Discussion about this post

User's avatar
Mathematicae's avatar

Wouldn't it be possible to adjust Anthony's proposal to make sortition work?

If after X number of days the state legislature can't get a super majority, every candidate who receives at least 30% of an approval vote (to ensure the minority party can get some candidates in. If they have below 30% of the legislature, the majority party already has a super-majority.) is thrown into the pool and whoever is randomly drawn gets to be the Senator. Since there's a limited number of nominees based on the number of state legislatures, the majority party is likely to get one of their candidates, but there's a nontrivial risk they draw the wrong party. Maybe a party always decides to roll the dice instead of compromising but the incentives should be pointing towards compromising.

I look forward to seeing how this proposal doesn't work. :D

Expand full comment
Gilbert's avatar

Well lets see who gets petty vindication here! On everything actually but today I only have time for one point before going to bed:

You misunderstood my mechanism for electing the least hated candidate. The entire point of proportional representation is that the majority gets a majority but /not/ all of the seats. That would also hold on my exclusion panel. Since I think nobody actually understood it let's look at an hypothetical example:

The senate of the great state of Examplia has 10 member currently divided 6 Evil 4 Stupid. (By the way I am not meaning this in an anti-American way, politicians are worse than the general population everywhere.) Ill call the evil members E1..E6 and the Stupid members S1..S4.

They now use STV to elect the 9 people who should /not/ go to Washington. I'll assume strict party line votes. All the Evils rank S1, S2, S3, S4, E6, E5, E4, E3, E2, E1. All the stupids rank E1, E2, E3, E4, E5, E6, S4, S3, S2, S1. So 10 votes and 9 seats, for a quota of 10/9=1.1... (Traditionally the quota is rounded up to whole votes to simplify the math, but that is not really necessary and actually a bad idea if there are very few voters, because then the quota in our example would be 2 and we would go to random elimination after electing only 5 candidates).

First count:

The 6 votes of the Evils are worth 5.4 quotas so they immediately elect S1, S2, S3, S4, and E6 to the exclusion panel and leave a surplus of 0.4 votes for E5.

The 4 votes of the Stupids are worth 3.6 quotas, so they immediately elect E1, E2, and E3 to the exclusion panel and leave a surplus of 0.6 for E4.

Second count:

E5 is eliminated and E4 therefore elected to the exclusion panel.

So the elected exclusion panel is S1, S2, S3, S4, E1, E2, E3, E4, and E6. E5 is the only state senator not elected to the exclusion panel and therefore the new federal senator.

Now here is the key point: If 10/9 of a vote say X is not our new senator then X is not the new senator. No matter how the Evils vote, the Stupids alone have enough votes to to disqualify 4 candidates of their choice (or at least 3 if they are too stupid to coordinate their votes within the stupid party).

Now here's the catch: This really elects the least hated candidate who can be _very_ different from the even overwhelmingly most loved one. If 8/10 state senators agree X should be the federal senator and 2 are dead set against that then the 2 do get their veto and the 8 will have to settle for their second choice. But then this basically is the good and hard version of what you wanted DW-nominate to do, no?

Also if proportional representation is too hard to explain here is a roughly equivalent procedure: The state senate elects, via whatever traditional method, the one schmuck who won't get called in the following roll-call. If you want to avoid the implication of schmuckishness that guy might be the president pro electione and do the calling of the other members. The rest are called on in alphabetical order and everyone called on gets to veto one of the remaining candidates. That leaves one candidate unvetoed, who is the new federal senator.

Expand full comment
44 more comments...

No posts

Ready for more?