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a) Describe an algorithm to produce a stable many-to-many matching for any instance of this polygamous marriage problem. c) Give a small example instance where
a) Describe an algorithm to produce a stable many-to-many matching for any instance
of this polygamous marriage problem.
c) Give a small example instance where a man is unmarried at the end of running
your algorithm.
d) Give a proof that at termination of your algorithm, if a man is unmarried, he
cannot possibly have a wife in any stable matching and remains forever alone.
Suppose we have n men and n women, where the men propose to the women. Each man mi has a preference list containing the n women, and a number 0?km,Step by Step Solution
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