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by basch
2901 days ago
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Their model also had France at 2nd most likely, Belgium at 5th, and England at 7th. 3 of their top 7 made the Semi-Finals, and they called the eventual winner as Second Most Likely, and more likely than Germany. They actually predicted the Brazil/Belgium game in the Quarter Finals, but got the winner wrong. Brazil had 27 shots and 9 on target with 59% posession. Belgium only had three shots on target, and made two of them to win. They overranked Germany, and underranked Croatia. Nearly every other person in the world did the same. Look how disingenuous the Bloomberg article is. "Goldman Sachs updated the model throughout the tournament. It predicted a Brazil-Spain final on June 29 and Brazil-France on July 4. Its most recent prediction had England and Belgium squaring off for the cup. Both were eliminated in the semifinals." But their actual Brazil-France prediction had 8 teams left, and the winners of that round were all in the top 5.
https://twitter.com/GoldmanSachs/statuses/101448576794142720... They even had Croatia over England, and France over Belgium. |
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A modern model would accommodate for the fact that those numbers alone mean nothing, because they don't. Those are the numbers broadcasters reluctantly put on a screen for entertainment value, but they don't have real analytical power because they have no comparative metric.
How up or down were each of those numbers against previous wins and losses for each team?
What was Brazil's conversion from on-target shots before the tournament?
What was Belgium's success/failure rate on on-target shots they were defending against?
Likewise the other way around: were Brazil guilty of particularly poor defending? Were Belgium finding ways of making on-target shots count against all opposition, or was it luck on this game?
Any human analyst could tell you going into that game that Belgium were "lucky" and easily free scoring beyond expectations, able to make more of fewer opportunities. Likewise the consensus from most experts was that Brazil were guilty of mild complacency, the team were young and not yet formed into a strong unit yet (rather still just 11 strong individuals at any one point in time), and their on-target shots - whilst frequent - were of lower probability of being able to turn into goals due to distance, power, position, etc.
So why did the Bloomberg model not pick that up?
I actually think they did pretty well all things considering, but I'd love to see whether they did any runs on previous World cups to try and check their thinking and whether they over-fitted a little to a couple of key metrics. I think the lack of metrics from previous games might mean they relied on some headline numbers, but there's more that they could have done to get a better model here...
Still, it's not their job is it? Just a bit of fun... which is a good job, because I find it just a little bit amusing.