1967
DOI: 10.1214/aoms/1177698781
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Application of Cyclic Collineations to the Construction of Balanced $L$-Restrictional Prime Powered Lattice Designs

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Cited by 7 publications
(6 citation statements)
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“…The ideas in this section will be highly correlated with the results of a paper by Raktoe [1967] and Federer and Raktoe [1965]. For the sm symmetrical factorial the treatment combinations when identified with a set of v = sm varieties or .i:;I,'eatmeBts lead to de §igns known in the literature as pseudofactorial of lattice designs.…”
Section: Mixed Lattice Designsmentioning
confidence: 75%
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“…The ideas in this section will be highly correlated with the results of a paper by Raktoe [1967] and Federer and Raktoe [1965]. For the sm symmetrical factorial the treatment combinations when identified with a set of v = sm varieties or .i:;I,'eatmeBts lead to de §igns known in the literature as pseudofactorial of lattice designs.…”
Section: Mixed Lattice Designsmentioning
confidence: 75%
“…Elimination ·Of block heterogeneity can be combined with these designs to ·produce in general t-restrictional lattices. Using the notation of Raktoe [1967], we may define the £-restrictional lattice design 2 ) and not the PG (3,2). · A balanced t-restrictional symmetrical lattice design is a minimal set of confounding schemes such that each of the (sm:"l)/(s-l) pseudo-effects is confounded an eq_ual number of times in each of the t~reatrictions.…”
Section: Mixed Lattice Designsmentioning
confidence: 99%
“…Other work ITas been directed at providing a more tractable method of calculating confidence bounds than that of El Mawaziny's generalization to k subsystems, k>2, of the Lentner-Buehler bounds which apply to 2 subsystems only (see E1 Mawaziny and Buehler (12), Sarkar (41) and Grubbs (21)]. The method suggested by El Mawaziny and Buehler depends upon large-sample theory and the others use the fact that a function of the estimator of subsystem mean-time-to-failure has a chi-square distribution.…”
Section: Rimentioning
confidence: 99%
“…Some rather limited numerical comparisons have been made of some of these non-optimal methods for obtaining confidence bounds by, for example, Sarkar (41) and Grubbs (21).…”
Section: Rimentioning
confidence: 99%
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