Mind and Nature
Author | : Hermann Weyl |
Publisher | : University of Pennsylvania Press |
Total Pages | : 112 |
Release | : 2015-09-30 |
Genre | : Philosophy |
ISBN | : 1512819328 |
A new study of the mathematical-physical mode of cognition.
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Author | : Hermann Weyl |
Publisher | : University of Pennsylvania Press |
Total Pages | : 112 |
Release | : 2015-09-30 |
Genre | : Philosophy |
ISBN | : 1512819328 |
A new study of the mathematical-physical mode of cognition.
Author | : Hermann Weyl |
Publisher | : Princeton University Press |
Total Pages | : 338 |
Release | : 2009-05-17 |
Genre | : Mathematics |
ISBN | : 9780691141206 |
History of mathematics.
Author | : Hermann Weyl |
Publisher | : Princeton University Press |
Total Pages | : 176 |
Release | : 2015-07-06 |
Genre | : Mathematics |
ISBN | : 1400874343 |
Symmetry is a classic study of symmetry in mathematics, the sciences, nature, and art from one of the twentieth century's greatest mathematicians. Hermann Weyl explores the concept of symmetry beginning with the idea that it represents a harmony of proportions, and gradually departs to examine its more abstract varieties and manifestations—as bilateral, translatory, rotational, ornamental, and crystallographic. Weyl investigates the general abstract mathematical idea underlying all these special forms, using a wealth of illustrations as support. Symmetry is a work of seminal relevance that explores the great variety of applications and importance of symmetry.
Author | : Hermann Weyl |
Publisher | : Courier Corporation |
Total Pages | : 258 |
Release | : 2013-09-26 |
Genre | : Mathematics |
ISBN | : 0486266931 |
Original anthology features less-technical essays discussing logic, topology, abstract algebra, relativity theory, and the works of David Hilbert. Most have been long unavailable or previously unpublished in book form. 2012 edition.
Author | : Hermann Weyl |
Publisher | : |
Total Pages | : 380 |
Release | : 1922 |
Genre | : Relativity (Physics) |
ISBN | : |
Author | : Hermann Weyl |
Publisher | : Courier Corporation |
Total Pages | : 165 |
Release | : 1994-01-01 |
Genre | : Mathematics |
ISBN | : 0486679829 |
Concise classic by great mathematician and physicist deals with logic and mathematics of set and function, concept of number and the continuum. Bibliography. Originally published 1918.
Author | : Raymond O'Neil Wells |
Publisher | : American Mathematical Soc. |
Total Pages | : 358 |
Release | : 1988 |
Genre | : Mathematics |
ISBN | : 0821814826 |
Hermann Weyl was one of the most influential mathematicians of the twentieth century. Viewing mathematics as an organic whole rather than a collection of separate subjects, Weyl made profound contributions to a wide range of areas, including analysis, geometry, number theory, Lie groups, and mathematical physics, as well as the philosophy of science and of mathematics. The topics he chose to study, the lines of thought he initiated, and his general perspective on mathematics have proved remarkably fruitful and have formed the basis for some of the best of modern mathematical research. This volume contains the proceedings of the AMS Symposium on the Mathematical Heritage of Hermann Weyl, held in May 1987 at Duke University. In addition to honoring Weyl's great accomplishments in mathematics, the symposium also sought to stimulate the younger generation of mathematicians by highlighting the cohesive nature of modern mathematics as seen from Weyl's ideas. The symposium assembled a brilliant array of speakers and covered a wide range of topics. All of the papers are expository and will appeal to a broad audience of mathematicians, theoretical physicists, and other scientists.
Author | : Hermann Weyl |
Publisher | : Princeton University Press |
Total Pages | : 240 |
Release | : 2016-04-21 |
Genre | : Mathematics |
ISBN | : 140088280X |
In this, one of the first books to appear in English on the theory of numbers, the eminent mathematician Hermann Weyl explores fundamental concepts in arithmetic. The book begins with the definitions and properties of algebraic fields, which are relied upon throughout. The theory of divisibility is then discussed, from an axiomatic viewpoint, rather than by the use of ideals. There follows an introduction to p-adic numbers and their uses, which are so important in modern number theory, and the book culminates with an extensive examination of algebraic number fields. Weyl's own modest hope, that the work "will be of some use," has more than been fulfilled, for the book's clarity, succinctness, and importance rank it as a masterpiece of mathematical exposition.
Author | : Hermann Weyl |
Publisher | : Courier Corporation |
Total Pages | : 210 |
Release | : 2013-12-31 |
Genre | : Mathematics |
ISBN | : 048613167X |
This classic on the general history of functions combines function theory and geometry, forming the basis of the modern approach to analysis, geometry, and topology. 1955 edition.
Author | : Erhard Scholz |
Publisher | : Birkhäuser |
Total Pages | : 406 |
Release | : 2012-12-06 |
Genre | : Mathematics |
ISBN | : 3034882785 |
Historical interest and studies of Weyl's role in the interplay between 20th-century mathematics, physics and philosophy have been increasing since the middle 1980s, triggered by different activities at the occasion of the centenary of his birth in 1985, and are far from being exhausted. The present book takes Weyl's "Raum - Zeit - Materie" (Space - Time - Matter) as center of concentration and starting field for a broader look at his work. The contributions in the first part of this volume discuss Weyl's deep involvement in relativity, cosmology and matter theories between the classical unified field theories and quantum physics from the perspective of a creative mind struggling against theories of nature restricted by the view of classical determinism. In the second part of this volume, a broad and detailed introduction is given to Weyl's work in the mathematical sciences in general and in philosophy. It covers the whole range of Weyl's mathematical and physical interests: real analysis, complex function theory and Riemann surfaces, elementary ergodic theory, foundations of mathematics, differential geometry, general relativity, Lie groups, quantum mechanics, and number theory.