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Martin H. Weissman

Martin H. Weissman. An Illustrated Theory of Numbers. AMS, 340 pages. Fall 2017: Precalculus, Algebra IV (G). Spring 2017: Calculus for engineering, science, and mathematics, Elliptic functions and modular forms (G). Fall 2016: Introduction to number theory, Algebra IV (G). Fall 2015: Scientific Inquiry (C,T), Number Theory. Spring 2015: Proof (D). Fall 2014: Scientific Inquiry (C,T), Number Theory. Spring 2014: Integrated Science (T,D). Fall 2013: Scientific Inquiry (T), Symmetry (1-week, T,D). L-groups...

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Martin H. Weissman | martyweissman.com Reviews
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Martin H. Weissman. An Illustrated Theory of Numbers. AMS, 340 pages. Fall 2017: Precalculus, Algebra IV (G). Spring 2017: Calculus for engineering, science, and mathematics, Elliptic functions and modular forms (G). Fall 2016: Introduction to number theory, Algebra IV (G). Fall 2015: Scientific Inquiry (C,T), Number Theory. Spring 2015: Proof (D). Fall 2014: Scientific Inquiry (C,T), Number Theory. Spring 2014: Integrated Science (T,D). Fall 2013: Scientific Inquiry (T), Symmetry (1-week, T,D). L-groups...
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6 now available
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Martin H. Weissman | martyweissman.com Reviews

https://martyweissman.com

Martin H. Weissman. An Illustrated Theory of Numbers. AMS, 340 pages. Fall 2017: Precalculus, Algebra IV (G). Spring 2017: Calculus for engineering, science, and mathematics, Elliptic functions and modular forms (G). Fall 2016: Introduction to number theory, Algebra IV (G). Fall 2015: Scientific Inquiry (C,T), Number Theory. Spring 2015: Proof (D). Fall 2014: Scientific Inquiry (C,T), Number Theory. Spring 2014: Integrated Science (T,D). Fall 2013: Scientific Inquiry (T), Symmetry (1-week, T,D). L-groups...

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About me – Illustrated Theory of Numbers

https://illustratedtheoryofnumbers.wordpress.com/about-me

Illustrated Theory of Numbers. Writing, illustrating, and publishing a text. I am an associate professor of sciences at Yale-NUS College. And also an associate professor of mathematics at UC Santa Cruz. More details can be found at my personal webpage. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). You are commenting using your WordPress.com account. ( Log Out. Notify me of new comments via email.

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Determinants and Pick’s theorem, in color. – Illustrated Theory of Numbers

https://illustratedtheoryofnumbers.wordpress.com/2013/04/28/determinants-and-picks-theorem-in-color

Illustrated Theory of Numbers. Writing, illustrating, and publishing a text. Determinants and Pick’s theorem, in color. Like most blogs, the Illustrated Theory of Numbers blog went on a long hiatus. Unlike most blogs, this one has returned! I was heavily influenced by Conway’s visual approach to binary quadratic forms, found in Chapter 1 of “The (sensual) Quadratic Form.”. It’s amazing how far you can go with his topographs. I think I can go through reduction theory, symmetries (a.k.a&#...One thing I use...

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Martin H. Weissman. An Illustrated Theory of Numbers. AMS, 340 pages. Fall 2017: Precalculus, Algebra IV (G). Spring 2017: Calculus for engineering, science, and mathematics, Elliptic functions and modular forms (G). Fall 2016: Introduction to number theory, Algebra IV (G). Fall 2015: Scientific Inquiry (C,T), Number Theory. Spring 2015: Proof (D). Fall 2014: Scientific Inquiry (C,T), Number Theory. Spring 2014: Integrated Science (T,D). Fall 2013: Scientific Inquiry (T), Symmetry (1-week, T,D). L-groups...

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