2008
DOI: 10.1002/jcd.20185
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Ordered tournaments and ordered triplewhist tournaments with the three person property

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Cited by 4 publications
(13 citation statements)
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“…When ∞ is present then ∞ + 1 = ∞. For the existence of Z-cyclic whist tournaments, much less is known despite of the efforts of many authors, such as Abel et al [1,2], Anderson et al [5][6][7], Buratti [12], Feng and Chang [18], Finizio [20,21], Ge and Ling [27], Ge and Zhu [28], and Liaw [31]. The following results are known.…”
Section: Theorem 14 ([23])mentioning
confidence: 91%
“…When ∞ is present then ∞ + 1 = ∞. For the existence of Z-cyclic whist tournaments, much less is known despite of the efforts of many authors, such as Abel et al [1,2], Anderson et al [5][6][7], Buratti [12], Feng and Chang [18], Finizio [20,21], Ge and Ling [27], Ge and Zhu [28], and Liaw [31]. The following results are known.…”
Section: Theorem 14 ([23])mentioning
confidence: 91%
“…For (4, 6)-frames, the direct construction is similar. (17,4, 3)-NRBIBD. Multiplying by 3 gives another super-simple Z-cyclic (17,4,3)-NRBIBD.…”
Section: Direct Constructionsmentioning
confidence: 99%
“…(17,4, 3)-NRBIBD. Multiplying by 3 gives another super-simple Z-cyclic (17,4,3)-NRBIBD. The union of these two supersimple Z-cyclic (17,4,3)-NRBIBDs forms a 3-decomposable super-simple Z-cyclic ( Proof An initial near parallel class for the first (4,3)-subdesign is obtained by multiplying the blocks given in Table 2 Proof These designs are over Z n 4 .…”
Section: Direct Constructionsmentioning
confidence: 99%
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