Notes

Casino Games- Gambling is an exercise for your Mind
Blaise Pascal's 17th-century French mathematician proves that gambling might not be an end in itself but rather a means. It is also a great exercise in mind, like in Pascal's and Fermat's case. Fermat is credited with the creation of the calculations that are now called theory of probabilities.

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

Two scientists wrote summaries on theory of probabilities by correspondence. The relevant material was gathered in their leisure trips to the casino. This correspondence eventually led to Pascal's treatise "completely completely new formulation on accidental combinations, which govern betting games".

Pascal's work nearly completely removes the phantoms that are associated with luck and the chance of winning in gambling games by replacing them with a cold, scientifically-based system that are calculated by the arithmetic brain. It is hard to imagine the riot that this invention caused among gamblers. While we may view the theory of probabilities as being a joke but only experts are aware about its basic principles. But everyone is able to understand its basic principle. In the days of the French mathematicians, the minds of all gamblers were consumed with such notions as "divine intention", "lap of Fortune" and other things that only enhance the obsession of the game, adding additional spiritual nuances in the game. Pascal without any hesitation opposes his argument against such a stance to the game "Fluctuations of happiness and luck subordinate to considerations based on fairness, and that aim to give every player the exact amount due to him".

In Pascal's hands mathematics became amazing art of anticipating. It's even more amazing that, unlike Galileo who conducted a myriad of tedious experiments using multiple throwing dice and took a lot of time to conduct, the French scientist didn't spend a lot of time on the gruelling tasks. According to Pascal, one of the most distinctive aspects of the art of mathematical analysis compared to standard statistics is that it derives its conclusions not through experiments but is based on "mind foreseeing", i.e. on intellectual definitions. played games is why "preciseness in math" can be combined with the uncertainty of chance. This is the reason why our method its strange title: "mathematics based on chance". find out more was then followed by "method of mathematical anticipation".

Money that was smuggled, said Pascal it no longer belonged to gamesters. However, losing nth sum of money, players also receive something, though most of them aren't aware of that they are getting something. It's a virtual thing. You can't touch it nor carry it around in your pockets. The player must possess some intellectual ability. It is about the gained "right to be able to count on a regular profit the chance to earn according to the initial terms - stakes".

It may not be so positive, but it is. The dryness of this formulation is averted if you pay particular attention to the word combination "regular gains". The expectation of gain is justifiable and reasonable. Another thing to consider is that a person who is more passionate will pay his attention to the word "chance" as well as "can give" (and consequently it might also be otherwise).

Using his method of "mathematical expectation" that the French scientist meticulously calculates the values of "right to gain" based on various initial terms. Therefore, a brand new definition of"right" is found in maths that differs from the similar definitions of law or ethics.

"Pascal's Triangle" or where the theory does not determine the probabilities.
Pascal summarized the results of these tests in the form of the arithmetic triangle, which is composed of numbers. If you can apply it, you are able to accurately predict the likelihood of various results.

"Pascal’s triangle" was more of a magic table for kabbalists rather than a mandala for mystics and Buddhists to the common man. Inability to comprehend the concept by the unliterate populace in the 17th century touched the rumour that "Pascal's triangle" could have helped predict world catastrophes and natural disasters of the remote future. Uneducated gamblers felt almost religious when they saw the theory of probabilities illustrated with graphic tables and figures and then verified by real games.

While the theory of probabilities must be considered with the definition of it, it's important not to mix the two. "Pascal's triangle" is unable to predict the future deal in one particular case. Eyeless destiny governs such things- and Pascal did not even debate his position on it. Probability theory is only useful when it comes to long-term series of luck. In this situation the number of probabilities, series and progress which are always constant and know in advance , could influence the decision of a clever gambler for the stake (card lead, card, etc.)

Pascal's invention is more impressive when you take into account that the triangle was first discovered by an Muslim mathematician from certain religious orders centuries earlier. The information couldn't be gathered from European Pascal.

This further proves that the mathematical patterns of any process remain the same regardless of time and space or whims and wishes of the so-called Fortune. The fact that this is the case was embraced by Pythagoreans philosophers, who had a profound and emotionally felt it in the era of the Renaissance.


From one to thirty-five.
free to play was frequently confronted with similar issues connected to the game, which led to controversy in casinos in France and mansions owned by aristocrats at the time. Among them there was a matter that was brought to the young Blaise by one of his aristocratic acquaintances.

The issue was dice. The challenge was to figure out how many throws are theoretically needed to ensure that the probability of winning (two sixes) is greater than all other possibilities. This isn't as difficult as you might imagine. It is easy to notice that when playing with two bones, there are 36 possible combinations of numbers, and only one combination gives double six. With this explanation, it's easy for anyone to understand that with a throw of one time there is only one chance of thirty-five winning.

These simple calculations can make dice-throwers numb, but the joy of those who are able to throw double six is incredible. They know precisely the devil number and what outcomes could have swayed their luck.



Homepage: http://www.hdxa.net/wild-tome-of-the-woods