Hi guys. Someone will explain to me why gamblers have such a strange logic: if a gambler has received a huge multiplier, then he will not withdraw this money. And he will continue to play, saying, "if I'm so lucky, I'll be lucky again now."
But according to the laws of mathematics, the chance of such luck becomes much less, doesn't it?
Gamblers are believers. Sadly they are not believers of math. They are believers of luck. The little they know though, luck is also based on math... The whole point of gambling is to see if you are lucky in that particular moment. Math people and luck people (gamblers) see this event differently. Math people know that you can be lucky if you play once or twice and get away with it while gamblers (luck believers) think they can keep getting lucky if they keep playing. The house edge ensures the profits for the casino in the long run, so luck believers will always get poorer and poorer while math believers won't.