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Random Forest-Based Multistate Survival Analysis
Fits cause-specific random survival forests for flexible
multistate survival analysis with covariate-adjusted transition
probabilities computed via product-integral. State transitions are
modeled by random forests. Subject-specific transition probability matrices
are assembled from predicted cumulative hazards using the product-integral formula.
Also provides a standalone Aalen-Johansen nonparametric estimator as
a covariate-free baseline. Supports arbitrary state spaces with any
number of states (three or more) and any set of allowed transitions,
applicable to clinical trials, disease progression, reliability
engineering, and other domains where subjects move among discrete
states over time. Provides per-transition feature importance,
bias-variance diagnostics, and comprehensive visualizations. Handles
right censoring and competing transitions. Methods are described in
Ishwaran et al. (2008)
Fast Serializable Random Forests Based on 'ranger'
An updated implementation of R package 'ranger' by Wright et al,
(2017)
Approximate Bayesian Computation via Random Forests
Performs Approximate Bayesian Computation (ABC) model choice and parameter inference via random forests.
Pudlo P., Marin J.-M., Estoup A., Cornuet J.-M., Gautier M. and Robert C. P. (2016)
Stepwise Predictive Variable Selection for Random Forest
An introduction to several novel predictive variable selection methods for random forest. They are based on various variable importance methods (i.e., averaged variable importance (AVI), and knowledge informed AVI (i.e., KIAVI, and KIAVI2)) and predictive accuracy in stepwise algorithms. For details of the variable selection methods, please see: Li, J., Siwabessy, J., Huang, Z. and Nichol, S. (2019)
A Toolbox for Conditional Inference Trees and Random Forests
Additions to 'party' and 'partykit' packages : tools for the interpretation of forests (surrogate trees, prototypes, etc.), feature selection (see Gregorutti et al (2017)
Variable Importance Measures for Multivariate Random Forests
Calculates two sets of post-hoc variable importance measures for multivariate random forests. The first set of variable importance measures are given by the sum of mean split improvements for splits defined by feature j measured on user-defined examples (i.e., training or testing samples). The second set of importance measures are calculated on a per-outcome variable basis as the sum of mean absolute difference of node values for each split defined by feature j measured on user-defined examples (i.e., training or testing samples). The user can optionally threshold both sets of importance measures to include only splits that are statistically significant as measured using an F-test.
A Unified Framework for Random Forest Prediction Error Estimation
Estimates the conditional error distributions of random forest predictions and common parameters of those distributions, including conditional misclassification rates, conditional mean squared prediction errors, conditional biases, and conditional quantiles, by out-of-bag weighting of out-of-bag prediction errors as proposed by Lu and Hardin (2021). This package is compatible with several existing packages that implement random forests in R.
Significance Level for Random Forest Impurity Importance Scores
Sets a significance level for Random Forest MDI (Mean Decrease in Impurity, Gini or
sum of squares) variable importance scores, using an empirical Bayes approach.
See Dunne et al. (2022)
ROSE Random Forests for Robust Semiparametric Efficient Estimation
ROSE (RObust Semiparametric Efficient) random forests for robust
semiparametric efficient estimation in partially parametric models (containing
generalised partially linear models).
Details can be found in the paper by Young and Shah (2024)
Bootstrap Stacking of Random Forest Models for Heterogeneous Data
Generates and predicts a set of linearly stacked Random Forest models using bootstrap sampling. Individual datasets may be heterogeneous (not all samples have full sets of features). Contains support for parallelization but the user should register their cores before running. This is an extension of the method found in Matlock (2018)