A
Anthony J. Hayter
Researcher at University of Denver
Publications - 108
Citations - 2198
Anthony J. Hayter is an academic researcher from University of Denver. The author has contributed to research in topics: Confidence interval & Confidence distribution. The author has an hindex of 19, co-authored 106 publications receiving 2094 citations. Previous affiliations of Anthony J. Hayter include George Washington University & Georgia Institute of Technology.
Papers
More filters
Journal ArticleDOI
A Proof of the Conjecture that the TUKEY-KRAMER Multiple Comparisons Procedure is Conservative
TL;DR: The first general proof of Tukey's conjecture concerning the extension of the Tukey multiple comparisons procedure to the case of unequal sample sizes was given in this paper. But this was not the case for all cases.
Book
Probability and statistics for engineers and scientists
TL;DR: The new edition of Anthony Hayter's book continues in the same student-oriented vein that has made previous editions successful, and illustrates the importance of statistical data collection and analysis for students in the fields of aerospace, biochemical, civil, electrical, environmental, industrial, mechanical, and textile engineering.
Journal ArticleDOI
The Maximum Familywise Error Rate of Fisher's Least Significant Difference Test
TL;DR: In this paper, the maximum familywise error rate (MFWER) of Fisher's least significant difference (LSD) test for testing the equality of k population means in a one-way layout was investigated.
Journal ArticleDOI
Identification and Quantification in Multivariate Quality Control Problems
TL;DR: Many quality control problems are multivariate in character since the quality of a given product or object consists simultaneously of more than one variable as mentioned in this paper, and a good multivariate quality control pro...
Journal ArticleDOI
The evaluation of general non-centred orthant probabilities
TL;DR: In this article, the cumulative distribution function of a multivariate normal distribution is considered and a recursive integration method is used to evaluate non-centred orthoscheme probabilities with respect to any positive definite correlation matrix and any mean vector.