Semiring — In abstract algebra, a semiring is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse. The term rig is also used occasionally this originated as a joke, suggesting that rigs are… … Wikipedia
Semiring — Original name in latin Semiring Name in other language Semering, Semiring State code ID Continent/City Asia/Jakarta longitude 7.63 latitude 114.0222 altitude 7 Population 0 Date 2012 01 17 … Cities with a population over 1000 database
Semiring — Der Ausdruck Halbring bzw. Semiring bezeichnet in der Mathematik eine algebraische Struktur, siehe Halbring (Algebraische Struktur) ein Mengensystem, siehe Halbring (Mengensystem) … Deutsch Wikipedia
semiring — noun An algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse … Wiktionary
semiring — semi·ring … English syllables
semiring — ˈ ̷ ̷(ˌ) ̷ ̷+ˌ noun Etymology: semi + ring : a partial or incomplete ring; especially : half ring … Useful english dictionary
Near-semiring — In mathematics, a near semiring (also seminearring) is an algebraic structure more general to near ring and semiring. Near semirings arise naturally from functions on semigroups. Definition A near semiring is a nonempty set S with two binary… … Wikipedia
C-semiring — In abstract algebra, a c semiring (that is, a constraint based semiring) is a tuple such that: A is a set and 0, 1 are elements of A . + is the additive operation and is a commutative (i.e., +( a , b ) = +( b , a )) and associative (i.e., +( a… … Wikipedia
c-semiring — In abstract algebra, a c semiring (that is, a constraint based semiring) is a tuple <A,+,X,0,1> such that: A is a set and 0, 1 are elements of A. + is the additive operation and is a commutative (i.e., +(a,b) = +(b,a)) and associative (i.e … Wikipedia
List of algebraic structures — In universal algebra, a branch of pure mathematics, an algebraic structure is a variety or quasivariety. Abstract algebra is primarily the study of algebraic structures and their properties. Some axiomatic formal systems that are neither… … Wikipedia