Notes

Casino Games- Gambling is an Exercise For Your Mind
The case of Blaise Pascal, the renowned French mathematician of 17th century, proves that gambling may not be an actual purpose but rather is a way to. It is also an excellent exercise for the mind, like in the case of Fermat and Pascal. Fermat is credited with the invention of calculations which are now known as theory of probabilities.

One of their contemporaries stated that the concept of probability came into existence when Pascal and Fermat began playing casino games.

Two scientists wrote summaries on theory of probabilities through correspondence. The relevant material was gathered during their leisure visits to the gambling establishment. The treatise of Pascal was the product of this correspondence, a "completely original composition of random combinations that regulate the gambling game".

In his work, Pascal almost completely casts out illusions of luck and chance in gambling games, substituting them with cold statistics built on the arithmetic head. It's hard to imagine what riot the invention made among the gamblers. We treat theory of probabilities as a flimsy concept, even though only experts are knowledgeable about the specifics but everybody is aware of the fundamental principle. But in free to play pc games of the French mathematician, the minds of all gamblers were absorbed by such concepts as "divine intention", "lap of Fortune" and many other concepts that only increased the fervor of the game, adding additional spiritual nuances to the games. Pascal is adamantly opposed to this approach toward the game. "Fluctuations in luck and happiness should be regarded as secondary to decisions based upon fairness which aim to pay every player the amount he owes him."

In Pascal's hands mathematics became fabulous art of foreseeing. It's more than astonishing that, unlike Galileo who was a genius, the French scientist did not make many exhausting experiments with multiple throwing dice that tool for a lot of time. According to Pascal, one of the most distinctive aspects of the art of mathematic consideration compared to the common statistics is that it obtains its results from no experiments but is based on "mind foreseeing", i.e. on intellectual definitions. This is why "preciseness in mathematics" can be used in conjunction with the uncertainty of chance. This ambiguity is what gives our method its odd title: "mathematics based on chance". Another interesting name came from Pascal's invention"method of mathematical expectation" "method of mathematical expectation".

Pascal wrote that stoked money no longer belonged to gamesters. It is possible for players to lose nths their money and still gain something, even though the majority of players don't know it. It's a virtual thing. You can't touch it or keep it in your pocket. The gambler must have some level of intelligence. This is the acquired "right to anticipate a regular return a chance can give depending on the initial conditions - stakes".


It may not be so positive, but it is. But the dryness that seems to be in this formula disappears when you pay attention to word combination "regular gain". The expectation of gain is justifiable and reasonable. Another issue is that someone who's more hot is more likely to pay attention to "chance" or "can give". But it could also be the case that they're incorrect.

Utilizing his technique of "mathematical expectation", the French scientist thoroughly calculates particular values of "right for gain" based on various initial concepts. Mathematical has a new definition of right that differs from those used in law and ethics.

"Pascal's triangle" or in cases where the theories of probabilities fail.
Pascal summarized the findings of these experiments by forming the arithmetic triangle that is made up of numbers. If you can apply it, you can accurately predict the likelihood of various results.

" click for source was more like magic tables for kabbalists than an enigma for mystics and Buddhists to ordinary people. The inability to grasp the idea by the unliterate populace in the 17th century triggered the notion that "Pascal's triangle" could have helped predict catastrophes in the world and natural disasters that were to come in the future. Indeed presentations of theory of probabilities, in the form of diagrams or graphs and moreover proved by the real game resulted in almost religious experiences for gamblers with no education.

Although we shouldn't combine the theory of probabilities with what it's not according to its definition. "Pascal's Triangle" cannot determine the outcome of any particular transaction. These are the things that are governed by an eyeless destiny, and Pascal did not even debate these matters. The theory of probabilities is valuable and can be used only in relation to the long series of chances. In this case, the number of probabilities as well as series and progressions that are constant and known in advance can be used to determine the choice of a skilled gambler for the stake (card lead, card.).

Pascal's invention is more impressive when you take into account that the triangle was first discovered by a Muslim mathematician who was a member of certain religious orders centuries earlier. This information cannot be discovered from European Pascal.

This proves once more that the mathematical patterns of any process remain the same regardless of time and space, or the whims and desires of the so-called Fortune. This is a fact that was heavily criticized by Pythagoreans who were philosophers who felt emotionally and strongly felt this.

One to thirty-five.
Pascal was often confronted with similar issues connected to the game, which led to controversy in French gambling houses and mansions owned by aristocrats at the time. There was also a matter that was brought to young Blaise by an aristocratic associates.

The issue was dice. The goal was to determine the amount of throws is theoretically necessary so that the chance of winning (two sixs) outweigh the odds of all other outcomes taken together. It's not as hard as you might imagine. It's easy to realize that when playing with two bones there are only 36 possible combinations of numbers, and only one of them gives double six. It is obvious to any rational person that a throw of one time is only a chance of winning thirty-five.

The outcome of these easy calculations can stifle many dice-playing fans however, on the contrary, the excitement of those lucky ones throwing double six is astonishing. They know precisely the devil number and the opposite outcome that could have altered their luck.



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