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STRUKTUR HEMIRING
2021
JURNAL MATEMATIKA MURNI DAN TERAPAN EPSILON
Hemiring is a non-empty set which is equipped with the addition operation " " and the multiplication operation " " and satisfied four conditions, namely: is a commutative monoid with an identity element of , is semigroup, satisfied distributive properties the multiplication over addition on both sides, and satisfied for each . There are several types of hemiring such as idempotent hemiring, zerosumfree hemiring, simple hemiring and others. In this paper, it discusses the sufficient and
doi:10.20527/epsilon.v15i1.2855
fatcat:2rtqglt5ejfsdb5jgrofuocefy