I introduction to mathematicians

C.F. Gauss: German mathematician, known as the "prince of mathematics". Main contributions: Gauss has made many great achievements in the field of mathematics, including discovering non-Euclidean geometry and proposing the least square method. Anecdote: Gauss showed extraordinary talent in mathematics when he was young, and once shocked primary school teachers because of his calculation speed.

Second, mathematical formulas and theorems

Pythagorean Theorem: A? + b？ = c？ Describe the square relationship between the hypotenuse and two right-angled sides of a right-angled triangle. Newton's second law, F = ma, describes the relationship among force, mass and acceleration. Euler formula: e I π+ 1 = 0, which reveals the relationship between complex number and imaginary unit.

Third, math games and math problems.

Sudoku: a nine-grid number fill-in-the-blank game to exercise logical thinking and calculation ability. Twenty-four points: a number game that uses four operations of addition, subtraction, multiplication and division to get 24. Goldbach conjecture: Any even number greater than 2 can be expressed as the sum of two prime numbers. 2. Fermat's Last Theorem: For any integer n greater than 2, there is no integer solution to the equation x n+y n = z n..

Fourthly, the practical application of mathematics

Economics: Calculate and analyze money supply, inflation rate and other indicators. Engineering: Used in structural design, mechanical analysis, signal processing and other fields. Physics: Einstein's general theory of relativity describes the relationship between gravity and space-time bending.

Six, mathematics anecdotes

Mathematician Chen Jingrun: China mathematician who proved a special case of Goldbach's conjecture, that is, the conjecture holds for even numbers greater than 2. Mathematical symbols: Arabic numerals, symbols of addition, subtraction, multiplication and division, greater than sign and less than sign originated in India.

Seven, personal works

1, problem-solving process: show your outstanding problem-solving achievements in math competitions or classroom assignments. 2. Mathematical modeling: solving practical problems with mathematical methods, such as traffic congestion and resource allocation.

This handwritten newspaper abstract covers mathematicians, formulas, games, puzzles, practical applications, anecdotes and personal works. You can add, delete and modify the contents of the handwritten newspaper according to actual needs. I hope this summary will help you make handwritten newspapers!