Data:K14n12537/Kauffman Polynomial

[math]\displaystyle{ z^8 \text{QuantumGroups$\grave{ }$a}^{12}-5 z^6 \text{QuantumGroups$\grave{ }$a}^{12}+7 z^4 \text{QuantumGroups$\grave{ }$a}^{12}-2 z^2 \text{QuantumGroups$\grave{ }$a}^{12}+3 z^9 \text{QuantumGroups$\grave{ }$a}^{11}-14 z^7 \text{QuantumGroups$\grave{ }$a}^{11}+19 z^5 \text{QuantumGroups$\grave{ }$a}^{11}-8 z^3 \text{QuantumGroups$\grave{ }$a}^{11}+2 z \text{QuantumGroups$\grave{ }$a}^{11}+5 z^{10} \text{QuantumGroups$\grave{ }$a}^{10}-23 z^8 \text{QuantumGroups$\grave{ }$a}^{10}+34 z^6 \text{QuantumGroups$\grave{ }$a}^{10}-22 z^4 \text{QuantumGroups$\grave{ }$a}^{10}+7 z^2 \text{QuantumGroups$\grave{ }$a}^{10}-\text{QuantumGroups$\grave{ }$a}^{10}+5 z^{11} \text{QuantumGroups$\grave{ }$a}^9-22 z^9 \text{QuantumGroups$\grave{ }$a}^9+35 z^7 \text{QuantumGroups$\grave{ }$a}^9-32 z^5 \text{QuantumGroups$\grave{ }$a}^9+12 z^3 \text{QuantumGroups$\grave{ }$a}^9+2 z^{12} \text{QuantumGroups$\grave{ }$a}^8-z^{10} \text{QuantumGroups$\grave{ }$a}^8-20 z^8 \text{QuantumGroups$\grave{ }$a}^8+42 z^6 \text{QuantumGroups$\grave{ }$a}^8-42 z^4 \text{QuantumGroups$\grave{ }$a}^8+15 z^2 \text{QuantumGroups$\grave{ }$a}^8-2 \text{QuantumGroups$\grave{ }$a}^8+9 z^{11} \text{QuantumGroups$\grave{ }$a}^7-40 z^9 \text{QuantumGroups$\grave{ }$a}^7+73 z^7 \text{QuantumGroups$\grave{ }$a}^7-78 z^5 \text{QuantumGroups$\grave{ }$a}^7+38 z^3 \text{QuantumGroups$\grave{ }$a}^7-7 z \text{QuantumGroups$\grave{ }$a}^7+2 z^{12} \text{QuantumGroups$\grave{ }$a}^6-2 z^{10} \text{QuantumGroups$\grave{ }$a}^6-7 z^8 \text{QuantumGroups$\grave{ }$a}^6+11 z^6 \text{QuantumGroups$\grave{ }$a}^6-8 z^4 \text{QuantumGroups$\grave{ }$a}^6+2 z^2 \text{QuantumGroups$\grave{ }$a}^6+4 z^{11} \text{QuantumGroups$\grave{ }$a}^5-12 z^9 \text{QuantumGroups$\grave{ }$a}^5+16 z^7 \text{QuantumGroups$\grave{ }$a}^5-15 z^5 \text{QuantumGroups$\grave{ }$a}^5+15 z^3 \text{QuantumGroups$\grave{ }$a}^5-5 z \text{QuantumGroups$\grave{ }$a}^5+4 z^{10} \text{QuantumGroups$\grave{ }$a}^4-10 z^8 \text{QuantumGroups$\grave{ }$a}^4+8 z^6 \text{QuantumGroups$\grave{ }$a}^4+8 z^4 \text{QuantumGroups$\grave{ }$a}^4-7 z^2 \text{QuantumGroups$\grave{ }$a}^4+2 \text{QuantumGroups$\grave{ }$a}^4+3 z^9 \text{QuantumGroups$\grave{ }$a}^3-8 z^7 \text{QuantumGroups$\grave{ }$a}^3+15 z^5 \text{QuantumGroups$\grave{ }$a}^3-7 z^3 \text{QuantumGroups$\grave{ }$a}^3+z \text{QuantumGroups$\grave{ }$a}^3+z^8 \text{QuantumGroups$\grave{ }$a}^2+4 z^4 \text{QuantumGroups$\grave{ }$a}^2-5 z^2 \text{QuantumGroups$\grave{ }$a}^2+\text{QuantumGroups$\grave{ }$a}^2+3 z^5 \text{QuantumGroups$\grave{ }$a}-4 z^3 \text{QuantumGroups$\grave{ }$a}+z \text{QuantumGroups$\grave{ }$a}+z^4-2 z^2+1 }[/math]