Description Usage Arguments Details Value Author(s) References
The Bayesian nonparametric (BNP) approach (Ghoshand Ramamoorthi, 2003; Hjort et al., 2010) starts by focusing on spaces of distribution functions, so that uncertainty is expressed on F itself. The prior distribution p(F) is defined on the space F of all distribution functions defined on X . If X is an infinite set then F is infinite-dimensional, and the corresponding prior model p(F) on F is termed nonparametric. The prior probability model is also referred to as a random probability measure (RPM), and it essentially corresponds to a distribution on the space of all distributions on the set X . Thus Bayesian nonparametric models are probability models defined on a function space (Muller and Quintana, 2004).
Gonzalez et al. (2015) proposed a Bayesian non-parametric approach for equating. The main idea consists of introducing covariate dependent BNP models for a collection of covariate-dependent equating transformations
≤ft\{ \boldsymbol{\varphi}_{\boldsymbol{z}_f, \boldsymbol{z}_t} (\cdot): \boldsymbol{z}_f, \boldsymbol{z}_t \in \mathcal{L} \right\}
1 2 |
scores_x |
Vector. Scores of form X. |
scores_y |
Vector. Scores of form Y. |
range_scores |
Vector of length 2. Represent the minimum and maximum scores in the test. |
design |
Character. Only supports 'EG' design now. |
covariates |
Data.frame. A data frame with factors, containing covariates for test X and Y, stacked in that order. |
prior |
List. Prior information for BNP model. |
mcmc |
List. MCMC information for BNP model. |
normalize |
Logical. Whether normalize or not the response variable. This is due to Berstein's polynomials. Default is TRUE. |
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A 'BNP.eq' object, which is list containing the following items:
Y Response variable.
X Design Matrix.
fit DPpackage object. Fitted model with raw samples.
max_score Maximum score of test.
patterns A matrix describing the different patterns formed from the factors in the covariables.
patterns_freq The normalized frequency of each pattern.
Daniel Leon A. dnacuna@mat.uc.cl, Felipe Barrientos afb26@stat.duke.edu.
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