AnyonWiki

\(\text{PSU}(2)_{17}:\ \text{FR}^{9,0}_{44}\)

Fusion Rules

\[\begin{array}{|lllllllll|} \hline \mathbf{1} & \mathbf{2} & \mathbf{3} & \mathbf{4} & \mathbf{5} & \mathbf{6} & \mathbf{7} & \mathbf{8} & \mathbf{9} \\ \mathbf{2} & \mathbf{1}+\mathbf{3} & \mathbf{2}+\mathbf{4} & \mathbf{3}+\mathbf{5} & \mathbf{4}+\mathbf{6} & \mathbf{5}+\mathbf{7} & \mathbf{6}+\mathbf{8} & \mathbf{7}+\mathbf{9} & \mathbf{8}+\mathbf{9} \\ \mathbf{3} & \mathbf{2}+\mathbf{4} & \mathbf{1}+\mathbf{3}+\mathbf{5} & \mathbf{2}+\mathbf{4}+\mathbf{6} & \mathbf{3}+\mathbf{5}+\mathbf{7} & \mathbf{4}+\mathbf{6}+\mathbf{8} & \mathbf{5}+\mathbf{7}+\mathbf{9} & \mathbf{6}+\mathbf{8}+\mathbf{9} & \mathbf{7}+\mathbf{8}+\mathbf{9} \\ \mathbf{4} & \mathbf{3}+\mathbf{5} & \mathbf{2}+\mathbf{4}+\mathbf{6} & \mathbf{1}+\mathbf{3}+\mathbf{5}+\mathbf{7} & \mathbf{2}+\mathbf{4}+\mathbf{6}+\mathbf{8} & \mathbf{3}+\mathbf{5}+\mathbf{7}+\mathbf{9} & \mathbf{4}+\mathbf{6}+\mathbf{8}+\mathbf{9} & \mathbf{5}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} \\ \mathbf{5} & \mathbf{4}+\mathbf{6} & \mathbf{3}+\mathbf{5}+\mathbf{7} & \mathbf{2}+\mathbf{4}+\mathbf{6}+\mathbf{8} & \mathbf{1}+\mathbf{3}+\mathbf{5}+\mathbf{7}+\mathbf{9} & \mathbf{2}+\mathbf{4}+\mathbf{6}+\mathbf{8}+\mathbf{9} & \mathbf{3}+\mathbf{5}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{4}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} \\ \mathbf{6} & \mathbf{5}+\mathbf{7} & \mathbf{4}+\mathbf{6}+\mathbf{8} & \mathbf{3}+\mathbf{5}+\mathbf{7}+\mathbf{9} & \mathbf{2}+\mathbf{4}+\mathbf{6}+\mathbf{8}+\mathbf{9} & \mathbf{1}+\mathbf{3}+\mathbf{5}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{2}+\mathbf{4}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{3}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} \\ \mathbf{7} & \mathbf{6}+\mathbf{8} & \mathbf{5}+\mathbf{7}+\mathbf{9} & \mathbf{4}+\mathbf{6}+\mathbf{8}+\mathbf{9} & \mathbf{3}+\mathbf{5}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{2}+\mathbf{4}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{1}+\mathbf{3}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{2}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{3}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} \\ \mathbf{8} & \mathbf{7}+\mathbf{9} & \mathbf{6}+\mathbf{8}+\mathbf{9} & \mathbf{5}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{4}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{3}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{2}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{1}+\mathbf{3}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{2}+\mathbf{3}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} \\ \mathbf{9} & \mathbf{8}+\mathbf{9} & \mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{3}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{2}+\mathbf{3}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} & \mathbf{1}+\mathbf{2}+\mathbf{3}+\mathbf{4}+\mathbf{5}+\mathbf{6}+\mathbf{7}+\mathbf{8}+\mathbf{9} \\ \hline \end{array}\]

Quantum Dimensions

Particle Numeric Symbolic
\(\mathbf{1}\) \(1.\) \(1\)
\(\mathbf{2}\) \(1.97272\) \(\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]\)
\(\mathbf{3}\) \(2.89163\) \(\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]\)
\(\mathbf{4}\) \(3.73167\) \(\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]\)
\(\mathbf{5}\) \(4.46992\) \(\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]\)
\(\mathbf{6}\) \(5.08623\) \(\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]\)
\(\mathbf{7}\) \(5.56381\) \(\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]\)
\(\mathbf{8}\) \(5.88962\) \(\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]\)
\(\mathbf{9}\) \(6.05478\) \(\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]\)
\(\mathcal{D}_{FP}^2\) \(175.333\) \(\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1\)

Characters

The symbolic character table is the following

\[\begin{array}{|ccccccccc|} \hline \mathbf{1} & \mathbf{2} & \mathbf{3} & \mathbf{4} & \mathbf{5} & \mathbf{6} & \mathbf{7} & \mathbf{8} & \mathbf{9} \\ \hline 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,8\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,7\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,8\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,7\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,4\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,3\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,1\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,1\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,7\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,5\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,5\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,2\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,2\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,4\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,6\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,8\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,6\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,3\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,2\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,3\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,7\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,7\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,5\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,2\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,5\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,1\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,4\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,6\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,6\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,2\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,4\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,7\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,4\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,2\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,6\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,5\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,3\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,5\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,7\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,3\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,3\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,4\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,7\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,1\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,5\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,6\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,3\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,6\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,2\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,6\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,3\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,4\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,8\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,1\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,8\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,4\right] \\ 1 & \text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,1\right] & \text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,8\right] & \text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,1\right] & \text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,8\right] & \text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,1\right] & \text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,8\right] & \text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,2\right] & \text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,5\right] \\ \hline \end{array}\]

The numeric character table is the following

\[\begin{array}{|rrrrrrrrr|} \hline \mathbf{1} & \mathbf{2} & \mathbf{3} & \mathbf{4} & \mathbf{5} & \mathbf{6} & \mathbf{7} & \mathbf{8} & \mathbf{9} \\ \hline 1.000 & 1.973 & 2.892 & 3.732 & 4.470 & 5.086 & 5.564 & 5.890 & 6.055 \\ 1.000 & 1.759 & 2.094 & 1.924 & 1.291 & 0.3458 & -0.6822 & -1.546 & -2.037 \\ 1.000 & 1.355 & 0.8348 & -0.2237 & -1.138 & -1.318 & -0.6469 & 0.4413 & 1.245 \\ 1.000 & 0.8034 & -0.3546 & -1.088 & -0.5197 & 0.6707 & 1.059 & 0.1797 & -0.9142 \\ 1.000 & 0.1652 & -0.9727 & -0.3258 & 0.9189 & 0.4776 & -0.8400 & -0.6163 & 0.7382 \\ 1.000 & -0.4910 & -0.7589 & 0.8636 & 0.3349 & -1.028 & 0.1698 & 0.9447 & -0.6336 \\ 1.000 & -1.094 & 0.1966 & 0.8788 & -1.158 & 0.3879 & 0.7337 & -1.190 & 0.5685 \\ 1.000 & -1.578 & 1.491 & -0.7749 & -0.2680 & 1.198 & -1.623 & 1.363 & -0.5286 \\ 1.000 & -1.892 & 2.578 & -2.986 & 3.069 & -2.820 & 2.266 & -1.466 & 0.5069 \\ \hline \end{array}\]

Modular Data

The matching \(S\)-matrices and twist factors are the following

\(S\)-matrix Twist factors
\(\frac{1}{\sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1}}\left(\begin{array}{ccccccccc} \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,3\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,3\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,3\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,1\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,1\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,3\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,3\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,1\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,1\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,3\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,1\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,8\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,3\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,1\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\ \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,9\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,4\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,5\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9+130321 x^8-34295 x^6-6859 x^5+2527 x^4+722 x^3-38 x^2-19 x-1,7\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,1\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,2\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} & \text{Root}\left[130321 x^9-130321 x^8+34295 x^6-6859 x^5-2527 x^4+722 x^3+38 x^2-19 x+1,6\right] \sqrt{\text{Root}\left[x^9-x^8-8 x^7+7 x^6+21 x^5-15 x^4-20 x^3+10 x^2+5 x-1,9\right]^2+\text{Root}\left[x^9-8 x^8+20 x^7-7 x^6-35 x^5+29 x^4+18 x^3-15 x^2-3 x+1,9\right]^2+\text{Root}\left[x^9-2 x^8-13 x^7+18 x^6+32 x^5-24 x^4-26 x^3+7 x^2+7 x+1,9\right]^2+\text{Root}\left[x^9-7 x^8+7 x^7+26 x^6-24 x^5-32 x^4+18 x^3+13 x^2-2 x-1,9\right]^2+\text{Root}\left[x^9-3 x^8-15 x^7+18 x^6+29 x^5-35 x^4-7 x^3+20 x^2-8 x+1,9\right]^2+\text{Root}\left[x^9-6 x^8-3 x^7+30 x^6+8 x^5-37 x^4-11 x^3+14 x^2+4 x-1,9\right]^2+\text{Root}\left[x^9-4 x^8-14 x^7+11 x^6+37 x^5-8 x^4-30 x^3+3 x^2+6 x-1,9\right]^2+\text{Root}\left[x^9-5 x^8-10 x^7+20 x^6+15 x^5-21 x^4-7 x^3+8 x^2+x-1,9\right]^2+1} \\\end{array}\right)\) \(\begin{array}{l}\left(0,\frac{4}{19},-\frac{2}{19},\frac{1}{19},-\frac{6}{19},-\frac{4}{19},\frac{7}{19},\frac{8}{19},-\frac{1}{19}\right) \\\left(0,-\frac{4}{19},\frac{2}{19},-\frac{1}{19},\frac{6}{19},\frac{4}{19},-\frac{7}{19},-\frac{8}{19},\frac{1}{19}\right)\end{array}\)

Adjoint Subring

The adjoint subring is the ring itself.

The upper central series is trivial.

Universal grading

This fusion ring allows only the trivial grading.

Categorifications

Data

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