Restriction-Closed Hyperclones

B. A. Romov
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引用次数: 6

Abstract

The sets of multi-valued operations closed with respect to compositions and restrictions, called restriction- closed hyperclones, defined on the finite set E(k)={0, 1,..., k-1} (kges2) are investigated. The set of all maximal restriction-closed pre-hyperclones (composition without projections) is obtained. Based on it the analogue of Slupecki completeness criteria in restriction-closed pre-hyperclones is established. Next the problem of classification of restriction-closed hyperclones according to their single-valued clone component is considered.
Restriction-Closed Hyperclones
定义在有限集合E(k)={0,1,…上的对组合和限制封闭的多值操作集合,称为限制闭超克隆。, k-1} (kges2)。得到了所有极大限制闭预超克隆(无投影复合)的集合。在此基础上,建立了限制闭预超克隆的Slupecki完备性判据的类比。其次考虑了限制闭超克隆的单值克隆分量分类问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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