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Etymologie

finite universe - Übersetzung nach russisch

COVER OF A SET

Point finite; Point-finite; Point finite collection

finite universe

математика

конечная совокупность

constructible universe

PARTICULAR CLASS OF SETS WHICH CAN BE DESCRIBED ENTIRELY IN TERMS OF SIMPLER SETS

Goedel's constructible universe; Gödel constructible universe; Gödel's constructible universe; Goedel constructibility; Goedel constructible; Goedel constructible universe; Gödel constructible; Gödel constructibility; Godel's universe; Goedel's universe; Goedels universe; Godels universe; L (set theory); Constructible subset; Godel constructible universe; Godel's constructible universe; Goedel universe; Godel constructibility; Godel constructible; Gödel constructive set; Constructible hierarchy; Set-theoretic constructibility; Gödel's L

математика

конструктивный универсум

accepting state

MATHEMATICAL MODEL OF COMPUTATION; ABSTRACT MACHINE THAT CAN BE IN EXACTLY ONE OF A FINITE NUMBER OF STATES AT ANY GIVEN TIME

Finite state machines; Finite state automaton; Finite automaton; Finite state automata; Start state; Finite automata; Deterministic automata; State machine; SFSM; Finite State Machine; Finate state automata; Accept state; Accepting state; State Machine; State machines; Recognizer; Recognizers; Sequence detector; Sequence detectors; Finite state acceptor; Finite State Automaton; State transition function; Finite State Machines; Finite-state automata; Finite-state automaton; Finite state machine; Finite state grammar; Finite-state machines; Finite state-machine; Finite state language; Finite state; Finite Automata; Finite state recognizer; Finite-state recognizer; State-machine; Acceptor (finite-state machine); Optimization of finite state machines; Recogniser

математика

поглощающее состояние

Definition

Finite Automaton

Finite State Machine

Weitere Definitionen anzeigen

Wikipedia

Point-finite collection

In mathematics, a collection or family ${\mathcal {U}}$ of subsets of a topological space $X$ is said to be point-finite if every point of $X$ lies in only finitely many members of ${\mathcal {U}}.$

A metacompact space is a topological space in which every open cover admits a point-finite open refinement. Every locally finite collection of subsets of a topological space is also point-finite. A topological space in which every open cover admits a locally finite open refinement is called a paracompact space. Every paracompact space is therefore metacompact.

https://en.wikipedia.org/wiki/Point-finite collection

Übersetzung von &#39finite universe&#39 in Russisch