Notes

Casino Games- Gambling is an Exercise For Your Mind
The case of Blaise Pascal, the famous French mathematician from the 17th century, proves that gambling may not be so much a purpose as means. It could be a wonderful exercise for mind, as the case of Pascal as well as another French mathematician, Fermat who developed calculus, which is now known to us as the theory of probabilities.

One of their contemporaries stated that the theory of probabilities was formed in the time Pascal and Fermat began playing gambling games.

The two scientists composed brief summaries of the theory of probabilities by correspondence. The information was collected from their visits to the gambling house. The correspondence later led to Pascal's treatise "completely completely new formulation on accidental combinations which govern the betting games".

In his work, Pascal virtually eliminates phantoms of luck and chance from gambling games, replacing them with cold, scientific calculations based on the arithmetic mind. play games on zoom is difficult to imagine the riot that this invention caused among gamblers. While we may view the theory of probabilities as being a joke, only experts are knowledgeable about its basic concepts. However, everyone can grasp its basic principles. But, during the time of the French mathematician, gamblers were obsessed with concepts such as "divine intentions", "lap of Fortune" and other notions that added mystical nuances to their obsession with the game. Pascal is unafraid to oppose his position on this attitude towards the game "Fluctuations of happiness and luck are subordinate to the considerations of fairness, and that aim to give every player the exact amount due to him".

Pascal made mathematics a wonderful art of anticipating. It is more than just amazing that unlike Galileo and his colleagues, the French scientist didn't conduct several exhausting tests on multiple throwing dice that tool for a lot of time. Pascal believes that the unique characteristic of the art and science of mathematical consideration is the ability to produce outcomes out of "mind foreseeing" instead of experiments. on intellectual definitions. As site here of mathematics" is paired with uncertainty of chance. Our method borrows its awkward name"mathematics of chance "mathematics of chance" because of this confusion". Pascal's invention was then followed by "method of mathematical anticipation".

Pascal wrote that stoked cash was no longer the property of gamers. The gambler can lose nths of their money and still gain something, even though most players don't know it. It's something that's virtual. You can't touch it or carry it around in your pockets. The gambler should possess an intellectual capacity. This is the acquired "right to anticipate a regular return the chance to earn in accordance with the initial conditions stakes".

Someone will argue that it's not very encouraging. However seeming dryness of the formula is eliminated when you pay attention to the word combination "regular gain". free to play of gain is shown to be very logical and fair. It's another matter that a person who is more passionate will pay attention to the word "chance" as well as "can offer" (and that's why it could also be the opposite).


Utilizing his method of "mathematical expectation" which is a mathematical expectation, the French scientist meticulously calculates the values of "right for gain" in accordance with different starting definitions. Thus a completely new definition of right is revealed in mathematics which differs from similar definitions in ethics or law.

"Pascal's triangle" or in cases where the probability theory fails.
Pascal summed up the results of these tests by forming the arithmetic triangle that is made up of numbers. It allows you to predict the likelihood of different gains when you apply it.

"Pascal’s triangle" was more like magic tables for kabbalists rather than an enigma for mystics and Buddhists to common people. The 17th century's illiterate population was not aware of the concept. This resulted in the notion that "Pascal’s triangle" could have helped in the prediction of world disasters and other natural catastrophes. In reality, presentations of the theory of probabilities in the form of diagrams or graphs and, more importantly, proved by the real game created almost religious feelings for gamblers with no education.

While the theory of probabilities must be considered with the definition of it, it's important not to mix the two. "Pascal's Triangle" does not determine the outcome of any particular deal. The things that are in play are controlled by a blind destiny and Pascal never questioned the subject. Probability theory can only be useful for long-term sequences of chance. In this situation numbers, probabilities, series and progress that are constant and well-known beforehand, can affect the choice of a smart gambler in favor of the stake (card or lead, for example.)

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. It's absolutely factual that European Pascal was unable to obtain the information from any source.

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

One to thirty-five.
Pascal was more and more frequently was confronted with similar issues related to the game. This led to controversy in gambling houses and aristocratic mansions in France at the time. One of his aristocratic contacts recommended a solution to Blaise.

The problem was related to dice. It was hoped to figure out the amount of throws is theoretically necessary so that the odds of winning (two sixs) are greater than the probabilities of other outcomes taken together. It's not as hard as you might imagine. It's not difficult to realize that there are just 36 possible combinations of numbers that can be made in the game with two bones. And only one combination gives double six. Following this explanation, it's easy for anyone to understand that with a one-time throw, there is only one chance to thirty-five to win.

These simple calculations can make dice-throwers dumb however the excitement of the lucky few who throw double six is incredible. They know exactly the devil number and opposite outcomes that could have swayed their luck.



Here's my website: http://www.puutekniikka.fi/miksi-valita-uudet-nettikasinot/