I have the following choices:
Texas to win series: -145
Texas Wins 4-0: +1215
Texas Wins 4-1: +525
Texas Wins 4-2: +465
Texas Wins 4-3: +450
The resulting break even winning percentage for each choice is:
Texas to win series: -145 ----> 59.2%
Texas Wins 4-0: +1215 ----> 7.6%
Texas Wins 4-1: +525 -----> 16.0%
Texas Wins 4-2: +465 -----> 17.7%
Texas Wins 4-3: +450 -----> 18.2%
If I take a unit each the correct series, is that the same as taking the series at -400? I don't think so because the payout is +150 to +915 for each scenario.
If I added the %BE for each of the correct series scenarios: 7.6%+16.0%+17.7%+18.2% = 59.5% ----> which translates to -146.8 ML. This seems like a useless calculations as I would be risking 4 units if all four scenarios are lost.
Unfortunately, between work getting busy and my newborn at home, I can barely concentrate on math at the moment.
I would greatly appreciate some insight into the math.
Texas to win series: -145
Texas Wins 4-0: +1215
Texas Wins 4-1: +525
Texas Wins 4-2: +465
Texas Wins 4-3: +450
The resulting break even winning percentage for each choice is:
Texas to win series: -145 ----> 59.2%
Texas Wins 4-0: +1215 ----> 7.6%
Texas Wins 4-1: +525 -----> 16.0%
Texas Wins 4-2: +465 -----> 17.7%
Texas Wins 4-3: +450 -----> 18.2%
If I take a unit each the correct series, is that the same as taking the series at -400? I don't think so because the payout is +150 to +915 for each scenario.
If I added the %BE for each of the correct series scenarios: 7.6%+16.0%+17.7%+18.2% = 59.5% ----> which translates to -146.8 ML. This seems like a useless calculations as I would be risking 4 units if all four scenarios are lost.
Unfortunately, between work getting busy and my newborn at home, I can barely concentrate on math at the moment.
I would greatly appreciate some insight into the math.