Notes

Casino Games- Gambling Is an exercise for your Mind
The case of Blaise Pascal, the famous French mathematician of the 17th century, shows that gambling might be not so much a purpose as means. It can also be an enjoyable exercise in the mind, like in Fermat's and Pascal's cases. Fermat is credited with the development of mathematical calculations, which are now known as theory of probabilities.

"Theory of probabilities was created by Pascal and Fermat began playing gambling games" according to one of their contemporaries.

These two scientists did sums on probabilities theory through correspondence and the relevant material was obtained during their visits to the casino at leisure. The correspondence later led to Pascal's treatise "completely novel composition of accidental combinations which govern the gambling games".

Pascal's work nearly completely eliminates the phantoms associated with luck and chances in gambling by replacing them with cold statistics that are calculated by the arithmetic brain. It's hard to imagine what riot the invention caused among gamblers. We view the theory of probabilities as a flimsy concept, even though only specialists are sound on the details, but everyone understands its fundamental premise. But, during the time of the French mathematician, all gamblers were obsessed with concepts like "divine intentions", "lap of Fortune" and other notions which added mystical meaning on their obsession with the game. Pascal is adamantly opposed to this approach towards gambling. play retro games in luck and happiness are subordinated to the considerations that are based on fairness and aim to provide every player with the amount he owes him."


Pascal made mathematics a wonderful art of anticipating. It is more than just amazing that unlike Galileo who was a genius, the French scientist did not make many exhausting experiments with multiple throwing dice that tool an enormous amount of time. Pascal thinks that the special characteristic of the science and art of mathematical consideration is the ability to produce outcomes out of "mind foreseeing" rather than tests. on intellectual definitions. This is the reason "preciseness in math" can be used in conjunction with the uncertainty of chance. Our method borrows its awkward name - "mathematics of chance" because of this confusion". The invention of Pascal was later then followed by "method of mathematical anticipation".

Pascal wrote that stoked cash was no longer the property of gamers. It is possible for players to lose nths their money and still gain something, even though the majority of gamblers don't realize they are doing it. In fact, it is something absolutely virtual, you cannot touch it neither put into your pockets and be aware of it, the player must possess a certain level of intelligence. playing video games is the "right to expect regular gains a chance can offer in accordance with the initial terms stakes."

This may not be positive, but it is. can i play a game of the formulation is averted if you pay attention to the word combination "regular gains". The expectation of gain is shown to be very logical and fair. Another issue is that someone who is hotter is more likely be aware of "chance" or "can give". However, it could also be the case that they are incorrect.

The French scientist applies his mathematical expectation technique to determine the precise value of "right to earn" based on various initial terms. Thus a completely new definition of"right" is found in maths that differs from the similar definitions of ethics or law.

"Pascal's triangle" or where theories of probabilities fail.
Pascal has summarized the results of these experiments with the help of the "arithmetic triangle" consisting of numbers. It lets you predict the probabilities of various results if you use it.

For virtual reality "Pascal's triangle" appeared more like the magic tables for kabbalists, or like a mystic Buddhist mandala. The 17th century's ignorant public was not aware of the concept. This caused the idea that "Pascal’s triangle" could have been used to in the prediction of world disasters and other natural disasters. Gamblers who were not educated felt almost spiritual when they observed the concept of probabilities displayed in graphic tables and figures and then verified through real-life games.

While theory of probabilities can be considered in conjunction with the definition of it, it's essential not to mix them. "Pascal's Triangle" is not able to determine the outcome of any particular deal. Eyeless destiny governs such things and Pascal never debated it. The theory of probabilities is only relevant when it comes to long-term series of luck. Only in this case numbers, probabilities, series and progressions that are constant and well-known in advance , could influence the choice of a smart gambler in favor of a particular stake (card or lead, for example.)

The invention of Pascal is even more amazing when you think about the fact that the famous triangle was first discovered by the name of a Muslim mathematician belonging to specific religious orders centuries ago. This information could not have been obtained by European Pascal.

This proves once more that mathematical patterns in every process remain the same regardless of time and space, or the desires and wishes of the so-called Fortune. This fact was discovered by Pythagoreans, philosophers who deeply and emotionally felt it at that time.

One to thirty-five.
Pascal was frequently confronted by similar issues related to the game that caused controversy in French gambling houses as well as aristocratic mansions at that time. One of them was an issue that was suggested to the young Blaise by an aristocratic acquaintances.

The issue was dice. The challenge was to figure out the number of throws needed to ensure that the probability of winning (two sixes) will outweigh all other outcomes. This isn't as difficult as you may believe. It's not difficult to realize that there are only 36 combinations of numbers in the game with two bones, and only one of them gives double six. Following this explanation, it's obvious to anyone who is able to see that with a throw of one time there is only one chance of thirty-five times the chance to win.

The results of these simple calculations can stifle numerous dice fans however, on the other hand, the joy of those lucky ones throwing double six is staggering. Because they know the exact devil number of outcomes opposite to their luck!



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