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location  USA  
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visits  member for  3 years 
seen  9 hours ago  
stats  profile views  1,561 
interests: complex analysis and geometry, potential theory, dynamical systems, logic, math education, philosophy
1d

awarded  Yearling 
1d

revised 
What was the Question that led Euler to his Investigations on Polyhedra?
corrected punctuation 
1d

suggested  suggested edit on What was the Question that led Euler to his Investigations on Polyhedra? 
Apr 9 
answered  $\aleph$ looks like $\mathbb N$? 
Apr 2 
comment 
Downtoearth expositions of Hodge theory
All this is nicely written up in Chapter VI.5 of MR1893803 (2003g:32001) Fritzsche, Klaus; Grauert, Hans From holomorphic functions to complex manifolds. (English summary) Graduate Texts in Mathematics, 213. SpringerVerlag, New York, 2002. xvi+392 pp. ISBN: 0387953957 I do not really know who came up with this approach, but the name of Kunihiko Kodaira appears quite often (HodgeKodaira decomposition, SerreKodaira duality). 
Mar 27 
answered  Furstenberg $\times 2 \times 3$ conjecture, bibliography 
Mar 26 
awarded  Necromancer 
Mar 26 
answered  Structures that turn out to exhibit a symmetry even though their definition doesn't 
Mar 17 
answered  Localtoglobal inequalities for measures: BrunnMinkowski, AhlswedeDaykin, what else? 
Mar 4 
awarded  Sportsmanship 
Mar 4 
awarded  Necromancer 
Mar 3 
awarded  Necromancer 
Mar 3 
revised 
Why does so much recent work involve K3 surfaces?
removed a repeated word 
Mar 2 
answered  Why does so much recent work involve K3 surfaces? 
Feb 26 
comment 
Reverse mathematics of meromorphic functions on Riemann surfaces
Regarding uniformization theorem from the viewpoint of computability theory, see MR2983724 Rettinger, Robert(DHGNMC) Compactness and the effectivity of uniformization. (English summary) How the world computes, 626–625, Lecture Notes in Comput. Sci., 7318, Springer, Heidelberg, 2012. 
Feb 26 
answered  Methods of probability theory in differential geometry fruitful? 
Jan 27 
answered  Looking for methods/results for explicitly bounding iterations of rational functions 
Jan 13 
revised 
Julia sets without Montel's theorem
added information 
Jan 12 
comment 
Julia sets without Montel's theorem
Not I, but I. N. Baker :) If anyone provides an elementary proof of this (quite standard) statement without Montel's theorem and normal families (in whatever incarnation Marty's criterion, Zalcman's lemma, etc.) the way OP is asking I'd also be happy to know. 
Jan 11 
answered  Julia sets without Montel's theorem 