CFB Formula

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I've been doing some research and regressions and have come up with a few formulas that look promising.
The first is winning percentage which has an r-squared of .77 - the inputs for this are offensive big play % (runs of 20+, receptions of 30+, KR of 40+, PR of 20+), defensive big play %, turnover margin per game, offensive yards per play (including KR, PR), defensive yards per play.
Next is winning percentage to winning margin which has an r-squared of .84 - the only input is winning percentage.
Last is a simple points predictor which has an r-squared of .85. The only inputs for this are offensive yards per play and turnover margin per game.

All of these correlations work using 2010 and 2011 stats. The formulas have been scaled to maximize results using 2011 stats, but the r-squared difference is negligible for each year.

Right now, I'm using a spreadsheet to compare team A's stats to their opponent's and then dividing by overall average. ex: (Ox*Dx)/Ax where Ox is offense, Dx is defense and Ax is the average. This gives me the projections for each game in each category I need (thank god for excel here, there are something like 50 different calculations to come up with those numbers).

Once I've calculated a winning percentage, I calculate a margin which I compare to the actual line. A five point difference is a 1 unit play, 10 points is 2, etc. I used this during the last couple weeks and the bowl season and ended up at just 55%, but up 16.2 units for an ROI of 17%. One unit plays were 7-15 (-9.5 net), two unit plays were 8-7 (.6), three unit plays were 6-1 (14.7), and four unit plays were 2-0 (8). I also experimented with O/U plays based on the points correlation and went 7-2 (2.4 - .5 unit plays) so I'm thinking there may be something there.

My question to you all is, is there a better way to use these numbers? And, considering the correlations, do you think this will prove to be profitable?

Thanks for reading.
 

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Post this in Pops thread. People there will be able to give you very good feedback. I believe Pops and his programmers are putting together something similar for CFB and NFL.
 

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What sort of backtesting have you done to see if it is actually predictive instead of just retrodictively answering what DID happen? I ask because I'm especially leary of anything involving turnover margin. The luck factor there is notoriously high and it's close to impossible to forecast turnovers.
 

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how many weeks into the season do you expect to gather stats to put this in operation? obviously you can't use 2010 and 2011 figures for 2012 games
 

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how many weeks into the season do you expect to gather stats to put this in operation? obviously you can't use 2010 and 2011 figures for 2012 games
I was planning on six games for all teams before implementing for this season.
I'm also using 2011 stats for now for teams that haven't had a bunch of changes. This obviously eliminates a majority of the games each week.
 

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What sort of backtesting have you done to see if it is actually predictive instead of just retrodictively answering what DID happen? I ask because I'm especially leary of anything involving turnover margin. The luck factor there is notoriously high and it's close to impossible to forecast turnovers.
I don't know that I can back test it because I would need data from a specific point in a given season. I don't think that testing say week 10 in 2010 with all of 2010's data would be representative. It might work though, now that I think about it. That said, I did test the correlation between 2011's formula and 2010's results. The difference between the correlations were small.
Like I said in the post, though, using the formulas for week 14 and the bowl season, the results were good. I realize it's a small sample, but the r-squared numbers lead to to believe there's something here.
 

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The probability of an EVENT A is written as P(A), p(A) or Pr(A). This mathematical definition of probability can extend to infinite sample spaces, and even uncountable sample spaces, using the concept of a measure. I.E. stats for 2010/2011 seasons cannot be defined using your theory.
 

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I don't know that I can back test it because I would need data from a specific point in a given season. I don't think that testing say week 10 in 2010 with all of 2010's data would be representative.

You can, though, gather data from past seasons, create your formula based on those actual outcomes, then run through another set of seasons using that formula as a predictive model to see if it holds up. For example, gather data from 2005-2009 to use as a basis for your formula, then run through games from 2010 and 2011, making sure to only use data from before the active game date, to see how it works over a large sample.
 

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Good luck with this asufan550. I've always been fascinated with something like this but didnt know where to start. Looks like you may be on to something.
 

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Thanks, guys.
2-0, +3 units
No plays tonight - still working on the rest of the weekend.
 

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Saturday/Sunday picks:

Marshall/WVU Under 68.5
My line is 53.5
2 units

Marshall +25.5
My line is +15.5
1 unit

Western Michigan/Illinois Over 49
My line is 59.5
1 unit

California -11.5
My line is -23
2 units

Auburn +3
My line is -8.5
2 units

Kentucky/Louisville Under 42
My line is 34
1 unit

Kentucky +13
My line is +5.5
1 unit
 

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Well, that was humbling.
Weekend: 0-7, -11 units
Overall: 2-7, -8 units

Back on the horse this week.
 

sdf

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in sports betting, being able to get the wrong answer reliably is just as good as getting the right one....
 

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i've tried to backtest NBA games. I feel like your data using previous seasons prevents you from getting predictable info. I would say doing this based on coaches using multiple years of tendencies could have some value.
 

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