The author uses the notation of J.W. Moon. Unless otherwise stated all tournaments shall be labeled. The author sometimes represents a tournament T by a set of ordered pairs (i, j) where this represents that i beat j. The game between i and j with winner undetermined is represented by (set (i, j)). T may also be represented by its tournament matrix. A common motif in the theory of tournaments is the probabilistic method. In the paper it is shown how to prove properties of a random element of the class of regular tournaments. (Author).
"The author uses the notation of J.W. Moon. Unless otherwise stated all tournaments shall be labeled. The author sometimes represents a tournament T by a set of ordered pairs (i, j) where this represents that i beat j. The game between i and j with winner undetermined is represented by (set (i, j)). T may also be represented by its tournament matrix. A common motif in the theory of tournaments is the probabilistic method. In the paper it is shown how to prove properties of a random element of the class of regular tournaments. (Author)."@en
"A common motif in the theory of tournaments is the probabilistic method. The paper shows how to prove properties of a random element of the class of regular tournaments. (Author)."@en
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