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What's luck got to do with it? The math of gambling

newscientist.com

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Re: What's luck got to do with it? The math of gambling

#11
post #8

Aren't the 0 and 00 (green spaces in roulette) responsible for giving the house its edge? It's definitely not a 50:50 for black:red.

Correct (although some wheels only have 0, no 00). With both, it's a 5 point something house edge. Also, the martingale (doubling) strategy falls apart with table limits, even if you have the bankroll.

Re: What's luck got to do with it? The math of gambling

#12
post #8

Aren't the 0 and 00 (green spaces in roulette) responsible for giving the house its edge? It's definitely not a 50:50 for black:red.

Correct (although some wheels only have 0, no 00). With both, it's a 5 point something house edge. Also, the martingale (doubling) strategy falls apart with table limits, even if you have the bankroll.

[deleted]

Re: What's luck got to do with it? The math of gambling

#13
post #8

Aren't the 0 and 00 (green spaces in roulette) responsible for giving the house its edge? It's definitely not a 50:50 for black:red.

Correct (although some wheels only have 0, no 00). With both, it's a 5 point something house edge. Also, the martingale (doubling) strategy falls apart with table limits, even if you have the bankroll.

I once figured out it might be possible to 'fold' a martingale so it occurs in less spins. I think the basic idea was making full use of the table limit from the first bet (eg, table limit is 100, normally you'd bet 2 to double the loss of 1, so bet 64), and making full use of the table limit 'bandwidth' before you reach the limit (possibly starting with 64 and halving thereafter to 32, 16, etc).

Re: What's luck got to do with it? The math of gambling

#14
There is a way to test the 'advantage' of a gambling method. Take the bankroll (eg, how much money you have now, starting at 0), and the amount bet EVER (on whatever number the bets were), and divide the amount bet by the bankroll. So we've bet 100 dollars, and won 100 - the advantage is 1 (or 100 per cent).

If the advantage over 1000s of spins is < 1.3% (or 2.6%, or 5.2%), you won't beat a roulette wheel.

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