The algebraic-to-topological hermitian K-theory conjecture for Banach algebras

Let $A$ be a real or complex commutative Banach algebra with involution, let $\varepsilon$ denote the hermitian sign, and let $m$ be the coefficient modulus. The algebraic-to-topological hermitian K-theory conjecture. The natural map

$${}_{\varepsilon}KQ_{i}^{\mathrm{alg}}(A;\mathbb{Z}/m)\longrightarrow{}_{\varepsilon}KQ_{i}^{\mathrm{top}}(A;\mathbb{Z}/m)$$

is an isomorphism for $i\geq1$. This is the hermitian analogue of the stated algebraic-to-topological comparison theorem for ordinary $K$-theory; the supplied text does not report a resolution.