WilliamDuVOL
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How do you figure those probabilities? That doesn't seem to be the correct methodology.
From where I sit, this is a series of independent events, with only two possible outcomes. It is like a coin toss, where instead of the likelihood for either outcome being 50% heads and 50% tails, the likelihood is 70% for a win, and 30% for a loss. Given that, how do you think you calculate the likelihood that you either win or loose a series of games, with only two possible outcomes, and a known probability of each outcome?
(most probable upset is Florida as it is in Neyland and they have a coach who is now the head-and-shoulders under-achiever in the SEC). .
From where I sit, this is a series of independent events, with only two possible outcomes. It is like a coin toss, where instead of the likelihood for either outcome being 50% heads and 50% tails, the likelihood is 70% for a win, and 30% for a loss. Given that, how do you think you calculate the likelihood that you either win or loose a series of games, with only two possible outcomes, and a known probability of each outcome?
Not claiming to be a math guru by any means but based upon this data assuming the OK game is 50/50. I plotted the best case probability of each win total from 12 to 0. It's interesting that we have the same probability of achieving a 12-0 record as we do a 5-7 record. Not sure I buy that but here's what it looks like to me.
We don't have a 50/50 chance to beat Oklahoma. There have been some pretty conclusive studies done that show that the home team, if all other variables are equal, has an advantage approaching 60%. That is why I call that game a loss, even if the talent evaluation is close.
Unfortunately, I can't agree with this. It would take a total disregard for the last 40 years of history to think playing UF at Neyland poses any sort of advantage to UT as we're 4-10 against them at home since 1975.
I do agree though that Muschamp is a massive underachiever to this point.
So, weighting for home and away then OK would be 40/60 and bama would also be 40/60 and so on?
I said that UF is the most probable upset, not that it was a sure thing, definite, or even likely. And yes, being at home is an advantage, especially against under-achieving coaches.
Also, I can find no consistent time during modern history where UT actually had a four year trailing recruiting average that was better than UF's. That in itself can explain why the series is so lopsided.
You would probably be interested in reading the book "Mathletics" or "Scorecasting", especially the discussion about how bad people are at understanding runs in a series. Many people believe that the preceding event effects the next. I don't, I think they are independent events. Studies have been done that tend to side with me, but I wouldn't say those studies are definitive.
Even in a coin toss, where both outcomes are as likely as the other, there is a much higher chance of a long run of similar outcomes than most people would ever believe. As I mentioned above, I cannot find a time in this series where the outcome should be a coin toss. It is typically 70/30 in favor of UF.
I suggest looking up the so-called "Wald Wolfowitz Runs Test" which illustrates this very thing. Put in a baseball perspective, many people believe a team gets hot during a season. But, math shows that in a 162 game season, that there is a "20% chance that a team with a .60 probability of winning each game will have a winning steak longer than ten games during the season." (see: Mathletics, pg. 91).
I don't think you can use the coin flip formula when there are virtually infinite numbers of outcomes. It seems you would have to relate it back to the probabilities for points scored and allowed for each of the teams or something a good bit deeper.
If only UT could find a way to win 3 out of every 10 games vs Florida.... that'd be great!!!!
Edit: you sure the probability of a Florida beating UT every year isn't closer to 99/1 Daj? 😊😁
Why would it approach 99/1?
Even at 70/30 it is probable that UF could win 10/10.
You are looking at the effect of randomness in a series, even when individual probabilities are well known. It even happens in a coin toss where it is highly unlikely that if you flipped 100 times that you would end up with a series of 50 heads and 50 tails, distributed evenly. More than likely you will end up with more heads than tails (or vice versa), and series of runs that don't comport with what you would believe should happen. That doesn't change the fact that individually each flip is likely 50% heads and 50% tails.
Not claiming to be a math guru by any means but based upon this data, assuming the OK game is 50/50, I plotted the best case probability of each win total from 12 to 0. It's interesting that we have the same probability of achieving a 12-0 record as we do a 5-7 record. Not sure I buy that but here's what it looks like to me.
I'm kidding daj. Just a rumbling from a frustrated UT fan at the Vols' inability to seemingly ever beat Florida.
Appreciate and admire your incredibly analytic posts on here. Helps balance out the emotional lunacy on here.
Thats true love right there.