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X-WR-CALNAME:Ashoka University
X-ORIGINAL-URL:https://www.ashoka.edu.in
X-WR-CALDESC:Events for Ashoka University
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TZID:Asia/Kolkata
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DTSTART:20230101T000000
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BEGIN:VEVENT
DTSTART;TZID=Asia/Kolkata:20240129T170000
DTEND;TZID=Asia/Kolkata:20240203T170000
DTSTAMP:20231205T042916Z
CREATED:20231205T042916Z
LAST-MODIFIED:20231205T042916Z
UID:52949-1706547600-1706979600@www.ashoka.edu.in
SUMMARY:Winter School on Research Writing
DESCRIPTION:The Centre for Writing and Communication will hold its annual Winter School in Research Writing for the Postgraduate student community at Ashoka University from 29th January to 3rd February. The School is designed to equip students with the mechanics of good research writing skills to draw on as they work on their dissertations or theses. The Winter School will have three cohorts – PhD in the Humanities & Social Sciences\, Masters\, MLS and ASP students in the Humanities & Social Sciences\, and Postgraduate students in the Sciences.  \n 
URL:https://www.ashoka.edu.in/event/winter-school-on-research-writing/
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BEGIN:VEVENT
DTSTART;TZID=Asia/Kolkata:20240130T151500
DTEND;TZID=Asia/Kolkata:20240130T161500
DTSTAMP:20240124T193605Z
CREATED:20240124T193605Z
LAST-MODIFIED:20240124T193605Z
UID:54487-1706627700-1706631300@www.ashoka.edu.in
SUMMARY:A proof of two of Ramanujan\'s congruences.
DESCRIPTION:Abstract:  \nA partition is a way of writing a number as an unordered sum of numbers. For example\, three of the five partitions of 4 are: 4\, 3+1\, 2+2. Can you find the remaining two? The partition function p(n) counts the number of partitions of n. \nWe give a proof of the simplest of Ramanujan's congruences for the partition function\, and a related result for the tau function. The proof rests on results of Euler\, Gauss and Jacobi. The talk will be accessible to undergraduates as long as they are willing to believe a few things about infinite products. We prove an infinite family of congruences for powers of the eta function\, which contain the two congruences in question. This is joint work with Hartosh Singh Bal. 
URL:https://www.ashoka.edu.in/event/a-proof-of-two-of-ramanujans-congruences/
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