1990Unpublished venueRequires access

Domains and Their Cartesian Products

Andrzej Trybulec

Open publisher page 218 citations

Abstract

Summary. The article includes: theorems related to domains, theorems related to Cartesian products presented earlier in various articles and simplified here by substituting domains for sets and omitting the assumption that the sets involved must not be empty. Several schemes and theorems related to Fraenkel operator are given. We also redefine subset yielding functions such as the pair of elements of a

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What this paper is about

Summary. The article includes: theorems related to domains, theorems related to Cartesian products presented earlier in various articles and simplified here by substituting domains for sets and omitting the assumption that the sets involved must not be empty. Several schemes and theorems related to Fraenkel operator are given. We also redefine subset yielding functions such as the pair of elements of a

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OpenAlex reports 218 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Summary. The article includes: theorems related to domains, theorems related to Cartesian products presented earlier in various articles and simplified here by substituting domains for sets and omitting the assumption that the sets involved must not be empty. Several schemes and theorems related to Fraenkel operator are given. We also redefine subset yielding functions such as the pair of elements of a

Key concepts: Cartesian product, Mathematics, Cartesian coordinate system, Operator (biology), Algebra over a field, Cartesian closed category, Pure mathematics, Discrete mathematics

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