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  • 0 posts edited
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  • 14 votes cast
Feb
7
revised A generalization of Rogers-Ramanujan identity
added 3 characters in body
Feb
7
revised A generalization of Rogers-Ramanujan identity
added 11 characters in body
Feb
6
asked A generalization of Rogers-Ramanujan identity
Jan
16
asked Rank-unimodality and Sperner property of higher dimensional partitions
Jan
11
awarded  Teacher
Jan
2
awarded  Enthusiast
Dec
20
answered Is there a short proof that the Kostka number $K_{\lambda \mu}$ is non-zero whenever $\lambda$ dominates $\mu$?
Dec
16
awarded  Popular Question
Dec
14
awarded  Nice Question
Dec
11
awarded  Citizen Patrol
Dec
11
asked Applications of Representation Theory in Combinatorics
Oct
10
comment Homogeneous polynomials on $\mathbb{P}^5$ which vanish on $\mathbb{P}^2$
In MSE the answer provides a code (which I am not aware) that computes the dimension, the answer does not satisfy me because it does not explain the algorithm that has been used in the code (as I commented there).
Oct
10
asked Homogeneous polynomials on $\mathbb{P}^5$ which vanish on $\mathbb{P}^2$
Oct
9
comment Plethysm of $S^3(S^2V)$ as $\mathfrak{sl}_3(\mathbb{C})$-module
Thanks. I was wondering, is it possible to prove the last line without using highest weight calculations (which I was trying to avoid)?
Oct
8
asked Plethysm of $S^3(S^2V)$ as $\mathfrak{sl}_3(\mathbb{C})$-module
Sep
8
awarded  Popular Question
Aug
9
revised Irreducible representations of $S_n$ inside the ring of symmetric polynomials
added 17 characters in body
Aug
9
revised Irreducible representations of $S_n$ inside the ring of symmetric polynomials
added 17 characters in body
Aug
9
revised Irreducible representations of $S_n$ inside the ring of symmetric polynomials
added 17 characters in body
Aug
9
comment Irreducible representations of $S_n$ inside the ring of symmetric polynomials
Yes, you are right; may be I should rephrase the first line of the question. My main queries are the last two questions. Are they not interesting, or may be does not have a nice answer?