267 reputation
17
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location Mumbai, India
age
visits member for 2 years, 8 months
seen 35 mins ago

1st year grad student at TIFR Mumbai.

Areas of interest: Number Theory, Discrete Mathematics.


57m
comment Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
@user74230: Yes, you are right, thanks. I have edited the question.
1h
revised Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
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7h
comment Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
I have edited my question to explain the connection of the mentioned 'duality pairing'.
7h
revised Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
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11h
comment Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
@abx: I did ask this question in MSE but unfortunately did not get any answer. Could you please elaborate your answer?
11h
revised Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
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11h
comment Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
Yes, finite and commutative. Edited, sorry for the confusion.
12h
asked Can every finite abelian $p$-group with duality pairing be written as cokernel of a symmetric matrix over the $p$-adic integers?
Sep
24
awarded  Autobiographer
May
17
awarded  Popular Question
Feb
7
revised A lower bound on the number of matrices whose image contains all multiples of $p^e$
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Feb
7
asked A lower bound on the number of matrices whose image contains all multiples of $p^e$
Nov
4
comment Cohen-Lenstra Heuristics reference
Yes, but it is too technical for me, I am looking for some reference which explains it in a relatively simple manner.
Nov
1
asked Cohen-Lenstra Heuristics reference
Oct
22
comment Euclidean real quadratic fields
@Gene S.Kopp: Thanks for the reference. By "single" I meant if the function has some general definition for all quadratic fields (eg. norm function), probably I should have used the word "similar". And I would be glad to know if there are some other work in this direction.
Oct
18
comment Euclidean real quadratic fields
@Franz Lemmermeyer:So showing eulideanity would be harder than showing uiqueness of factorization? I also thought that but wasn't so sure. So is this approach (showing euclideanity) of finding a large number of UFD's completely hopeless?
Oct
17
awarded  Yearling
Oct
17
asked Euclidean real quadratic fields
May
18
comment Questions about the proof of Stickelberger's theorem on discriminants
Can you please tell how do you prove your first and second claim ?
May
18
revised Questions about the proof of Stickelberger's theorem on discriminants
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