Summary

You searched for: inst=2954224

Your search produced exactly one match

1

New Number: 5.46 |  AESZ: 243  |  Superseeker: -42 -41706  |  Hash: 93c30005b5a976a2b7c5206d5e679a45  

Degree: 5

\(\theta^4+x\left(295\theta^4+572\theta^3+424\theta^2+138\theta+17\right)+2 x^{2}\left(843\theta^4+744\theta^3-473\theta^2-481\theta-101\right)+2 x^{3}\left(1129\theta^4-516\theta^3-725\theta^2-159\theta+4\right)-3 x^{4}\left(173\theta^4+352\theta^3+290\theta^2+114\theta+18\right)-3^{2} x^{5}\left((\theta+1)^4\right)\)

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Coefficients of the holomorphic solution: 1, -17, 1549, -215585, 36505501, ...
--> OEIS
Normalized instanton numbers (n0=1): -42, 875, -41706, 2954224, -257813864, ... ; Common denominator:...

Discriminant

\(-(z^3+57z^2-289z-1)(3z+1)^2\)

Local exponents

≈\(-61.684843\)\(-\frac{ 1}{ 3}\) ≈\(-0.003458\)\(0\) ≈\(4.688301\)\(\infty\)
\(0\)\(0\)\(0\)\(0\)\(0\)\(1\)
\(1\)\(1\)\(1\)\(0\)\(1\)\(1\)
\(1\)\(3\)\(1\)\(0\)\(1\)\(1\)
\(2\)\(4\)\(2\)\(0\)\(2\)\(1\)

Note:

A-incarnation: $7 \times 7$ linear Pfaffian in $P^7$.
There is a second MUM point at infinity, associated to
the 7 fold linear section of $G(2,7)$ AESZ 27/5.7

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