KingOliver
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 May 23 comment How to find instances when $d(a,b) = p^2$ for $p$ a prime. @AmireBendjeddou $a, b \in \Bbb N$, sorry I should have mentioned these constraints. @ Mark Bennet: I'm sorry I think I may have misunderstood you. So your comment is that there are no pairs of the form $(1, b)$ satisfying the above equality? May 23 asked How to find instances when $d(a,b) = p^2$ for $p$ a prime. May 14 awarded Caucus May 14 asked How to write down the maximal subgroups of $GL(9, \mathbb{C})$ May 6 awarded Tumbleweed May 3 accepted Galois relations between subfields May 3 accepted Standard representation of $\frak S_4$ May 3 accepted Weights versus roots Apr 28 accepted How to compute the weights of $\Gamma_{3,1}$ the irrep of $\mathfrak{sl}_3\Bbb C$ Apr 28 awarded Citizen Patrol Apr 27 asked How to compute the weights of $\Gamma_{3,1}$ the irrep of $\mathfrak{sl}_3\Bbb C$ Apr 27 comment Computing eigenvalues for $\mathrm{Sym}^2(\mathrm{Sym}^3 V))$ for $V = \Bbb C^2$ Thanks Jack, this works perfectly. I too noticed that the elements of $\mathfrak{sl}_2$ were acting like derivatives in terms of reduction of powers (it was clear that they would act via the typical derivation action on tensor products). I appreciate you taking the time to work this out for me in a very motivated manner. Apr 27 accepted Computing eigenvalues for $\mathrm{Sym}^2(\mathrm{Sym}^3 V))$ for $V = \Bbb C^2$ Apr 27 asked Weights versus roots Apr 27 revised Computing eigenvalues for $\mathrm{Sym}^2(\mathrm{Sym}^3 V))$ for $V = \Bbb C^2$ edited tags Apr 27 asked Computing eigenvalues for $\mathrm{Sym}^2(\mathrm{Sym}^3 V))$ for $V = \Bbb C^2$ Apr 27 asked Branching rule restriction to $\mathrm{O}_9 \Bbb C$ from $\mathrm{GL}_9 \Bbb C$ Apr 21 awarded Promoter Apr 19 revised Subspaces stabilized by representations of $\mathrm O(9)$ added 94 characters in body Apr 19 revised Subspaces stabilized by representations of $\mathrm O(9)$ added 19 characters in body; edited title