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How to Write Mathematics

How to Write Mathematics
Author: Norman Earl Steenrod
Publisher: American Mathematical Soc.
Total Pages: 76
Release: 1973-12-31
Genre: Mathematics
ISBN: 9780821896785

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This classic guide contains four essays on writing mathematical books and papers at the research level and at the level of graduate texts. The authors are all well known for their writing skills, as well as their mathematical accomplishments. The first essay, by Steenrod, discusses writing books, either monographs or textbooks. He gives both general and specific advice, getting into such details as the need for a good introduction. The longest essay is by Halmos, and contains many of the pieces of his advice that are repeated even today: In order to say something well you must have something to say; write for someone; think about the alphabet. Halmos's advice is systematic and practical. Schiffer addresses the issue by examining four types of mathematical writing: research paper, monograph, survey, and textbook, and gives advice for each form of exposition. Dieudonne's contribution is mostly a commentary on the earlier essays, with clear statements of where he disagrees with his coauthors. The advice in this small book will be useful to mathematicians at all levels.


Mathematical Writing

Mathematical Writing
Author: Donald E. Knuth
Publisher: Cambridge University Press
Total Pages: 132
Release: 1989
Genre: Language Arts & Disciplines
ISBN: 9780883850633

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This book will help those wishing to teach a course in technical writing, or who wish to write themselves.


Proofs and Refutations

Proofs and Refutations
Author: Imre Lakatos
Publisher: Cambridge University Press
Total Pages: 190
Release: 1976
Genre: Mathematics
ISBN: 9780521290388

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Proofs and Refutations is for those interested in the methodology, philosophy and history of mathematics.


What Is Mathematics, Really?

What Is Mathematics, Really?
Author: Reuben Hersh
Publisher: Oxford University Press
Total Pages: 368
Release: 1997-08-21
Genre: Mathematics
ISBN: 0198027362

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Most philosophers of mathematics treat it as isolated, timeless, ahistorical, inhuman. Reuben Hersh argues the contrary, that mathematics must be understood as a human activity, a social phenomenon, part of human culture, historically evolved, and intelligible only in a social context. Hersh pulls the screen back to reveal mathematics as seen by professionals, debunking many mathematical myths, and demonstrating how the "humanist" idea of the nature of mathematics more closely resembles how mathematicians actually work. At the heart of his book is a fascinating historical account of the mainstream of philosophy--ranging from Pythagoras, Descartes, and Spinoza, to Bertrand Russell, David Hilbert, and Rudolph Carnap--followed by the mavericks who saw mathematics as a human artifact, including Aristotle, Locke, Hume, Mill, and Lakatos. What is Mathematics, Really? reflects an insider's view of mathematical life, and will be hotly debated by anyone with an interest in mathematics or the philosophy of science.


Linear Algebra Problem Book

Linear Algebra Problem Book
Author: Paul R. Halmos
Publisher: American Mathematical Soc.
Total Pages: 333
Release: 1995-12-31
Genre: Mathematics
ISBN: 1614442126

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Linear Algebra Problem Book can be either the main course or the dessert for someone who needs linear algebraand today that means every user of mathematics. It can be used as the basis of either an official course or a program of private study. If used as a course, the book can stand by itself, or if so desired, it can be stirred in with a standard linear algebra course as the seasoning that provides the interest, the challenge, and the motivation that is needed by experienced scholars as much as by beginning students. The best way to learn is to do, and the purpose of this book is to get the reader to DO linear algebra. The approach is Socratic: first ask a question, then give a hint (if necessary), then, finally, for security and completeness, provide the detailed answer.


Reading, Writing, and Proving

Reading, Writing, and Proving
Author: Ulrich Daepp
Publisher: Springer Science & Business Media
Total Pages: 391
Release: 2006-04-18
Genre: Mathematics
ISBN: 0387215603

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This book, based on Pólya's method of problem solving, aids students in their transition to higher-level mathematics. It begins by providing a great deal of guidance on how to approach definitions, examples, and theorems in mathematics and ends by providing projects for independent study. Students will follow Pólya's four step process: learn to understand the problem; devise a plan to solve the problem; carry out that plan; and look back and check what the results told them.


Handbook of Writing for the Mathematical Sciences

Handbook of Writing for the Mathematical Sciences
Author: Nicholas J. Higham
Publisher: SIAM
Total Pages: 304
Release: 1998-08-01
Genre: Mathematics
ISBN: 0898714206

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Nick Higham follows up his successful HWMS volume with this much-anticipated second edition.


Only Problems, not Solutions!

Only Problems, not Solutions!
Author: Florentin Smarandache
Publisher: Infinite Study
Total Pages: 112
Release: 1991
Genre: Mathematics
ISBN: 1879585006

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Handbook of Analysis and Its Foundations

Handbook of Analysis and Its Foundations
Author: Eric Schechter
Publisher: Academic Press
Total Pages: 907
Release: 1996-10-24
Genre: Mathematics
ISBN: 0080532993

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Handbook of Analysis and Its Foundations is a self-contained and unified handbook on mathematical analysis and its foundations. Intended as a self-study guide for advanced undergraduates and beginning graduatestudents in mathematics and a reference for more advanced mathematicians, this highly readable book provides broader coverage than competing texts in the area. Handbook of Analysis and Its Foundations provides an introduction to a wide range of topics, including: algebra; topology; normed spaces; integration theory; topological vector spaces; and differential equations. The author effectively demonstrates the relationships between these topics and includes a few chapters on set theory and logic to explain the lack of examples for classical pathological objects whose existence proofs are not constructive. More complete than any other book on the subject, students will find this to be an invaluable handbook. Covers some hard-to-find results including: Bessagas and Meyers converses of the Contraction Fixed Point Theorem Redefinition of subnets by Aarnes and Andenaes Ghermans characterization of topological convergences Neumanns nonlinear Closed Graph Theorem van Maarens geometry-free version of Sperners Lemma Includes a few advanced topics in functional analysis Features all areas of the foundations of analysis except geometry Combines material usually found in many different sources, making this unified treatment more convenient for the user Has its own webpage: http://math.vanderbilt.edu/