Dimension conjecture for independent prime divisors

Let $C(b,D)$ be a generalized Cantor set with Hausdorff dimension $cgamma$, with $D$ containing at least one of $0$ and $b-1$. Let $t\geq 2$ be an integer such that the sets of prime divisors of $b$ and $t$ are different. Let $clambda_{\psi}$ denote the approximation exponent used in the source, with $clambda_{\psi}\geq 1$. Independent-prime-divisor dimension conjecture.

$$\dim_{\rm H}\bigl(W_t(\psi)\cap C(b,D)\bigr)=\max\left\{\frac{1}{\lambda_{\psi}}+\gamma-1,0\right\}.$$

This dimension formula is presented as a consequence of the preceding zero-full Hausdorff-measure conjecture. Thus it is conditional on that conjecture in the source and remains conjectural itself.