Comment by nerdsniper

Comment by nerdsniper 7 months ago

17 replies

Approval voting is also worth considering, where you put a checkmark in the box for any candidate you’d be okay with. Advantage over ranked choice is that communicating the scoring to citizens is simple: “$CANDIDATE received the most checkmarks.” Whereas with ranked voting, the person who gets the most #1’s might not win and that can confuse some citizens.

Approval voting would result in “the okay-est” candidate winning rather than anyone towards an extreme winning in the primaries. Works well when there are a lot of fairly similar milquetoast candidates that split votes, like the Republican primaries of 2015.

AnthonyMouse 7 months ago

> Whereas with ranked voting, the person who gets the most #1’s might not win and that can confuse some citizens.

Not ranked voting, ranked voting is still very broken. Rated voting. Approval voting is a rated voting system.

Score voting: Rate each candidate on a scale of 1 to 10.

Approval voting: Rate each candidate on a scale of 0 or 1.

Score voting (or STAR) is generally better and the argument that people are going to be confused by "that thing they use at the Olympics" is nonsense, but approval voting is fine if you want to silence the complainers while still using something that basically works.

  • amalcon 7 months ago

    Score voting is just approval voting with an additional permitted tactical error.

    In both systems, the correct tactic is to determine the two candidates most likely to win. Then, assign maximum score to whichever of those is better and to everyone preferable to that candidate.

    It is never correct to assign a score between the minimum and the maximum, so why allow it in the first place?

    • AnthonyMouse 7 months ago

      > It is never correct to assign a score between the minimum and the maximum, so why allow it in the first place?

      Because it is often correct.

      Suppose there are candidates A, B and C. Candidates A and B are each polling around 6/10 and candidate C is polling around 4/10, but candidates A and B are quite similar to each other and share a base of support. According to your strategy, A and B are the two most likely to win, so if you prefer A then even though you still prefer B to C you refuse to express your preference and instead assign 10/10 to A and 1/10 to B and C. The voters who prefer candidate B do the same. The result is that A and B end each up at 3.5/10, C ends up at 4/10 and C wins. In other words, you've devolved back into first past the post and caused your least favored candidate to win because of your erroneous strategizing.

      By contrast, if you assign 10/10 to A, 5/10 to B and 1/10 to C, you've given A a significant advantage over B without assigning B such a low score that you could deliver the election to C if C defeats A.

      • amalcon 7 months ago

        In your scenario, I have made a mistake in assessing which two candidates are most likely to win -- because I took vote shares as win probabilities. This is also a mistake, and it is a mistake no matter the voting system or the next step in your strategy.

        You're also assuming that everyone axiomatically uses the same strategy as me. If A-voters use your strategy and B-voters use my strategy, then B is straightforwardly favored to win. This results in a prisoner's dilemma, with its well-known Nash equilibrium in favor of defection.

        > you've devolved back into first past the post

        Correct. The potential for this to happen is one of the drawbacks of rated voting systems. It's also, through a different mechanism, one of the drawbacks of ranked systems. It doesn't mean we shouldn't try, since both alternatives give some ability to hedge against incorrect assessments.

        > By contrast, if you assign 10/10 to A, 5/10 to B and 1/10 to C, you've given A a significant advantage over B without assigning B such a low score that you could deliver the election to C if C defeats A.

        I can accomplish the same mathematical thing by assigning 10/10 to A, 1/10 to C, and flipping a coin to determine whether to give B 1/10 or 10/10. Both give the same odds of winning to A and B (well, mine gives B slightly higher odds because its average is 5.5 -- but you get the point). The only difference is that your method outsources the randomness to the rest of the electorate, rather than generating it yourself.

    • ClayShentrup 7 months ago

      tactical error is GOOD, because it donates more utility to society than that non-strategic voter loses. AND for a lot of not-so-math-savvy voters, an honest score ballot is actually a better vote than a botched attempt to use strategic approval thresholds.

      http://scorevoting.net/RVstrat6

      https://www.rangevoting.org/ShExpRes

      > It is never correct to assign a score between the minimum and the maximum, so why allow it in the first place?

      it would help you to spend at least 30 seconds researching a complex field like voting methods before asking a deeply misguided question like this.