Well "similar edge" is decidely unambiguous, it means the same edge as
described in the "connection graph" with an infinite capacity.  The
issue is that the source/sink description seems flipped; you should
have edges from the source to positive value towers, and edges from
negative value towers to the sink.  That way if we choose a negative
value tower, its edge contributes to the cut value (and therefore
subtracts from S-C).

On Apr 18, 9:48 pm, Alva Lin <[email protected]> wrote:
> Problem:http://code.google.com/codejam/contest/311101/dashboard#s=p3&a=3
>
> Official 
> Explanation:http://code.google.com/codejam/contest/311101/dashboard#s=a&a=3
>
> In official explanation, it says:
> To reduce the problem to an instance of MIN-CUT, we create a flow network
> as follows.
> Create a source vertex, a sink vertex, and one vertex for each tower.
> Suppose a tower has score s. If s > 0, create an edge from the vertex to
> the sink with capacity s.
> If s < 0, create an edge from the source to this vertex with capacity |s|.
> Finally, for every edge in the connection graph, create a similar edge in
> the flow network with infinite capacity.
>
> Does the last sentence (... similar edge ...) means
> "If a tower A has another tower B in its range, we represent this fact as a
> directed edge from A to B."?
> It seems that the sample input will form a zero-flow graph.
>
> Or the last sentence (... similar edge ...) means
> "If a tower A has another tower B in its range, we represent this fact as a
> directed edge from B to A."?
> It seems that the sample input will form a meaningful graph.
> But this is not what official explanation said in the "Connection graph"
> section.
>
> Does anyone else feel that the pharse "similar edge" is quite ambiguous?
> What's the true meaning of "similar edge"?

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