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rmBayes

Performing Bayesian Inference for Repeated-Measures Designs

A Bayesian credible interval is interpreted with respect to posterior probability, and this interpretation is far more intuitive than that of a frequentist confidence interval. However, standard highest-density intervals can be wide due to between-subjects variability and tends to hide within-subject effects, rendering its relationship with the Bayes factor less clear in within-subject (repeated-measures) designs. This urgent issue can be addressed by using within-subject intervals in within-subject designs, which integrate four methods including the Wei-Nathoo-Masson (2023) <doi:10.3758/s13423-023-02295-1>, the Loftus-Masson (1994) <doi:10.3758/BF03210951>, the Nathoo-Kilshaw-Masson (2018) <doi:10.1016/j.jmp.2018.07.005>, and the Heck (2019) <doi:10.31234/osf.io/whp8t> interval estimates.

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VersionRepositoryFileSize
0.1.16 rolling linux/jammy R-4.5 rmBayes_0.1.16.tar.gz 2.7 MiB
0.1.16 rolling linux/noble R-4.5 rmBayes_0.1.16.tar.gz 2.8 MiB
0.1.16 rolling source/ R- rmBayes_0.1.16.tar.gz 59.2 KiB
0.1.16 latest linux/jammy R-4.5 rmBayes_0.1.16.tar.gz 2.7 MiB
0.1.16 latest linux/noble R-4.5 rmBayes_0.1.16.tar.gz 2.8 MiB
0.1.16 latest source/ R- rmBayes_0.1.16.tar.gz 59.2 KiB
0.1.16 2026-04-26 source/ R- rmBayes_0.1.16.tar.gz 59.2 KiB
0.1.16 2026-04-23 source/ R- rmBayes_0.1.16.tar.gz 59.2 KiB
0.1.16 2026-04-09 windows/windows R-4.5 rmBayes_0.1.16.zip 2.5 MiB
0.1.16 2025-04-20 source/ R- rmBayes_0.1.16.tar.gz 59.2 KiB

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