What are the odds, II: the Venezuelan presidential election
Mathematician Terence Tao analyzed the Venezuelan presidential election results, finding anomalies suggesting potential vote manipulation. His Bayesian probability assessment raises concerns about the legitimacy of reported vote totals.
Read original articleIn a recent analysis of the Venezuelan presidential election held on June 28, 2024, mathematician Terence Tao applies Bayesian probability to assess the legitimacy of the reported vote totals. The official results indicated that incumbent Nicolás Maduro received 5,150,092 votes, while opposition candidate Edmundo Gonzáles garnered 4,445,978 votes, with a total of 10,058,774 votes cast. Tao identifies a numerical anomaly where the reported vote counts align precisely with rounded percentages of the total votes, raising suspicions of manipulation.
Tao formulates a null hypothesis that the vote totals were reported accurately and an alternative hypothesis suggesting they were manipulated. He emphasizes that the prior odds of these hypotheses are subjective and depend on individual perspectives regarding the Venezuelan administration. The analysis involves estimating the probabilities of the event occurring under both hypotheses, ultimately leading to a conclusion that the observed anomaly could indicate potential voting manipulation.
Tao notes that while the probability of the event under the null hypothesis is low, there exists a plausible causal chain under the alternative hypothesis that could explain the anomaly. He contrasts this situation with a previous analysis of a lottery draw, highlighting that the Venezuelan election presents a more credible scenario for potential irregularities. Additional factors, such as discrepancies with exit polls and the lack of detailed vote breakdowns, further support the theory of possible electoral manipulation.
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There are a lot of different ways in which election results can 'look fishy', especially if you take combinations of different districts looking suspicious into account, and so on. Looking at digit distributions (Benford's Law) of various numbers (total votes, percentage), looking at exact numbers of votes, looking at exact percentages of votes, errors looking too much like a normal distribution or some other theoretical distribution, etc...
Since Terry Tao likely heard about this particular proposed anomaly and then looked into it, there is a selection bias: if a different metric had looked fishy, it would have been reported instead. But it is hard to know how many different things were looked at and not reported on because there was no anomaly. The end result is effectively cherry-picking the one thing that looks worst, and then doing statistics on that without all the other negative results being corrected for. This sort of thing plagues a lot of statistical research unfortunately.
That's not to say there was necessarily integrity in the Venezuelan election, but this type of analysis has to be taken with a grain of salt.
I was hoping for something like; "The probability of these apparently fake numbers being genuine is in the range 1/1500 to 1/130,000, depending on what other assumptions we make".
Maybe that's impossible in the same way that talking about the improbability of a shuffle revealing some specific series of cards says nothing about the reality of one such sequence after it's revealed.
> The numerical anomaly is that if one multiplies the total number of voters {10,058,774} by the round percentages {51.2\%}, {44.2\%}, {4.6\%}, one recovers exactly the above vote counts after rounding to the nearest integer:
...
> giving credence to the theory of the election report being manipulated (though it is possible that the manipulation could occur through a third hypothesis {H_2} not covered by the original two hypotheses, such as a software glitch
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