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 Most have been long unavailable or previously unpublished in book form. 2012 edition.
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 Most have been long unavailable or previously unpublished in book form. 2012 edition.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hermann Weyl (1885-1955) ranks among the 20th century's greatest and most influential mathematicians. He was associated with Princeton's Institute for Advanced Study, the University of Gottingen, and ETH Zurich. His other Dover books include The Concept of a Riemann Surface (47004-0), The Theory of Groups and Quantum Mechanics (60269-9), and Space, Time, Matter (60267-2).Peter Pesic is a Tutor and Musician in Residence at St. John's College, Santa Fe, New Mexico. He has edited several books for Dover, including Beyond Geometry: Classic Papers from Riemann to Einstein (45350-2).
Inhaltsangabe
Introduction Levels of Infinity (1931) Topology and Abstract Algebra as Two Roads of Mathematical Comprehension (1932) Emmy Noether (1935) The Mathematical Way of Thinking (1940) David Hilbert (1862-1943) (1944) David Hilbert and His Mathematical Work (1944) Mathematics and Logic (1946) Relativity Theory as a Stimulus in Mathematical Research (1949) A Half-Century of Mathematics (1953) Axiomatic versus Constructive Procedures in Mathematics (1953) Why is the World Four-Dimensional? (1955) References
Introduction Levels of Infinity (1931) Topology and Abstract Algebra as Two Roads of Mathematical Comprehension (1932) Emmy Noether (1935) The Mathematical Way of Thinking (1940) David Hilbert (1862-1943) (1944) David Hilbert and His Mathematical Work (1944) Mathematics and Logic (1946) Relativity Theory as a Stimulus in Mathematical Research (1949) A Half-Century of Mathematics (1953) Axiomatic versus Constructive Procedures in Mathematics (1953) Why is the World Four-Dimensional? (1955) References
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