March 2nd, 2013 at 3:02:22 PM
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I play roulette at Barona Casino in San Diego all the time. I noticed on wizardofodds that it states on this page that the house edge is 2.78%:
https://wizardofodds.com/games/roulette/
It states "Best in California: It is my understanding that the only single-zero roulette in California is at the Barona casino, with a house edge of 2.78%."
but a link to this page shows a table with a house edge of 2.703%
https://wizardofodds.com/games/roulette/san-diego-county/
Can someone explain this difference in the numbers? I get 2.703% with this math:
(-1*(36/37)) + (35*(1/37)) = 0.027027027027 or 2.703%
Am I doing something wrong? How did you calculate the 2.78%???
Also, Barona's iTables have the La Partage rule on all even money bets. How would I calculate that?
(-0.5*(1/37)) + (-1*(35/37)) + (35*(1/37)) = 0.0135135135 or 1.35% ???
Thanks.
https://wizardofodds.com/games/roulette/
It states "Best in California: It is my understanding that the only single-zero roulette in California is at the Barona casino, with a house edge of 2.78%."
but a link to this page shows a table with a house edge of 2.703%
https://wizardofodds.com/games/roulette/san-diego-county/
Can someone explain this difference in the numbers? I get 2.703% with this math:
(-1*(36/37)) + (35*(1/37)) = 0.027027027027 or 2.703%
Am I doing something wrong? How did you calculate the 2.78%???
Also, Barona's iTables have the La Partage rule on all even money bets. How would I calculate that?
(-0.5*(1/37)) + (-1*(35/37)) + (35*(1/37)) = 0.0135135135 or 1.35% ???
Thanks.
Dane Peterson
March 2nd, 2013 at 3:32:01 PM
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The 2.78% was a typo, it should have been 2.70%. Thanks for the correction.
For La Partage roulette, the expected return on even money bets is (18/37)*1 + (18/37)*-1 + (1/37)*(-1/2) = -1.35%. So, the house edge is +1.35%.
For La Partage roulette, the expected return on even money bets is (18/37)*1 + (18/37)*-1 + (1/37)*(-1/2) = -1.35%. So, the house edge is +1.35%.
"For with much wisdom comes much sorrow." -- Ecclesiastes 1:18 (NIV)
March 2nd, 2013 at 4:45:50 PM
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Thanks!
Dane Peterson