The Myth of the Short Term Rule of Baccarat FHM63

The intuition of the short-term rules often spells bad luck for the gambler. Once you trust your own judgment, your confidence will grow and strengthen again and again, and you will make crazy bets beyond your imagination and capacity. Such tragic gamblers abound. Next, I explain the myth of the law of visibility in all directions. ”
Explained from the perspective of “continuous recording”:
Assuming we record from the first start to the last hand, 6 decks can FHM63be played about 40 times. Subtracting “and”, taking 40 times as an example, there are 40 games with results (wins and losses). How many permutations and combinations can this long series of endings produce? This must turn to a computer, which is beyond our computing power anyway. If you encounter “10 dealers in a row” at the beginning, you will force yourself to believe that there are more chances of being “idle” in the next few rounds, or that the possibility o FHM63f the 11th “banker” running out again is less. Now put “10 times in a row” into r 40 astronomical number combinations”, the next 30 times are still unknown, 10 times 10 times 30 times, how many combinations will be produced? It is also an astronomical number, so please only use the computer Can handle it.
Explained from the perspective of “cartridge”:
The number of combinations of six-deck and eight-deck baccarat is astronomical. We can see that when using 6 d FHM63ecks, the number of combinations of “banker” and “player” is close to 8000 trillion. And note that the 8000 megabytes are just “starting with 6 decks of 312 cards, J number of possible combinations”, we often hit the bottom of the deck and have to switch to a whole new deck of 6. Jumping out to make trouble, what trend?
10 dealers in a row, we are used to call it a strange game, because in probability theory, this is a one in a thousand (1/1024) chance, it seem FHM63s unlikely to appear often. However, if this one-thousandth probability is placed within the astronomical range of eight quadrillion, this probability is meaningless!
Explained from the perspective of “probability”:
Assuming that there are ten dealers in a row (everyone knows this is not new, just walk around the casino), the probability is 1/1024. At first glance, it may seem unbelievable, but of course everyone is used to it. At this time, we usually think t FHM63hat this situation will only occur once in 1024 times. It is a miracle to encounter it today. Therefore, it would be strange if “Zhuang” appeared again for the 11th time! The probability of appearing 11 times becomes 1/2048, isn’t that even more outrageous? How can it be so magical? How can I meet the probability of only 2048 times? So many people tend to bet the player for the 11th time (even if There are a few people who bet on the dealer and dare not bet boldly)