摘要
In this paper we introduce an algebraic concept of the product of Ockham algebras called the Braided product. We show that if L<sub>i</sub> ∈ MS（i=1,2,...,n）then the Braided product of L<sub>i</sub>（i=1, 2,…,n） exists if and only if L<sub>1</sub>,...,L<sub>n</sub> have isomorphic skeletons.
In this paper we introduce an algebraic concept of the product of Ockham algebras called the Braided product. We show that if L<sub>i</sub> ∈ MS（i=1,2,...,n）then the Braided product of L<sub>i</sub>（i=1, 2,…,n） exists if and only if L<sub>1</sub>,...,L<sub>n</sub> have isomorphic skeletons.
