A proof of the spectral isometry conjecture for C*-algebras
A formal proof that every unital surjective complex-linear spectral isometry between arbitrary complex unital C*-algebras is an algebraic Jordan isomorphism. The development also proves that a bounded generator whose exponentials are unital spectral isometries at every complex parameter is an associative derivation, and that every surjective spectral isometry is a unital Jordan isomorphism multiplied by its prescribed central unitary value at the identity.
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