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LDM (version 6.0.1)

Testing Hypotheses About the Microbiome using the Linear Decomposition Model

Description

A single analysis path that includes distance-based ordination, global tests of any effect of the microbiome, and tests of the effects of individual taxa with false-discovery-rate (FDR) control. It accommodates both continuous and discrete covariates as well as interaction terms to be tested either singly or in combination, allows for adjustment of confounding covariates, and uses permutation-based p-values that can control for sample correlations. It can be applied to transformed data, and an omnibus test can combine results from analyses conducted on different transformation scales. It can also be used for testing presence-absence associations based on infinite number of rarefaction replicates, testing mediation effects of the microbiome, analyzing censored time-to-event outcomes, and for compositional analysis by fitting linear models to centered-log-ratio taxa count data.

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Install

install.packages('LDM')

Monthly Downloads

191

Version

6.0.1

License

GPL (>= 2)

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Maintainer

Yi-Juan Hu

Last Published

September 7th, 2023

Functions in LDM (6.0.1)

sim.otu.tab

OTU count table of the simulated microbiome samples
avgdist.squared

Averaging the squared distance matrices each calculated from a rarefied OTU table
jaccard.mean

Expected value of the Jaccard distance matrix
throat.meta

Metadata of the throat microbiome samples
sim.otu.tab5

Filtered OTU count table of the simulated microbiome samples
ldm

Testing hypotheses about the microbiome using a linear decomposition model (LDM)
adjust.data.by.covariates

Adjusting data (distance matrix and OTU table) by covariates
sim.meta

Metadata of the simulated microbiome samples
throat.tree

UPGMA tree of the OTUs from 16S sequencing of the throat microbiome samples
throat.otu.tab5

Filtered OTU count table from 16S sequencing of the throat microbiome samples
throat.otu.tab

OTU count table from 16S sequencing of the throat microbiome samples
unifrac.mean

Expected value of the unweighted UniFrac distance matrix
permanovaFL

PERMANOVA test of association based on the Freedman-Lane permutation scheme