4 problems

Qazaqzeh–Chbili–Qublan's conjecture. Every QA Montesinos link satisfies at least one of the following conditions, with strict inequality in the latter two:

Let $p_1,\ldots,p_n$ be the parameters of a Montesinos link of the form $M(\frac{1}{p_1}+1,\frac{1}{p_2}-1,\ldots,\frac{1}{p_n}-1)$. The minimal crossing number of such a link is a…

Qazaqzeh–Chbili–Qublan's conjecture. This family is the complete set of quasi-alternating Montesinos links.

Montesinos thickness conjecture. A Montesinos link of the form $p_1,\ldots,p_m,-q$ is $\overline{Kh}'$-thick if it has a minimal-crossing Conway symbol satisfying