Is it time to make Election Day a federal holiday? 🗳️ Some say it would boost voter turnout and align the U.S. with other democracies, while others argue it could create challenges for hourly workers and cost millions. Dive into the debate over whether a federal voting holiday is the best way to strengthen democracy or if there are better solutions. Check out the full breakdown!

https://ace-usa.org/blog/research/research-votingrights/should-election-day-become-a-federal-holiday-weighing-the-benefits-and-drawbacks/

  • chaogomu@lemmy.world
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    2 months ago

    The two are not functionally identical at all.

    Ranked Choice is a broken Ordinal voting system.

    All Ordinal voting systems are flawed, because when you have to rank A over B, you will eventually reach a point where C can become a spoiler candidate.

    Cardinal voting systems are immune from this, because you rate the candidates independent of each other. It doesn’t matter how many candidates are on the ballot, because you’re rating them vs your support, not their rank vs each other.

    Cardinal systems allow you to rate two candidates the same, either with full support or full disdain.

    • tko@tkohhh.social
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      2 months ago

      Do you have a link that explains what you’re talking about? I’m having a hard time reconciling my understanding of Ranked Choice (with instant runoff) with the downfalls you describe.

      Edit: I came across this: https://betterchoices.vote/Cardinal It explains the spoiler problem with Ordinal voting systems, but also illustrates problems with Cardinal voting systems. Interesting stuff.

      • chaogomu@lemmy.world
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        2 months ago

        Ahh, the bullshit “bullet voting” nonsense.

        That’s a sort of made up problem with cardinal systems that ignores one tiny little issue. Approval, is a Cardinal voting method that is 100% bullet voting, because there’s no scale. Just a simple yes and no per candidate.

        It gives better results than every single Ordinal system.

        These geeks study election systems in far too much detail. And have a handy little chart of Baysian Regret Basically they did math and computer shit to figure out how “happy” people would be with the results of a set number of simulated elections with roughly identical factors except the voting system used and how honestly vs strategic you are in your voting,

        Approval, which is 100% bullet voting, and still comes out better for overall satisfaction of results than its closest Ordinal competitor.

        Consensus is just Condorcet voting. Technically, Approval is Condorcet compliant. It might actually be the only true way to find the Condorcet winner.

        Anyway, there’s more, and I should link more.

        https://en.wikipedia.org/wiki/Approval_voting

        https://en.wikipedia.org/wiki/Arrow's_impossibility_theorem

        • tko@tkohhh.social
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          2 months ago

          How do you counter the arguments about strategic votes in Cardinal voting systems? Those arguments are explained here: https://betterchoices.vote/Cardinal

          Put simply, Approval is still subject to strategic voting that undermines the purpose of the system. In practice, nobody is going to approve of a centrist candidate from the other party because that approval vote might be the only reason that their party loses.

          • chaogomu@lemmy.world
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            2 months ago

            Strategic voting in cardinal systems is just voting.

            You have to decide if you like someone enough to vote for them or not.

            Unlike Ordinal voting systems where you must rank someone above or below someone else, Cardinal systems count votes for candidates independently of each other.

            Your main avenue for strategy is deciding if you support someone or not. Being honest is best, but at times you might decide to include someone who you don’t necessarily love, but find acceptable.

            So, your example of the centrist. You might feel like they have a chance of beating someone worse, and thus you can mark yes on them. That doesn’t negate the yes you gave to the candidate you actually love.

            And if your guy doesn’t win, well, that’s an election. Sometimes your side loses, and nothing you do can change that. I will say, under Approval or STAR, you literally cannot cause your side to lose by supporting them.

            (Causing your side to lose because you supported them is something that happens with regularity under Ordinal voting systems, often referred to as the Spoiler Effect)

          • chaogomu@lemmy.world
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            2 months ago

            Also, that site seems to ignore the fact that you can rate candidates the same under Cardinal systems, It’s pretending that everything is Borda Count, which is an overly complex system that’s only barely a cardinal system. All because their favorite system is Condorcet voting. A system with some serious flaws, but not as many as something like IRV.

            Hell, their Range voting example is just fucking weird. Why would you have to choose to rate the candidates lower? If the two candidates are equally appealing to Dems, why didn’t they both get equally high scores?

            It’s all nonsense. Just vote how you want under Cardinal systems because strategic voting only hurts you. Seriously, that’s the take away of that site. Be honest and be rewarded, be contrived and “strategic” and you lose.

            This explains it better

            Rated voting Main article: Rated voting

            Because rated voting methods are not affected by Arrow’s theorem, they can be both spoilerproof (satisfy IIA) and ensure positive vote weights at the same time. Taken together, these properties imply that increasing the rating of a favorite candidate can never change the result, except by causing the favorite candidate to win; therefore, giving a favorite candidate the maximum level of support is always the optimal strategy.

            Examples of systems that are both spoilerproof and monotonic include score voting, approval voting, and highest medians.