Evaluating Multinomial Order Restrictions with Bridge Sampling
Extracts information about computed Bayes factors from object of class...
S3 method for class 'bayes_factor.bmult'
Computes Bayes Factors For Equality Constrained Binomial Parameters
Computes Bayes Factors For Inequality Constrained Independent Binomial...
Evaluates Informed Hypotheses on Multiple Binomial Parameters
Samples From Truncated Beta Densities
Extracts bridge sampling output from object of class bmult
S3 method for class bridge_output.bmult
Adjusts Upper Bound For Free Parameters
Computes Length Of Remaining Stick
Creates Restriction List Based On User Specified Informed Hypothesis
Computes Bayes Factors For Equality Constrained Multinomial Parameters
Computes Bayes Factors For Inequality Constrained Multinomial Paramete...
Evaluates Informed Hypotheses on Multinomial Parameters
Samples From Truncated Dirichlet Density
Plot estimates
Print method for class bmult_bridge
print method for class bmult
print method for class summary.bmult_bridge
print method for class summary.bmult
Extracts restriction list from an object of class bmult
S3 method for class restriction_list.bmult
Extracts prior and posterior samples (if applicable) from an object of...
S3 method for class 'samples.bmult'
summary method for class bmult_bridge
summary method for class bmult
Backtransforms Samples From Real Line To Beta Parameters
Transforms Truncated Beta Samples To Real Line
Backtransforms Samples From Real Line To Dirichlet Parameters
Transforms Truncated Dirichlet Samples To Real Line
Evaluate hypotheses concerning the distribution of multinomial proportions using bridge sampling. The bridge sampling routine is able to compute Bayes factors for hypotheses that entail inequality constraints, equality constraints, free parameters, and mixtures of all three. These hypotheses are tested against the encompassing hypothesis, that all parameters vary freely or against the null hypothesis that all category proportions are equal. For more information see Sarafoglou et al. (2020) <doi:10.31234/osf.io/bux7p>.
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