Subdirectly Irreducible and Directly Indecomposable Lattice Implication Algebras

Song Zhen-ming · Shuxue jikan · 2004

Lattice implication algebra is an algebraic structure that is established by combining lattice and implicative algebra. It originated from the study on lattice-valued logic. In this paper, we characterize two special classes of lattice implication algebra, namely, subdi-rectly irreducible and directly indecomposable lattice implication algebras. Some important results are obtained.

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