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Tuesday, February 06, 2007

The bye week is bad?

I am messing around with NCAA football data from the 2006 season. I have data on all the games played in Division IA and created a dummy variable that takes a value of one if the team wins (absolutely) and zero otherwise.

For giggles, I created a dummy variable that takes a value of one if the previous week was a loss for the team and another that takes a value of one if the previous week a bye.

I also included a continuous variable which measures the relative ranking of the team to its opponent - a value of one indicates parity of teams, values above one suggest the team in focus is worse, and values less than one suggest the team in focus is better.

I have a bit of a problem in that each game is included in the data twice - one for the home team and one for the away team. I am trying to figure out a way to get around this problem in STATA, but for the moment, here are some results.

I threw the data into the probit blender and here's what we get:

Probit regression Number of obs = 1428
LR chi2(3) = 215.79
Prob > chi2 = 0.0000
Log likelihood = -881.91787 Pseudo R2 = 0.1090

mwin | Coef. Std. Err. z P>|z| [95% Conf. Interval]
prevlost | -.4698301 .0749153 -6.27 0.000 -.6166613 -.3229988
prevoff | -.2184209 .1137865 -1.92 0.055 -.4414383 .0045965
relrank | -.1920602 .018773 -10.23 0.000 -.2288545 -.1552658
_cons | .5271694 .0551686 9.56 0.000 .4190409 .635298
Note: 11 failures and 0 successes completely determined.

. mfx compute

Marginal effects after probit
y = Pr(mwin) (predict)
= .4460042
variable | dy/dx Std. Err. z P>|z| [ 95% C.I. ] X
prevlost*| -.1823939 .02833 -6.44 0.000 -.237915 -.126873 .380252
prevoff*| -.0848726 .04324 -1.96 0.050 -.16962 -.000125 .109244
relrank | -.075918 .00725 -10.47 0.000 -.090123 -.061713 2.39726
(*) dy/dx is for discrete change of dummy variable from 0 to 1

The lower panel reports the marginal effects of the dummy variables on the odds of winning. If the previous week was a loss, the team has an 18% chance of losing the current week's game, everything else equal. Moreover, the bye week reduces the odds of winning by about 8.5%.

I wonder if result will prove robust. I have some work to do on the data.

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