Continuacion sobre the previous entry. INITIAL GRAPH
...
This is the original graph, according to the data table
previous entry.
THE final graph, with its optimal solution would be as follows.
final graph:
and considering you is the most optimal (not unique, but the most optimal) because
relates the beginnings and endings,
in order to find the tour, produced the lowest cost.
I had doubts about the pairing of vertices, but unfortunately found
information about, related to the method hugaro, fortunately
Dr. Schaeffer me
mentioned in the previous post, and that is how I concluded that for
this solution as you will notice, the final 6 and 9 have no beginning,
and that is the conflict that can be created.
But serious as the informaciion example, that of
swimmers, where there is the same case, where swimmers
simply do not provide good times and overlap, they do not participate.
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