Re: [EM] There's nothing wrong with Average Rating.

2004-03-01 Thread [EMAIL PROTECTED]
Markus Schulze wrote: >>Arrow proved that there is no single-winner election method with >>the following four properties: >> 1) It is a rank method (= a ranked-preference method). >> 2) It satisfies Pareto. >> 3) It is non-dictatorial. >> 4) It satisfies IIA. Ken Johnson wrote: > But wh

[EM] There's nothing wrong with Average Rating.

2004-03-01 Thread Ken Johnson
Date: Mon, 01 Mar 2004 12:37:08 +0100 From: Markus Schulze <[EMAIL PROTECTED]> ... Arrow proved that there is no single-winner election method with the following four properties: 1) It is a rank method (= a ranked-preference method). 2) It satisfies Pareto. 3) It is non-dictatorial. 4) It

[EM] better, easier condorcet voting

2004-03-01 Thread Ma Anguo
Hello, those of you who were put off from voting given the size and the generally clumsy layout of the Condorcet poll, can now take part in the vote. As mentionned in the news section of the home page www.masquilier.org and in the changelog, the layout is much more user friendly now. You may

Re: [EM] There's nothing wrong with Average Rating.

2004-03-01 Thread Richard Moore
Ken Johnson wrote: So is it correct to say that Arrow did not prove that "there is no perfect voting system"; he only proved that the methods he deems to be acceptable are imperfect? Ken Johnson I would think that "perfect" and "imperfect" (in this context) are value judgements. Theorems are

[EM] Survey Results

2004-03-01 Thread Eric Gorr
A few weeks ago I mentioned that I was going to run an Oscar Vote for a local movie group that I am involved in in the Washington DC area. Had a total of 17 voters. Everyone did not vote in each category. I have include the complete ballots. There were no ties, when votes were submitted, and only

[EM] my ballot

2004-03-01 Thread James Green-Armytage
Approval cutoff: between rank 1 and rank 2 candidates ranks approvalCR Howard Dean5 83 Edwards 10 70 Kerry 7

Re: [EM] There's nothing wrong with Average Rating.

2004-03-01 Thread Markus Schulze
Dear Ken, I wrote (29 Feb 2004): > My favorite formulation of Arrow's Theorem is Pattanaik and Peleg's > formulation (Prasanta K. Pattanaik, Bezalel Peleg, "Distribution of > Power Under Stochastic Social Choice Rules," Econometrica, vol. 54, > p. 909-921, 1986). In their formulation, this theorem