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Kiran Kedlaya
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#	Item
11	Solutions to the 64th William Lowell Putnam Mathematical Competition Saturday, December 6, 2003 Manjul Bhargava, Kiran Kedlaya, and Lenny Ng A–1 There are n such sums. More precisely, there is exactly one such sum with Add to Reading List Source URL: kskedlaya.org Language: English - Date: 2014-01-16 17:23:05
12	Solutions to the 63rd William Lowell Putnam Mathematical Competition Saturday, December 7, 2002 Kiran Kedlaya and Lenny Ng A–1 By differentiating Pn (x)/(xk − 1)n+1 , we find that Pn+1 (x) = (xk − 1)Pn0 (x) − (n Add to Reading List Source URL: kskedlaya.org Language: English - Date: 2014-01-16 17:23:03
13	Solutions to the 74th William Lowell Putnam Mathematical Competition Saturday, December 7, 2013 Kiran Kedlaya and Lenny Ng A1 Suppose otherwise. Then each vertex v is a vertex for five faces, all of which have different Add to Reading List Source URL: kskedlaya.org Language: English - Date: 2014-03-11 20:45:36
14	Stanford “Putnam Post Mortem” Polya Seminar The 68th William Lowell Putnam Mathematical Competition Saturday, December 1, 2007 This file is based on the transcribed problems prepared by Kiran Kedlaya, and available a Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2008-01-21 15:58:30
15	PDF Document Add to Reading List Source URL: math.mit.edu Language: English - Date: 2008-11-18 09:08:21 Knowledge Hartley Rogers Jr. Logicians Katrin Wehrheim Parry Moon Massachusetts Institute of Technology Courant Institute of Mathematical Sciences Kiran Kedlaya Michael Sipser Academia Science Year of birth missing
16	PDF Document Add to Reading List Source URL: www.ams.org Language: English - Date: 1999-03-08 15:14:40 Kannan Soundararajan Kiran Kedlaya Riemann zeta function Reid W. Barton Melanie Wood Mathematics Number theorists Morgan Prize

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