Some beautiful theorems in mathematics have such characteristics: they are easy to be summarized from facts, but the proofs are extremely profound. Her
Some beautiful theorems in mathematics have such characteristics: they are easy to be summarized from facts, but the proofs are extremely profound. Here's what I brought you:
About Mathematical Manuscripts 1: Famous sayings about mathematics
1, pure mathematics is the magician's real wand. Novalis
2. Some beautiful theorems in mathematics have such characteristics: it is easy to generalize from facts, but the proof is extremely hidden. Gauss
3. Mathematics dominates the universe. Pythagoras
4. Mathematics is a tool of knowledge and a source of other knowledge tools. All the sciences that study order and measurement are related to mathematics. Descartes
Pictures about Mathematical Manuscript:
Mathematics handwritten newspaper picture 1
Mathematical manuscripts Figure 2
About Mathematical Manuscript 2: See how the brains of mathematical geniuses work.
Researchers generally believe that some characteristics of children with extraordinary mathematics must be related to heredity, especially cognitive characteristics such as memory ability, mental arithmetic ability and creativity. But do you know how the brains of mathematical geniuses work? Let's have a look.
It is generally believed that most children with extraordinary mathematical talents are born. Gauss,/kloc-the greatest mathematician in the 9th century, is called the three greatest mathematicians in history together with Archimedes and Newton. Gauss was very talented since he was a child. At the age of 3, he found a calculation error in his father's ledger. At the age of 9, the teacher asked the students to increase from 1 to 100, and he immediately gave the correct answer: 5050; 1 1 years old, he discovered the binomial theorem.
Henry Shaft, who was praised as a "mathematical prodigy" by the American media, was able to work out a four-digit algorithm at the age of six, and he could also mentally calculate the square root and cube root of the nine-digit number and the 10 number. At the age of nine, he could calculate pi; At the age of 1 1, he published two yearbooks. Because of his strong ability of abstraction and concentration, he finally became a professor of astronomy at the university.
Hungarian mathematician Erdos is regarded as the greatest discrete mathematician of all time, and his work in number theory is particularly outstanding. This is a genius, a mathematical genius. At the age of three, he could solve the multiplication of three numbers. At the age of four, he understood the concept of negative numbers by himself. Von Neumann is known as the "father of computers" and one of the most outstanding mathematicians in the 20th century. At the age of 6, I can mentally calculate the division of eight digits, master calculus at the age of 8, and know the profound mathematical fields such as * * * theory and universal function analysis like the back of my hand at the age of 12.
For ordinary people, mathematics is boring, but for mathematical prodigies, mathematics is the most fascinating intellectual game. In their view, solving mathematical problems, especially difficult ones, is a great enjoyment. A mathematician described his favorite mathematics as follows: "Mathematics is a mysterious temple, a beautiful maze, and traveling there is very interesting." Because of their strong interest in mathematics, children with long mathematics have shown unusual enthusiasm and initiative in learning. It can be said that many of them have become obsessed with mathematics. It is believed that children with mathematical talent are not taught by rules.