add discussion of interpreting statuses and results #32
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We might add for the primal-dual class that when a infeasibility ray is found, if one desire to know whether the problem is unbounded he often needs to set the objective to zero and resolve. Only the combination of a feasible point and a infeasibility ray makes an unbounded ray, certificate of unboundedness. |
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I believe this discussion encapsulates the conclusions of JuliaOpt/MathProgBase.jl#164 and discussions at the meetup.