Crunched the updated rough numbers for this crazy 19-game stretch of 1-17-1 ATS. Just for "fun" since, after all, this is a Purdue board and we ostensibly enjoy math. Assume the spread is 50/50 (pretty close for NCAAM).
- If we're generous and count the push as a W against the spread, that's 2-17 so P(X<=2) = 0.000364; i.e. the cumulative binomial dist. gives 2750:1 odds a neutral official would see 2 or fewer wins ATS
- If we ignore the push, that's 1-17 (n=18) and the odds become P(X<=1) = 0.0000725 or about 14,000:1
- Being mean to Green and counting the push as a loss ATS (after all, if you're not first, you're last) then it's 1-18 and P(X<=1) = 0.0000381 or over 26,000:1
I am still open to the possibility that this is partially or mostly coincidence. Purdue has always been able to shoot itself in the foot with or without the help of officials. And Green can't use telekinesis to make the guys shoot 3-25 from deep (unless he can, which explains a lot) but the numbers are there, and they are
bad from a statistical perspective.