Multiple Regression and Beyond: An Introduction to Multiple Regression and Structural Equation Modeling
By T. Keith. 2014
698 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/544baed9c3d115bcc599a594f91236abbec0bbdc
How researchers see this paper
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In Statistics and Probability
- Ikuya Aizawa
- Zhiyong Zhang
- Yujiao Mai
- Gene Thompson
- Zhonglin Wen
- H. Rose
- Samantha Curle
- Noora Shrestha
Citations in the corpus
- Detecting Multicollinearity in Regression Analysis (2020, methodology): “Multicollinearity increases variance of the regression coefficients making them unstable, which brings problem to interpret the coefficients [5].”
- Exploring the role of self-efficacy beliefs and learner success in English medium instruction (2019, methodology): “assumptions for multiple regression were confirmed for each analysis: linearity, independence, homoscedascity, and normal distribution of errors (Keith 2015).”
- Comparing Exploratory Structural Equation Modeling and Existing Approaches for Multiple Regression with Latent Variables (2018, positive): “Multiple regression is an essential methodological tool in modern social science, especially in psychological and educational research (Keith, 2014).”