Ranked Pairs: Difference between revisions

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== Notes ==
Ranked Pairs passes the [[Independence of Smith-dominated Alternatives]] criterion. Because of this, all candidates not in the Smith set can be eliminated before starting the procedure, reducing the number of operations needed to be done to find the winner. In addition, Ranked Pairs, like [[Schulze]], is equivalent to [[Minimax]] when there are 3 or fewer candidates with no pairwise ties between them, so if the Smith set has 3 or fewer candidates in it with no pairwise ties between them, then after eliminating all candidates not in the Smith set, Minimax can be done instead to find the Ranked Pairs winner.
Ranked Pairs passes the [[Independence of Smith-dominated Alternatives]] criterion.
 
== External Resources ==