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sdcvvc
  • Member for 15 years, 2 months
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Higher-rank Borel sets
I'd say $\mathbb{Q}$ is level 2, as a $\Sigma^{0}_{2}$ set.
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Clifford algebra as an adjunction?
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increasing bijection
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increasing bijection
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increasing bijection
Any irrational number will do, some can be "computed" very fast, like 0.01001000100001...
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Is there a non self-referencing non-computable function?
Most probably you are right. No points for me. (but, to nitpick, the reduction is from the halting problem, not to it) It's obvious that in any possible proof one has to use computability theory and show that the function is not equal to any of the computable ones. Diagonalization is the most natural way to do it. When this constitutes a "self-reference", it's hard to specify.
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Resources for learning practical category theory
Very good references. I think you can post using hyperlinks now.
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