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If I understand your question correctly, a canonical example would be deciding if a graph $G$ has an Eulerian circuit: equivalent to checking that $G$ is connected and$G$ is connected and every vertex has even degree.
If I understand your question correctly, a canonical example would be deciding if a graph $G$ has an Eulerian circuit: equivalent to checking that $G$ is connected and every vertex has even degree.
If I understand your question correctly, a canonical example would be deciding if a graph $G$ has an Eulerian circuit: equivalent to checking that $G$ is connected and every vertex has even degree.
If I understand your question correctly, a canonical example would be deciding if a graph $G$ has an Eulerian circuit: equivalent to checking that$G$ is connected and every vertex has even degree.
If I understand your question correctly, a canonical example would be deciding if a graph $G$ has an Eulerian circuit: equivalent to checking that every vertex has even degree.
If I understand your question correctly, a canonical example would be deciding if a graph $G$ has an Eulerian circuit: equivalent to checking that$G$ is connected and every vertex has even degree.
If I understand your question correctly, a canonical example would be deciding if a graph $G$ has an Eulerian circuit: equivalent to checking that every vertex has even degree.
