# e-Book Lectures on the Icosahedron and the Solution of the Fifth Degree download

## by Felix Klein,George Gavin Morrice

**ISBN:**1602063060

**ISBN13:**978-1602063068

**Language:**English

**Publisher:**Cosimo Classics (April 1, 2007)

**Pages:**308

**Category:**Mathematics

**Subategory:**Math Science

**ePub size:**1278 kb

**Fb2 size:**1317 kb

**DJVU size:**1105 kb

**Rating:**4.6

**Votes:**455

**Other Formats:**mobi txt azw mbr

by Felix Klein (Author), George Gavin Morrice (Translator). I've only begun reading Klein, and I'm already fascinated. I teach Mathematics on the college level, and I think this will greatly augment my knowledge of all things algebraic.

by Felix Klein (Author), George Gavin Morrice (Translator). ISBN-13: 978-1602063068. Why is ISBN important? ISBN. Professor Klein speaks through the decades! Time will tell whether I and my colleagues will succeed in offering our students a handy modern application.

Books for People with Print Disabilities. Internet Archive Books. Uploaded by RolandoJ on May 27, 2010. SIMILAR ITEMS (based on metadata). Terms of Service (last updated 12/31/2014).

This well-known work covers the solution of quintics in terms of the rotations of a regular icosahedron around the .

This well-known work covers the solution of quintics in terms of the rotations of a regular icosahedron around the axes of its symmetry. The second part explores the theory of equations of the fifth degree and their historical development; introduces geometrical material; and covers canonical equations of the fifth degree, the problem of A's and Jacobian equations of the sixth degree, and the general equation of the fifth degree.

development of the theory of equations of the fifth degree. introduction of geometrical material. the canonical equations of the fifth degree

In this classic of mathematical literature, first published in 1884, Felix Klein elegantly demonstrates how the rotation of icosahedron can be used to solve complex quintic equations. development of the theory of equations of the fifth degree. the canonical equations of the fifth degree. the problem of the A's and the Jacobian equations of the sixth degree. the general equation of the fifth degree Complete with detailed equations and instructive material, The Icosahedron will be valued by experts in higher mathematics and students of algebra.

Are you sure you want to remove Lectures on the icosahedron and the . Translated by George Gavin Morrice. 2d and rev. ed. by Felix Klein. Dover books on intermediate and advanced mathematics.

Are you sure you want to remove Lectures on the icosahedron and the solution of equations of the fifth degree. from your list? Lectures on the icosahedron and the solution of equations of the fifth degree. Published 1956 by Dover Publications in New York.

Translated by G. G. Morrice. Recommend this journal. The Mathematical Gazette.

In this classic of mathematical literature, first published in 1884, Felix Klein elegantly demonstrates how the rotation of icosahedron can be used to solve complex quintic equations. Divided into two parts-"Theory of the Icosahedron" and "The Theory of Equations of the Fifth Degree"-The Icosahedron covers:. the regular solids and the theory of groups.

Felix Klein; George Gavin Morrice. Felix Klein; George Gavin Morrice. This button opens a dialog that displays additional images for this product with the option to zoom in or out. Tell us if something is incorrect. Lectures on the Icosahedron and the Solution of Equations of the Fifth Degree.

Read various fiction books with us in our e-reader. Lectures On the Ikosahedron And the Solution of Equations of the Fifth Degree. Klein, Felix, 1849-1925.

Klein, Lectures on the Icosahedron and the Solution of Equations of the Fifth Degree, Translated by George Gavin Morrice. Second andrevised ed. (Dover Publications, In. New York, NY, 1956). H. B. Laufer, On minimally elliptic singularities. 99 (1977), 1257–1295. J. Milnor, On the 3-dimensional Brieskorn manifold M(p, q, r), Papers dedicated to the memory of . Studies 84, 175–225 (Princeton U. Press, 1975)Google Scholar. A. Némethi, Weakly elliptic Gorenstein singularities of surfaces, Invent.

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**Subcategory:**Mathematics

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## Theory Of Differential Equations V2: Part Two, Ordinary Equations, Not Linear (1890) epub fb2

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