Number Theory. He was first to prove the existence of transcendental numbers.
Excursions in Number Theory by Ogilvy, C. Stanley | eBay
His proof was constructive, unlike that of Cantor which came 30 years later. He invented Liouville integrability and fractional calculus; he found a new proof of the Law of Quadratic Reciprocity. Journey with Pickover as he traces achievements like ancient ant "odometers," the first abacus, the discovery of computer-generated fractals, and the quest for new dimensions Cremona Groups and the Icosahedron Monographs and Research Notes in Mathematics Cremona Groups and the Icosahedron.
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- C. Stanley Ogilvy, John T. Anderson-Excursions in Number Theory-Oxford UP (1966).
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A determined braveness, based at the trust that my dying used to be close to, made me get to the bottom of to make my means in regardless of of him. Skickas inom vardagar.
Laddas ned direkt. This introduction to computational number theory is centered on a number of problems that live at the interface of analytic, computational and Diophantine number theory, and provides a diverse collection of techniques for solving number- theoretic problems.
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There are many exercises and open research problems included. Passar bra ihop. Ladda ned.
Excursions in Number Theory
Recensioner i media. Pisot and Salam numbers make terrific enrichment material for undergraduates.
As in all Borwein's books, we get beautiful mathematics gracefully explained. The necessary background is also presented, which makes the book self-contained It is very well written, rather concise and to the point.
C. Stanley Ogilvy
Strongly recommended for specialists in computational analysis and number theory. Stroeker, Nieuw Archief voor Wiskunde, Vol. Country of Publication: US Dimensions cm : Help Centre. My Wishlist Sign In Join. Be the first to write a review.
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Description Table of Contents Product Details Click on the cover image above to read some pages of this book! Fermat's Last Theorem.
In Stock. Wild Fibonacci. A Brief History of Numbers.