Titlebook: Block Designs: A Randomization Approach; Volume II: Design Tadeusz Caliński,Sanpei Kageyama Book 2003 Springer-Verlag New York, Inc. 2003 V

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978-0-387-95470-7Springer-Verlag New York, Inc. 2003

Narrative

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https://doi.org/10.1007/978-3-531-91041-3f treatment parameters. In the terminology introduced in Chapter 4 (Section 4.4) and recalled at the beginning of Chapter 6, this means that various cases of (.;.,…,.; 0)-EB designs, with . = 1,2,3 and more, for which . ≥ 1, will be of interest. The chapter begins with a general consideration on suc

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Lernübertragungen in der Sportp?dagogik. Taking into account the practical point of view, the cases of (0;.,.,…,.;0)-EB designs, with . = 2, 3 and more, will be considered. At first, a general consideration on such designs is presented in Section 8.1, by recalling relevant results discussed in Volume I and by providing some corresponding

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https://doi.org/10.1007/978-3-0348-6505-0eplicates one or more at a time. The present chapter is devoted only to those among (α,α., …,α.)-resolvable block designs which are a-resolvable for α ≥ 1, according to the concepts discussed in Section 6.0.3. A 1-resolvable block design is simply called resolvable in the usual sense of Bose (1942a)

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https://doi.org/10.1007/978-3-531-91041-3roper and nonequireplicate, (iii) nonproper and equireplicate and (iv) nonproper and nonequireplicate, first for . = 1 (Section 7.2), then for . = 2 (Section 7.3), then for . = 3 (Section 7.4), and finally for . ≥ 3 (Section 7.5).

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Designs with Full Efficiency for Some Contrasts,roper and nonequireplicate, (iii) nonproper and equireplicate and (iv) nonproper and nonequireplicate, first for . = 1 (Section 7.2), then for . = 2 (Section 7.3), then for . = 3 (Section 7.4), and finally for . ≥ 3 (Section 7.5).