If you take a set of binary tables, you might notice over a given set of hands, their are more pathways for decisions "not to be equal (unbalanced)" than to be equal" (balanced).
Example; for a 4 set grouping.
BBBB = unbal
BBBP = unbal
BBPB = unbal
BBPP = bal
BPBB = unbal
BPBP = bal
BPPB = bal
BPPP = unbal
PBBB = unbal
PBBP = bal
PBPB = bal
PBPP = unbal
PPBB = bal
PPBP = unbal
PPPB = unbal
PPPP = unbal
The ratio is 5/3, this is simply not good enough.
Basically this works out at a 62.5% chance of not being balanced, again I emphasise it is not strong enough.
With the larger samples, the ratio improves.
Using groups of 6, the ratio is 44/20 or 68.8%
Using groups of 8, the ratio is 186/70 or 72.7%
Using groups of 10, the ratio is 772/252 or 75.4%
Using groups of 12, the ratio is 3172/924 or 77.4% **
Using groups of 14, the ratio is 12952/3432 or 79.1%
Using groups of 16, the ratio is 52666/12870 or 80.4% ~~
Using groups of 18, the ratio is 213524/48620 or 81.5%
Using groups of 20, the ratio is 863820/184756 or 82.4%
Using groups of 24, the ratio is 14073060/2704156 or 83.9%
** This is were I step in at a minimum, this is also my fav' Roulette method when playing all 3 EC'.
~~ This is one of my current complimentary betting options.
If it all looks complicated or your thinking, "you do more waiting than betting", this really need not be the case. The UnBal option I usually monitor no matter what-else I may be doing.
No apologies if you were expecting some "show me when to bet methodology". Effort should never be a barrier in the pursuit of taking money from casinos
Bal v's UnBal - one of the few bet selections were the continuity of something is clearly provable as unlikely.
[Edited and borrowed from RWCA]
égalité



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