Demystifing The New Oscar Voting System

Incomprehensible Conundrum

Another incomprehensible conundrum in Best Picture nominee A Serious Man

FilmInFocus' Scott Macaulay enlists economist Justin Wolfers to untangle the complexities of the new Best Picture voting system at the Academy Awards.

Can this year’s new Oscar Best Picture voting system save our gridlocked American democracy? Or is it an unholy mess, one whose complexities one critic compared to cold fusion?

To dig deeper into the radical change made by the Academy of Motion Picture Arts and Scientists we turned to Justin Wolfers, associate professor of economics in the Business and Public Policy Department at the Wharton School. But before we get his take, let’s review the new system.

Along with the expansion of the Best Picture category to include ten nominated films, the Oscars this year have changed the way the votes for its top prize are calculated. Gone is the simple first-round “the most votes wins” model. In its place is a system where ballots are tabulated in a series of run-offs with the lowest scoring films being eliminated in each round until one film wins by getting more than 50% of the vote. And because the business of Oscar journalism is as big as the business of the Oscars themselves, a lot has been written about this new model — so much so that it’s hard to figure out whether it’s a good thing or not. The Los Angeles Times' Steven Zeitchik — the critic who first wrote that “attempting to understand the new system can sometimes feel a little like trying to divine the secrets of cold fusion” before, to be fair, he wrote that “the system is actually quite logical”  — explained it like this:

"Voters will be asked to rank their best-picture choices from 1 to 10 (though they are not required to complete the ballot in full). Then the academy will gather the ballots and separate them in piles according to voters' first choices. Each movie gets its own pile — the film that appears most frequently as a first-place choice will naturally have the largest stack, the movie with the next-most first-place votes will have the second-largest, and so forth. Then each stack is counted.

If one film has more than 50% of the votes on the first round (unlikely), it will be declared the winner. If it doesn't, the academy will take the shortest stack — the movie that got the fewest first-place votes — eliminate it from contention, remove its stack from the table and redistribute those voters' second choices to all the other stacks.

The tally then begins again: If a film now has passed 50% of the ballots (still pretty unlikely), it wins. If it doesn't, the auditors go to the smallest stack left, eliminate that movie, remove that stack, and go down those ballots to voters' next-highest choice (of a movie that remains in contention, of course), and redistribute the ballots across the piles once again. The process repeats until one stack ends up with a majority."

Okay, so there’s a logic here. But is the system fair and rational? Respectful of the films, voters and storied history of the Oscars? And does it have anything to say about the way we elect our officials in the U.S.? Here’s where Wolfers comes in. His research focuses on economics, macroeconomics and social policy, but he agreed to wear “a political scientist hat” to discuss this new voting system. Also, aside from his expertise with numbers and statistics, Wolfers is especially qualified here because of one other fact: he is a native Australian.

This year’s Oscar voting is, Wolfers says, “a fairly common election system. We call it the ‘exhaustive preferential’ system, or ‘instant runoff system’, and it’s the way we elect our parliament in Australia.”

Backing up, Wolfers gives me a quick lesson in the relation between elections and voting systems. “Political scientists and mathematicians have forever been engaged in the search for a perfect voting system,” he says. “[Economist] Kenneth Arrow won the Nobel Prize for his ‘Arrow Impossibility Theorem,’ in which he wrote down all the things that a good electoral system would do and then proved that there is no system that meets all of those criteria. So we are always choosing the least worst system.”

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