1) reduction thinking method
化归思想方法
1.
The reduction thinking method is one of the most basic and commonly used thinking methods.
化归思想方法是最基本、最常用的思想方法。
2) induction
化归
1.
It is introduced several kinds of inductions such as the transformations from generality to specialty,from number to shape,from reverse to obverse,from definite to indefinite,from motion to rest,from complexity to simplicity.
化归是解决数学问题中最一般的原则。
3) reduction
化归
1.
The Reduction of Aristotelian Modal Syllogism;
亚里士多德模态三段论的化归
4) transformation
化归
1.
The purpose of this paper is to present some ways of transformation based on decomposition of trigonometric reasoned formula of integral calculus, and furthermore, it can promote student s ability of integral calculation and use of recursion serial.
结合积分的计算,分析积分递推式的化归问题,三角有理式在积分中的拆分法的化归问题,有利于促进学生对于积分的计算以及递推序列的巧妙应用等数学能力的培养。
2.
Applying theory to specific cases to analyse ideogical method of transformation of several problems,briefly problems the principle and significance of transformation method in monadic calculus.
扼要论述了化归的原则及意义 ,从理论和实例分析讨论了一元微积分中若干典型问题化归的基本方法 。
5) classification
化归
1.
The structwre and Classification of Higher Mathematics;
简析高等数学的结构与化归
2.
But if you use the classification and transformation,the problems will become very easy.
在解决数学问题时,常遇到一些直接求解较难甚至不能解决的问题,利用化归与转化思想可以使问题变得易于解决。
6) transforming
化归
1.
The paper reflects positive and negative of transforming through discussing the theory of transforming(including definition,thinking,method and principle) and in the application of transforming in maths teaching.
通过对化归理论(包括化归的界定、化归思想、化归方法和化归原理)的探讨及其化归在数学实践教学中的应用,反思了化归的积极方面与消极方面。
2.
With the development of the theory of mathematics method and it s popular application in mathematics field, the discussion of transforming became more and more ordinary.
随着数学教学方法论的深入研究及其在数学研究与教学中日益广泛的应用，关于＂化归＂的议论很多。
参考词条
补充资料：思想方法
人们在一定世界观指导下观察、研究事物和现象所遵循的规则和程序。是关于主观反映客观即认识世界的方法。思想方法与世界观、认识论是一致的。因世界观不同存在着不同的思想方法。实事求是，一切从实际出发是马克思主义根本的思想方法。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。