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A human can't simultaneously beat all machines
OpposingArgument
1
#1186
Theorems like Church's, Gödel's, and Turing's, show only that a human can beat one machine on a given occasion. But there's no reason to believe that a human can out-think all machines.
Just because we can think of questions that one machine can't answer, it doesn't mean that there might not be other machines that will perform better.
Alan Turing (1950).
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Artificial Intelligence »
Artificial Intelligence
Artificial Intelligence☜A collaboratively editable version of Robert Horns brilliant and pioneering debate map Can Computers Think?—exploring 50 years of philosophical argument about the possibility of computer thought.☜F1CEB7
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Are thinking computers mathematically possible? [7] »
Are thinking computers mathematically possible? [7]
Are thinking computers mathematically possible? [7]☜Is it mathematically possible for a computer to think as well as a human can? Does the mathematics of computation contain anything to prohibit machines from thinking?☜FFB597
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No: computers are limited by Gödel's theorems »
No: computers are limited by Gödel's theorems
No: computers are limited by Gödel's theorems☜Gödels theorem proves that a computer cant in principle operate with human understanding (see detailed text). Gödels incompleteness theorems are the Achilles heel of mechanism. John Lucas (1961).☜59C6EF
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Theorems show limitations of machine thought »
Theorems show limitations of machine thought
Theorems show limitations of machine thought☜Gödel’s theorem, and other mathematical theorems like it, reveal essential limitations on the project of making machines that think.☜98CE71
■
A human can't simultaneously beat all machines
A human can't simultaneously beat all machines☜Theorems like Churchs, Gödels, and Turings, show only that a human can beat one machine on a given occasion. But theres no reason to believe that a human can out-think all machines. ☜EF597B
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Alan Turing »
Alan Turing
Alan Turing☜Arguments advanced by Alan Turing.☜FFFACD
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Entered by:-
David Price
NodeID:
#1186
Node type:
OpposingArgument
Entry date (GMT):
9/5/2006 10:54:00 AM
Last edit date (GMT):
12/8/2007 6:45:00 PM
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