taylor & Francis Group.

Financiación

This work was supported by the Kentucky Biomedical Research Infrastructure and INBRE National Institute of General Medical Sciences Grant [P20 RR16481]; and a National Multiple Sclerosis Society Pilot Grant [PP-1609-25975].

FinanciadoresNúmero del financiador
Kentucky Biomedical Research Infrastructure Network Bioinformatics Core
National Institute of General Medical Sciences DP2GM119177 Sophie Dumont National Institute of General Medical SciencesP20 RR16481
National Multiple Sclerosis SocietyPP-1609-25975

    ASJC Scopus subject areas

    • Statistics and Probability
    • Statistics, Probability and Uncertainty

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