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Divergence between InTrade and BetFair political prices??

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I have been inundated by e-mails asking me to comment on the Crooked Timber posting on arbitrage possibility between InTrade and BetFair on US presidential elections. My answer: I would rather see such a study on long series —as Justin Wolfers and Eric Zitzewitz did for their “Prediction Markets” paper (if my memory is correct). Their conclusion (again, from memory): there isn’t any arbitrage possibility.

Now that economist Mike Giberson (just like the rest of our readers, according to yesterday’s web stats) is out of Christmas hibernation, he will jot down a comment on that, I’m sure.

3 Comments to Divergence between InTrade and BetFair political prices??

  1. January 3, 2008 at 8:41 AM | Permalink

    Sure, it is possible that there are arbitrage opportunities. The prices quoted diverge, and on the assumption that the contracts traded are identical (and therefore will be expired in the same manner by each exchange), a profit opportunity may exist.
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    But just quoting divergent prices isn’t enough to convince me: show me the money! (Or, at the very least, a convincing numerical example.)
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    The CT poster provides an alleged example of pure arbitrage profits in comment #7 (which assumes, in effect, infinite liquidity at the quoted prices — i.e. that one could trade $500 on IEM and $1500 at Intrade without moving prices — and ignores transactions costs). However, comment #13 points out an error in the math and shows that the alleged arbitrage is actually a risky bet that wins if Guiliani wins and loses money otherwise.
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    Sure, if one can buy at 22.4 cents in one market and sell at 28.5 cents in another market, that is a sure-fire 6.1 cents arbitrage profit. In this particular case, of course, you don’t get your 6.1 cents for at least another 11 months, and you may pay transactions costs in both markets. And if we don’t assume infinite liquidity in a real money market, then we must expect that after a few trades at 6.1 cents our profit margin gets squeezed to 6 cents, then 5.9 cents, and so on.
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    So, how much profit is out there for the arbitrageur?

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