Odd-homology thickness conjecture for mixed rational-tangle algebraic links

Let $p_i$ and $q_j$ be positive rational tangles not starting with $1$, and consider $(p_1,\ldots,p_m)(q_1,\ldots,q_n-)$. Assume the tangles are not all integer. Let $\overline p_i$ and $\overline q_j$ be their reductions, and put $q=\min(\overline q_1,\ldots,\overline q_n)$.

Mixed-tangle thickness conjecture. The link is $\overline{Kh}'$-thick if $m\ge3$, $q>1$, each $p_i$ of length at least $2$ satisfies $\overline p_i=1$, and

$$\max(\overline p_1,\overline p_2,\ldots,\overline p_m)\le q.$$

This extends the preceding integer-tangle criterion to mixed rational tangles. The supplied text gives no resolution status.