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292 pages, Hardcover
First published August 25, 2008
Short-term unpredictability is, in the end, perfectly compatible with long-term precision.
On the one hand, the interior of a proton is a dynamic place, with things changing and moving around. On the other hand, all protons everywhere and everywhen behave in exactly the same way... each proton gives the same probabilities!
Reppopism—the opposite of Popperism—says that the mark of a good scientific theory is that you can truthify it. A truthifiable theory might make mistakes, but if it's a good theory they're mistakes you can build on.
In a crucial way, falsifiability and truthifiability are two sides of the same coin. Both value definiteness. The worst kind of theory, on both accounts, is not a theory that makes mistakes. Mistakes, you can learn from. The worst kind of theory is a theory that doesn't even try to make mistakes—a theory that's equally ready for anything. If everything is equally possible, then nothing is especially interesting.
Similarly, at first encounter people are sometimes put off by the superficial complexity of fundamental physics. Too many gluons!
But each of the eight colour gluons is there for a purpose. Together, they fulfil complete symmetry among the colour charges. Take one gluon away, or change its properties, and the structure would fall. Specifically, if you make such a change, then the theory formerly known as QCD begins to predict gibberish; some particles are produced with negative probabilities, and others with probability greater than 1. Such a perfectly rigid theory, one that doesn't allow consistent modification, is extremely vulnerable. If any of its predictions are wrong, there's nowhere to hide. No fudge factors or tweaks are available.
Stubbornness kept him from participating in the tremendous successes of modern quantum theory after 1924, when uncertainty and indeterminism took root, and it kept him from accepting one of the most dramatic consequences of his own theory of general relativity, the existence of black holes.
One cannot escape the feeling that these mathematical formulae have an independent existence and an intelligence of their own, that they are wiser than we are, wiser even than their discoverers, that we get more out of them than was originally put into them.
