volfan2024
“Wanna play ball scarecrow “
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maybe not rusty, just a bit shallow on the analysis.2 teams...
1 game...
Sounds like 50% per game to me.
My statistics could be a little rusty though.
2nd round---50%
Sweet 16---- 25%
Elite Eight--- 12.5%
Final 4------- 6.25%
Finals-------- 3.1275%
Champs-------1.55%
George Mason and Villanova might argue that theory.maybe not rusty, just a bit shallow on the analysis.
You are correct in that the potential single game outcomes is a binary function, but you're implying that every team in the tourney has exactly the same odds of winning it. I suspect that is not the case.
then you're saying that every entrant has a 1.5% chance of winning the tournament. I'm saying that is patently incorrect. Coppin St. does not have the same odds of winning this tourney as UNC does.Last I checked this team only plays "one game at a time."
So, I stick with the 50% for every game. Remember, any team can win on any given day.
Not being a smart @$$, but analysis is just that. Games are played on the court. That's why the Hampton's of the world have wins in the Madness.
Also, the leaders of this team almost got upset by a 15 seed two years ago.
this is accuscores percentages based on 10,000 simulations. AccuScore - AccuScore Round by Round Probabilities
Last I checked this team only plays "one game at a time."
So, I stick with the 50% for every game. Remember, any team can win on any given day.
Not being a smart @$$, but analysis is just that. Games are played on the court. That's why the Hampton's of the world have wins in the Madness.
Also, the leaders of this team almost got upset by a 15 seed two years ago.
Last I checked this team only plays "one game at a time."
So, I stick with the 50% for every game. Remember, any team can win on any given day.
Not being a smart @$$, but analysis is just that. Games are played on the court. That's why the Hampton's of the world have wins in the Madness.
Also, the leaders of this team almost got upset by a 15 seed two years ago.