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Showing posts from April 10, 2019

Decomposition of product of two Plucker coordinates The 2019 Stack Overflow Developer Survey Results Are InThe topology of open semi-algebraic sets (appl.: totally positive matrices)Characterizing zeros of schur functions over $mathbbR^n$ or $mathbbC^n$Extending the vertex-facet correspondence from Δ to ΘDecomposing polyhedral cones into “direct sums” and a polynomialReal plane cubic curves from points in Gr(3,6) via a certain 6x6 determinantCross-ratio and projective transformationsComparing parametrizations of unipotent radicalHow do I use Walsh-Hadamard matrices to compute Fourier coefficients of a boolean function?Plucker coordinates of flag varietiesChebyshev-like Problem for Plucker Coordinates

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Decomposition of product of two Plucker coordinates The 2019 Stack Overflow Developer Survey Results Are InThe topology of open semi-algebraic sets (appl.: totally positive matrices)Characterizing zeros of schur functions over $mathbbR^n$ or $mathbbC^n$Extending the vertex-facet correspondence from Δ to ΘDecomposing polyhedral cones into “direct sums” and a polynomialReal plane cubic curves from points in Gr(3,6) via a certain 6x6 determinantCross-ratio and projective transformationsComparing parametrizations of unipotent radicalHow do I use Walsh-Hadamard matrices to compute Fourier coefficients of a boolean function?Plucker coordinates of flag varietiesChebyshev-like Problem for Plucker Coordinates 1 $begingroup$ Let $Gr(k,n)$ be the set of all $k$ -dimensional subspaces of an $n$ -dimensional vector space. Then $Gr(k,n)$ is a projective variety and it has Plucker coordinates $P_i_1, ldots, i_k$ ( $i_1<ldots<i_k$ ) which is the determinant of the matrix $(x_

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Why does group action by conjugation on sylow subgroups define a homomorphism into the symmetric group? The 2019 Stack Overflow Developer Survey Results Are InGroup Theory, group of order 55Finding the kernel of an action on conjugate subgroupsCheck:etermine the number of Sylow $2$-subgroups and Sylow $3$-subgroups that $G$ can have.On the number of Sylow subgroups in Symmetric GroupWhy the symmetric group $S_6$ has 10 Sylow 3-subgroups?Group action on Sylow subgroupsTransitive group action on Sylow subgroupsProof verification - the only group of order 24 without normal sylow subgroup is $S_4$.Prove that there is at most one non-abelian group of order $28$ all of whose Sylow $2$-subgroups are cyclicWhy does $A_5$ have $binom54$ Sylow 2-subgroups?Sylow Subgroups and Conjugation

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