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basic_tools

Although this is a travel guide to physics, you'll find here, of course, lots of pages about mathematics.

Mathematics is the “language of nature” and physics isn't possible without it. However, in contrast to the usual Wikipedia pages about math topics, our approach can be summarized as follows: “Mathematics is a toolbox and we pick only those tools that are useful in physics”.

Especially, this means that for every mathematical concept explained here, there is a “Why is it useful?” section that explains where and how the concept is useful in physics.

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- How to Think Like a Mathematician: A Companion to Undergraduate Mathematics by Kevin Houston

- Street-Fighting Mathematics by Mahajan
- Advanced Math for Young Students: A First Course in Algebra by Philip Keller
- No bullshit guide to math and physics by Ivan Savov
- A Course of Mathematics for Students of Physics by Paul Bamberg and Shlomo Sternberg

- Teaching and Learning “What is Mathematics” by Günter M. Ziegler and Andreas Loos
- Learning, Remembering, and Thinking by John Denker

- How to Read and Do Proofs by Solow
- The Keys to Advanced Mathematics: Recurrent Themes in Abstract Reasoning by Solow
- How To Solve It by Polya
- Many great explanations of “pre-college” concepts can be found at https://brilliant.org/

Mathematics is a part of physics. Physics is an experimental science, a part of natural science. Mathematics is the part of physics where experiments are cheap.

basic_tools.txt · Last modified: 2018/03/12 08:38 by jakobadmin

by Jakob Schwichenberg

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