Data:8 5/Kauffman Polynomial

[math]\displaystyle{ \frac{z^7}{a^3}+\frac{z^7}{a^5}+\frac{z^6}{a^2}+\frac{4 z^6}{a^4}+\frac{3 z^6}{a^6}-\frac{3 z^5}{a^3}+\frac{z^5}{a^5}+\frac{4 z^5}{a^7}-\frac{5 z^4}{a^2}-\frac{15 z^4}{a^4}-\frac{7 z^4}{a^6}+\frac{3 z^4}{a^8}-\frac{10 z^3}{a^5}-\frac{8 z^3}{a^7}+\frac{2 z^3}{a^9}+\frac{8 z^2}{a^2}+\frac{15 z^2}{a^4}+\frac{4 z^2}{a^6}-\frac{2 z^2}{a^8}+\frac{z^2}{a^{10}}+\frac{3 z}{a^3}+\frac{7 z}{a^5}+\frac{4 z}{a^7}-\frac{4}{a^2}-\frac{5}{a^4}-\frac{2}{a^6} }[/math]