Summary

You searched for: superseeker=51/7,4071/7

Your search produced exactly one match

1

New Number: 13.17 |  AESZ:  |  Superseeker: 51/7 4071/7  |  Hash: 1eb2bb810b4c7f191a26886aee350e18  

Degree: 13

\(5^{2} 7^{2} \theta^4-3 5^{2} 7 x\left(169\theta^4+342\theta^3+269\theta^2+98\theta+14\right)-2 5 x^{2}\left(29068\theta^4+101254\theta^3+142979\theta^2+94430\theta+24780\right)-5 x^{3}\left(72227\theta^4+286050\theta^3+501033\theta^2+425670\theta+139608\right)+2 x^{4}\left(286748\theta^4-779402\theta^3-3422963\theta^2-2684470\theta-681300\right)-x^{5}\left(7490076+19892278\theta+15897011\theta^2-984006\theta^3-2224575\theta^4\right)+2 x^{6}\left(1109623\theta^4+1537878\theta^3-5243929\theta^2-10596978\theta-5189688\right)-2^{2} x^{7}\left(237446\theta^4-1827746\theta^3+1743127\theta^2+3795959\theta+1620252\right)-2^{3} 3^{2} x^{8}\left(58344\theta^4-162618\theta^3-74839\theta^2+120781\theta+86822\right)-2^{2} 3^{2} x^{9}\left(77741\theta^4-159874\theta^3-463443\theta^2-327512\theta-56132\right)+2^{3} 3^{3} x^{10}\left(721\theta^4+12222\theta^3+39317\theta^2+44772\theta+17268\right)-2^{5} 3^{3} x^{11}(\theta+1)(657\theta^3+1363\theta^2+689\theta-222)-2^{5} 3^{3} 13 x^{12}(\theta+2)(\theta+1)(115\theta^2+339\theta+270)-2^{6} 3^{3} 13^{2} x^{13}(\theta+1)(\theta+2)^2(\theta+3)\)

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Coefficients of the holomorphic solution: 1, 6, 156, 5796, 259296, ...
--> OEIS
Normalized instanton numbers (n0=1): 51/7, 1552/35, 4071/7, 378248/35, 1721920/7, ... ; Common denominator:...

Discriminant

\(\)

No data for singularities

Note:

This is operator "13.17" from ...

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