By Keith J. Winstein Based on www.electoral-vote.com.
Data from: November 1, 2004
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How to read these results: "We cannot say with confidence that either candidate would win the election if it were held today."
Data from: November 1, 2004
Candidate | Percentage | Two-sigma Margin of Error |
President Bush | 51% | 0.9% |
Senator Kerry | 49% | 0.9% |
Ralph Nader | 0.3% | 0.06% |
President Bush has a 99% chance of winning the popular vote, based on these results. This does not match the actual national polls, which have much larger margins of error. It is probably not reasonable to use the exact voter turnouts from 2000 as a proxy (especially without error bars) for the 2004 turnout.
Using this questionable method, we arrive at a 55% probability that the winner of the popular vote is not the winner of the electoral college.
Thanks to Bill Sommerfeld for the computation of popular-vote results.
I performed a Monte Carlo simulation of the American 2004 electoral college, using the polling data available at www.electoral-vote.com. I used the first-listed poll (generally, the most recent poll) for each state.
Here is the source code, in Perl.
I made the following assumptions:
I ran this simulation of the national election 100,000 times and counted how many times the president was re-elected, how many times Senator Kerry won election, how many times the result was an exact tie in the electoral college, etc.
Here's another statistical analysis of this year's polls. Thanks to Nathan Collins for the link.
Here's a 2000 presidential election analysis that used what looks like a similar method and predicted that Vice President Gore would win the electoral college (in the event of a popular-vote tie) with 84.7% probability. Thanks to Roger Ford for the link.