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 Euler's story |
2010-09-01 10:39:37 |
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Eulers mathematics in the history of the famous mathematician, he was number theory, geometry, astronomy, mathematics, calculus and other branches in several areas of mathematics have made outstanding achievements. However, the great mathematician but is not discussed in the childhood teachers like it, he was a primary school in addition to the name. Thing is caused because of the stars. At that time, small Euler studied in a church school. On one occasion, he told the teacher a question, the number of stars in the sky. Believers is a theological teacher, he did not know how many stars of heaven, the Bible has not answered. In fact, countless stars, is unlimited. Our visible stars have thousands of pieces. The teachers pretend to understand, to answer Euler said: How many days have stars...
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| A wonderful poker tips and predictions |
2010-09-01 10:38:31 |
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Mathematician Carl 马丁克茹斯 15 years ago created a poker skills, it can be more easily removed under a license other than the all 10 poker to illustrate. Imagine two players, one who is juggling the other is those who are juggling. Juggle juggle those who were taken to a secret between 1 to 10 the number, such as X, and looked to be juggling juggle those who slowly washed from a card in one a flop, attention to X card is. When you get to the first X cards, such as it is yes Y, then it become a new person juggling a secret number, then he asked Zhang Y Zhu Yi so that paragraph and then the cards, but juggling Zhe continue slowly to a Zhang one flop. When the successor of the first Y cards are dug out, it points such as Z, it becomes who is juggling a new secret number, and then be asked to pay...
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| The story of a battle of wits |
2010-09-01 10:37:17 |
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The following story of Sufi Islam Masoud Falzan selected from the Another laugh, which playfully shows that starting from a few assumptions to frame the reality of living unparalleled wealth of how difficult it is. As the riddle in the newspaper as, for any set of assumptions, almost always find a replacement model. This philosophy is sometimes called the underdetermined problem. One of the Holy See and scholars are visiting the courtyard of the Turkish emperor Timo Er. Mullah arrangements for a famous emperor in a battle of wits with visiting scholars. Mullah first thing to do is to make his pile of donkey pack on topics unintelligible book. In the battle of wits of the day, along with Mullah and his donkey in the Royal courtyard, despite the language barrier between them, Mullah its ...
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| Gallows and the barber's tale |
2010-09-01 10:34:44 |
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Masterpieces of World Literature Don Quixote in such a story: <br/><br/><br/>Don Quixotes servant Sangqiaopansa went to a small island, became the king of the island. He issued a strange law: for each person to reach the island to answer the question: Are you here for? <br/><br/>If the answer on the, on the island to allow him to play, and if wrong, the will make him hanged. <br/><br/>For each of the island to the people, or have fun playing with, or are hanging on the gallows. How many people play courage in facing death to this island, then? <br/><p>There are many online websites which <a href=http://www.uggs-boots.org/bailey-button-ugg-boots-c-3.html>sale UGG boots</a>. The best way for you is to scan several UGG sale websites online, and then take some notes with the information...
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| Goldbach's conjecture |
2010-09-01 10:33:40 |
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Goldbach is a German mathematician, born in 1690, starting from the 1725 election to the Russian Academy of Sciences in St. Petersburg. In St. Petersburg, Goldbach made the acquaintance of a great mathematician Euler, the two letter exchanges over 30 years. He has a well-known conjecture, that is, and Eulers communications initiative. Previous history of mathematics that became popular in the stories. Once, Goldbach study of number theory, he wrote: 3 +3 = 6,3 +5 = 8, 3 +7 = 10,5 +7 = 12, 3 +11 = 14.3 +13 = 16, 5 +13 = 18,3 +17 = 20, 5 +17 = 22, ... ... Looking at these equations, Goldbach suddenly find: the equation are the two prime numbers on the left and the right are even. So he guessed: any two odd prime numbers and is even, which of course is, but unfortunately this is just an ordi...
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