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Community Bot
Community Bot
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How about this: Inaccessible cardinals and Andrew Wiles's proofInaccessible cardinals and Andrew Wiles's proof
I guess turns out to be false that the Wiles proof requires inaccessible cardinals.
But Grothendieck cohomology theories do, so could you perhaps consider them to be "number theory"?

How about this: Inaccessible cardinals and Andrew Wiles's proof
I guess turns out to be false that the Wiles proof requires inaccessible cardinals.
But Grothendieck cohomology theories do, so could you perhaps consider them to be "number theory"?

How about this: Inaccessible cardinals and Andrew Wiles's proof
I guess turns out to be false that the Wiles proof requires inaccessible cardinals.
But Grothendieck cohomology theories do, so could you perhaps consider them to be "number theory"?

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Gerald Edgar
Gerald Edgar
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How about this: Inaccessible cardinals and Andrew Wiles's proof
I guess turns out to be false that the Wiles proof requires inaccessible cardinals.
But Grothendieck cohomology theories do, so could you perhaps consider them to be "number theory"?