Introduction to combinatorial designs, 2d ed.
Introduction to combinatorial designs Combinatorial design theory is the part of combinatorial mathematics that deals with the existence and construction of systems of finite sets whose intersections have specified numerical properties. , 2d ed.
Wallis, W. D.
Chapman & Hall/CRC
Discrete mathematics Discrete mathematics, also called finite mathematics or Decision Maths, is the study of mathematical structures that are fundamentally discrete, in the sense of not supporting or requiring the notion of continuity. and its applications
Wallis (mathematics, Southern Illinois U.) takes a rigorous but kindhearted kind·heart·ed
Having or proceeding from a kind heart. See Synonyms at kind1.
kind approach to this popular study, and includes references to classical approaches that help advanced undergraduate readers and those who wish to study on their own get a solid background from the ground up. Wallis is also careful to take on contemporary designs based on applications in a variety of fields from the very beginning, in which he introduces balanced designs and finite geometries. He proceeds to difference sets and difference methods, the "main existence" theorem theorem, in mathematics and logic, statement in words or symbols that can be established by means of deductive logic; it differs from an axiom in that a proof is required for its acceptance. , Latin squares andorthognality, one-factorization and applications, Steiner triple systems, Kirkman Kirk´man
n. 1. A clergyman or officer in a kirk.
2. A member of the Church of Scotland, as distinguished from a member of another communion. triple systems, Hadamard matrices, room squares and advanced applications. This is a remarkably accessible treatment of a complex topic of study.
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