Revision as of 03:19, 21 January 2022 edit Silvermatsu (talk \| contribs) Extended confirmed users 13,119 edits →A memo about the structure of the section: new section ← Previous edit		Revision as of 17:46, 28 December 2022 edit undo 2601:200:c000:1a0:9ae:98db:c7e0:3910 (talk) →Is this right?: new section Tag: New topic Next edit →
Line 19: The [https://math.berkeley.edu/courses/choosing/course-descriptions#math212 course catalog]. --[[User:SilverMatsu\|SilverMatsu]] ([[User talk:SilverMatsu\|talk]]) 03:19, 21 January 2022 (UTC) == Is this right? == The section '''Stein manifold''' begins as follows: "''Since a non-compact (open) Riemann surface<ref name =Weyl1913>{{Citation \| last1=Weyl \| first1=Hermann \| author1-link=Hermann Weyl \| title=The concept of a Riemann surface \| orig-year=1913 \| url=https://archive.org/details/dieideederrieman00weyluoft \| publisher=[[Dover Publications]] \| ___location=New York \| edition=3rd \| isbn=978-0-486-47004-7 \| year=2009 \| mr=0069903}}</ref> always has a non-constant single-valued holomorphic function,<ref name =Behnke–Stein1948>{{Citation \| author = Heinrich Behnke & Karl Stein \| title=Entwicklung analytischer Funktionen auf Riemannschen Flächen \| year=1948 \| journal=Mathematische Annalen\| volume=120 \| pages=430–461\|doi=10.1007/BF01447838\|zbl =0038.23502 \| s2cid=122535410 }}</ref> and satisfies the [[second axiom of countability]], the open Riemann surface can be thought of ''1''-dimensional complex manifold to have a holomorphic embedding into a complex plane <math>\Complex</math>.''" [[Special:Contributions/2601:200:C000:1A0:9AE:98DB:C7E0:3910\|2601:200:C000:1A0:9AE:98DB:C7E0:3910]] ([[User talk:2601:200:C000:1A0:9AE:98DB:C7E0:3910\|talk]]) 17:46, 28 December 2022 (UTC)

Talk:Function of several complex variables: Difference between revisions