The objective of this course is to provide you with a basic understanding of what is involved with reading, understanding, thinking about, and doing mathematical proofs. The systematic approach presented here reduces the time and frustration involved in learning this type of thinking. You will also learn how to read and understand “condensed” proofs that are typically found in textbooks, journal articles, and other mathematical literature and used by professors in virtually all advanced math courses (such as discrete math, linear algebra, abstract algebra, and real analysis, for example).
15 модулей · 95 учебных материалов

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