linalg#
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Computes a solution to the least squares problem of a system of linear equations with equivariance constraints. |
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Computes the orthogonal projection to the invariant subspace. |
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Orthogonally project a linear map onto \(\mathrm{Hom}_{\mathbb{G}}(\rho_{\mathcal{X}},\rho_{\mathcal{Y}})\). |
Return the flattened homomorphism-basis coefficients of \(\Pi_{\mathrm{Hom}_{\mathbb{G}}}(\mathbf{W})\). |
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Project W onto \(\mathrm{Hom}_{\mathbb{G}}(\rho_{\mathcal{X}}, \rho_{\mathcal{Y}})\) in isotypic coordinates |
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Compute Euclidean radii for all irreducible-subspace features. |
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Flatten an isotypic signal into its irreducible-subspace coordinates. |