Data:8 9/Khovanov Rozansky Polynomial
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[math]\displaystyle{ \left(\frac{{q} {t}+1}{1-t}\right) ({q} s^{2} t^{3}+q^{2} t^{3}+{q} {s} t^{2}+s^{2} {t}+q^{2} s^{{-1}} t^{2}+3 {q} {t}+{s}+2 q^{2} s^{{-{2}}} {t}+3 {q} s^{{-1}}+2 t^{{-1}}+q^{2} s^{{-{3}}}+3 {q} s^{{-{2}}} t^{{-1}}+s^{{-1}} t^{{-{2}}}+q^{2} s^{{-{4}}} t^{{-1}}+{q} s^{{-{3}}} t^{{-{2}}}+s^{{-{2}}} t^{{-{3}}}+{q} s^{{-{4}}} t^{{-{3}}}) }[/math]
