Condorcet Ranking Methods
Some Condorcet methods produce not just a single winner, but a ranking of all candidates from first to last place. A Condorcet ranking is a list of candidates with the property that the Condorcet winner (if one exists) comes first and the Condorcet loser (if one exists) comes last, and this holds recursively for the candidates ranked between them.
Methods that satisfy this property include:
- Copeland's method
- Kemeny-Young method
- Ranked Pairs
- Schulze method
Read more about this topic: Condorcet Method
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