I am given a dataset containing football outcomes and odds. More specifically, I am given number of total corners (Lines) for each match and odds for betting on Under and Over. For example, for a random match the Line is 9 and the odds for Under is 1.8 while for Over is 2.0.
I know how to find the implied probability for Under and Over but I do not know how to compute the probability of At the Line, ie. what is the probability of the total number of corners in this match being exactly 9.
Could you please help me with that?
Any contribution is highly appreciated! Thanks in advance for your assistance!
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Hi all!
I am given a dataset containing football outcomes and odds. More specifically, I am given number of total corners (Lines) for each match and odds for betting on Under and Over. For example, for a random match the Line is 9 and the odds for Under is 1.8 while for Over is 2.0.
I know how to find the implied probability for Under and Over but I do not know how to compute the probability of At the Line, ie. what is the probability of the total number of corners in this match being exactly 9.
Could you please help me with that?
Any contribution is highly appreciated! Thanks in advance for your assistance!
Are you familiar with requentist and bayesian statistics?
Therein awaits your answer and I suggest you do the research because you won't find it among this motley crew of us degenerates in the General Discussion forum.
~~~~~ZOSO~~~~~
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Are you familiar with requentist and bayesian statistics?
Therein awaits your answer and I suggest you do the research because you won't find it among this motley crew of us degenerates in the General Discussion forum.
yes u can find the answer here...there is only 1 proportion that works and can flip back and forth. ..road to home...check home and away gms for any 2 TMS that plays each other. ..eureka ...
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yes u can find the answer here...there is only 1 proportion that works and can flip back and forth. ..road to home...check home and away gms for any 2 TMS that plays each other. ..eureka ...
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