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What is Smarandache Seminormal Subgroupoids about?

This document defines and proves theorems about Smarandache seminormal subgroupoids. The key results are: 1) When n is even, certain proper subsets of Zn form Smarandache subgroupoids under the operation ∗, including {0,2,...,n-2} when t is even and {1,3,...,n-1} when t is odd. 2) These Smarandache subgroupoids are also Smarandache seminormal subgroupoids, meaning left or right multiplication by any element of Zn maps the subgroupoid to itself. 3) When n is even and one of t,u is even and the other odd,

Author

Don Hass

Language

EN