Abstract
For a spanning tree T of a connected graph G and for a labelling ϕ: E(T) \rightarrow {+, -}, ϕis called an alternating sign on a spanning tree T of a graph G if for any cotree edge e \in E(G)-E(T), the unique path in T joining both end vertices of e has alternating signs. In the present note, we prove that any graph has a spanning tree T and an alternating sign on T.
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