How to solve it: A new aspect of mathematical method by George Polia (Princeton Science Library) [amazon.com]
How to read and proof: Introduction of mathematical thought process by Daniel Solow [amazon.com]
Math 6 [verticalpress.com] was translated and modified by Will Harte by Enn R. Nurk and Aksel E. Telgmaa.
Geometry of Kiselev by A. P. Kiselev (Author) edited from Russian Alexander Givental / Book I. Planmetry [amazon.com] (Editor)
Calculus, volume. 1: univariate calculation by Tom M. Apostol and introduction of linear algebra [amazon.com]
Calculus, volume. 2: Multivariate calculation and linear algebra and its application [amazon.com] Tom M. Apostol
Thanks for your cooperation. I am looking forward to seeing this content, I like books that really focus on understanding.
One of the most important ideas that my math teaching helped me develop is flexibility. As long as they face the challenge, this is a state of mind, they can provide good service for themselves. I will meet with students who believe that mathematical problems can not be resolved immediately or if they can not be tested for the first time, I think they can not solve them at all. This is the handcuffs attitude, I am trying to help change. Completing problem setting after setting problems at university helped to build all the functions of problem solving strategy. In many cases, I have to think about using it out of the box without being afraid to try non-traditional methods. I discovered that many of these strategies and mental habits can also be applied to non-mathematical problems.
A mathematical message is that when we "cooperate" to build a way of thinking of growth, it will be less about mathematics and more about learning together. From that point, I learned a simple mathematical concept that can lead to higher academic mathematical concepts. More importantly, we set a road to recognize that there are no large gaps like "mathematicians" for students at all levels of education. Not all of us are using or practicing mathematics of the same kind happens. But we are all mathematicians. Promoting and modeling information on this mathematical mindset suggests that more young scholars inspired to pursue higher than "by finding ways to solve engineering, science, or specific world problems" It will inevitably exist. Mathematics "Academic level It starts and ends with" us ".