I'm not a logician or mathematician but a philosopher (with dyscalculia) so please forgive me for skipping the technicalities...(adsbygoogle = window.adsbygoogle || []).push({});

My question is this: Is there in the theory of non-well-founded sets (hypersets) something analogous to the set-theoretic construction of the natural numbers in ZF? How does this work? What are the axioms used? And where can I read more about this?

Thanks in advance!

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# How to construct the natural numbers with hypersets

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