Proves that L²(M, τ) for separable diffuse finite von Neumann algebra M admits an orthonormal basis of self-adjoint unitaries, affirming the separable case of Kadison's problem.
On “Problems on von Neumann Algebras by R. Kadison, 1967”
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The separable case of Kadison's problem on orthonormal bases of unitaries for type $\mathrm{II}_1$ factors
Proves that L²(M, τ) for separable diffuse finite von Neumann algebra M admits an orthonormal basis of self-adjoint unitaries, affirming the separable case of Kadison's problem.