dynamic monoid - definitie. Wat is dynamic monoid
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Wat (wie) is dynamic monoid - definitie

ALGEBRAIC STRUCTURE WITH AN ASSOCIATIVE OPERATION AND AN IDENTITY ELEMENT
Monoid (algebra); Commutative monoid; Monoid homomorphism; Monoids; Abelian monoid; Monoid morphism; Submonoid; Finitely generated monoid; Complete monoid; Continuous monoid
  • groups]]. For example, monoids are [[semigroup]]s with identity.
  • ('''N''', ×, 1)}}}}. It is injective, but not surjective.

Aerospool WT9 Dynamic         
  • Aerospool WT9 Dynamic with fixed landing gear
  • Aerospool WT9 Dynamic with retractable gear
  • Aerospool WT9 Dynamic in flight
LIGHT SPORT AIRCRAFT BY AEROSPOOL IN SLOVAKIA
Aerospool WT 9 Dynamic; Aerospool WT-9 Dynamic; Aerospool Dynamic
The Aerospool WT9 Dynamic is a Slovak ultralight and light-sport aircraft, designed and produced by Aerospool of Prievidza. The aircraft is supplied as a complete ready-to-fly-aircraft.
monoid         
An operator * and a value x form a monoid if * is associative and x is its left and right identity.
dynamic analysis         
METHOD OF ANALYSING THE IMPACT OF FISCAL POLICY CHANGES BY FORECASTING THE EFFECTS OF ECONOMIC AGENTS' REACTIONS TO INCENTIVES CREATED BY POLICY
Dynamic analysis
<programming> Evaluation of a program based on its execution. Dynamic analysis relies on executing a piece of software with selected test data. (1996-05-13)

Wikipedia

Monoid

In abstract algebra, a branch of mathematics, a monoid is a set equipped with an associative binary operation and an identity element. For example, the nonnegative integers with addition form a monoid, the identity element being 0.

Monoids are semigroups with identity. Such algebraic structures occur in several branches of mathematics.

The functions from a set into itself form a monoid with respect to function composition. More generally, in category theory, the morphisms of an object to itself form a monoid, and, conversely, a monoid may be viewed as a category with a single object.

In computer science and computer programming, the set of strings built from a given set of characters is a free monoid. Transition monoids and syntactic monoids are used in describing finite-state machines. Trace monoids and history monoids provide a foundation for process calculi and concurrent computing.

In theoretical computer science, the study of monoids is fundamental for automata theory (Krohn–Rhodes theory), and formal language theory (star height problem).

See semigroup for the history of the subject, and some other general properties of monoids.