1991
DOI: 10.1007/978-1-4612-0971-3
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Statistical Methods: The Geometric Approach

Abstract: Library of Congress Cataloging-in-Publication Data Saville, David J.Statistical methods: the geometric approach/David J. Saville, Graham R. Wood. p. cm. -(Springer texts in statistics) Includes bibliographical references and index.

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Cited by 86 publications
(88 citation statements)
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“…This is a pre-specified contrast. For information on how to match ideas (hypotheses) to contrasts or comparisons, see Cochran and Cox (1957) or Saville and Wood (1991).…”
Section: Traditional Hypothesis Testing Scenariomentioning
confidence: 99%
“…This is a pre-specified contrast. For information on how to match ideas (hypotheses) to contrasts or comparisons, see Cochran and Cox (1957) or Saville and Wood (1991).…”
Section: Traditional Hypothesis Testing Scenariomentioning
confidence: 99%
“…However, as in many moderated regression analyses in the literature (e.g., Brock et al, 2006), introduction of the productterm increased the corresponding variable inflation factor (VIF), to 66, which is much above the recommended cut-off value of 5 or 10. Hence, we orthogonalized the product-term using the procedure suggested by Saville and Wood (1991). This procedure involves first running a simple regression with the product-term as the dependent variable and environmental performance and cost-to-turnover ratio as the independent variables.…”
Section: Resultsmentioning
confidence: 99%
“…There was evidence of multicollinearity with some variable-inflation factors (VIF) above the threshold of 5 (Hair et al, 2006) in our moderated regression analysis. To overcome this problem we employed an orthogonalizing procedure, which is based on replacing the interaction term with related residuals (Saville and Wood, 1991). This procedure will be explained during our discussion on moderated regression analysis later in this section.…”
Section: Testing the Hypothesesmentioning
confidence: 99%
“…However, the problem with Figure 1 is that it is displaying in a 3-dimensional space which contradicts with the fact that ⃗, ⃗⃗ 1 and ⃗⃗ 2 are vectors in n-dimensional space . According to Saville and Wood (1991), this demonstration is not strictly correct as in higher dimensions (n>3), vectors cannot be shown pictorially in a strictly correct manner. To solve this contradiction, we establish a transformation matrix to map the n-dimensional vectors ⃗, ⃗⃗ 1 and ⃗⃗ 2 onto the 3-dimentional space.…”
Section: Drawing Graphs Onmentioning
confidence: 98%