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Let G be a finite bridgeless cubic graph (every vertex has degree 3 and no edge is a bridge). Do there exist six perfect matchings M₁, …, M₆ of G, repetitions allowed, such that ev
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Let G be a finite bridgeless cubic graph (every vertex has degree 3 and no edge is a bridge). Do there exist six perfect matchings M₁, …, M₆ of G, repetitions allowed, such that ev
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