Characterizes qubit magic states via relative entropy of entanglement results and proves nonadditivity of relative entropy of magic for multi-qubit tensor products.
Any point in this triangle can be expressed as xσ′ = 3X i=1 αisi = (α1, α2, α3) with 3X i=1 αi = 1, α i ≥0
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The relative entropy of magic and its nonadditivity
Characterizes qubit magic states via relative entropy of entanglement results and proves nonadditivity of relative entropy of magic for multi-qubit tensor products.