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In graph theory, an exact coloring is a (proper) vertex coloring in which every pair of colors appears on exactly one pair of adjacent vertices.That is, it is a partition of the vertices of the graph into disjoint independent sets such that, for each pair of distinct independent sets in the partition, there is exactly one edge with endpoints in each set.

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  • Exact coloring (en)
  • Точная раскраска (ru)
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  • In graph theory, an exact coloring is a (proper) vertex coloring in which every pair of colors appears on exactly one pair of adjacent vertices.That is, it is a partition of the vertices of the graph into disjoint independent sets such that, for each pair of distinct independent sets in the partition, there is exactly one edge with endpoints in each set. (en)
  • Точная раскраска — это раскраска вершин, в которой каждая пара цветов появляется ровно один раз на паре смежных вершин, разбиение вершин графа на непересекающиеся независимые множества. Таким образом, для каждой пары различных независимых множеств в разбиении существует только одно ребро, концы которого принадлежат обоим множествам. (ru)
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  • In graph theory, an exact coloring is a (proper) vertex coloring in which every pair of colors appears on exactly one pair of adjacent vertices.That is, it is a partition of the vertices of the graph into disjoint independent sets such that, for each pair of distinct independent sets in the partition, there is exactly one edge with endpoints in each set. (en)
  • Точная раскраска — это раскраска вершин, в которой каждая пара цветов появляется ровно один раз на паре смежных вершин, разбиение вершин графа на непересекающиеся независимые множества. Таким образом, для каждой пары различных независимых множеств в разбиении существует только одно ребро, концы которого принадлежат обоим множествам. (ru)
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