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Number is an abstract operation of quantity, and the focus of operation is to understand and master what.
Number is an abstract operation on quantity, and the key point is to understand arithmetic and master algorithms, which are introduced as follows:

Mathematics is a discipline that studies concepts such as quantity, structure, change and space, and it provides basic tools for various disciplines. In mathematics, number is the abstract representation of quantity, and algorithm is the step and skill of solving problems. For those who study mathematics, it is very important to understand arithmetic and master algorithms.

Understanding arithmetic is the foundation;

Arithmetic refers to the truth and principle in the process of calculation. When calculating, we should not only get the correct answer, but also understand why the answer is correct. Understanding arithmetic can help us better understand mathematical concepts and principles, and improve our calculation ability and problem-solving ability.

For example, integer division, we can understand arithmetic by decomposing prime factors. By decomposing divisor and dividend into prime factors, we can find their common factors, thus determining the number of digits of quotient and the number on each digit. In this way, we can not only get the correct answer when we do division calculation, but also understand how the answer is obtained.

Mastering the algorithm is the key:

Algorithms are steps and skills to solve problems, which can help us get answers quickly. In mathematics, algorithms are usually expressed as formulas, graphs or program codes. Mastering the algorithm can help us calculate and solve various problems more efficiently.

For example, when finding the greatest common divisor of two numbers, Euclid algorithm (division) can be used. The basic idea of this algorithm is to divide two numbers continuously until the remainder is 0, and then the divisor is the greatest common divisor. By learning this algorithm, we can quickly find the greatest common divisor of two numbers without manual calculation.

The practical application is to promote:

Learning mathematics is not only mastering arithmetic and algorithms, but more importantly, applying it to real life. Through practical application, we can better understand the concepts and principles of mathematics and improve our ability to solve problems.

For example, in the financial field, mathematics is widely used in investment, risk assessment and financial modeling. By learning mathematical knowledge such as probability theory and statistics, we can better understand the operation and risks of financial markets, so as to make more wise investment decisions. In addition, mathematics also plays a vital role in the field of computer science.