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dankos papers

Sunday, July 09, 2006. Zermelos well-ordering theorem in type theory. Taking a set to be a type together with an equivalence relation and adding an extensional choice axiom to the logical framework constructive type theory restricted to P,S,N0,N1 and N2 it is shown that any set can be well-ordered. Zermelos first proof from 1904 is followed, with a simplification to avoid using comparability of well-orderings. A formal proof is conducted in the system agdaLight. Posted by Данко Илиќ 1056 AM.

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dankos papers

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Sunday, July 09, 2006. Zermelos well-ordering theorem in type theory. Taking a set to be a type together with an equivalence relation and adding an extensional choice axiom to the logical framework constructive type theory restricted to P,S,N0,N1 and N2 it is shown that any set can be well-ordered. Zermelos first proof from 1904 is followed, with a simplification to avoid using comparability of well-orderings. A formal proof is conducted in the system agdaLight. Posted by Данко Илиќ 1056 AM.

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This web page spelogik.blogspot.com states the following, "Sunday, July 09, 2006." We saw that the webpage said " Zermelos well-ordering theorem in type theory." It also said " Taking a set to be a type together with an equivalence relation and adding an extensional choice axiom to the logical framework constructive type theory restricted to P,S,N0,N1 and N2 it is shown that any set can be well-ordered. Zermelos first proof from 1904 is followed, with a simplification to avoid using comparability of well-orderings. A formal proof is conducted in the system agdaLight. Posted by Данко Илиќ 1056 AM."

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