Voiculescu's question: is free entropy dimension an invariant of the generated von Neumann algebra?

Claims a negative answer for $\delta$, $\delta_0$, $\delta^*$ and $\delta^\star$: each takes every integer value $n\ge2$ on finite self-adjoint generating tuples of the single factor $L(\mathbb F_2)$, obtained by transporting semicircular and group-algebra tuples through the new isomorphisms. It does not compute free entropy dimension for other algebras or address the microstates-free equality questions.

Claims a negative answer for $\delta$, $\delta_0$, $\delta^*$ and $\delta^\star$: each takes every integer value $n\ge2$ on finite self-adjoint generating tuples of the single factor $L(\mathbb F_2)$, obtained by transporting semicircular and group-algebra tuples through the new isomorphisms. It does not compute free entropy dimension for other algebras or address the microstates-free equality questions.