Who we are to dispute the common notion that bac is an unbeatable game?
Answer: because we have managed to assign a code (albeit being imperfect) to each shoe dealt, a code capable to restrict the sd values typical of binomial models.
In poorer words, past hands make substantial variables to get advantage from.
What happened will be first considered by an asymmetrical or symmetrical fashion at different portions of the shoe, then added or substracted to what didn't happen.
Such operation will provide mathematical values (streaks specific lenght) where algos approximate at best the probability that a current state will change or stay and obviously we'll expect a slight greater number of restricted states in amplitude than superior (more deviated) situations.
If the above statement is true (and it will), it means that bac productions are anyway affected by a sort of unrandomness.
Since we consider outcomes under the lens of asym/sym situations, unrandomness doesn't get a univocal way to act, so increasing the probability to form a valuable and consistent amount of low lenght streaks (widely intended).
Proof is the code we'll assign at every bac shoe where some numbers will be slight more likely followed by a specific number or number classes.
as.
Answer: because we have managed to assign a code (albeit being imperfect) to each shoe dealt, a code capable to restrict the sd values typical of binomial models.
In poorer words, past hands make substantial variables to get advantage from.
What happened will be first considered by an asymmetrical or symmetrical fashion at different portions of the shoe, then added or substracted to what didn't happen.
Such operation will provide mathematical values (streaks specific lenght) where algos approximate at best the probability that a current state will change or stay and obviously we'll expect a slight greater number of restricted states in amplitude than superior (more deviated) situations.
If the above statement is true (and it will), it means that bac productions are anyway affected by a sort of unrandomness.
Since we consider outcomes under the lens of asym/sym situations, unrandomness doesn't get a univocal way to act, so increasing the probability to form a valuable and consistent amount of low lenght streaks (widely intended).
Proof is the code we'll assign at every bac shoe where some numbers will be slight more likely followed by a specific number or number classes.
as.