You can edit almost every page by Creating an account and confirming your email.

Edithistory:Riemann existence theorem

From EverybodyWiki Bios & Wiki
oldid date/time username edit summary
1236466672 2024-07-24T21:28:00Z Nthep Copyvio revdel completed ([[User:The Earwig/revdel-responder|RR]])
1236420842 2024-07-24T16:13:05Z CFA [[WP:AFC|AFC]] draft
1236420831 2024-07-24T16:13:04Z CFA CFA moved page [[Riemann existence theorem]] to [[Draft:Riemann existence theorem]] without leaving a redirect: [[WP:DRAFTIFY|Not ready]] for mainspace, incubate in draftspace. Reason/s: custom reason
1236420377 2024-07-24T16:10:03Z CFA tag
1236420281 2024-07-24T16:09:17Z CFA rm copyvio - https://www2.math.upenn.edu/~harbater/RETppr.pdf
1236420075 2024-07-24T16:07:41Z CFA +{{Math-stub}} using [[User:SD0001/StubSorter|StubSorter]]
1236419944 2024-07-24T16:06:51Z CFA Adding [[Wikipedia:Short description|short description]]: "Theorem"
1236419845 2024-07-24T16:06:08Z CFA CFA moved page [[The Riemann existence theorem]] to [[Riemann existence theorem]] without leaving a redirect: [[WP:THE]]
1236407484 2024-07-24T14:40:54Z Iwaqarhashmi Added {{[[Template:Uncategorized|Uncategorized]]}} tag
1236406062 2024-07-24T14:31:43Z Ys1123 [[WP:AES|←]]Created page with 'The Riemann existence theorem is a fundamental result of the theory of [[Riemann surface]]. ==Statement== Let X be a compact Riemann surface, p1, ..., ps distinct points in X , and c1, ..., cs ∈ C, there is a meromorphic function f∈ M(X) with f(pi) = ci for each i. In particular, X has non constant meromorphic function. Such a function represents X as a branched cover of the en:Riemann sphere P^1(C), whose branch locus is a finite subset S of P^1(C)....'