Any parliamentary model will involve voting.
When voting arrows impossibly theorm is going to impose constraints that can't be avoided http://en.m.wikipedia.org/wiki/Arrow's_impossibility_theorem
In particular it is impossible to have all of the below
If every voter prefers alternative X over alternative Y, then the group prefers X over Y. If every voter's preference between X and Y remains unchanged, then the group's preference between X and Y will also remain unchanged (even if voters' preferences between other pairs like X and Z, Y and Z, or Z and W change). There is no "dictator": no single voter possesses the power to always determine the group's preference.
So it's worthwhile to pick which bullet to bite first and design with that in mind as a limitation rather than just getting started and later on realize you're boxed into a corner on this point.
[will reformat when not typing on phone]
So it's worthwhile to pick which bullet to bite first and design with that in mind as a limitation rather than just getting started and later on realize you're boxed into a corner on this point.
The easiest bullet to bite is the "ordinal preferences" bullet. If you allow the group to be indifferent between options, then the impossibility disappears. (You may end up with a group that uses a sensible voting rule that is indifferent between all options, but that's because the group is balanced in its opposition.)
Thanks to ESrogs, Stefan_Schubert, and the Effective Altruism summit for the discussion that led to this post!
This post is to test out Polymath-style collaboration on LW. The problem we've chosen to try is formalizing and analyzing Bostrom and Ord's "Parliamentary Model" for dealing with moral uncertainty.
I'll first review the Parliamentary Model, then give some of Polymath's style suggestions, and finally suggest some directions that the conversation could take.
The Parliamentary Model
The Parliamentary Model is an under-specified method of dealing with moral uncertainty, proposed in 2009 by Nick Bostrom and Toby Ord. Reposting Nick's summary from Overcoming Bias:
In a comment, Bostrom continues:
It's an interesting idea, but clearly there are a lot of details to work out. Can we formally specify the kinds of negotiation that delegates can engage in? What about blackmail or prisoners' dilemmas between delegates? It what ways does this proposed method outperform other ways of dealing with moral uncertainty?
I was discussing this with ESRogs and Stefan_Schubert at the Effective Altruism summit, and we thought it might be fun to throw the question open to LessWrong. In particular, we thought it'd be a good test problem for a Polymath-project-style approach.
How to Polymath
The Polymath comment style suggestions are not so different from LW's, but numbers 5 and 6 are particularly important. In essence, they point out that the idea of a Polymath project is to split up the work into minimal chunks among participants, and to get most of the thinking to occur in comment threads. This is as opposed to a process in which one community member goes off for a week, meditates deeply on the problem, and produces a complete solution by themselves. Polymath rules 5 and 6 are instructive:
It seems to us as well that an important part of the Polymath style is to have fun together and to use the principle of charity liberally, so as to create a space in which people can safely be wrong, point out flaws, and build up a better picture together.
Our test project
If you're still reading, then I hope you're interested in giving this a try. The overall goal is to clarify and formalize the Parliamentary Model, and to analyze its strengths and weaknesses relative to other ways of dealing with moral uncertainty. Here are the three most promising questions we came up with:
The original OB post had a couple of comments that I thought were worth reproducing here, in case they spark discussion, so I've posted them.
Finally, if you have meta-level comments on the project as a whole instead of Polymath-style comments that aim to clarify or solve the problem, please reply in the meta-comments thread.