Why do many mathematicians call themselves philosophers????

There are two conditions for becoming a philosopher.

First, they are concerned about the fate of humanity as a whole and have a great interest in the true meaning of life in the universe.

Second, be able to study traditional philosophy diligently and have a more brilliant talent.

Being a philosopher doesn't necessarily require a lot of money to warrant. Just look at the philosophers of history. They had rich people, commoners, and even slaves.

The contributions of philosophers are like the earth, they can nourish the soul and mind of humanity from generation to generation. Their contribution is like rain and dew, no matter where they fall, they can quench their thirst.

Extended Material: The English word for philosopher is philo-so-pher, which means a person who loves wisdom.

In the sense of science and history of science, a philosopher is a philosopher who has his own philosophical paradigm and original philosophical basic theories and philosophical systems.

A philosopher is a philosopher who takes philosophy as the object of study and has a high degree of attainment in philosophy.

Whether or not there is one's own philosophical paradigm and original philosophical basic theories is the fundamental difference between philosophers and ordinary philosophical scholars.

Philosopher - Encyclopedia.

When I first entered college, I read a book on Western philosophy, and I was deeply impressed by Descartes' "I think, therefore I am", and I was also deeply curious about his identity as a philosopher-dermatologist and mathematician. In my opinion, the combination of these two identities is indeed a strange thing.

After work, I was chatting with a colleague who was studying Western philosophy, and I asked her why many philosophers were mathematicians at the same time. She told me that mathematics is the source of the parapitaxis of philosophy, and that early Western philosophers believed that the operation of the world could be calculated mathematically.

Is it? The first time I heard such an explanation, I was even more confused, philosophy and mathematics are still the same? Can mathematical formulas solve philosophical problems?

The complete solution to this problem came after I read A Minimalist History of Europe.

Knowledge is figured out, and the solution of philosophical problems is finally found in the history books.

To talk about philosophy, we must go back to ancient Greece, which is the source of modern civilization. One of the characteristics of the way the Greeks thought was the importance they attached to mathematics. "The Greeks believed that the world was simple and that the rules by which it operated could be expressed in mathematics. ”

The Greeks considered geometry to be a simple, elegant, logical system that was both pleasing and beautiful. "Well, for that, I admit, I was not up to the height of the Greeks, and when I went to school I did geometry as an exercise, and the most troublesome thing was solid geometry. By the way, the geometry we learn now is due to the Greeks, and no other civilization in the world has produced something similar, in the fourth century BC, Euclid wrote the "Geometry Original", and this knowledge was not introduced to China until the Ming Dynasty.

In the eyes of the Greeks, geometry was a way to lead human beings to understand the nature of the universe, and they believed that behind the pluralistic appearance of the world, there must be a simple, regular, and logical principle to support it, such as geometry. From this, they speculate boldly based on inspiration.

The Earth is the center of the universe, and other planets, including the Sun and the Moon, orbit the Earth in a circle. This is the Greeks' perception of the universe. Why do other planets circle the Earth?

Because the Greeks thought that the circle was a perfect shape. It was also part of the Greek geometry doctrine.

This cosmology prevailed for 2,000 years until it was overthrown in the 17th century. Science as we know it today began with this scientific revolution 400 years ago. But the reason why he was able to overturn Greek science was to follow the Greek inspiration of burning skin:

Answers should be simple, logical, and mathematically expressed.

We now know that the Earth and other planets orbit in an elliptical shape centered on the Sun. And this is also Newton's mathematical formula to calculate the law of universal gravitation.

Scientists in the 17th century overturned the Greek theory of the universe, but they did so using Greek mathematical methods.

By the way, the great philosopher Descartes, who also lived in the 17th century, was the one who founded analytic geometry.

Mathematics can be broadly divided into two categories: algebra and geometry. But there is also a small category, statistics. Successful people who specialize in this are what we call mathematicians.

Such as: foreign scientists: Euclid, Pythagoras, Descartes, etc.

Chinese mathematician.

Su Buqing, Xiong Qinglai, Chen Shiingshen.

Xu Baoluo, Lin Jiaqiao, Wu Wenjun, Chen Jingrun, Yau Chengtong.

Yang Hui, Jiang Lifu, Chen Jiangong, Jiang Zehan, Hua Luogeng.

Congress of Mathematicians].

The International Congress of Mathematicians (ICM) is hosted by the International Mathematical Union (IMU) and is held every four years and has a history of more than 100 years. The convening of the International Congress of Mathematicians is a top priority for mathematicians all over the world.

Dr. Shing-tung Yau ].

Dr. Yau is an internationally renowned mathematician, a member of the American Academy of Sciences, and a foreign member of the Chinese Academy of Sciences. In 1982 he was awarded the Fields Medal for his outstanding work in geometry.

It is called the Nobel Prize in mathematics.

In 1994, Sweden was obtained.

The internationally renowned Crayford Award presented by the Royal Cadets. He was awarded the National Medal of Science in 1997.

Dr. Yau has made outstanding achievements in scientific research and won many honors. What is more valuable is that he is very concerned about the development of basic research in China, and closely links it with his own scientific research development, and has been using his international influence and activity ability for many years, and has done a lot of work for the development of Chinese mathematics with various forces.

Mathematicians can solve engineering problems that ordinary people can't solve, and extract mathematical ideas and methods from life for future generations to use.

Mathematicians study problems that are different from popular ones, and they are all able to lead to changes in the times.

I know that mathematicians have a lot of respect for children, and he has a lot of respect for children.