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Product Weyl--Heisenberg covariant mutually unbiased bases and extremal non-stabilizerness
Discrete structures in product Hilbert spaces are investigated. For monopartite systems of size $d$ one relies on the Weyl--Heisenberg group $WH(d)$, while in the case of composite Hilbert spaces with the local dimensions $d_i$ we identify designs covariant with respect to the product group, $\bigot
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