Provides tools for cleaning, processing, and preparing microbiome 
    sequencing data (e.g., 16S rRNA) for downstream analysis. Supports CSV, 
    TXT, and Excel file formats. The main function, ezclean(), automates 
    microbiome data transformation, including format validation, 
    transposition, numeric conversion, and metadata integration. It also 
    handles taxonomic levels efficiently, resolves duplicated taxa entries, 
    and outputs a well-structured, analysis-ready dataset. The companion 
    functions ezstat() run statistical tests and summarize results, while 
    ezviz() produces publication-ready visualizations.

A complete framework to build and study Two-Dimensional Monte-Carlo simulations, aka Second-Order Monte-Carlo simulations. Also includes various distributions (pert, triangular, Bernoulli, empirical discrete and continuous).

Analyses the stability and structural behaviour of export and import patterns across multiple countries using a Markov chain modelling framework. Constructs transition probability matrices to quantify changes in trade shares between successive periods, thereby capturing persistence, structural shifts, and inter-country interdependence in trade performance. By iteratively generating expected trade distributions over time, the approach facilitates assessment of stability, long-run equilibrium tendencies, and comparative dynamics in longitudinal trade data, providing a rigorous tool for empirical analysis of export–import behaviour. Methodological foundations follow standard Markov chain theory as described in Gagniuc (2017) <Doi:10.1002/9781119387596>.

Provides functions for carrying out nonparametric hypothesis tests of the MCAR hypothesis based on the theory of Frechet classes and compatibility. Also gives functions for computing halfspace representations of the marginal polytope and related geometric objects.

Distance between multivariate Cauchy distributions, as presented by N. Bouhlel and D. Rousseau (2022) <doi:10.3390/e24060838>. Manipulation of multivariate Cauchy distributions.