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Power Rankings Formulas
Does anyone have access to or developed a power ranking module for teams in the NFL? Sort of like the Sagarin ratings. I can't seem to find exact formula's just websites giving the rankings.
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one of the more popular ones (albeit simplistic), if memory serves, is to take points allowed, multiply by 10, and divide by points scored. subtract that from 100, and you get your power ranking. add 3 pts to the home team.
so, for example: NE = 437 PF, 260 PA, so power ranking calc is: 260*10 = 2600 2600/437 = 5.95 power ranking: 100-5.95 = 94.05 PHIL: 386 points scored, 260 points against: 260*10=2600 2600/386 = 6.74 100-6.74 = 93.26 NE at home would be favored by 3.79; philly at home by 2.21. neutral field = ne by .79. |
Yikes! That's very simplistic.
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Is FOF power ranking based on how the NFL does there power ranking?
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FOF uses the Solecismic power ranking -- I think that's the same as the one he uses for college football on his web site? I didn't know the NFL had a power ranking system.
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There might be some similarities between the FOF power ranking formula and the one he uses for his college football rankings, but they're definetly not the same. I'm almost positive that the formula used in the game takes teams' active roster strengths into consideration. |
Oh, yeah, duh, you're totally right about that -- you can tell between preseason ad regular season.
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One straightforward option would be Bradley-Terry (conceptually pretty easy, I can elaborate if anyone wants). Vanilla B-T has the drawback of being purely result-oriented (no accounting for scoring), but the general approach is flexible enough to admit some variations. Any sort of ranking is going to be of questionable accuracy considering the small sample size it has to consider.
I know Ken Massey does ratings for other college sports, does he do any pro sports? |
I've had this site bookmarked for months now:
http://teamrankings.com/ Mike Greenfield developed it for College hoops, but has since expanded it to the other majors... |
It looks like his underlying methodology may be based on Bradley-Terry, since he talks about developing victory probabilities and optimizing for predicted total fractional wins equalling actual total wins. It looks like his probability functions are quite interesting, however, probably considerably more involved than a naive basic Bradley-Terry ranking.
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Can you explain or provide a link to the Bradley-Terry method/Formula? I tried doing a search, but cannot find what I am looking for. Basically, I want to see how they use it in the NFL, or how to write a formula to use for the NFL.
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I could do a power ranking for nhl clubs :)
1. Tampa Bay 2. Every other team |
Code:
CLSCode:
My code for my NFL ratings. I don't publish them, but you can verify results for my ratings for other sports at this site. Each sport has slightly different formulas, of course. Basic concept is the same. The algorithm is based on David Rothman's, which can be found and is explained here. However, I take into account score ratio while he does not. The game score formula is where that difference comes into play. If you have any questions, let me know. |
I haven't seen BASIC since 1985
j/k :) |
Got anything just a little more simplified? I was hoping to find something that would predict the outcome of a game based on some factors of a team, in excel format. I tried the first posts formula, but it basically looks like all of the home team's are absically favored all of the time, even if it is the #1 team (away) playing the #32 team.
Any ideas or links of where I could find something to do this? |
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I think Ken Butler's page gives enough details to be able to figure out how to implement it. http://www.mscs.dal.ca/~butler/krachexp.htm The whole thing is just a framework, though... KRACH is about the most naive possible implementation. A really simple tweak adjusts the result function so that margin of victory is taken into account, and one can conceive of more complex things to change (indeed, I have). |
Dola, a naive Bradley-Terry ranking will take only past wins and losses into account. No home field consideration (which might be accomplished in a number of different ways), nothing for margin of victory (also subject to myriad approaches), etc.
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