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Church Monoid的集合表示

A set-theoretical representation of Church Monoid
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摘要 Stone Representation Theorem之于 Boolean Algebra就象 Cayley Theorem之于 Abstract GroupTheory一样重要 .本文推广 Stone Representation Theorem中所用的方法给出了 Church Monoid的集合表示 .而且根据此表示定理 ,给出了定理 1的一个新证明 .在证明的过程中 ,得到了一些抽象代数与关系代数的对应关系 . Stone Representation Theorem is just as important to Boolean Algebra as Cayley theorem is to abstract group theory.The method in the Stone Representation Theorem is generalized and a set theoretical representation of Church Monoid is given, by which a new proof of Theorem 1 is offered. During the course to the result, a few correspondences between relational algebra and abstract algebra are obtained.
作者 周春来
出处 《广西大学学报(自然科学版)》 CAS CSCD 2001年第3期239-242,共4页 Journal of Guangxi University(Natural Science Edition)
关键词 STONE Representation Theorem CHURCH MONOID 有向集 有向锥 关系代数 相干逻辑 集合表示 Stone Representation Theorem Church Monoid Dunn Monoid residuated square increasing directed sets downward directed cone relation algebras relevant logic
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参考文献1

  • 1Robert K. Meyer. Conservative extension in relevant implication[J] 1973,Studia Logica(1):39~46

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