Tradução e análise de palavras por inteligência artificial ChatGPT
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perfect matching - tradução para russo
математика
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![[[Backgammon]] includes chance events, but by some definitions is classified as a game of perfect information.](https://commons.wikimedia.org/wiki/Special:FilePath/Backgammon lg.png?width=200 "[[Backgammon]] includes chance events, but by some definitions is classified as a game of perfect information.")
![[[Poker]] is a game of imperfect information, as players do not know the private cards of their opponents.](https://commons.wikimedia.org/wiki/Special:FilePath/Texas Hold 'em Hole Cards.jpg?width=200 "[[Poker]] is a game of imperfect information, as players do not know the private cards of their opponents.")
Wikipédia
In graph theory, a perfect matching in a graph is a matching that covers every vertex of the graph. More formally, given a graph G = (V, E), a perfect matching in G is a subset M of edge set E, such that every vertex in the vertex set V is adjacent to exactly one edge in M.
A perfect matching is also called a 1-factor; see Graph factorization for an explanation of this term. In some literature, the term complete matching is used.
Every perfect matching is a maximum-cardinality matching, but the opposite is not true. For example, consider the following graphs:
In graph (b) there is a perfect matching (of size 3) since all 6 vertices are matched; in graphs (a) and (c) there is a maximum-cardinality matching (of size 2) which is not perfect, since some vertices are unmatched.
A perfect matching is also a minimum-size edge cover. If there is a perfect matching, then both the matching number and the edge cover number equal |V| / 2.
A perfect matching can only occur when the graph has an even number of vertices. A near-perfect matching is one in which exactly one vertex is unmatched. This can only occur when the graph has an odd number of vertices, and such a matching must be maximum. In the above figure, part (c) shows a near-perfect matching. If, for every vertex in a graph, there is a near-perfect matching that omits only that vertex, the graph is also called factor-critical.
