摘要
证明文[3]中的若干定理的交换性要求可以去掉.主要结论是:若X是有界BCK代数,D是X的对偶理想,一定存在从DI(X,D)到DI(XD)
In this paper we prove that the commutativity requirement in some theorems of reference [3] can be removed. The major result is: Let X be a bounded BCK algebra, D is a dual ideal, then there exists a bijection from DI(X,D) to DI(X/D) .
出处
《纯粹数学与应用数学》
CSCD
1999年第4期43-46,共4页
Pure and Applied Mathematics
关键词
CK代数
对偶理想
商代数
BCK algebras
dual ideal
quotient algebras