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Let G be a bipartite graph on n vertices. For each vertex v E V(G), let L(v) be a list of colors associated to u
Let G be a bipartite graph on n vertices. For each vertex v E V(G), let L(v) be a list of colors associated to u of size llog2n+1. Show that it is possible to choose for each vertex v a color from L(v) such that no edge has two endpoints that are the same color Let G be a bipartite graph on n vertices. For each vertex v E V(G), let L(v) be a list of colors associated to u of size llog2n+1. Show that it is possible to choose for each vertex v a color from L(v) such that no edge has two endpoints that are the same color
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