The quantum Hamming metric is derived from the classical Hamming metric by expressing the Lipschitz constant as a maximum of quotient-norm seminorms and then dropping commutativity.
Leibniz Seminorms and Best Approximation from C*-subalgebras
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We show that if B is a C*-subalgebra of a C*-algebra A such that B contains a bounded approximate identity for A, and if L is the pull-back to A of the quotient norm on A/B, then L is strongly Leibniz. In connection with this situation we study certain aspects of best approximation of elements of a unital C*-algebra by elements of a unital C*-subalgebra.
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Quantum Hamming Metrics
The quantum Hamming metric is derived from the classical Hamming metric by expressing the Lipschitz constant as a maximum of quotient-norm seminorms and then dropping commutativity.