<?xml version="1.0" encoding="utf-8" ?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom" xmlns:r="https://r-universe.dev"><channel><title>zwulab.r-universe.dev</title><link>https://zwulab.r-universe.dev</link><description>Recent package updates in zwulab</description><generator>R-universe</generator><image><url>https://github.com/zwulab.png</url><title>R packages by zwulab</title><link>https://zwulab.r-universe.dev</link></image><lastBuildDate>Wed, 02 Sep 2026 21:30:17 GMT</lastBuildDate><item><title>[zwulab] GFisher 0.3.1</title><author>zheyangwu@wpi.edu (Zheyang Wu)</author><description>This R package provides accurate and computationally
efficient methods for computing p-values for a general family
of Fisher-type statistics (GFisher), including Fisher's
combination, Good's statistic, and Lancaster's statistic. It
supports flexible weighting schemes and an omnibus procedure
that adapts the weights and degrees of freedom to the data. The
package includes p-value calculation methods based on
moment-ratio matching and joint distribution approximations. It
offers both pure R implementations and optimized C++ code via
RcppArmadillo for improved performance on large-scale data. For
fast calculations under independence, the optional 'coga'
package is required for functions with the '_ind' suffix.</description><link>https://github.com/r-universe/zwulab/actions/runs/38056987163</link><pubDate>Wed, 02 Sep 2026 21:30:17 GMT</pubDate><r:package>GFisher</r:package><r:version>0.3.1</r:version><r:status>success</r:status><r:repository>https://zwulab.r-universe.dev</r:repository><r:upstream>https://github.com/zwulab/gfisher</r:upstream><r:article><r:source>introduction.Rmd</r:source><r:filename>introduction.html</r:filename><r:title>Introduction to GFisher</r:title><r:created>2026-06-19 19:54:13</r:created><r:modified>2026-06-19 19:54:13</r:modified></r:article></item><item><title>[zwulab] Qapprox 0.2.0</title><author>hzhang@wpi.edu (Hong Zhang)</author><description>Calculates the right-tail probability of quadratic forms
of Gaussian variables using the skewness-kurtosis ratio
matching method, modified Liu-Tang-Zhang method and
Satterthwaite-Welch method. The technical details can be found
in Hong Zhang, Judong Shen and Zheyang Wu (2020)
&lt;arXiv:2005.00905&gt;.</description><link>https://github.com/r-universe/zwulab/actions/runs/35972875006</link><pubDate>Sun, 09 Aug 2026 17:51:58 GMT</pubDate><r:package>Qapprox</r:package><r:version>0.2.0</r:version><r:status>success</r:status><r:repository>https://zwulab.r-universe.dev</r:repository><r:upstream>https://github.com/zwulab/qapprox</r:upstream></item><item><title>[zwulab] DPComb 1.0</title><author>gonzalo.contador@usm.cl (Gonzalo Contador)</author><description>Provides tools for performing p-value combination tests
with discrete input p-values. These tests combine significance
evidence derived from independent discrete statistics to test a
global null hypothesis, which is defined by the specified null
distribution(s) of these discrete statistics. The testing
procedure involves two main steps: (1) Wasserstein Adjustment:
Each component of the combination statistic is replaced by an
adjusted Z statistic. This adjustment, based on the minimum
Wasserstein distance, preserves the discrete nature of the
original statistics while better aligning them with their
counterparts under continuity. (2) Calculation of the
Significance of the Combination Statistic: A continuous
distribution that optimally matches the discrete distribution
of the combination statistic is obtained, and the testing
p-value for the global null hypothesis is computed. The first
step is analogous to Lancaster's approach but is generalized
based on Wasserstein optimization. The second step allows for
asymptotic control of Type I error with higher statistical
power. The package implements several p-value combination
methods, including Fisher’s, Pearson’s, George’s, Stouffer’s,
and Edgington’s methods. The individual tests to be combined
can be right-sided, left-sided, or two-sided, and can be based
on binomial, Poisson, hypergeometric, noncentral
hypergeometric, negative binomial, or geometric distributions,
or a mixture of them. The underlying methodology and its
foundations are described in the following references:
Contador, Gonzalo and Wu, Zheyang (2025). A minimum Wasserstein
distance approach to Fisher's combination of independent,
discrete p-values. Scandinavian Journal of Statistics, 52(3),
1281-1300. &lt;doi:10.1111/sjos.12787&gt; Contador, Gonzalo and Wu,
Zheyang (2026). Optimal Adjustment and Combination of
Independent Discrete p-Values. Under revision at the Journal of
Computational and Graphical Statistics.
&lt;doi:10.48550/arXiv.2508.02647&gt; Lancaster, HO (1949). The
combination of probabilities arising from data in discrete
distributions. Biometrika, 36(3/4), 370-382.
&lt;doi:10.1093/biomet/36.3-4.370&gt;.</description><link>https://github.com/r-universe/zwulab/actions/runs/35706961292</link><pubDate>Sun, 09 Aug 2026 17:51:58 GMT</pubDate><r:package>DPComb</r:package><r:version>1.0</r:version><r:status>success</r:status><r:repository>https://zwulab.r-universe.dev</r:repository><r:upstream>https://github.com/zwulab/dpcomb</r:upstream><r:article><r:source>data_analysis_example.rmd</r:source><r:filename>data_analysis_example.html</r:filename><r:title>DPComb Data Analysis Example</r:title><r:created>2026-06-19 12:00:00</r:created><r:modified>2026-06-19 12:00:00</r:modified></r:article></item><item><title>[zwulab] SetTest 0.3.0</title><author>hzhang@wpi.edu (Hong Zhang)</author><description>It provides cumulative distribution function (CDF),
quantile, p-value, statistical power calculator and random
number generator for a collection of group-testing procedures,
including the Higher Criticism tests, the one-sided
Kolmogorov-Smirnov tests, the one-sided Berk-Jones tests, the
one-sided phi-divergence tests, etc. The input are a group of
p-values. The null hypothesis is that they are i.i.d.
Uniform(0,1). In the context of signal detection, the null
hypothesis means no signals. In the context of the
goodness-of-fit testing, which contrasts a group of i.i.d.
random variables to a given continuous distribution, the input
p-values can be obtained by the CDF transformation. The null
hypothesis means that these random variables follow the given
distribution. For reference, see [1]Hong Zhang, Jiashun Jin and
Zheyang Wu. &quot;Distributions and power of optimal
signal-detection statistics in finite case&quot;, IEEE Transactions
on Signal Processing (2020) 68, 1021-1033; [2] Hong Zhang and
Zheyang Wu. &quot;The general goodness-of-fit tests for correlated
data&quot;, Computational Statistics &amp; Data Analysis (2022) 167,
107379.</description><link>https://github.com/r-universe/zwulab/actions/runs/35709272458</link><pubDate>Sun, 09 Aug 2026 17:51:57 GMT</pubDate><r:package>SetTest</r:package><r:version>0.3.0</r:version><r:status>success</r:status><r:repository>https://zwulab.r-universe.dev</r:repository><r:upstream>https://github.com/zwulab/settest</r:upstream></item><item><title>[zwulab] TFisher 0.2.0</title><author>hzhang@wpi.edu (Hong Zhang)</author><description>We provide the cumulative distribution function (CDF),
quantile, and statistical power calculator for a collection of
thresholding Fisher's p-value combination methods, including
Fisher's p-value combination method, truncated product method
and, in particular, soft-thresholding Fisher's p-value
combination method which is proven to be optimal in some
context of signal detection. The p-value calculator for the
omnibus version of these tests are also included. For
reference, please see Hong Zhang and Zheyang Wu. &quot;TFisher
Tests: Optimal and Adaptive Thresholding for Combining
p-Values&quot;, submitted.</description><link>https://github.com/r-universe/zwulab/actions/runs/35587991470</link><pubDate>Sun, 09 Aug 2026 17:51:56 GMT</pubDate><r:package>TFisher</r:package><r:version>0.2.0</r:version><r:status>success</r:status><r:repository>https://zwulab.r-universe.dev</r:repository><r:upstream>https://github.com/zwulab/tfisher</r:upstream></item></channel></rss>