Summary
A(p)= 0.75% and B(p)= 0.25%, where (p)=math probability
A utopian world would produce successions as AAABAAABAAABAAAB....
Actually the vast majority of bac successions won't provide such distributions for long other than by a kind of unlikely strong "coincidence probability", so we'll expect that the vast part of shoes dealt will diverge (in a way or another) from such "utopian" pace.
Notice that differently than other perfect random independent successions (e.g. EC roulette outcomes) such world will be somewhat "biased" at the start for the sure undeniable asymmetrical card distribution and for the bac rules favoring B side.
Of course we do not know which A or B side of the events will be favored at the various portions of the shoes and by how much.
Suppose A= searched (W) spots and B= unfavourable (L) spots
A succession as AABAABAABAAB...would be altogether beatable despite of performing a strong shifted transitory probability privileging B side. In fact now A=0.666% (instead of 0.75%) and B=0.333% (instead of 0.25%).
Who cares? AA still remains the best option to make a singled A bet.
At the same time at such two different scenarios, B events remain isolated so it's a child joke to get them coming out as isolated and not clustered.
Unfortunately and by those precise ratios (3:1) the first "utopian" succession won't happen for long, yet the second one (2:1) is way more likely to succeed as it'll be mathematically more likely to get any kind of A cluster than an A cluster surpassing the AA cutoff.
Obviously any A cluster surpassing the AA cutoff point will get us a win and for the reasons already traced, we're entitled to get some superior AAA patterns than precise AAAB patterns.
But who knows?
It's better to secure a win after any A(A) situations than hoping to get a kind of sky's the limit AAA...sequence where a single loss will wipe out three wins.
In a word, a s.t.upid plan oriented to get A clusters of any kind will suffer the least impact of negative variance.
On the other side, B events should come out more isolated than clustered but someway they must catch up (balance) the possible more likely math propensity to get LONG A clusters (a thing will see in the next post). Thus coming out more clustered than isolated.
Again, a utopian world would be to face long successions of B isolated spots, then two B clustered spots.
But since the model is strongly asymmetrical, we can't rely upon precise values so we might add the factor of any A situations intertwined by any single B event. So we are not interested to bet toward A when B keep showing up.
In practice and considering a given random walk or multiple common random walks, our large live shoes sample had shown us that A probability to come out clustered doesn't remain constant after two A events coming out as isolated. That is after a couple of A isolated spots, AA will overwhelm the 0.75/0.25 probability ratio so getting profitable values well greater than 0.75.
Obviously some could argue why a BBBBA...succession won't get valuable A bettable spots than a B..AB...AB...A...sequence where now A is way more likely than B.
The answer is that the greater two initial cards point is 2:1 math favored to win the final hand, but it's sufficient to get one hand going wrong to alter the more likely A/B pace and when results keep staying to one side of the operations, we'd better wait for two "fictional" A losses not displaying a more likely course of action.
I've already sayed that (no matter how's the random walk utilized) long streaks are the mixed product of 1) unlikely "long" consecutive greater two initial cards points and 2) math two initial card underdog points getting a favourable third(s) card impact.
Basically and at least after having studied our large live shoes sample, we've found out that the more likely two initial greater point will get a two value pace, so we dared to reach the conclusion that at baccarat doubles are the more likely results for this reason.
Of course a large part of outcomes will disrupt such allegedly propensity, that's why we had to implement a so called "multiple variables" factor in our plan.
as.
A(p)= 0.75% and B(p)= 0.25%, where (p)=math probability
A utopian world would produce successions as AAABAAABAAABAAAB....
Actually the vast majority of bac successions won't provide such distributions for long other than by a kind of unlikely strong "coincidence probability", so we'll expect that the vast part of shoes dealt will diverge (in a way or another) from such "utopian" pace.
Notice that differently than other perfect random independent successions (e.g. EC roulette outcomes) such world will be somewhat "biased" at the start for the sure undeniable asymmetrical card distribution and for the bac rules favoring B side.
Of course we do not know which A or B side of the events will be favored at the various portions of the shoes and by how much.
Suppose A= searched (W) spots and B= unfavourable (L) spots
A succession as AABAABAABAAB...would be altogether beatable despite of performing a strong shifted transitory probability privileging B side. In fact now A=0.666% (instead of 0.75%) and B=0.333% (instead of 0.25%).
Who cares? AA still remains the best option to make a singled A bet.
At the same time at such two different scenarios, B events remain isolated so it's a child joke to get them coming out as isolated and not clustered.
Unfortunately and by those precise ratios (3:1) the first "utopian" succession won't happen for long, yet the second one (2:1) is way more likely to succeed as it'll be mathematically more likely to get any kind of A cluster than an A cluster surpassing the AA cutoff.
Obviously any A cluster surpassing the AA cutoff point will get us a win and for the reasons already traced, we're entitled to get some superior AAA patterns than precise AAAB patterns.
But who knows?
It's better to secure a win after any A(A) situations than hoping to get a kind of sky's the limit AAA...sequence where a single loss will wipe out three wins.
In a word, a s.t.upid plan oriented to get A clusters of any kind will suffer the least impact of negative variance.
On the other side, B events should come out more isolated than clustered but someway they must catch up (balance) the possible more likely math propensity to get LONG A clusters (a thing will see in the next post). Thus coming out more clustered than isolated.
Again, a utopian world would be to face long successions of B isolated spots, then two B clustered spots.
But since the model is strongly asymmetrical, we can't rely upon precise values so we might add the factor of any A situations intertwined by any single B event. So we are not interested to bet toward A when B keep showing up.
In practice and considering a given random walk or multiple common random walks, our large live shoes sample had shown us that A probability to come out clustered doesn't remain constant after two A events coming out as isolated. That is after a couple of A isolated spots, AA will overwhelm the 0.75/0.25 probability ratio so getting profitable values well greater than 0.75.
Obviously some could argue why a BBBBA...succession won't get valuable A bettable spots than a B..AB...AB...A...sequence where now A is way more likely than B.
The answer is that the greater two initial cards point is 2:1 math favored to win the final hand, but it's sufficient to get one hand going wrong to alter the more likely A/B pace and when results keep staying to one side of the operations, we'd better wait for two "fictional" A losses not displaying a more likely course of action.
I've already sayed that (no matter how's the random walk utilized) long streaks are the mixed product of 1) unlikely "long" consecutive greater two initial cards points and 2) math two initial card underdog points getting a favourable third(s) card impact.
Basically and at least after having studied our large live shoes sample, we've found out that the more likely two initial greater point will get a two value pace, so we dared to reach the conclusion that at baccarat doubles are the more likely results for this reason.
Of course a large part of outcomes will disrupt such allegedly propensity, that's why we had to implement a so called "multiple variables" factor in our plan.
as.