Tobias Achterberg
unread,Sep 15, 2016, 5:45:39 PM9/15/16Sign in to reply to author
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Well, I guess you are talking about LPs (and not MIPs). For those, the usual LP
theory applies: a solution is degenerate if it has basic elements that have a
solution value that is equal to one of the bounds.
On the primal side this means:
If a basic variable has a solution value x that is equal to the variable's lower
or upper bound, then the solution is degenerate.
If a basic row has a slack value of 0, then the solution is degenerate.
On the dual side this means:
If a non-basic variable has reduced costs of 0, then the solution is degenerate.
If a non-basic row has a dual solution value of 0, then the solution is degenerate.
And in practice this means: pretty much every solution is degenerate ;)
Regards,
Tobias