1
New Number: 11.16 | AESZ: | Superseeker: 211/35 19279/35 | Hash: dc993c4f73af62a0915341e2b6d1f81f
Degree: 11
\(5^{2} 7^{2} \theta^4-5 7 x\left(2658\theta^4+4272\theta^3+3361\theta^2+1225\theta+175\right)-x^{2}\left(482475+2058700\theta+2927049\theta^2+1102432\theta^3-364211\theta^4\right)+x^{3}\left(1107645+7584675\theta+17848802\theta^2+16891206\theta^3+3547267\theta^4\right)-x^{4}\left(5628891+26546780\theta+46592338\theta^2+38194636\theta^3+16110878\theta^4\right)-3 x^{5}\left(2019469\theta^4+2698822\theta^3+453746\theta^2+985337\theta+832575\right)+3^{2} x^{6}\left(3186847\theta^4+10570488\theta^3+13101727\theta^2+7620366\theta+1780951\right)+3^{3} x^{7}\left(515831\theta^4+2708278\theta^3+5879206\theta^2+4986803\theta+1463799\right)-3^{4} x^{8}\left(94081\theta^4+60208\theta^3-440794\theta^2-635338\theta-240009\right)-3^{6} x^{9}\left(4919\theta^4+23958\theta^3+26539\theta^2+8334\theta-480\right)+2 3^{6} x^{10}\left(392\theta^4-674\theta^3-2747\theta^2-2410\theta-663\right)+2^{2} 3^{10} x^{11}\left((\theta+1)^4\right)\)
Maple LaTexCoefficients of the holomorphic solution: 1, 5, 129, 4523, 191329, ... --> OEIS Normalized instanton numbers (n0=1): 211/35, 1643/35, 19279/35, 69901/7, 7789913/35, ... ; Common denominator:...
\((1-66z-379z^2+427z^3+439z^4+81z^5)(35-174z-81z^2+54z^3)^2\)
| ≈\(-1.31797\) | \(0\) | ≈\(0.186913\) | ≈\(2.631057\) | \(#ND+#NDI\) | \(\infty\) |
|---|---|---|---|---|---|
| \(0\) | \(0\) | \(0\) | \(0\) | \(0\) | \(1\) |
| \(1\) | \(0\) | \(1\) | \(1\) | \(1\) | \(1\) |
| \(3\) | \(0\) | \(3\) | \(3\) | \(1\) | \(1\) |
| \(4\) | \(0\) | \(4\) | \(4\) | \(2\) | \(1\) |