The super-Kauffman conjecture for Turk’s head knots

Let $Th(p,q)$ denote a Turk’s head knot, with $p\geq 5$ and $q\geq 4$. A knot is super-Kauffman if it admits a minimal alternating diagram whose every crossing has the Kauffman property. Super-Kauffman conjecture. All Turk’s head knots $Th(p,q)$ with $p\geq 5$ and $q\geq 4$ are super-Kauffman knots. The paper presents this as an open problem, and no resolution is supplied here.