Thread: skolem paradox
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MathematicalPhysicist
MathematicalPhysicist is offline
#1
Oct17-03, 08:46 AM
P: 3,173
mathworld defines the paradox like this:"Even though real arithmetic is uncountable, it possesses a countable "model.""
now here a few a questions:
1. why cant you count in real arithmetic, surely you can count numbers (-: ?
2. what is this "model"?
3. why the "model" is countable but the arithmetic isnt?
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