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could be used as an oracle, capable of answering almost any question imaginable. I could, for example, write a program that says: for every index in Fermat’s puzzle try every number and halt if you find a solution greater than 2. Now if I run my halt program on this program and it states ‘will crash; I w
ery number and halt if you find a solution greater than 2. Now if I run my halt program on this program and it states ‘will crash; I will have solved Fermat’s Last Theorem! Do you see why? If we give ‘Halt’ an input: a program we are interested in, along with some data, it will tell us if the program fin
as logical problems. Where is the logic limit for life? We have no answer for this yet, but we do know the logic limit for computing; it is given by Rice’s Theorem. Named after Henry Rice, and proven in 1951 as part of his doctoral thesis at Syracuse University, Rice’s Theorem states: “No nontrivial f
ms of Logic Based on Ordinals.” Proceedings of the London Mathematical Society 2, no. 1 (1939): 161-228. Wiles, Andrew. “Modular Elliptic Curves and Fermat’s Last Theorem.” Annals of Mathematics-Second Series 141, no. 3 (1995): 443-552. Chapter 12 Burgin, Mark. Super-Recursive Algorithms. Springer, 200
analysis 84 eyes 108 color perception 110 fovea centralis 112 resolution of 112 F Facebook 71, 271 face-to-face interaction 83 false paradox 155 Fermat’s Last Theorem xi, 225, 241, 242, 251, 253, 254, 259, 261, 275, 278, 351, 368 Fermat's puzzle 225 Fermilab 293 Feynman, Richard 58, 70, 157, 239,
SE_OVERSIGHT_016080 Bibliography 391 Reid, Constance. Julia: A Life in Mathematics. Washington, DC: The Mathematical Association of America, 1997. Rice, Henry Gordon. “Classes of Recursively Enumerable Sets and Their Decision Problems.” Transactions of the American Mathematical Society 74, no. 2 (195
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