Chbili–Qazaqzeh Jones-coefficient conjecture for quasi-alternating links

Let $L$ be a link whose Jones polynomial is written as

$$V_L(t)=\displaystyle\sum_{i=0}^{m}a_i t^i,$$

where $m\geq 0$, $a_0\neq 0$, and $a_m\neq 0$. Chbili–Qazaqzeh conjecture. If $L$ is a prime quasi-alternating link, other than a $(2,n)$-torus link, then

$$a_i a_{i+1}<0\qquad\text{for all }0\leq i\leq m-1.$$

The conjecture concerns strict sign alternation of consecutive Jones-polynomial coefficients for prime quasi-alternating links, excluding $(2,n)$-torus links. No resolution is given in the supplied context.