If you have a dice 1 to 6, each side same probaility. And you roll it 10 times and you got 10 times number 1. Now rolling again a 11th time. Is the probability not getting 1 bigger or getting bigger wich each roll if you get the same number over and over again? Shouldnt it be even distributed and getting the same number in a row over and over again shifting the chance it getting again getting lower with each roll?
@helpyourmath
3 ай бұрын
Very nice question. The theoretical probability will not change, even after 10 ones in a row! The 11th roll still gives a 1/6 probability for each die value.
@bestonyoutube
3 ай бұрын
@@helpyourmath But if you think about it, there is some weird underlying "memory" the universe seems to have, when it comes to these probabilities. It is kinda spooky. The universe kinda remembers the previous throws and will "flat out" all thrown probabilities so in the end, they will be even. There is also this really spooky thought I came up with just moments ago. If something has a non zero chance, doesnt it mean it will happen eventually? And these chances go to infinity. For example the probability throwing 1 again and again and again in a row adds up so the chances it happens gets tinier and tinier, but it never reaches zero. Even if it means after a longer period of getting 1 in a row, the next time again getting 1 is like 0,0000000000000000000000000001% but it never reaches zero. What does that mean? Wouldnt that mean that kinda will happen or happened or might happen right now? We never seen something like this happening in real world, but math tells, it can happen and will happen.
Пікірлер: 3