flamingrey
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To all the mathematicians in here, realize that a 77.8% chance does not equate to a guarantee.
I think it's a silly theory. I'm guessing almost anybody could pick out 7 guys that they think will be taken and hit about 75% of the time. If you throw out the odd stuff, like Irvin, that theory applies to almost every slot.
LOL @ him. You were wrong, dude.
I think it's a silly theory. I'm guessing almost anybody could pick out 7 guys that they think will be taken and hit about 75% of the time. If you throw out the odd stuff, like Irvin, that theory applies to almost every slot.
I cleary said I was. So what's your point?
excerpt~
As for the 17th pick I was wrong.
I'm just breaking your balls.
You do realize you just contradicted yourself right? How can you mock it by stating it's, "a silly theory" yet also believe, "anybody could pick out 7 guys that they think will be taken and hit about 75% of the time [...] that theory applies to almost every slot." And it not just any 7 guys. You take the Bengals pick as the mean and apply the normal distribution rule. Its all about odds and probability.
But I still think it's a useful statistic!
It has nothing to do with the normal distribution rule. Players aren't normally distributed. There is no mean and there are no standard deviations. It's a simple arbitrary window that historically has returned at ~77%.
If you try to apply the rules of a normal distribution (with regards to probability), you would have to assign a mean and standard deviation. Let's say you did that by assigning the Bengals draft pick as the mean (therefore the player ranked at that position would be the mean - So 17 would be the mean of the first pick). You would then assign each player as a standard deviation - Therefore the player ranked 18th would be one standard deviation from the mean, the player ranked 19th would be two, etc. Under this "admittedly forced" scenario, you could then assign probabilities to the picks. There would be a 68% shot that the 16-18th ranked prospect would be selected first, a 95% chance that the prospect would fall between 15-19, etc.....
That's not accurate though since based on that "assignment", 3 standard deviations out both ways is only accurate now 70% of the time (7/10 drafts), not 99.7%.