Comparison of algebraic and semi-topological K-theory with finite coefficients

Let $T$ be a dg-category over $\mathbb{C}$ and let $n>0$ be an integer. Write $\mathbf{K}(T)/n$ and $\mathbf{K}^{\mathrm{st}}(T)/n$ for the reductions modulo $n$ of the algebraic and semi-topological K-theory spectra. Finite-coefficient comparison conjecture. The map

$$\mathbf{K}(T)/n\longrightarrow \mathbf{K}^{\mathrm{st}}(T)/n$$

is an equivalence. The conjecture is motivated by Thomason's comparison theorem and Friedlander–Walker's analogous result, but the source explicitly allows arbitrary dg-categories and gives no resolution status.