“Physicists describe the two properties of physical laws—that they do not depend on when or where you use them—as symmetries of nature. By this usage physicists mean that nature treats every moment in time and every location in space identically—symmetrically—by ensuring that the same fundamental laws are in operation. Much in the same manner that they affect art and music, such symmetries are deeply satisfying; they highlight an order and coherence in the workings of nature. The elegance of rich, complex, and diverse phenomena emerging from a simple set of universal laws is at least part of what physicists mean when they invoke the term "beautiful."”
The Elegant Universe (1999) Ch. 7 The "Super" in Superstrings.
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Brian Greene15
American physicist 1963Related quotes
Paul Dirac (1902–1984) theoretical physicist
The Relation between Mathematics and Physics http://www.damtp.cam.ac.uk/events/strings02/dirac/speach.html (Feb. 6, 1939) Proceedings of the Royal Society (Edinburgh) Vol. 59, 1938-39, Part II, pp. 122-129.
Victor J. Stenger book God: The Failed Hypothesis
Source: God: The Failed Hypothesis (2007), Chapter 4: 'Cosmic Evidence', p.129
Charles Rollin (1661–1741) French historian
The Method of Teaching and Studying the Belles Lettres, Vol. I, The Third Edition (1742), Part II, Ch. 2: 'General Reflections upon what is called good Taste', pp. 45–46
Paul Dirac (1902–1984) theoretical physicist
The Evolution of the Physicist's Picture of Nature (1963)
Context: It seems to be one of the fundamental features of nature that fundamental physical laws are described in terms of a mathematical theory of great beauty and power, needing quite a high standard of mathematics for one to understand it. You may wonder: Why is nature constructed along these lines? One can only answer that our present knowledge seems to show that nature is so constructed. We simply have to accept it. One could perhaps describe the situation by saying that God is a mathematician of a very high order, and He used very advanced mathematics in constructing the universe. Our feeble attempts at mathematics enable us to understand a bit of the universe, and as we proceed to develop higher and higher mathematics we can hope to understand the universe better.
William Stanley Jevons (1835–1882) English economist and logician
Introduction, Lesson I: Definition and Sphere of the Science.
Elementary Lessons on Logic (1870)
Robert Chambers (publisher, born 1802) book Vestiges of the Natural History of Creation
Source: Vestiges of the Natural History of Creation (1844), p. 24
Context: All, we see, is done by certain laws of matter, so that it becomes a question of extreme interest, what are such laws? All that can yet be said, in answer, is, that we see certain natural events proceeding in an invariable order under certain conditions, and thence infer the existence of some fundamental arrangement which, for the bringing about of these events, has a force and certainty of action similar to, but more precise and unerring than those arrangements which human society makes for its own benefit, and calls laws. It is remarkable of physical laws, that we see them operating on every kind of scale as to magnitude, with the same regularity and perseverance.
Vitaly Ginzburg (1916–2009) Russian Physicist
in his Nobel lecture http://nobelprize.org/nobel_prizes/physics/laureates/2003/ginzburg-lecture.html, December 8, 2003, at Aula Magna, Stockholm University.
W. Ross Ashby (1903–1972) British psychiatrist
Source: An Introduction to Cybernetics (1956), Part 2: Variety, p. 130