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= Let G be a connected undirected graph on n vertices. We say that two distinct spanning trees T and S of G are

  = Let G be a connected undirected graph on n vertices. We say that two distinct spanning trees T and S of G 

= Let G be a connected undirected graph on n vertices. We say that two distinct spanning trees T and S of G are one swap away from each other if |TS| -2; that is, T and S differ in only one edge. For two distinct spanning trees T and S we say that R, R, ..., Rk form a swapping sequence from T to S if: 1. R = T, 2. Rk = S, and 3. for any 1 < i

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Solution a To design an algorithm that constructs a minimum length swapping sequence between two given spanning trees T and S of a connected undirected graph G we can follow the following steps 1 Init... blur-text-image

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