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Impact of underlying non-normal distribution on parameter estimation, standard errors, and reliability with different estimation methods for ordered categorical data have been studied. A recently proposed estimator PIV is likely to perform better than WLSMV and ULSMV. However, the underlying distribution comes from two sources: non-normal latent factor scores and/or non-normal error scores. Previous studies did not disentangle them. We propose to conduct a Monte Carlo study to compare these three estimators (WLSMV, ULSMV, and PIV) in the context of confirmatory factor analysis by manipulating the level of non-normality of factor scores, level of non-normality of error scores, the number of response category, heterogeneity of categorical distributions across items, model misspecification, and sample size.