Two articles on better voting systems in Scientific American.
First is a recent one. It is only available in sumamry form on their site.
http://www.sciamdigital.com/browse.cfm?sequencenameCHAR=item2&methodnameCHAR=resource_getitembrowse&interfacenameCHAR=browse.cfm&ISSUEID_CHAR=878E2767-2B35-221B-69CC014464E24757&ARTICLEID_CHAR=87AD4BC1-2B35-221B-6269531B70360440&sc=I100322But you can find it on the edonkey network as well if you are familiar with that.
ed2k://|file|Scientific.American.-.2004.March.-.Political.Politics.Mathematics.-.The.Fairest.Vote.of.All.pdf|162525|17B938E65A3D83E199A2083AE696CEF1|/
The Fairest Vote of All; March 2004; by Partha Dasgupta and Eric Maskin; 6 page(s)
File size: 159 KB
Most American and French citizens - indeed, those of democracies the world over - spend little time contemplating their voting systems. That preoccupation is usually left to political and electoral analysts. But in the past few years, a large segment of both these countries' populations have found themselves utterly perplexed. People in France wondered how a politician well outside the political mainstream made it to the final two-candidate runoff in the presidential election of 2002. In the U.S., many voters asked why the most popular candidate lost the election of 2000.
We will leave discussions of hanging chads, butterfly ballots, the electoral college and the U.S. Supreme Court to political commentators. But based on research by ourselves and colleagues, we can address a more fundamental issue: What kinds of systems, be they for electing national leaders or student council presidents, go furthest toward truly representing the wishes of the voters? We argue that one particular system would be best in this sense - and it would be simple and practical to implement in the U.S., France and myriad other countries.
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The other is all online at their site and is from 1999.
http://www.sciam.com/askexpert_question.cfm?articleID=000055AE-B864-1C71-9EB7809EC588F2D7&catID=3ASK THE EXPERTS : MATHEMATICS
Has there been any progress in developing fairer ways for people to vote in elections?
"After two centuries of efforts by mathematicians and political scientists, positive results about 'fair voting procedures' are emerging. This is important because 'fairness' can be a casualty when current methods are used in multiple-candidate elections--such as this year's presidential campaign.
"To illustrate, suppose that 200 voters prefer Alice to Candy to Becky (denoted by Alice > Candy > Becky), 195 prefer Becky > Candy > Alice, whereas only 20 prefer Candy > Becky > Alice. The plurality election outcome, where we vote for our top-ranked candidate, is Alice > Becky > Candy with a 200:195:20 tally. While we might worry whether these voters prefer Alice or Becky, Candy's feeble support suggests that she is of no interest to these voters.
"This assertion, however, is false. If we compare candidates in pairs, it becomes arguable that Candy is their favorite. These voters prefer Candy to Alice (215 to 200), Candy to Becky (220 to 195), and Becky to Alice (215 to 200); these rankings suggest that these voters actually prefer Candy > Becky > Alice. Notice how this outcome conflicts with and reverses the plurality ranking. Moreover, it shows that Candy's lack of votes more accurately manifests inadequacies of our commonly used election procedure rather than voter disinterest. The example also shows that, inadvertently, we can choose badly.