Hi sputnik and beat the wheel,
To let you know:
In 64 spins the ideal expectation of the doublesides of all 3 EC's (6 EC's) forming a series of 2 ONLY is 24
In 64 spins the ideal expectation of the doublesides of all 3 EC's (6 EC's) forming a series of MORE THAN 2 is 24 too.
In 64 spins then the expectation for unique SINGLES that cannot form part of any of above EC series is therefore: 16.
So in 64 spins the expectation betting ONCE after series of 2 to form 3 - or betting ONCE on the OPPOSITE after a series of 2 is:
Win/Loss RATIO is: 24w / 40L
24 wins out of 64 spins expressed as a percentage = 37.5%
(For block of 128 spins - just double the w/l ratio eg: 48w / 80L; percentage is same for 128 spins = 37.5%)
I just ran 64 random numbers into RX and these are the stats for the 6 EC's:
LOW - 4 hits of series of 2; 5 hits of series of more than 2
HIGH - 3 hits of series of 2; 4 hits of series of more than 2
TOTAL SERIES ON HIGH/LOW IN 64 spins = 16 (7 series of 2; 9 series of more than 2)
16 hits total series for both sides of ONE EC is average %expectation of 16 hits
================================================
RED - 1 hit on series of 2; 6 hits of series of more than 2
BLACK - 5 hits on series of 2; 1 hit on series of more than 2
TOTAL SERIES ON RED BLACK IN 64 spins = 13 (6 series of 2; 7 series of more than 2)
13 hits total series for both sides of ONE EC is slightly under avg %expectation of 16 hits
================================================
ODD - 6 hits on series of 2; 2 hits on series of more than 2
EVEN - 5 hits on series of 2; 2 hits on series of more than 2
TOTAL SERIES ON ODD/EVEN IN 64 spins = 15 (11 series of 2; 4 series of more than 2)
15 hits total series for both sides of ONE EC is just under avg %expectation of 16 hits.
So if you're only going to bet AGAINST a series of 2 forming a series of 3 for ONE BET ONLY you get:
LOW/HIGH=7 hits
RED/BLACK=6 hits
ODD/EVEN=11 hits
Add 'em up and you get - surprise! 24 hits of series of 2 only in 64 spins!! (ideal/avg expectation)
That's 37.5%
These expectations are usually STABLE.
Now if you're only betting ONCE only on series of 2 to become three you get:
LOW/HIGH =9 hits
RED/BLACK =7 hits
ODD/EVEN=4 hits
Add 'em up and you get 22 hits of series of 3 or more! (not quite ideal - but nothing perfect!)
That's 34.375%
Can you see the math symmetry in this?
So you see we can EXPECT 24 hits on each series (series of 2 or 2+) in the frame span of 64 spins!
There will usually be about 16 unique singles in the 64 spins which cannot be made into a series of any of the EC's.
And usually about 48 total series.
24 (series of 2) + 24(series of more than 2) + 16(unique singles) = 64 spins
When there is significantly LESS THAN 24 series in a set of 64 spins then you have a VARIANCE to capitalize on
A.
To let you know:
In 64 spins the ideal expectation of the doublesides of all 3 EC's (6 EC's) forming a series of 2 ONLY is 24
In 64 spins the ideal expectation of the doublesides of all 3 EC's (6 EC's) forming a series of MORE THAN 2 is 24 too.
In 64 spins then the expectation for unique SINGLES that cannot form part of any of above EC series is therefore: 16.
So in 64 spins the expectation betting ONCE after series of 2 to form 3 - or betting ONCE on the OPPOSITE after a series of 2 is:
Win/Loss RATIO is: 24w / 40L
24 wins out of 64 spins expressed as a percentage = 37.5%
(For block of 128 spins - just double the w/l ratio eg: 48w / 80L; percentage is same for 128 spins = 37.5%)
I just ran 64 random numbers into RX and these are the stats for the 6 EC's:
LOW - 4 hits of series of 2; 5 hits of series of more than 2
HIGH - 3 hits of series of 2; 4 hits of series of more than 2
TOTAL SERIES ON HIGH/LOW IN 64 spins = 16 (7 series of 2; 9 series of more than 2)
16 hits total series for both sides of ONE EC is average %expectation of 16 hits
================================================
RED - 1 hit on series of 2; 6 hits of series of more than 2
BLACK - 5 hits on series of 2; 1 hit on series of more than 2
TOTAL SERIES ON RED BLACK IN 64 spins = 13 (6 series of 2; 7 series of more than 2)
13 hits total series for both sides of ONE EC is slightly under avg %expectation of 16 hits
================================================
ODD - 6 hits on series of 2; 2 hits on series of more than 2
EVEN - 5 hits on series of 2; 2 hits on series of more than 2
TOTAL SERIES ON ODD/EVEN IN 64 spins = 15 (11 series of 2; 4 series of more than 2)
15 hits total series for both sides of ONE EC is just under avg %expectation of 16 hits.
So if you're only going to bet AGAINST a series of 2 forming a series of 3 for ONE BET ONLY you get:
LOW/HIGH=7 hits
RED/BLACK=6 hits
ODD/EVEN=11 hits
Add 'em up and you get - surprise! 24 hits of series of 2 only in 64 spins!! (ideal/avg expectation)
That's 37.5%
These expectations are usually STABLE.
Now if you're only betting ONCE only on series of 2 to become three you get:
LOW/HIGH =9 hits
RED/BLACK =7 hits
ODD/EVEN=4 hits
Add 'em up and you get 22 hits of series of 3 or more! (not quite ideal - but nothing perfect!)
That's 34.375%
Can you see the math symmetry in this?
So you see we can EXPECT 24 hits on each series (series of 2 or 2+) in the frame span of 64 spins!
There will usually be about 16 unique singles in the 64 spins which cannot be made into a series of any of the EC's.
And usually about 48 total series.
24 (series of 2) + 24(series of more than 2) + 16(unique singles) = 64 spins
When there is significantly LESS THAN 24 series in a set of 64 spins then you have a VARIANCE to capitalize on
A.