|
|
|
|
|
by lukifer
728 days ago
|
|
Arrow’s Theorem is often invoked as a criticism of alternative voting systems (RCV, etc). And not while not wrong exactly, it seems textbook “perfect being the enemy of the good”. (It’s also one reason I prefer Approval Voting, which in addition to its benefit of simplicity, sidesteps Arrow by redefining the goal: not perfectly capturing preferences, but maximizing Consent of the Governed.) |
|
Yes, the theorem doesn' apply to approval voting nor does it apply to score voting.
Arrow's theorem only applies to deterministic voting systems. So sortition (or other method based on random sampling) are not affected.
The theorem also doesn't apply to proportional representation systems. (Though they have their own problems, of course.)
Most RCV systems are very gameable with tactical voting. Though they aren't that useful, I guess.
---
Arrow's theorem also doesn't guarantee that you will have problems. It just says that for some votings systems you can construct voting populations with preference that can't be captured well. It doesn't say whether these situations are likely to occur in practice.
---
Arrow's theorem also doesn't apply when you allow bargaining, or people compensating each other.
---
Of course, the problem with democracy in practice isn't so much that existing voting systems don't capture what voters want. Even first-past-the-post seems to be doing a reasonable job of that.
The problem is that voters want bad things like protectionism or war or price controls etc. See https://en.wikipedia.org/wiki/The_Myth_of_the_Rational_Voter