Rethinking Partial Least Squares Path Modeling: In Praise of Simple Methods

被引:480
|
作者
Rigdon, Edward E. [1 ]
机构
[1] Georgia State Univ, J Mack Robinson Coll Business, Atlanta, GA 30303 USA
关键词
STRUCTURAL EQUATION MODELS; REGRESSION; COMPOSITE; PARADIGM; VALIDITY; WEIGHTS;
D O I
10.1016/j.lrp.2012.09.010
中图分类号
F [经济];
学科分类号
02 ;
摘要
Several widely-cited weaknesses of Partial Least Squares (PLS) path modeling center on its character as a composite-based method rather than a factor-based method. Yet factor models as a framework for research may have been oversold. Insights from the forecasting literature suggest that PLS path modeling has strengths as a tool for prediction which have not been fully appreciated. PLS Mode A, typically thought of as "reflective measurement," is equivalent to the use of correlation weights, which deliver better prediction on out-of-sample data (data not used in estimating model parameters), while PLS Mode B is equivalent to the use of regression weights, which provide better in-sample prediction (prediction of data used to estimate model parameters). PLS path modeling can move forward by freeing itself entirely of its heritage as "something like but not quite factor analysis," by fleshing out inferential tools appropriate for a purely composite method, and by developing approaches for assessing measurement validity that properly recognize the distinction between theoretical concept and empirical proxy. (C) 2012 Elsevier Ltd. All rights reserved.
引用
收藏
页码:341 / 358
页数:18
相关论文
共 50 条
  • [1] PLS' Janus Face - Response to Professor Rigdon's 'Rethinking Partial Least Squares Modeling: In Praise of Simple Methods'
    Dijkstra, Theo K.
    [J]. LONG RANGE PLANNING, 2014, 47 (03) : 146 - 153
  • [2] Rethinking Partial Least Squares Path Modeling: Breaking Chains and Forging Ahead
    Rigdon, Edward E.
    [J]. LONG RANGE PLANNING, 2014, 47 (03) : 161 - 167
  • [3] Reflections on Partial Least Squares Path Modeling
    McIntosh, Cameron N.
    Edwards, Jeffrey R.
    Antonakis, John
    [J]. ORGANIZATIONAL RESEARCH METHODS, 2014, 17 (02) : 210 - 251
  • [4] CONSISTENT PARTIAL LEAST SQUARES PATH MODELING
    Dijkstra, Theo K.
    Henseler, Jorg
    [J]. MIS QUARTERLY, 2015, 39 (02) : 297 - +
  • [5] Robust partial least squares path modeling
    Schamberger T.
    Schuberth F.
    Henseler J.
    Dijkstra T.K.
    [J]. Behaviormetrika, 2020, 47 (1) : 307 - 334
  • [6] Global Least Squares Path Modeling: A Full-Information Alternative to Partial Least Squares Path Modeling
    Heungsun Hwang
    Gyeongcheol Cho
    [J]. Psychometrika, 2020, 85 : 947 - 972
  • [7] Global Least Squares Path Modeling: A Full-Information Alternative to Partial Least Squares Path Modeling
    Hwang, Heungsun
    Cho, Gyeongcheol
    [J]. PSYCHOMETRIKA, 2020, 85 (04) : 947 - 972
  • [8] On the convergence of the partial least squares path modeling algorithm
    Henseler, Joerg
    [J]. COMPUTATIONAL STATISTICS, 2010, 25 (01) : 107 - 120
  • [9] On the convergence of the partial least squares path modeling algorithm
    Jörg Henseler
    [J]. Computational Statistics, 2010, 25 : 107 - 120
  • [10] Partial least squares path modeling: Quo vadis?
    Jörg Henseler
    [J]. Quality & Quantity, 2018, 52 : 1 - 8