I have some thoughts about probability theory.
Lets assume two balls , ball 1 and ball 2.
We draw the one ball every time, and the starting conditions are the same every time - two balls. There is pure chaos during the draw, and we can draw infinite number of times.
We will surely draw both balls, with this starting conditions, we wont draw only ball 1 every time until infinity, or vice versa.For example : first draw-1....10 th draw-1.....but surely after some time there will be - X-th draw- 2.
Now, assume a lottery 6/90.There is about 6,2*10^8 combinations. My guess is that every combination will appear infinite number of times if we can make infinite number of draws and if there is a pure chaos during the draw.
Then, only thing that matters is that the system from which we draw is finite.
No matter how big it is, for example :
hyper - lottery 10นบบบบบบบบบบบบบบ /10นบบบบบบบบบบบบบบบบบบบบบบบบบบบบบบบบ each combination will repeat infinite number of times if we can make infinite number of draws and if there is a pure chaos during the draw.
Is this right analogy?
If not, please correct me.
Thanks!
Marko


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