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More on exact bicoverings of 12 points

Grannell, M. J.; Griggs, T. S.; Maenhaut, B. M.; Quinn, K. A. S. and Stanton, R. G. (2003). More on exact bicoverings of 12 points. Ars Combinatoria, 69 pp. 197–213.

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Abstract

The minimum number of incomplete blocks required to cover, exactly $\lambda$ times, all $t$-element subsets from a set $V$ of cardinality $v$ ($v>t$) is denoted by $g(\lambda,t;v)$. The value of $g(2,2;v)$ is known for $v=3,4,\dots,11$. It was previously known that $14\leq g(2,2;12)\leq16$. We prove that $g(2,2;12) \geq 15$.

Item Type: Journal Article
Copyright Holders: 2003 Not known
ISSN: 0381-7032
Academic Unit/Department: Mathematics, Computing and Technology > Mathematics and Statistics
Related URLs:
Item ID: 22777
Depositing User: Mike Grannell
Date Deposited: 18 Aug 2010 13:19
Last Modified: 25 Jun 2014 10:55
URI: http://oro.open.ac.uk/id/eprint/22777
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