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eO-代數(shù)簇公理
The variety eO of extended Ockham algebras consists of those algebras (L; ∧,∨, f,k, 0, 1) such that (L; ∧,∨, 0, 1) is a bounded distributive lattice together with a dual endomorphism f on L and an endomorphism k on L such that fk = kf. In this paper we extend Urquhart's theorem to eO-algebras and we are in particular concerned with the subclass e2M of eO-algebras in which f2 = id and k2=id. We show that there are 19 non-equivalent axioms in e2M and then order them by implication.
作 者： 方捷 孫中舉 FANG Jie SUN Zhong Ju 作者單位： 方捷,FANG Jie(Faculty of Mathematics and Computer Science, Guangdong Polytechnic Normal University, Guangdong, 510665, China)孫中舉,SUN Zhong Ju(Department of Mathematics, Shantou University, Guangdong 515063, China)
刊 名： 數(shù)學(xué)研究與評論 ISTIC PKU 英文刊名： JOURNAL OF MATHEMATICAL RESEARCH AND EXPOSITION 年，卷(期)： 2008 28(3) 分類號： O153.1 關(guān)鍵詞： Extended Ockham algebra dual space subdirectly irreducible algebra equational basis【eO-代數(shù)簇公理】相關(guān)文章：
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