Titlebook: Knots and Primes; An Introduction to A Masanori Morishita Textbook 20121st edition Springer-Verlag London Limited 2012 3-manifolds.arithmet

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Masanori Morishitare very few in Brazil. In contrast, the Brazilian coastal barriers display a much wider range of types than is generally assumed. The biggest and most spectacular transgressive dunefield barriers in the world exist in Brazil, and dominate the southern and northeastern coasts. Many have never been de

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0172-5939 ided and theory is accompanied? with a number of useful examples and illustrations, making this a useful text for both undergraduates and graduates in the field of knot theory, number theory and geometry. ?978-1-4471-2158-9Series ISSN 0172-5939 Series E-ISSN 2191-6675

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Masanori Morishita is generally assumed. The biggest and most spectacular transgressive dunefield barriers in the world exist in Brazil, and dominate the southern and northeastern coasts. Many have never been de978-3-642-06399-2978-3-540-44771-9Series ISSN 0930-0317 Series E-ISSN 1613-2580

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https://doi.org/10.1007/978-1-4471-2158-93-manifolds; arithmetic topology; homology groups; knots and primes; legendre symbols; number rings

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Introduction, after Gauss. In particular, we trace the string of thoughts on geometrization of number theory which led to the theme of this book, arithmetic topology—a new branch of mathematics bridging between knot theory and number theory. An outline of this book is also included.

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