ScholarWorks@경상국립대학교

초록

The purpose of this paper is to introduce the concept of linear Diophantine Sheffer stroke ideal in Sheffer stroke Hilbert algebra, and to investigate several properties. We will address the characterization of linear Diophantine Sheffer stroke ideal, and explore the conditions for the linear Diophantine set to be linear Diophantine Sheffer stroke ideal. After constructing subsets ${\epsilon }_t,$ ${\delta }^s,$ ${\epsilon }_{q(t)},$ ${\delta }^{q(s)},$ $(\hslash ,\in {)}_t,$ $(ð,\in {)}^t,$ $(\hslash ,q{)}_t,$ and $(ð,q{)}^t,$ we will explore the conditions under which they become the ideal of Sheffer stroke Hilbert algebra.

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