given is the following algorithm: we choose an initial assignment of man^woman, so that every man is engaged to exactly one woman and vice versa. now if there's a man m that prefers a woman f' to his actual partner f, and a woman f that prefers man m to her actual partner m', then m and f get engaged, and m' and f' get engaged. this is repeated until no changes occur. now i'm looking for a case with 3 men and 3 women that never ends. what would the preferences of every man and woman has to be so that the algorithm never ends? Thanks for your time!
stable marriage alteration, searching for infinte loop with 6 people
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