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Mathematical view
Views on mathematics are as follows:

Mathematics is an art.

Mathematics is a beautiful art. Plocque Lars once said, "Where there are numbers, there is beauty." What would the world look like if we looked at it from a mathematical point of view? Points are lines, lines are surfaces, and each painting is composed of three different mathematical elements, which brings strong visual impact to people.

2. Mathematics is the science of life.

Mathematics comes from life and serves life. It is no exaggeration to say that our life is always inseparable from mathematics, which is closely combined with practical problems in life. For example, it is very time-consuming and labor-intensive to calculate the problem of "chickens and rabbits in the same cage" by hand, but it is easy to solve it by mathematical methods.

3. Mathematics is the foundation.

Mathematics is a basic subject, which provides accurate and logical expression means for physics, chemistry, biology, economics and other disciplines and injects rational beauty into them. As a basic subject, mathematics shines with unique and dazzling light in all fields. I believe that in the future, mathematics will become the top skill to survive in the world.

4. Mathematics is a culture.

American Wilder once said: "Mathematics is a cultural system, which is constantly developing and changing due to the interaction of its internal and external forces." As a culture, mathematics has always occupied an extremely important position in the whole history and the world. Mathematical strength often affects national strength, and a world power must be a mathematical power.

? How to Cultivate Mathematical Logical Thinking

1. Create scenarios and create an atmosphere of positive thinking.

Make yourself a "participant" and "discoverer" of knowledge, rather than a passive receiver, and keep your thinking in a positive and exciting state. At the same time, we should take into account the nature of the problem itself, our own acceptance and thinking characteristics, and we should not confuse ourselves and dampen their enthusiasm for thinking.

2. Consolidating the mathematical foundation is the premise of cultivating students' innovative thinking.

Make full use of selected examples and exercises, and promote the formation of your basic skills through strict and systematic training; Finally, regular testing, timely feedback and timely remedy are needed to ensure that students are "double-based".