Eight planes · contact arrangement — instance data

Definition

HodgeComputerEightPlaneConfiguration

by benediamond · Nov 5, 2026 · Mathlib 0df444a (Lean v4.33.1)

algebraic-geometryeight-plane-configurationhodge-computer

The exact fixed polynomials and pole parameter for “Eight planes · contact arrangement”, over $\mathbb C$ with coordinates $X_0,X_1,X_2,Y_0,Y_1,Y_2$ :

F=F_0+\sum_{i=0}^2\frac5{p_i}\cdot Q_i\cdot H_i.

q=1,\qquad A=X_{0}^{3} \cdot Y_{0}^{3}.

where

\begin{aligned} F_0&=\sum_{i=0}^{2}(X_i^6+Y_i^6) \\ Q_i&=X_i^2+Y_i^2,\quad i=0,1,2 \\ H_i&=\ell_i^3\cdot n_i+m_i^3\cdot o_i+\ell_i^2\cdot o_i^2 \\ \ell_i&=\frac17\cdot\sum_{j=0}^2(j+i+1)\cdot X_j \\ m_i&=\frac1{11}\cdot\sum_{j=0}^2(2\cdot j+i+1)\cdot Y_j \\ n_i&=\frac1{13}\cdot\sum_{j=0}^2(j+1)^{i+1}\cdot X_j \\ o_i&=\frac1{17}\cdot\sum_{j=0}^2(j+2)^{i+1}\cdot Y_j \\ (p_0,p_1,p_2)&=(7,11,13) \end{aligned}

Definition code

import Definitions.Def_DiamondCertificate

set_option autoImplicit false
noncomputable section
namespace HodgeComputer.EightPlaneConfiguration
def n : ℕ := 5
def d : ℕ := 6
def F : HodgeComputer.AmbientPoly n := ((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((((31218 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (6 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 31213 : ℂ)) + ((((40 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (5 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 31213 : ℂ))) + ((((60 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (5 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 31213 : ℂ))) + ((((1600 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 343343 : ℂ))) + (((((360 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 31213 : ℂ))) + ((((4455 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 405769 : ℂ))) + ((((3265 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + (((((60 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + (((((80 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((17995 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + (((((120 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((7505 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2393209 : ℂ))) + ((((4140 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 343343 : ℂ))) + (((((12120 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 343343 : ℂ))) + (((((25380 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 405769 : ℂ))) + (((((18840 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + ((((((240 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((320 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + (((((124000 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + ((((((480 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + (((((522260 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 16752463 : ℂ))) + ((((37260 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 405769 : ℂ))) + (((((28260 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + ((((((360 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((480 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + (((((212010 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + ((((((720 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + (((((1329600 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 16752463 : ℂ))) + ((((710 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 31213 : ℂ))) + (((((2580 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 31213 : ℂ))) + (((((71160 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 405769 : ℂ))) + (((((665400 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99226127 : ℂ))) + ((((((12720 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + ((((((21440 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + (((((65610 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2025023 : ℂ))) + ((((((45600 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + (((((22674000 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184277093 : ℂ))) + (((((166500 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 405769 : ℂ))) + ((((((125880 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + (((((((720 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + (((((((960 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((93720 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1288651 : ℂ))) + (((((((1440 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((922380 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2393209 : ℂ))) + ((((140715 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 405769 : ℂ))) + (((((235530 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + ((((((143100 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1288651 : ℂ))) + ((((((331920 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1288651 : ℂ))) + (((((304260 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1288651 : ℂ))) + ((((((1102680 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1288651 : ℂ))) + (((((22486950 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 16752463 : ℂ))) + ((((34950 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 131938037 : ℂ))) + (((((167325 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 131938037 : ℂ))) + (((((248090 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 131938037 : ℂ))) + (((((668300 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 131938037 : ℂ))) + ((((((1246785 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 131938037 : ℂ))) + (((((39587650 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1715194481 : ℂ))) + (((((254565 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 18848291 : ℂ))) + ((((((695320 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 18848291 : ℂ))) + ((((((33880365 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + (((((5962430 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 22275253 : ℂ))) + ((((244215 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 18848291 : ℂ))) + (((((1002195 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 18848291 : ℂ))) + (((((61115240 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + (((((216859245 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + ((((249197420 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + ((((1215 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (5 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 49049 : ℂ))) + (((((450 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 3773 : ℂ))) + (((((185440 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 637637 : ℂ))) + (((((1120160 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99226127 : ℂ))) + ((((((4320 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((7680 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((793395 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + ((((((17280 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((37499200 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184277093 : ℂ))) + (((((63680 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 91091 : ℂ))) + ((((((3104240 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99226127 : ℂ))) + (((((((5760 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((((10240 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((175410 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + (((((((23040 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((135620000 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184277093 : ℂ))) + (((((59100 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 57967 : ℂ))) + ((((((688440 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + (((((((51840 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((((122880 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((((9371640 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + (((((((414720 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((((61808220 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 16752463 : ℂ))) + (((((80 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((240 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((320 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((8700 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + (((((((480 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((57920 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1288651 : ℂ))) + ((((((4320 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((((7680 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((((51840 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((((122880 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((4860 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((17280 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((1161960 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2025023 : ℂ))) + ((((((414720 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((491520 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((31000 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (5 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 57967 : ℂ))) + (((((626460 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + ((((((64800 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((((153600 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((9760910 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + ((((((518400 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((64869400 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 16752463 : ℂ))) + (((((120 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((360 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((480 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((11930 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + (((((((720 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((4320 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 75803 : ℂ))) + ((((((5760 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((((10240 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((((64800 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((((153600 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((6480 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((23040 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((209870 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 289289 : ℂ))) + ((((((518400 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((614400 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (0 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((49589 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (6 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 49049 : ℂ))) + ((((3375 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (5 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 49049 : ℂ))) + ((((128780 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 637637 : ℂ))) + ((((712960 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99226127 : ℂ))) + (((((3240 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((5760 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((487755 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + (((((12960 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((21766400 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184277093 : ℂ))) + ((((301520 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 637637 : ℂ))) + (((((2748960 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99226127 : ℂ))) + ((((((8640 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((15360 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((1859895 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + ((((((34560 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((94326720 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184277093 : ℂ))) + ((((75120 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 91091 : ℂ))) + (((((7008360 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99226127 : ℂ))) + ((((((455040 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 2025023 : ℂ))) + ((((((1034240 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 2025023 : ℂ))) + (((((562860 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + ((((((3340800 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 2025023 : ℂ))) + (((((493383120 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184277093 : ℂ))) + ((((2104240 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1451318407 : ℂ))) + (((((1019160 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 131938037 : ℂ))) + (((((16813600 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1451318407 : ℂ))) + (((((33134100 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1451318407 : ℂ))) + ((((((81897720 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1451318407 : ℂ))) + (((((1349734240 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 18867139291 : ℂ))) + (((((8977240 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 207331201 : ℂ))) + ((((((2696160 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 18848291 : ℂ))) + ((((((954313560 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2695305613 : ℂ))) + (((((1433297120 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2695305613 : ℂ))) + ((((7250535 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 207331201 : ℂ))) + (((((32310400 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 207331201 : ℂ))) + (((((216172800 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 385043659 : ℂ))) + (((((4527451800 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2695305613 : ℂ))) + ((((4984688000 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (1 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2695305613 : ℂ))) + ((((500 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (5 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 637 : ℂ))) + (((((939320 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + ((((((86400 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((((204800 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((13469240 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + ((((((691200 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((963700 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((240 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((720 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((960 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((1140 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 64141 : ℂ))) + (((((((1440 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 99127 : ℂ))) + ((((((102080 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1288651 : ℂ))) + ((((((8640 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((((15360 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + (((((((86400 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((((204800 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((9720 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((34560 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 155771 : ℂ))) + ((((((2003160 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2025023 : ℂ))) + ((((((691200 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((819200 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (1 : Fin 6))) * (MvPolynomial.X (R := ℂ) (2 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((74842 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (6 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 57967 : ℂ))) + ((((509045 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 9020557 : ℂ))) + (((((54000 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + (((((128000 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((603765 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1090397 : ℂ))) + (((((432000 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 184093 : ℂ))) + ((((51468875 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 16752463 : ℂ))) + ((((9412020 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1715194481 : ℂ))) + (((((62085015 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1715194481 : ℂ))) + (((((106920360 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1715194481 : ℂ))) + (((((1486370 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 14175161 : ℂ))) + ((((((566305605 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1715194481 : ℂ))) + (((((542511880 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1715194481 : ℂ))) + (((((38527855 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + ((((((164423170 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + ((((((313889655 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + (((((299349720 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + ((((24249915 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + (((((128600795 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + (((((376100840 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + (((((809485665 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + ((((772902080 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (2 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 245027783 : ℂ))) + (((158399 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (6 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 158389 : ℂ))) + ((((15 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (5 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 22627 : ℂ))) + ((((10 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (5 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 9317 : ℂ))) + ((((5575 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1742279 : ℂ))) + (((((1305 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 158389 : ℂ))) + ((((3030 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 294151 : ℂ))) + ((((1515 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 158389 : ℂ))) + (((((50200 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1742279 : ℂ))) + (((((130590 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2059057 : ℂ))) + ((((149150 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2059057 : ℂ))) + ((((33015 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 1742279 : ℂ))) + (((((118095 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 1742279 : ℂ))) + (((((3882330 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 22649627 : ℂ))) + (((((740280 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2059057 : ℂ))) + ((((579340 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 2059057 : ℂ))) + ((((5600 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (5 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 248897 : ℂ))) + (((((2400 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 22627 : ℂ))) + (((((927325 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 3235661 : ℂ))) + (((((2239350 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 3235661 : ℂ))) + (((((290535 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 294151 : ℂ))) + ((((154840 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (3 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (5 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 294151 : ℂ))) + (((251777 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (6 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 248897 : ℂ))) + ((((18080 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (5 : ℕ))) * (MvPolynomial.X (R := ℂ) (5 : Fin 6))) * MvPolynomial.C (σ := Fin 6) (1 / 248897 : ℂ))) + ((((737865 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (4 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (2 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 3235661 : ℂ))) + ((((1795265 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (3 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (3 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 3235661 : ℂ))) + ((((3164115 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (4 : Fin 6)) ^ (2 : ℕ))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (4 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 3235661 : ℂ))) + ((((281505 : MvPolynomial (Fin 6) ℂ) * (MvPolynomial.X (R := ℂ) (4 : Fin 6))) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (5 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 294151 : ℂ))) + (((403911 : MvPolynomial (Fin 6) ℂ) * ((MvPolynomial.X (R := ℂ) (5 : Fin 6)) ^ (6 : ℕ))) * MvPolynomial.C (σ := Fin 6) (1 / 294151 : ℂ)))
def A : HodgeComputer.AmbientPoly n := (((MvPolynomial.X (R := ℂ) (0 : Fin 6)) ^ (3 : ℕ)) * ((MvPolynomial.X (R := ℂ) (3 : Fin 6)) ^ (3 : ℕ)))
def q : ℕ := 1
end HodgeComputer.EightPlaneConfiguration

Source

https://github.com/hodge-computer/sextics/blob/83fbf5c9a0afe9136ce4f1ed324d085a2c899bd0/data/eight-plane-configuration/instance.rec

Read-back

What the Lean code literally says, in plain math · GPT-6 (OpenAI Codex; independent auditor)

The definition $n$ is the natural number $5$ .

The definition $d$ is the natural number $6$ .

The definition $F$ is the following element of the polynomial ring $R=\mathbb C[X_0,X_1,X_2,Y_0,Y_1,Y_2]$ in six algebraically independent variables, corresponding in order to indices $0,1,2,3,4,5$ :

\begin{aligned} F={}&\frac{31218}{31213}X_0^{6}+\frac{40}{31213}X_0^{5}X_1+\frac{60}{31213}X_0^{5}X_2\\ &+\frac{1600}{343343}X_0^{4}X_1^{2}+\frac{360}{31213}X_0^{4}X_1X_2+\frac{4455}{405769}X_0^{4}X_2^{2}\\ &+\frac{3265}{9020557}X_0^{4}Y_0^{2}+\frac{60}{99127}X_0^{4}Y_0Y_1+\frac{80}{99127}X_0^{4}Y_0Y_2\\ &+\frac{17995}{14175161}X_0^{4}Y_1^{2}+\frac{120}{99127}X_0^{4}Y_1Y_2+\frac{7505}{2393209}X_0^{4}Y_2^{2}\\ &+\frac{4140}{343343}X_0^{3}X_1^{3}+\frac{12120}{343343}X_0^{3}X_1^{2}X_2+\frac{25380}{405769}X_0^{3}X_1X_2^{2}\\ &+\frac{18840}{9020557}X_0^{3}X_1Y_0^{2}+\frac{240}{99127}X_0^{3}X_1Y_0Y_1+\frac{320}{99127}X_0^{3}X_1Y_0Y_2\\ &+\frac{124000}{14175161}X_0^{3}X_1Y_1^{2}+\frac{480}{99127}X_0^{3}X_1Y_1Y_2+\frac{522260}{16752463}X_0^{3}X_1Y_2^{2}\\ &+\frac{37260}{405769}X_0^{3}X_2^{3}+\frac{28260}{9020557}X_0^{3}X_2Y_0^{2}+\frac{360}{99127}X_0^{3}X_2Y_0Y_1\\ &+\frac{480}{99127}X_0^{3}X_2Y_0Y_2+\frac{212010}{14175161}X_0^{3}X_2Y_1^{2}+\frac{720}{99127}X_0^{3}X_2Y_1Y_2\\ &+\frac{1329600}{16752463}X_0^{3}X_2Y_2^{2}+\frac{710}{31213}X_0^{2}X_1^{4}+\frac{2580}{31213}X_0^{2}X_1^{3}X_2\\ &+\frac{71160}{405769}X_0^{2}X_1^{2}X_2^{2}+\frac{665400}{99226127}X_0^{2}X_1^{2}Y_0^{2}+\frac{12720}{1090397}X_0^{2}X_1^{2}Y_0Y_1\\ &+\frac{21440}{1090397}X_0^{2}X_1^{2}Y_0Y_2+\frac{65610}{2025023}X_0^{2}X_1^{2}Y_1^{2}+\frac{45600}{1090397}X_0^{2}X_1^{2}Y_1Y_2\\ &+\frac{22674000}{184277093}X_0^{2}X_1^{2}Y_2^{2}+\frac{166500}{405769}X_0^{2}X_1X_2^{3}+\frac{125880}{9020557}X_0^{2}X_1X_2Y_0^{2}\\ &+\frac{720}{99127}X_0^{2}X_1X_2Y_0Y_1+\frac{960}{99127}X_0^{2}X_1X_2Y_0Y_2+\frac{93720}{1288651}X_0^{2}X_1X_2Y_1^{2}\\ &+\frac{1440}{99127}X_0^{2}X_1X_2Y_1Y_2+\frac{922380}{2393209}X_0^{2}X_1X_2Y_2^{2}+\frac{140715}{405769}X_0^{2}X_2^{4}\\ &+\frac{235530}{9020557}X_0^{2}X_2^{2}Y_0^{2}+\frac{143100}{1288651}X_0^{2}X_2^{2}Y_0Y_1+\frac{331920}{1288651}X_0^{2}X_2^{2}Y_0Y_2\\ &+\frac{304260}{1288651}X_0^{2}X_2^{2}Y_1^{2}+\frac{1102680}{1288651}X_0^{2}X_2^{2}Y_1Y_2+\frac{22486950}{16752463}X_0^{2}X_2^{2}Y_2^{2}\\ &+\frac{34950}{131938037}X_0^{2}Y_0^{4}+\frac{167325}{131938037}X_0^{2}Y_0^{3}Y_1+\frac{248090}{131938037}X_0^{2}Y_0^{3}Y_2\\ &+\frac{668300}{131938037}X_0^{2}Y_0^{2}Y_1^{2}+\frac{1246785}{131938037}X_0^{2}Y_0^{2}Y_1Y_2+\frac{39587650}{1715194481}X_0^{2}Y_0^{2}Y_2^{2}\\ &+\frac{254565}{18848291}X_0^{2}Y_0Y_1^{3}+\frac{695320}{18848291}X_0^{2}Y_0Y_1^{2}Y_2+\frac{33880365}{245027783}X_0^{2}Y_0Y_1Y_2^{2}\\ &+\frac{5962430}{22275253}X_0^{2}Y_0Y_2^{3}+\frac{244215}{18848291}X_0^{2}Y_1^{4}+\frac{1002195}{18848291}X_0^{2}Y_1^{3}Y_2\\ &+\frac{61115240}{245027783}X_0^{2}Y_1^{2}Y_2^{2}+\frac{216859245}{245027783}X_0^{2}Y_1Y_2^{3}+\frac{249197420}{245027783}X_0^{2}Y_2^{4}\\ &+\frac{1215}{49049}X_0X_1^{5}+\frac{450}{3773}X_0X_1^{4}X_2+\frac{185440}{637637}X_0X_1^{3}X_2^{2}\\ &+\frac{1120160}{99226127}X_0X_1^{3}Y_0^{2}+\frac{4320}{155771}X_0X_1^{3}Y_0Y_1+\frac{7680}{155771}X_0X_1^{3}Y_0Y_2\\ &+\frac{793395}{14175161}X_0X_1^{3}Y_1^{2}+\frac{17280}{155771}X_0X_1^{3}Y_1Y_2+\frac{37499200}{184277093}X_0X_1^{3}Y_2^{2}\\ &+\frac{63680}{91091}X_0X_1^{2}X_2^{3}+\frac{3104240}{99226127}X_0X_1^{2}X_2Y_0^{2}+\frac{5760}{155771}X_0X_1^{2}X_2Y_0Y_1\\ &+\frac{10240}{155771}X_0X_1^{2}X_2Y_0Y_2+\frac{175410}{1090397}X_0X_1^{2}X_2Y_1^{2}+\frac{23040}{155771}X_0X_1^{2}X_2Y_1Y_2\\ &+\frac{135620000}{184277093}X_0X_1^{2}X_2Y_2^{2}+\frac{59100}{57967}X_0X_1X_2^{4}+\frac{688440}{9020557}X_0X_1X_2^{2}Y_0^{2}\\ &+\frac{51840}{184093}X_0X_1X_2^{2}Y_0Y_1+\frac{122880}{184093}X_0X_1X_2^{2}Y_0Y_2+\frac{9371640}{14175161}X_0X_1X_2^{2}Y_1^{2}\\ &+\frac{414720}{184093}X_0X_1X_2^{2}Y_1Y_2+\frac{61808220}{16752463}X_0X_1X_2^{2}Y_2^{2}+\frac{80}{99127}X_0X_1Y_0^{4}\\ &+\frac{240}{99127}X_0X_1Y_0^{3}Y_1+\frac{320}{99127}X_0X_1Y_0^{3}Y_2+\frac{8700}{1090397}X_0X_1Y_0^{2}Y_1^{2}\\ &+\frac{480}{99127}X_0X_1Y_0^{2}Y_1Y_2+\frac{57920}{1288651}X_0X_1Y_0^{2}Y_2^{2}+\frac{4320}{155771}X_0X_1Y_0Y_1^{3}\\ &+\frac{7680}{155771}X_0X_1Y_0Y_1^{2}Y_2+\frac{51840}{184093}X_0X_1Y_0Y_1Y_2^{2}+\frac{122880}{184093}X_0X_1Y_0Y_2^{3}\\ &+\frac{4860}{155771}X_0X_1Y_1^{4}+\frac{17280}{155771}X_0X_1Y_1^{3}Y_2+\frac{1161960}{2025023}X_0X_1Y_1^{2}Y_2^{2}\\ &+\frac{414720}{184093}X_0X_1Y_1Y_2^{3}+\frac{491520}{184093}X_0X_1Y_2^{4}+\frac{31000}{57967}X_0X_2^{5}\\ &+\frac{626460}{9020557}X_0X_2^{3}Y_0^{2}+\frac{64800}{184093}X_0X_2^{3}Y_0Y_1+\frac{153600}{184093}X_0X_2^{3}Y_0Y_2\\ &+\frac{9760910}{14175161}X_0X_2^{3}Y_1^{2}+\frac{518400}{184093}X_0X_2^{3}Y_1Y_2+\frac{64869400}{16752463}X_0X_2^{3}Y_2^{2}\\ &+\frac{120}{99127}X_0X_2Y_0^{4}+\frac{360}{99127}X_0X_2Y_0^{3}Y_1+\frac{480}{99127}X_0X_2Y_0^{3}Y_2\\ &+\frac{11930}{1090397}X_0X_2Y_0^{2}Y_1^{2}+\frac{720}{99127}X_0X_2Y_0^{2}Y_1Y_2+\frac{4320}{75803}X_0X_2Y_0^{2}Y_2^{2}\\ &+\frac{5760}{155771}X_0X_2Y_0Y_1^{3}+\frac{10240}{155771}X_0X_2Y_0Y_1^{2}Y_2+\frac{64800}{184093}X_0X_2Y_0Y_1Y_2^{2}\\ &+\frac{153600}{184093}X_0X_2Y_0Y_2^{3}+\frac{6480}{155771}X_0X_2Y_1^{4}+\frac{23040}{155771}X_0X_2Y_1^{3}Y_2\\ &+\frac{209870}{289289}X_0X_2Y_1^{2}Y_2^{2}+\frac{518400}{184093}X_0X_2Y_1Y_2^{3}+\frac{614400}{184093}X_0X_2Y_2^{4}\\ &+\frac{49589}{49049}X_1^{6}+\frac{3375}{49049}X_1^{5}X_2+\frac{128780}{637637}X_1^{4}X_2^{2}\\ &+\frac{712960}{99226127}X_1^{4}Y_0^{2}+\frac{3240}{155771}X_1^{4}Y_0Y_1+\frac{5760}{155771}X_1^{4}Y_0Y_2\\ &+\frac{487755}{14175161}X_1^{4}Y_1^{2}+\frac{12960}{155771}X_1^{4}Y_1Y_2+\frac{21766400}{184277093}X_1^{4}Y_2^{2}\\ &+\frac{301520}{637637}X_1^{3}X_2^{3}+\frac{2748960}{99226127}X_1^{3}X_2Y_0^{2}+\frac{8640}{155771}X_1^{3}X_2Y_0Y_1\\ &+\frac{15360}{155771}X_1^{3}X_2Y_0Y_2+\frac{1859895}{14175161}X_1^{3}X_2Y_1^{2}+\frac{34560}{155771}X_1^{3}X_2Y_1Y_2\\ &+\frac{94326720}{184277093}X_1^{3}X_2Y_2^{2}+\frac{75120}{91091}X_1^{2}X_2^{4}+\frac{7008360}{99226127}X_1^{2}X_2^{2}Y_0^{2}\\ &+\frac{455040}{2025023}X_1^{2}X_2^{2}Y_0Y_1+\frac{1034240}{2025023}X_1^{2}X_2^{2}Y_0Y_2+\frac{562860}{1090397}X_1^{2}X_2^{2}Y_1^{2}\\ &+\frac{3340800}{2025023}X_1^{2}X_2^{2}Y_1Y_2+\frac{493383120}{184277093}X_1^{2}X_2^{2}Y_2^{2}+\frac{2104240}{1451318407}X_1^{2}Y_0^{4}\\ &+\frac{1019160}{131938037}X_1^{2}Y_0^{3}Y_1+\frac{16813600}{1451318407}X_1^{2}Y_0^{3}Y_2+\frac{33134100}{1451318407}X_1^{2}Y_0^{2}Y_1^{2}\\ &+\frac{81897720}{1451318407}X_1^{2}Y_0^{2}Y_1Y_2+\frac{1349734240}{18867139291}X_1^{2}Y_0^{2}Y_2^{2}+\frac{8977240}{207331201}X_1^{2}Y_0Y_1^{3}\\ &+\frac{2696160}{18848291}X_1^{2}Y_0Y_1^{2}Y_2+\frac{954313560}{2695305613}X_1^{2}Y_0Y_1Y_2^{2}+\frac{1433297120}{2695305613}X_1^{2}Y_0Y_2^{3}\\ &+\frac{7250535}{207331201}X_1^{2}Y_1^{4}+\frac{32310400}{207331201}X_1^{2}Y_1^{3}Y_2+\frac{216172800}{385043659}X_1^{2}Y_1^{2}Y_2^{2}\\ &+\frac{4527451800}{2695305613}X_1^{2}Y_1Y_2^{3}+\frac{4984688000}{2695305613}X_1^{2}Y_2^{4}+\frac{500}{637}X_1X_2^{5}\\ &+\frac{939320}{9020557}X_1X_2^{3}Y_0^{2}+\frac{86400}{184093}X_1X_2^{3}Y_0Y_1+\frac{204800}{184093}X_1X_2^{3}Y_0Y_2\\ &+\frac{13469240}{14175161}X_1X_2^{3}Y_1^{2}+\frac{691200}{184093}X_1X_2^{3}Y_1Y_2+\frac{963700}{184093}X_1X_2^{3}Y_2^{2}\\ &+\frac{240}{99127}X_1X_2Y_0^{4}+\frac{720}{99127}X_1X_2Y_0^{3}Y_1+\frac{960}{99127}X_1X_2Y_0^{3}Y_2\\ &+\frac{1140}{64141}X_1X_2Y_0^{2}Y_1^{2}+\frac{1440}{99127}X_1X_2Y_0^{2}Y_1Y_2+\frac{102080}{1288651}X_1X_2Y_0^{2}Y_2^{2}\\ &+\frac{8640}{155771}X_1X_2Y_0Y_1^{3}+\frac{15360}{155771}X_1X_2Y_0Y_1^{2}Y_2+\frac{86400}{184093}X_1X_2Y_0Y_1Y_2^{2}\\ &+\frac{204800}{184093}X_1X_2Y_0Y_2^{3}+\frac{9720}{155771}X_1X_2Y_1^{4}+\frac{34560}{155771}X_1X_2Y_1^{3}Y_2\\ &+\frac{2003160}{2025023}X_1X_2Y_1^{2}Y_2^{2}+\frac{691200}{184093}X_1X_2Y_1Y_2^{3}+\frac{819200}{184093}X_1X_2Y_2^{4}\\ &+\frac{74842}{57967}X_2^{6}+\frac{509045}{9020557}X_2^{4}Y_0^{2}+\frac{54000}{184093}X_2^{4}Y_0Y_1\\ &+\frac{128000}{184093}X_2^{4}Y_0Y_2+\frac{603765}{1090397}X_2^{4}Y_1^{2}+\frac{432000}{184093}X_2^{4}Y_1Y_2\\ &+\frac{51468875}{16752463}X_2^{4}Y_2^{2}+\frac{9412020}{1715194481}X_2^{2}Y_0^{4}+\frac{62085015}{1715194481}X_2^{2}Y_0^{3}Y_1\\ &+\frac{106920360}{1715194481}X_2^{2}Y_0^{3}Y_2+\frac{1486370}{14175161}X_2^{2}Y_0^{2}Y_1^{2}+\frac{566305605}{1715194481}X_2^{2}Y_0^{2}Y_1Y_2\\ &+\frac{542511880}{1715194481}X_2^{2}Y_0^{2}Y_2^{2}+\frac{38527855}{245027783}X_2^{2}Y_0Y_1^{3}+\frac{164423170}{245027783}X_2^{2}Y_0Y_1^{2}Y_2\\ &+\frac{313889655}{245027783}X_2^{2}Y_0Y_1Y_2^{2}+\frac{299349720}{245027783}X_2^{2}Y_0Y_2^{3}+\frac{24249915}{245027783}X_2^{2}Y_1^{4}\\ &+\frac{128600795}{245027783}X_2^{2}Y_1^{3}Y_2+\frac{376100840}{245027783}X_2^{2}Y_1^{2}Y_2^{2}+\frac{809485665}{245027783}X_2^{2}Y_1Y_2^{3}\\ &+\frac{772902080}{245027783}X_2^{2}Y_2^{4}+\frac{158399}{158389}Y_0^{6}+\frac{15}{22627}Y_0^{5}Y_1\\ &+\frac{10}{9317}Y_0^{5}Y_2+\frac{5575}{1742279}Y_0^{4}Y_1^{2}+\frac{1305}{158389}Y_0^{4}Y_1Y_2\\ &+\frac{3030}{294151}Y_0^{4}Y_2^{2}+\frac{1515}{158389}Y_0^{3}Y_1^{3}+\frac{50200}{1742279}Y_0^{3}Y_1^{2}Y_2\\ &+\frac{130590}{2059057}Y_0^{3}Y_1Y_2^{2}+\frac{149150}{2059057}Y_0^{3}Y_2^{3}+\frac{33015}{1742279}Y_0^{2}Y_1^{4}\\ &+\frac{118095}{1742279}Y_0^{2}Y_1^{3}Y_2+\frac{3882330}{22649627}Y_0^{2}Y_1^{2}Y_2^{2}+\frac{740280}{2059057}Y_0^{2}Y_1Y_2^{3}\\ &+\frac{579340}{2059057}Y_0^{2}Y_2^{4}+\frac{5600}{248897}Y_0Y_1^{5}+\frac{2400}{22627}Y_0Y_1^{4}Y_2\\ &+\frac{927325}{3235661}Y_0Y_1^{3}Y_2^{2}+\frac{2239350}{3235661}Y_0Y_1^{2}Y_2^{3}+\frac{290535}{294151}Y_0Y_1Y_2^{4}\\ &+\frac{154840}{294151}Y_0Y_2^{5}+\frac{251777}{248897}Y_1^{6}+\frac{18080}{248897}Y_1^{5}Y_2\\ &+\frac{737865}{3235661}Y_1^{4}Y_2^{2}+\frac{1795265}{3235661}Y_1^{3}Y_2^{3}+\frac{3164115}{3235661}Y_1^{2}Y_2^{4}\\ &+\frac{281505}{294151}Y_1Y_2^{5}+\frac{403911}{294151}Y_2^{6}. \end{aligned}

The definition $A$ is the element $A=X_0^3Y_0^3$ of $\mathbb C[X_0,X_1,X_2,Y_0,Y_1,Y_2]$ , where $(X_0,X_1,X_2,Y_0,Y_1,Y_2)$ are the six polynomial variables corresponding in order to indices $0,1,2,3,4,5$ .

The definition $q$ is the natural number $1$ .

Human review

Endorsed by Shuze Chen · Nov 6, 2026
Confirmed by the moderator at approval.
Endorsed by benediamond · Nov 6, 2026
Confirmed by the mission captain (proposal self-audit).

View graph