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Steiner triple system

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Steiner triple system [¦stīn·ər ¦trip·əl ′sis·təm]
(mathematics)
A balanced incomplete block design in which the numberkof distinct elements in each block equals 3, and the number λ of blocks in which each combination of elements occurs together equals 1.


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focus on several basic designs: Steiner triple systems, latin squares, and finite projective and affine plane.
He proceeds to difference sets and difference methods, the "main existence" theorem, Latin squares andorthognality, one-factorization and applications, Steiner triple systems, Kirkman triple systems, Hadamard matrices, room squares and advanced applications.
 
 
 
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