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Ranked Pairs

This web site is meant to explain and advocate an electoral method called Ranked Pairs. Ranked Pairs is a procedure by which voters can elect leaders or choose policies from among various alternatives. It does so in a way that is more rational than the common method of plurality, in which each person votes for one outcome and the outcome with the most votes wins.

Part 1: Introduction to Ranked Pairs

Starts with some background to explain the need for Ranked Pairs. The method is described and explained.
Part 2: Politics on a Normal Curve
Explains how plurality and IRV tend to shift politics off-centre.
Part 4: Arrow's Theorem
Explains Arrow's Theorem and draws some conclusions from it.
Part 5: Strategy
Discusses strategy problems in Ranked Pairs.
Part 6: IRV
Shows problems with IRV and answers potential criticisms of Ranked Pairs
Part 7: Ratings
Justifies Ranked Pairs' use of rank ballots. Shows problems with ratings, and answers common criticisms of Ranked Pairs.
Part 8: Approval
Shows problems with Approval, and answers potential criticisms of Ranked Pairs.
Part 9: Positional Methods
Discusses Borda's Method, plurality, and similar methods.
Part 10: Other Condorcet Methods
More specific justification of Ranked Pairs

Extra Articles


Details
Resolves how to handle ties.
Condorcet Said
Some of what Condorcet said about elections

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