Partitioner-Representable Algebras

R. Frankiewicz; P. Zbierski

doi:10.2307/2046879

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Partitioner-Representable Algebras

R. Frankiewicz P. Zbierski

Year: 1988 Journal: Proceedings of the American Mathematical Society Vol: 103 (3)Pages: 926-926 Publisher: American Mathematical Society

DOI: 10.2307/2046879

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Abstract

We give a simple proof of the theorem of Baumgartner and Weese on representability of Boolean algebras. We also show that the representability of $P\left ( {{\omega _1}} \right )$ implies the existence of a relative ${Q_3}$-set.

Keywords:

Simple (philosophy) Set (abstract data type) Omega Mathematics Discrete mathematics Combinatorics Algebra over a field Pure mathematics Computer science Epistemology Physics Philosophy Quantum mechanics

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Advanced Algebra and Logic

Physical Sciences → Computer Science → Computational Theory and Mathematics

semigroups and automata theory

Physical Sciences → Computer Science → Computational Theory and Mathematics

Constraint Satisfaction and Optimization

Physical Sciences → Computer Science → Computer Networks and Communications

Partitioner-Representable Algebras

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