Pre-validation is a way to build prediction model with two datasets of significantly different feature dimensions. Previous work showed that the asymptotic distribution of test statistic for the pre-validated predictor deviated from a standard Normal, hence will lead to issues in hypothesis tests. In this paper, we revisited the pre-validation procedure and extended the problem formulation without any independence assumption on the two feature sets. We proposed not only an analytical distribution of the test statistics for pre-validated predictor under certain models, but also a generic bootstrap procedure to conduct inference. We showed properties and benefits of pre-validation in prediction, inference and error estimation by simulation and various applications, including analysis of a breast cancer study and a synthetic GWAS example.