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Axioms for lattices and Boolean algebras.


9789812834546

Axioms This is a list of axioms as that term is understood in mathematics, by Wikipedia page. In epistemology, the word axiom is understood differently; see axiom and self-evidence. Individual axioms are almost always part of a larger axiomatic system.  for lattices and Boolean algebras Boolean algebra (b`lēən), an abstract mathematical system primarily used in computer science and in expressing the relationships between sets (groups of objects or concepts). .

Padmanabhan, R. and S. Rudeanu.

World Scientific

2008

216 pages

$60.00

Hardcover

QA171

Noting that the axiomatic ax·i·o·mat·ic   also ax·i·o·mat·i·cal
adj.
Of, relating to, or resembling an axiom; self-evident: "It's axiomatic in politics that voters won't throw out a presidential incumbent unless they think his challenger will
 approach is at "the heart of mathematics," Padmanabhan (mathematics, U. of Manitoba) and Rudeanu (mathematics, U. of Bucharest, Romania) have written this textbook on axioms for lattices and Boolean algebras to address theoretical problems that have remain unsolved. Graduate students in mathematics and lattice theory are treated to G. Gratzer's assessment of the classic E.V. Huntington problem, and research is presented by the authors that suggests new axiomatic systems In mathematics, an axiomatic system is any set of axioms from which some or all axioms can be used in conjunction to logically derive theorems. A mathematical theory consists of an axiomatic system and all its derived theorems.  for boolean algebras in terms of uniquely complemented lattices In the mathematical discipline of order theory, and in particular, in lattice theory, a complemented lattice is a bounded lattice (that is it has a least element 0 and a greatest element 1), in which each element x has a complement, defined as an element y . A section is also included that discusses Dr. William McCune's work in the equational theory of lattices. Distributed by World Scientific.

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Publication:SciTech Book News
Article Type:Book review
Date:Dec 1, 2008
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