Re: Ideas for another proportionality measure
Kristofer Munsterhjelm via Election-Methods <[email protected]> Fri, 29 May 2026 23:46:09 +0200
| Newsgroups | gmane.politics.election-methods |
|---|---|
| Message-ID | <[email protected]> |
On 2026-05-19 00:34, Etjon Basha wrote: > Hi Kristofer and all, > > Perhaps not super practical, but the Monte Carlo random vote appeals to > me: in your scenario above, run it 100 times with two random voters > voting each time in sequence. So, 81% of the outcomes would be A and B, > 9% E and D, and the rest some mix of A and E. Sum over all outcomes and > see the top two? Would this be the platonic proportional benchmark, that > doesn't require us to splice the voters into n dimensions of > proportionality? I imagine that would have a center squeeze problem. Consider single-winner with LCR: 40: L>C>R 30: R>C>L 20: C>L>R Random ballot picks L and R more often than it picks C, but C is the closest to the median voter. This kind of "low-pass" makes proportional representation with fewer seats difficult, because you want both factional representation and general support. I suspect that a multiwinner generalization of median voter would have to take strategy or incursion resistance into account somehow. Ryan may be pointing at something similar in his post when he says that a Droop quota can force a certain winner to win in SNTV; and incursion resistance would be something like the single-winner median voter theorem where in a majority election, if the winner is not near the median voter, someone can place themselves closer and win. I'm just not sure how to do so in a platonic sense. -km ---- Election-Methods mailing list - see https://electorama.com/em for list info