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William Dwyer

22 papers indexed here

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#software testing Open access Oct 2026

The Fragile Data Frontier: valid mean inference when sparse samples cannot reliably resolve distributional shape (m04) — reproducibility deposit

v1.0.1 — THE DERIVATIONS COMPANION, AND THE READ-BACK EVIDENCE MINTED as 10.5281/zenodo.23272298, Version 1.0.1, 10 October 2026. Supersedes v1.0.0 and shares the concept DOI 10.5281/zenodo.22673137 — read back as the record's parent, version index 2, latest. READ BACK off the live record, not asserted — zenodo.org/rec...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

A guaranteed-level repair for Welch's two-sample t, which silently over-rejects under skew, heteroscedasticity, and small samples (m01t) — reproducibility deposit

A skew-robust, level-controlled repair for Welch's two-sample t, which silently over-rejects under skew, heteroscedasticity, and small samples William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell. ORCID 0009-0004-0855-7222. Concept DOI (always resolves to the la...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

A near-universal test of independence: the three-pole calibrated envelope, its joint null law, and dependent-null higher-criticism attainment — (m02f) reproducibility deposit

A near-universal test of independence: the three-pole calibrated envelope, its joint null law, and dependent-null higher-criticism attainment William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell. ORCID 0009-0004-0855-7222. Concept DOI (always resolves to the lat...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

A near-universal test of independence: the three-pole calibrated envelope, its joint null law, and dependent-null higher-criticism attainment — (m02f) reproducibility deposit

A near-universal test of independence: the three-pole calibrated envelope, its joint null law, and dependent-null higher-criticism attainment William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell. ORCID 0009-0004-0855-7222. Concept DOI (always resolves to the lat...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

Neither too conservative nor too liberal: routing R×C tables of independence to the most efficient valid test (m02e) -- Reproducibility deposit

Neither too conservative nor too liberal: routing R×C tables of independence to the most efficient valid test William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell, Lowell, MA, USA. ORCID 0009-0004-0855-7222. License: MIT for all code; CC BY 4.0 for documents, fi...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

Neither too conservative nor too liberal: routing R×C tables of independence to the most efficient valid test (m02e) -- Reproducibility deposit

Neither too conservative nor too liberal: routing R×C tables of independence to the most efficient valid test William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell, Lowell, MA, USA. ORCID 0009-0004-0855-7222. License: MIT for all code; CC BY 4.0 for documents, fi...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

Achieved size, borrowed power, and a routing rule for R×C contingency-table tests (m02e) -- Reproducibility deposit

When the exact test is least exact, and the χ² default most wrong: achieved size, borrowed power, and a routing rule for R×C tables William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell, Lowell, MA, USA. ORCID 0009-0004-0855-7222. License: MIT for all code; CC BY...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

Why Fisher's exact test is least exact where it matters most: achieved size, wasted power, and a routing rule for 2x2 tables -- m02d Reproducibility deposit

Why Fisher's exact test is least exact where it matters most: achieved size, wasted power, and a routing rule for 2×2 tables William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell. ORCID 0009-0004-0855-7222. Concept DOI (always resolves to the latest published ver...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

Achieved size, borrowed power, and a routing rule for R×C contingency-table tests (m02e) -- Reproducibility deposit

When the exact test is least exact, and the χ² default most wrong: achieved size, borrowed power, and a routing rule for R×C tables William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell, Lowell, MA, USA. ORCID 0009-0004-0855-7222. License: MIT for all code; CC BY...

William Dwyer · 0 citations
#edge computing Open access Sep 2026

Why Fisher's exact test is least exact where it matters most: achieved size, wasted power, and a routing rule for 2x2 tables -- m02d Reproducibility deposit

Why Fisher's exact test is least exact where it matters most: achieved size, wasted power, and a routing rule for 2×2 tables William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell. ORCID 0009-0004-0855-7222. Concept DOI (always resolves to the latest version): 10....

William Dwyer · 0 citations
#edge computing Open access Sep 2026

Why Fisher's exact test is least exact where it matters most: achieved size, wasted power, and a routing rule for 2x2 tables -- m02d Reproducibility deposit

Why Fisher's exact test is least exact where it matters most: achieved size, wasted power, and a routing rule for 2×2 tables William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell. ORCID 0009-0004-0855-7222. Concept DOI (always resolves to the latest version): 10....

William Dwyer · 0 citations
#software testing Open access Sep 2026

Why Fisher's exact test is not exact: achieved size, wasted power, and a routing rule for 2×2 tables (m02d) -- Reproducibility bundle

Why Fisher's exact test is not exact: achieved size, wasted power, and a routing rule for 2×2 tables William J. Dwyer, MD, MPH, FAAP — Department of Mathematics and Statistics, University of Massachusetts Lowell. ORCID 0009-0004-0855-7222. Concept DOI (always resolves to the latest version): 10.5281/zenodo.22238930. Th...

William Dwyer · 0 citations

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