Coin flip random walk and baccarat random walks
Flip carefully several times a coin and try to guess which side will win.
Itlr you are supposed to break even but at the same time by increasing the number of tosses you'll find yourselves either into the positive field or into the negative one for long (very long) and obviously such probability is 50/50.
Now say that each win is decurted by 1% so when you bet 100 you are payed 99 and when you lose you lose 100.
There is no way that after a large amount of trials you'll be in the positive field even if you are the new genius in town.
Casinos offer baccarat tables for this very reason: as long as we're paying 99 for 100 (or because the probability is somewhat shifted between the two sides) itlr everyone will be in the negative field. Additionally and just in case casinos have other tools at their disposal ('infinite' bankrolls, maximum betting limits, taking advantage of the many gamblers fallacies, etc).
Thus if we are not able to shift the results in our favor at a fair coin flip proposition (other than by chance) and knowing we surely can't win if the coin flip is burdened by 1%, why the hell are we playing baccarat?
To answer this question and as long as we'd think to be smarter than the 'house', we are forced to think just about two things:
a) baccarat productions could be not perfect randomly offered;
b) baccarat productions are affected by a kind of 'dependence' as a finite number of cards is employed to deal the game (bac rules considered).
In fact those are the main factors that may alter bac successions vs coin flip successions. (Yes, by now we someway disregard the B>P probability).
What is important to say, imo of course, is that such important possible features will work by slight values and many times not presenting by sufficient levels capable to erase the HE.
It's like we're betting at a game where our EV moves from -1.06/-1.24 to +0.50 or +0.80, sometimes and hopefully way more positive than that.
So it could take a relatively long time to get its cumulative full power.
Are there bac random walks better than others?
Yes, providing we'll make a super selective betting worth of getting rid of the many 'coincidental' results making the recreational players fortune (or misfortune).
And of course providing that the best random walk we could think of is made by the least possible amount of favourable spots, that is 1.
For example say that we have two A and B events (that in no way could be B and P) to choose from and the 'range' of intervention will be 4 event steps.
Per every 4-event step, we'll get 16 possible patterns to face and 14 of them include a kind of consecutive A or B result.
So only ABAB and BABA patterns won't form any consecutive A/B pattern.
It's the old unlikelihood to get multiple 'hopping' events in a row, remember?
Ok, but the above values are taken assuming a 50/50 independent and random game, so we have reasons to think that a kind of dependence and possible unrandomness will slightly shift more such unlikelihood to get ABAB and BABA.
And even if this is not true, at some point those two less likely events must concede the room to the other more likely patterns at the next 4-event steps.
Therefore we do not need to get multiple A or B consecutive patterns, just any AA or BB pattern per any step of any lenght considered (4-event step was just an example).
Ok, per every 4-event step we'll have to make 3 bets to get a consecutive A or B 'run', but we can easily wait to bet after the first or the second betting step that had fictionally failed once or more times.
It's like we are adopting a kind of progressive multilayered plan acting just after some deviations happened so now a flat betting scheme will get the best of it at different levels.
The more we wait for deviated results higher will be our EV, providing to take care of A and B events that may need many hands to be classified.
Fortunately and without waiting too long, it's a piece of cake to understand when A or B will be clustered at least one time, as always it's important not to particularly like A or B as they are the exact opposite sides of the medal.
as.
Flip carefully several times a coin and try to guess which side will win.
Itlr you are supposed to break even but at the same time by increasing the number of tosses you'll find yourselves either into the positive field or into the negative one for long (very long) and obviously such probability is 50/50.
Now say that each win is decurted by 1% so when you bet 100 you are payed 99 and when you lose you lose 100.
There is no way that after a large amount of trials you'll be in the positive field even if you are the new genius in town.
Casinos offer baccarat tables for this very reason: as long as we're paying 99 for 100 (or because the probability is somewhat shifted between the two sides) itlr everyone will be in the negative field. Additionally and just in case casinos have other tools at their disposal ('infinite' bankrolls, maximum betting limits, taking advantage of the many gamblers fallacies, etc).
Thus if we are not able to shift the results in our favor at a fair coin flip proposition (other than by chance) and knowing we surely can't win if the coin flip is burdened by 1%, why the hell are we playing baccarat?
To answer this question and as long as we'd think to be smarter than the 'house', we are forced to think just about two things:
a) baccarat productions could be not perfect randomly offered;
b) baccarat productions are affected by a kind of 'dependence' as a finite number of cards is employed to deal the game (bac rules considered).
In fact those are the main factors that may alter bac successions vs coin flip successions. (Yes, by now we someway disregard the B>P probability).
What is important to say, imo of course, is that such important possible features will work by slight values and many times not presenting by sufficient levels capable to erase the HE.
It's like we're betting at a game where our EV moves from -1.06/-1.24 to +0.50 or +0.80, sometimes and hopefully way more positive than that.
So it could take a relatively long time to get its cumulative full power.
Are there bac random walks better than others?
Yes, providing we'll make a super selective betting worth of getting rid of the many 'coincidental' results making the recreational players fortune (or misfortune).
And of course providing that the best random walk we could think of is made by the least possible amount of favourable spots, that is 1.
For example say that we have two A and B events (that in no way could be B and P) to choose from and the 'range' of intervention will be 4 event steps.
Per every 4-event step, we'll get 16 possible patterns to face and 14 of them include a kind of consecutive A or B result.
So only ABAB and BABA patterns won't form any consecutive A/B pattern.
It's the old unlikelihood to get multiple 'hopping' events in a row, remember?
Ok, but the above values are taken assuming a 50/50 independent and random game, so we have reasons to think that a kind of dependence and possible unrandomness will slightly shift more such unlikelihood to get ABAB and BABA.
And even if this is not true, at some point those two less likely events must concede the room to the other more likely patterns at the next 4-event steps.
Therefore we do not need to get multiple A or B consecutive patterns, just any AA or BB pattern per any step of any lenght considered (4-event step was just an example).
Ok, per every 4-event step we'll have to make 3 bets to get a consecutive A or B 'run', but we can easily wait to bet after the first or the second betting step that had fictionally failed once or more times.
It's like we are adopting a kind of progressive multilayered plan acting just after some deviations happened so now a flat betting scheme will get the best of it at different levels.
The more we wait for deviated results higher will be our EV, providing to take care of A and B events that may need many hands to be classified.
Fortunately and without waiting too long, it's a piece of cake to understand when A or B will be clustered at least one time, as always it's important not to particularly like A or B as they are the exact opposite sides of the medal.
as.