Hi Rickk!
The principal aim of this plan is to win just one hand getting a general P 0.75 winning probability. If we are betting toward singles and doubles, we must hope that the third unwanted "3" won't come out after the other two different states (singles and doubles) had come out at least once each.
For example a P 1-1-1-1-1-1-3-1-1-1-1 sequence, despite being so attractive doesn't elicit any betting.
If in the same sequence the 3 would be replaced by a 2 (1-1-1-1-1-1-2-1-1-1-1) we'll get four wins when betting "infinitely" and just one win after the 1 that follows the 2.
The 1-2 unit progression was just an example; actually we generally use a softer 1-1.3 or 1-1.5 progression, meaning that the main effort is focused about singles as doubles are considered just a back-up plan.
Of course the 0.75 P winning probability is extracted from a perfect 50/50 proposition but we know that bac B/P probabilities jump from 0.5/0.5 (sym hands) to 0.5793/0.4207 (asym hands), therefore in no way we could think to really wager each hand by a real 0.5068/0.4932 probability ratio.
Especially when we are restricting at most our range of intervention by quantity and quality factors.
as.
The principal aim of this plan is to win just one hand getting a general P 0.75 winning probability. If we are betting toward singles and doubles, we must hope that the third unwanted "3" won't come out after the other two different states (singles and doubles) had come out at least once each.
For example a P 1-1-1-1-1-1-3-1-1-1-1 sequence, despite being so attractive doesn't elicit any betting.
If in the same sequence the 3 would be replaced by a 2 (1-1-1-1-1-1-2-1-1-1-1) we'll get four wins when betting "infinitely" and just one win after the 1 that follows the 2.
The 1-2 unit progression was just an example; actually we generally use a softer 1-1.3 or 1-1.5 progression, meaning that the main effort is focused about singles as doubles are considered just a back-up plan.
Of course the 0.75 P winning probability is extracted from a perfect 50/50 proposition but we know that bac B/P probabilities jump from 0.5/0.5 (sym hands) to 0.5793/0.4207 (asym hands), therefore in no way we could think to really wager each hand by a real 0.5068/0.4932 probability ratio.
Especially when we are restricting at most our range of intervention by quantity and quality factors.
as.