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quotient automaton - translation to russian
quotient automaton
математика
фактор-автомат
quotient topology
![For example, <math>[0,1]/\{0,1\}</math> is homeomorphic to the circle <math>S^1.</math>](https://commons.wikimedia.org/wiki/Special:FilePath/Collapsing a subspace.svg?width=200 "For example, <math>[0,1]/\{0,1\}</math> is homeomorphic to the circle <math>S^1.</math>")
TOPOLOGICAL SPACE CONSISTING OF EQUIVALENCE CLASSES OF POINTS IN ANOTHER TOPOLOGICAL SPACE
Quotient topology; Quotient (topology); Quotient map; Identification space; Identification map; Quotient topological space; Gluing (topology); Identifiation map; Hereditarily quotient map
математика
фактор-топология
identification map
TOPOLOGICAL SPACE CONSISTING OF EQUIVALENCE CLASSES OF POINTS IN ANOTHER TOPOLOGICAL SPACE
Quotient topology; Quotient (topology); Quotient map; Identification space; Identification map; Quotient topological space; Gluing (topology); Identifiation map; Hereditarily quotient map
общая лексика
отображение отождествления или идентифицирующее отображение
Definition
cellular automaton
<algorithm, parallel> (CA, plural "- automata") A regular
spatial lattice of "cells", each of which can have any one of
a finite number of states. The state of all cells in the
lattice are updated simultaneously and the state of the entire
lattice advances in discrete time steps. The state of each
cell in the lattice is updated according to a local rule which
may depend on the state of the cell and its neighbors at the
previous time step.
Each cell in a cellular automaton could be considered to be a
finite state machine which takes its neighbours' states as
input and outputs its own state.
The best known example is J.H. Conway's game of Life.
{FAQ
(http://alife.santafe.edu/alife/topics/cas/ca-faq/ca-faq.html) }.
Usenet newsgroups: news:comp.theory.cell-automata,
news:comp.theory.self-org-sys.
(1995-03-03)
Wikipedia
Quotient automaton
In computer science, in particular in formal language theory, a quotient automaton can be obtained from a given nondeterministic finite automaton by joining some of its states. The quotient recognizes a superset of the given automaton; in some cases, handled by the Myhill–Nerode theorem, both languages are equal.
