Stephen Wolfram: Fundamental Theory of Physics, Life, and the Universe (Sep 15, 2020)
“[W]e live... in the pockets of reducibility. ...I should have realized [that] very many years ago, but didn't... [I]t could very well be that everything about the world is computationally irreducible and completely unpredictable, but... in our experience of the world there is at least some amount of prediction we can make. ...[T]hat's because we have ...chosen a slice of ...how to think about the universe, in which we can... sample a certain amount of computational reducibility, and that's... where we exist. ...It may not be the whole story about how the universe is, but it is that part of the universe that we care about and ...operate in. ...In science, that's been ...a very special case ...science has chosen to talk a lot about places where there is this computational reducibility... The motion of the planets can be ...predicted. The... weather is much harder to predict. ...[S]cience has tended to concentrate itself on places where its methods have allowed successful prediction.”
Stephen Wolfram: Fundamental Theory of Physics, Life, and the Universe (Sep 15, 2020)
Help us to complete the source, original and additional information
Stephen Wolfram 16
British-American computer scientist, mathematician, physici… 1959Related quotes
Stephen Wolfram: Fundamental Theory of Physics, Life, and the Universe (Sep 15, 2020)
Stephen Wolfram: Fundamental Theory of Physics, Life, and the Universe (Sep 15, 2020)
[Undecidability and intractability in theoretical physics, Physical Review Letters, 54, 8, 1985, 735–738, 10.1103/PhysRevLett.54.735, https://www.stephenwolfram.com/publications/academic/undecidability-intractability-theoretical-physics.pdf]
http://kremlin.ru/eng/speeches/2007/02/01/1309_type82915_117609.shtml
2006- 2010
Source: 2010s, Waking Up (2014), p. 8
Speech https://api.parliament.uk/historic-hansard/commons/1952/jul/09/civil-list#column_1328 in the House of Commons (9 July 1952) on the civil list
1950s
"Epistemology as information theory: From Leibniz to Omega." https://arxiv.org/abs/math/0506552 arXiv preprint math/0506552 (2005). p. 3