2 min read

Part of the
Wondering
series

A series of random questions answered by Harvard experts.

Kevin Rader is the senior preceptor in statistics and associate director of undergraduate studies.

Typically, you’re talking about the perfect bracket of 64 games. Sixty-three teams lose and one team doesn’t, and to get the perfect bracket, you have to pick right in each of those games. The equation is 1 over 263, which is some astronomical number, it’s in the quintillions. It’s like winning the Powerball two drawings in a row.

No one has gotten a perfect bracket ever, or at least not that has been reported. This year, we’re about halfway through the games, and there are no perfect brackets remaining of all the publicly available ones. It’s unlikely to happen in anyone’s lifetime.

The top seeds almost never lose, at least not in the first round. So it’s not really like flipping 63 coins; it’s like flipping 47 coins. So the chances are more like winning the lottery twice out of the next three draws.

The best chance for anyone to get a perfect bracket is if all the best teams win. But there are always going to be some upsets — and good luck correctly picking those.

Winning your office pool is almost a more difficult question. It mainly depends on how many people are in the pool. You need to distinguish yourself from your competition. Yes, you pick the favorites most of the time, but you have to pick a few upsets to distinguish yourself from other people, especially if it’s in a big pool with lots of entries.

To pick the upsets correctly, use the information you can. At a certain point, it’s almost a coin flip, but when there’s a big discrepancy between the teams, you shouldn’t use a coin flip; you should pick chalk.

— As told to Sy Boles/Harvard Staff Writer

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