Theory of probability using dice?

Dice, and certainly a pair of playing dice — very exciting to study thing. I noticed that I can explain almost the entire course of probability theory for example, one pair of dice.

Respected jarosovaite would you like to recall the course of probability theory of dimensions in several articles, in which the whole theory will be given based on the fact that we have only 2 dice? Ie, take the dice, see how they behave, and tell what it means in the interpretation of the classical theory of probability.
October 8th 19 at 00:39
9 answers
October 8th 19 at 00:41
Em. Generally it would be interesting, of course. But each well-versed in the subject person know that the subject is not called "probability" and "probability theory". Because of this, the question is how well do you know the subject to write my course about it.
October 8th 19 at 00:43
It is very interesting as you will find on the dice the probability that I'm on my way to University in the metro meet of classmate. And in General to estimate any continuous value. The dice can only be finite (even countable) events to simulate. And it's not even 5% rate of probability theory. Everything I would suggest that the article will be 80% from set theory and combinatorics, and Cervera generally only the event definition and a formula: p = the number of successful combinations / number of possible combinations.
Yeah, but still sure to be a classic conclusion that throwing large numbers of dice can come from a linear distribution to a normal. - emmitt_Kohl commented on October 8th 19 at 00:46
I'm talking about — the way he writes — discuss ;) - jordyn_Crem commented on October 8th 19 at 00:49
What to discuss something? Write "your article — not really, you know nothing about statistics?". Minusovat for trivial? Well, no, if the author decided that he had invented something revolutionary in the methods of teaching Cervera — I'm all for that, but I advise you to think twice, wouldn't that be stupid. And then, what is this obsession to tell torver using only a pair of dice? Tarver is mathematics, there is generally these cubes nafig not surrendered, they and other tasks used only as examples.
We have a teacher such as liked the examples about child mortality lead, it delivered much more than cubes. Though not without cost of course. - luciano.Schmi commented on October 8th 19 at 00:52
On the dice a lot to show. Toss an infinite number of times — here's to you and a countable infinite number set. In General, the Foundation of probability theory this is the sets and their measurability. And on the dice and the coins is well demonstrated.

Article requestyou. - Gustave.Ha commented on October 8th 19 at 00:55
What's this? Foundations of the theory of probability I know, but that's only in classical probability theory (this is the one that was to axiomatic) theory of action nafig not rested, so that you do not talk about that. And on the dice, you show the typical task of Cervera described in the beginning of my toplevel comment. No, well, of course it is possible, but such decisions need to start your for mathematicians. - luciano.Schmi commented on October 8th 19 at 00:58
October 8th 19 at 00:45
October 8th 19 at 00:47
And the example of poker? Much more useful article would be!
With poker, say, combinatorics can be very clearly demonstrated. But, alas, I do not know how to play poker. :) - emmitt_Kohl commented on October 8th 19 at 00:50
October 8th 19 at 00:49
Well, let's write, if not for the karma I'm afraid ;)
Those who wish to discuss is a lot, I think.
October 8th 19 at 00:51
Yes, it will be useful to the majority of habrovky. But please, publish not in the hub of game development.
October 8th 19 at 00:53
the probability of a certain edge dice is not a random value
October 8th 19 at 00:55
Maybe just tell me a simplified way to insert formulas into posts?
And what kind of hub is the most appropriate. - emmitt_Kohl commented on October 8th 19 at 00:58
This try as the formula editor. - jordyn_Crem commented on October 8th 19 at 01:01
October 8th 19 at 00:57
Would be very grateful for the article)

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