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[ QUOTE ]
This is the line I am having trouble with: << (T –L) / L (T+2) + 1 = percentage won. In his example (T-L) would not equal 1.55 [/ QUOTE ] You're right 1.55 is a typo: (T –L) / L (T+2) + 1 = percentage won (1.55-1.45) / 1.45(1.55 + 2) + 1 = (.1) / 1.45(1.55 + 2) + 1 = (.1) / 1.45(3.55) + 1 = (.1) / 5.15 + 1 = (.1) / 6.15 = 0.0162 = 1.6% If you've balanced the amount bet such that you win the same amount no matter who wins by using (T + 1) /( L + 1) x L then you can use a simplier equation of: %won = (amount won) / (amount wagered) Amount won is 1.55 - 1.51 = 0.04 (this is amount won if the +155 team wins, but will be the same if the -145 team wins except for rounding error: (1.51/1.45)-1=0.04. Amount wagered is 1.51 + 1 = 2.51 %won = (1.55 - 1.51) / (1.51 + 1) = 0.04 / 2.51 = 1.6% Note however that these are not these are not optimal bet sizes for this scalp. I'll let you see if you can figure out why. Here's a hint: The above gives you the highest guaranteed profit, but not the highest expected profit. You want to maximize expected profit. |
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