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Ned Kock
Researcher at Texas A&M International University
Publications - 228
Citations - 15773
Ned Kock is an academic researcher from Texas A&M International University. The author has contributed to research in topics: Action research & Information system. The author has an hindex of 50, co-authored 218 publications receiving 11609 citations. Previous affiliations of Ned Kock include University of Waikato & Federal University of Bahia.
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Common Method Bias in PLS-SEM: A Full Collinearity Assessment Approach
TL;DR: The author demonstrates that the full collinearity test is successful in the identification of common method bias with a model that nevertheless passes standard convergent and discriminant validity assessment criteria based on a confirmation factor analysis.
Posted Content
Lateral Collinearity and Misleading Results in Variance-Based SEM: An Illustration and Recommendations
Ned Kock,Gary S. Lynn +1 more
TL;DR: A new approach for the assessment of both vertical and lateral collinearity in variance-based structural equation modeling is proposed and demonstrated in the context of the illustrative analysis, showing that standard validity and reliability tests do not properly capture lateral collInearity.
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Lateral Collinearity and Misleading Results in Variance-Based SEM: An Illustration and Recommendations
Ned Kock,Gary S. Lynn +1 more
TL;DR: In this paper, a new approach for the assessment of both vertical and lateral collinearity in variance-based structural equation modeling is proposed and demonstrated in the context of the illustrative analysis.
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Principles of canonical action research
TL;DR: A set of five principles and associated criteria are elicited to help assure both the rigor and the relevance of CAR in information systems.
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Minimum sample size estimation in PLS‐SEM: The inverse square root and gamma‐exponential methods
Ned Kock,Pierre Hadaya +1 more
TL;DR: This work proposes two related methods, based on mathematical equations, as alternatives for minimum sample size estimation in PLS‐SEM: the inverse square root method, and the gamma‐exponential method.