A Family of Locally Resistant Nonsymmetric Bib Designs of Degree k.
ILLINOIS UNIV AT CHICAGO CIRCLE DEPT OF MATHEMATICS STATISTICS AND COMPUTER SCIENCE
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The existence of a symmetric BIB4t3, 2t1, t design implies the existence of a locally resistant BIB4t4, 8t6, 4t3, 2t2, 2t1 design of degree 2t2. There are infinite number of such designs. Such designs are useful for running experiment under hostile circumstances where there are good chance of losing one or more observations. Such designs will preserve the statistical optimality of the data. Other theoretical results are also given. Author
- Statistics and Probability