Data:K14n17520/Kauffman Polynomial

[math]\displaystyle{ z^{12} $Failed^{-1} +z^{12} $Failed^{-1} +3 z^{11} $Failed^{-1} +5 z^{11} $Failed^{-1} +2 z^{11} $Failed^{-1} +4 z^{10} $Failed^{-1} +3 z^{10} $Failed^{-1} +z^{10} $Failed^{-1} +3 z^9 $Failed^{-1} -6 z^9 $Failed^{-1} -20 z^9 $Failed^{-1} -10 z^9 $Failed^{-1} +z^9 $Failed^{-1} -13 z^8 $Failed^{-1} -22 z^8 $Failed^{-1} -18 z^8 $Failed^{-1} -8 z^8 $Failed^{-1} +2 z^8 $Failed^{-1} +z^8-13 z^7 $Failed^{-1} -10 z^7 $Failed^{-1} +23 z^7 $Failed^{-1} +9 z^7 $Failed^{-1} -10 z^7 $Failed^{-1} +z^7 $Failed^{-1} +3 z^6 $Failed^{-1} +22 z^6 $Failed^{-1} +39 z^6 $Failed^{-1} +12 z^6 $Failed^{-1} -13 z^6 $Failed^{-1} -5 z^6+17 z^5 $Failed^{-1} +12 z^5 $Failed^{-1} -17 z^5 $Failed^{-1} +11 z^5 $Failed^{-1} +18 z^5 $Failed^{-1} -5 z^5 $Failed^{-1} +14 z^4 $Failed^{-1} -14 z^4 $Failed^{-1} -36 z^4 $Failed^{-1} +17 z^4 $Failed^{-1} +9 z^4-7 z^3 $Failed^{-1} +2 z^3 $Failed^{-1} +5 z^3 $Failed^{-1} -16 z^3 $Failed^{-1} -8 z^3 $Failed^{-1} +4 z^3 $Failed^{-1} -9 z^2 $Failed^{-1} +10 z^2 $Failed^{-1} +15 z^2 $Failed^{-1} -z^2 $Failed^{-1} -4 z^2 $Failed^{-1} -7 z^2-z $Failed^{-1} +z $Failed^{-1} +4 z $Failed^{-1} +2 z $Failed^{-1} + $Failed^{-1} -2 $Failed^{-1} -3 $Failed^{-1} - $Failed^{-1} +2 }[/math]