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Результат поиска |
Поиск книг, содержащих: Pythagorean triple
Книга | Страницы для поиска | Kedlaya K.S., Poonen B., Vakil R. — The William Lowell Putnam Mathematical Competition 1985–2000: Problems, Solutions, and Commentary | 85 | Apostol T.M. — Introduction to Analytic Number Theory | 2 | Pollard H., Diamond H.G. — The Theory of Algebraic Numbers | 146 | Kreuzer M., Robbiano L. — Computational commutative algebra 1 | 173 | Jennings G.A. — Modern Geometry with Applications | 78—80 | Knapp A.W. — Elliptic Curves (MN-40) | 7 | Lorenz F., Levy S. — Algebra, Volume I: Fields and Galois Theory | 279 | Devlin K.J. — Language of Mathematics: Making the Invisible Visible | 43—45, 261 | Kunz E. — Introduction to Plane Algebraic Curves | 12 | Everest G., Ward T. — An Introduction to Number Theory | 44, 99—102 | Jones J.A., Jones J.M. — Elementary Number Theory | 219 | Stewart I., Tall D. — Algebraic Number Theory and Fermat's Last Theorem | 222, 266 | Guy R.K. — Unsolved Problems in Number theory | D18, D21 | von zur Gathen J., Gerhard J. — Modern computer algebra | 541, 544 | Young R.M. — Excursions in Calculus: An Interplay of the Continuous and the Discrete | 43—47 | Burger E.B. — Exploring the Number Jungle: A Journey into Diophantine Analysis | 67 | Hayes D.F. (ed.), Shubin T. (ed.) — Mathematical Adventures for Students and Amateurs | 54, 61, 62 | Koblitz N. — Introduction to Elliptic Curves and Modular Forms | 1—2, 3, 5, 8 | Tietze H. — Famous Problems of Mathematics Solved and Unsolved | 278, 294, 295 | Thompson S. — Haskell: the craft of functional programming | 354, 377, 382 | McKeague C. P. — Trigonometry | 7 | Moskowitz M.A. — Adventures in mathematics | 8 | Mott J.L., Kandel A., Baker T.P. — Discrete Mathematics For Computer Scientists And Mathematicians | 77 | Mott J., Kandel A., Baker T. — Discrete mathematics for computer scientists and mathematicians | 77 | Niven I., Zuckerman H.S. — An Introduction to the Theory of Numbers | 100 | Ore O. — Invitation to Number Theory | 49 | Gossett E. — Discrete Math with Proof | 98 | Benjamin A.T., Quinn J. — Proofs That Really Count The Art of Combinatorial Proof | 13 | Bonahon F. — Low-Dimensional Geometry: From Euclidean Surfaces to Hyperbolic Knots (Student Mathematical Library: Ias Park City Mathematical Subseries) | 223 | Clocksin W.F., Mellish C.S. — Programming in Prolog, using the ISO standard | 176 | Jacky J. — The Way of Z: Practical Programming with Formal Methods | 322 | Honsberger R. — Mathematical diamonds | 4 | Keith Devlin — Mathematics: The New Golden Age | 181 |
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