ABSTRAK. A congruence on a semigrup which classes form a group and the group hereinafter referred congruence. Semigrup subset of properties that meet dense, full, closed, E- conjugate and strong-conjugate. Given semigrup and nonempty subsets of is said to be full if , H is said to be dense if for every are such that is said to be closed if with , is said to be strong-conjugate if with then for each , is said to be E-conjugate if with then for each. In this thesis studied the relationship between the group on semigrup congruence with the semigrup subsets that meet the nature of dense, full, closed, E-conjugate and strong-conjugate. For each congruence group form a subset semigrup that meets the dense, full, closed, E-conjugate and strong-conjugate. And vice versa for each subset semigrup that meets the dense, full, closed, E-conjugate and strong-conjugate formed a group congruence.
Kata Kunci : congruence group, dense, full, closed, E-conjugate and strong-conjugateLast update:
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