OutOfMemoryError() using total_degree()

[oameye]

I have this large system defined as:

using HomotopyContinuation

@var a1ᵣ, a1ᵢ, a2ᵣ, a2ᵢ, a3ᵣ, a3ᵢ, a3⁺a3ᵣ, a1⁺a1ᵣ, a1a1ᵣ, a1a1ᵢ, a2⁺a3ᵣ, a2⁺a3ᵢ, a3a3ᵣ, a3a3ᵢ, a1a3ᵣ, a1a3ᵢ, a1a2ᵣ, a1a2ᵢ, a1a2⁺ᵣ, a1a2⁺ᵢ, a2⁺a2ᵣ, a1a3⁺ᵣ, a1a3⁺ᵢ, a2a3ᵣ, a2a3ᵢ, a2a2ᵣ, a2a2ᵢ, K, κ, F, δ, Δ

eqs = [4.0*K*a1ᵢ^3 - 0.5*Δ*a1ᵢ + δ*a1ᵢ - 0.5*κ*a1ᵣ + 2.0*K*a1ᵢ*a1a1ᵣ + 4.0*K*a1ᵢ*a1ᵣ^2 - 4.0*K*a1ᵢ*a1⁺a1ᵣ - 4.0*K*a1ᵢ*a2⁺a2ᵣ - 4.0*K*a1ᵢ*a3⁺a3ᵣ - 2.0*K*a1ᵣ*a1a1ᵢ + 4.0*K*a2ᵢ*a1a2ᵣ - 4.0*K*a2ᵢ*a1a2⁺ᵣ + 2.0*K*a2ᵢ*a3a3ᵣ + 8.0*K*a2ᵢ^2*a1ᵢ - 4.0*K*a2ᵣ*a1a2ᵢ - 4.0*K*a2ᵣ*a1a2⁺ᵢ - 2.0*K*a2ᵣ*a3a3ᵢ + 8.0*K*a2ᵣ^2*a1ᵢ + 4.0*K*a3ᵢ*a1a3ᵣ - 4.0*K*a3ᵢ*a1a3⁺ᵣ - 4.0*K*a3ᵢ*a2⁺a3ᵣ + 8.0*K*a3ᵢ^2*a1ᵢ + 4.0*K*a3ᵢ^2*a2ᵢ - 4.0*K*a3ᵣ*a1a3ᵢ - 4.0*K*a3ᵣ*a1a3⁺ᵢ - 4.0*K*a3ᵣ*a2⁺a3ᵢ + 8.0*K*a3ᵣ^2*a1ᵢ - 4.0*K*a3ᵣ^2*a2ᵢ + 8.0*K*a3ᵢ*a3ᵣ*a2ᵣ, 0.5*F - 4.0*K*a1ᵣ^3 + 0.5*Δ*a1ᵣ - δ*a1ᵣ - 0.5*κ*a1ᵢ + 2.0*K*a1ᵢ*a1a1ᵢ - 4.0*K*a1ᵢ^2*a1ᵣ + 2.0*K*a1ᵣ*a1a1ᵣ + 4.0*K*a1ᵣ*a1⁺a1ᵣ + 4.0*K*a1ᵣ*a2⁺a2ᵣ + 4.0*K*a1ᵣ*a3⁺a3ᵣ + 4.0*K*a2ᵢ*a1a2ᵢ - 4.0*K*a2ᵢ*a1a2⁺ᵢ + 2.0*K*a2ᵢ*a3a3ᵢ - 8.0*K*a2ᵢ^2*a1ᵣ + 4.0*K*a2ᵣ*a1a2ᵣ + 4.0*K*a2ᵣ*a1a2⁺ᵣ + 2.0*K*a2ᵣ*a3a3ᵣ - 8.0*K*a2ᵣ^2*a1ᵣ + 4.0*K*a3ᵢ*a1a3ᵢ - 4.0*K*a3ᵢ*a1a3⁺ᵢ - 4.0*K*a3ᵢ*a2⁺a3ᵢ - 8.0*K*a3ᵢ^2*a1ᵣ + 4.0*K*a3ᵢ^2*a2ᵣ + 4.0*K*a3ᵣ*a1a3ᵣ + 4.0*K*a3ᵣ*a1a3⁺ᵣ + 4.0*K*a3ᵣ*a2⁺a3ᵣ - 8.0*K*a3ᵣ^2*a1ᵣ - 4.0*K*a3ᵣ^2*a2ᵣ - 8.0*K*a3ᵢ*a3ᵣ*a2ᵢ, 4.0*K*a2ᵢ^3 + 0.5*Δ*a2ᵢ + δ*a2ᵢ - 0.5*κ*a2ᵣ + 4.0*K*a1ᵢ*a1a2ᵣ - 4.0*K*a1ᵢ*a1a2⁺ᵣ + 2.0*K*a1ᵢ*a3a3ᵣ - 4.0*K*a1ᵣ*a1a2ᵢ + 4.0*K*a1ᵣ*a1a2⁺ᵢ - 2.0*K*a1ᵣ*a3a3ᵢ + 8.0*K*a2ᵢ*a1ᵢ^2 + 8.0*K*a2ᵢ*a1ᵣ^2 - 4.0*K*a2ᵢ*a1⁺a1ᵣ + 2.0*K*a2ᵢ*a2a2ᵣ + 4.0*K*a2ᵢ*a2ᵣ^2 - 4.0*K*a2ᵢ*a2⁺a2ᵣ - 4.0*K*a2ᵢ*a3⁺a3ᵣ - 2.0*K*a2ᵣ*a2a2ᵢ - 4.0*K*a3ᵢ*a1a3⁺ᵣ + 4.0*K*a3ᵢ*a2a3ᵣ - 4.0*K*a3ᵢ*a2⁺a3ᵣ + 4.0*K*a3ᵢ^2*a1ᵢ + 8.0*K*a3ᵢ^2*a2ᵢ + 4.0*K*a3ᵣ*a1a3⁺ᵢ - 4.0*K*a3ᵣ*a2a3ᵢ + 4.0*K*a3ᵣ*a2⁺a3ᵢ - 4.0*K*a3ᵣ^2*a1ᵢ + 8.0*K*a3ᵣ^2*a2ᵢ + 8.0*K*a3ᵢ*a3ᵣ*a1ᵣ, 0.5*F - 4.0*K*a2ᵣ^3 - 0.5*Δ*a2ᵣ - δ*a2ᵣ - 0.5*κ*a2ᵢ + 4.0*K*a1ᵢ*a1a2ᵢ + 4.0*K*a1ᵢ*a1a2⁺ᵢ + 2.0*K*a1ᵢ*a3a3ᵢ + 4.0*K*a1ᵣ*a1a2ᵣ + 4.0*K*a1ᵣ*a1a2⁺ᵣ + 2.0*K*a1ᵣ*a3a3ᵣ + 2.0*K*a2ᵢ*a2a2ᵢ - 4.0*K*a2ᵢ^2*a2ᵣ - 8.0*K*a2ᵣ*a1ᵢ^2 - 8.0*K*a2ᵣ*a1ᵣ^2 + 4.0*K*a2ᵣ*a1⁺a1ᵣ + 2.0*K*a2ᵣ*a2a2ᵣ + 4.0*K*a2ᵣ*a2⁺a2ᵣ + 4.0*K*a2ᵣ*a3⁺a3ᵣ + 4.0*K*a3ᵢ*a1a3⁺ᵢ + 4.0*K*a3ᵢ*a2a3ᵢ + 4.0*K*a3ᵢ*a2⁺a3ᵢ + 4.0*K*a3ᵢ^2*a1ᵣ - 8.0*K*a3ᵢ^2*a2ᵣ + 4.0*K*a3ᵣ*a1a3⁺ᵣ + 4.0*K*a3ᵣ*a2a3ᵣ + 4.0*K*a3ᵣ*a2⁺a3ᵣ - 4.0*K*a3ᵣ^2*a1ᵣ - 8.0*K*a3ᵣ^2*a2ᵣ - 8.0*K*a3ᵢ*a3ᵣ*a1ᵢ, 4.0*K*a3ᵢ^3 + δ*a3ᵢ - 0.5*κ*a3ᵣ + 4.0*K*a1ᵢ*a1a3ᵣ - 4.0*K*a1ᵢ*a1a3⁺ᵣ - 4.0*K*a1ᵢ*a2⁺a3ᵣ - 4.0*K*a1ᵣ*a1a3ᵢ + 4.0*K*a1ᵣ*a1a3⁺ᵢ + 4.0*K*a1ᵣ*a2⁺a3ᵢ - 4.0*K*a2ᵢ*a1a3⁺ᵣ + 4.0*K*a2ᵢ*a2a3ᵣ - 4.0*K*a2ᵢ*a2⁺a3ᵣ - 4.0*K*a2ᵣ*a1a3⁺ᵢ - 4.0*K*a2ᵣ*a2a3ᵢ - 4.0*K*a2ᵣ*a2⁺a3ᵢ + 4.0*K*a3ᵢ*a1a2ᵣ + 8.0*K*a3ᵢ*a1ᵢ^2 + 8.0*K*a3ᵢ*a1ᵣ^2 - 4.0*K*a3ᵢ*a1⁺a1ᵣ + 8.0*K*a3ᵢ*a2ᵢ^2 + 8.0*K*a3ᵢ*a2ᵣ^2 - 4.0*K*a3ᵢ*a2⁺a2ᵣ + 2.0*K*a3ᵢ*a3a3ᵣ + 4.0*K*a3ᵢ*a3ᵣ^2 - 4.0*K*a3ᵢ*a3⁺a3ᵣ - 4.0*K*a3ᵣ*a1a2ᵢ - 2.0*K*a3ᵣ*a3a3ᵢ + 8.0*K*a3ᵢ*a2ᵢ*a1ᵢ - 8.0*K*a3ᵢ*a2ᵣ*a1ᵣ + 8.0*K*a3ᵣ*a2ᵢ*a1ᵣ + 8.0*K*a3ᵣ*a2ᵣ*a1ᵢ, -4.0*K*a3ᵣ^3 - δ*a3ᵣ - 0.5*κ*a3ᵢ + 4.0*K*a1ᵢ*a1a3ᵢ + 4.0*K*a1ᵢ*a1a3⁺ᵢ + 4.0*K*a1ᵢ*a2⁺a3ᵢ + 4.0*K*a1ᵣ*a1a3ᵣ + 4.0*K*a1ᵣ*a1a3⁺ᵣ + 4.0*K*a1ᵣ*a2⁺a3ᵣ - 4.0*K*a2ᵢ*a1a3⁺ᵢ + 4.0*K*a2ᵢ*a2a3ᵢ - 4.0*K*a2ᵢ*a2⁺a3ᵢ + 4.0*K*a2ᵣ*a1a3⁺ᵣ + 4.0*K*a2ᵣ*a2a3ᵣ + 4.0*K*a2ᵣ*a2⁺a3ᵣ + 4.0*K*a3ᵢ*a1a2ᵢ + 2.0*K*a3ᵢ*a3a3ᵢ - 4.0*K*a3ᵢ^2*a3ᵣ + 4.0*K*a3ᵣ*a1a2ᵣ - 8.0*K*a3ᵣ*a1ᵢ^2 - 8.0*K*a3ᵣ*a1ᵣ^2 + 4.0*K*a3ᵣ*a1⁺a1ᵣ - 8.0*K*a3ᵣ*a2ᵢ^2 - 8.0*K*a3ᵣ*a2ᵣ^2 + 4.0*K*a3ᵣ*a2⁺a2ᵣ + 2.0*K*a3ᵣ*a3a3ᵣ + 4.0*K*a3ᵣ*a3⁺a3ᵣ - 8.0*K*a3ᵢ*a2ᵢ*a1ᵣ - 8.0*K*a3ᵢ*a2ᵣ*a1ᵢ + 8.0*K*a3ᵣ*a2ᵢ*a1ᵢ - 8.0*K*a3ᵣ*a2ᵣ*a1ᵣ, -κ*a3⁺a3ᵣ + 16*K*a2⁺a3ᵢ*a1a3⁺ᵣ - 16*K*a2⁺a3ᵣ*a1a3⁺ᵢ + 8*K*a3a3ᵢ*a1a2ᵣ - 8*K*a3a3ᵣ*a1a2ᵢ - 16*K*a3ᵢ^2*a2ᵢ*a1ᵣ - 16*K*a3ᵢ^2*a2ᵣ*a1ᵢ + 16*K*a3ᵣ^2*a2ᵢ*a1ᵣ + 16*K*a3ᵣ^2*a2ᵣ*a1ᵢ + 32*K*a3ᵢ*a3ᵣ*a2ᵢ*a1ᵢ - 32*K*a3ᵢ*a3ᵣ*a2ᵣ*a1ᵣ, F*a1ᵢ - κ*a1⁺a1ᵣ - 8*K*a2⁺a3ᵢ*a1a3⁺ᵣ + 8*K*a2⁺a3ᵣ*a1a3⁺ᵢ - 4*K*a3a3ᵢ*a1a2ᵣ + 4*K*a3a3ᵣ*a1a2ᵢ + 8*K*a3ᵢ^2*a2ᵢ*a1ᵣ + 8*K*a3ᵢ^2*a2ᵣ*a1ᵢ - 8*K*a3ᵣ^2*a2ᵢ*a1ᵣ - 8*K*a3ᵣ^2*a2ᵣ*a1ᵢ - 16*K*a3ᵢ*a3ᵣ*a2ᵢ*a1ᵢ + 16*K*a3ᵢ*a3ᵣ*a2ᵣ*a1ᵣ, -F*a1ᵢ - 2*K*a1a1ᵢ - Δ*a1a1ᵢ + 2*δ*a1a1ᵢ - κ*a1a1ᵣ - 16*K*a1a2⁺ᵢ*a1a2ᵣ - 4*K*a1a2⁺ᵢ*a3a3ᵣ - 16*K*a1a2⁺ᵣ*a1a2ᵢ - 4*K*a1a2⁺ᵣ*a3a3ᵢ - 16*K*a1a3⁺ᵢ*a1a3ᵣ - 16*K*a1a3⁺ᵣ*a1a3ᵢ + 16*K*a1ᵢ*a1ᵣ^3 + 16*K*a1ᵢ^3*a1ᵣ - 12*K*a1⁺a1ᵣ*a1a1ᵢ - 8*K*a2⁺a2ᵣ*a1a1ᵢ - 8*K*a2⁺a3ᵢ*a1a3ᵣ - 8*K*a2⁺a3ᵣ*a1a3ᵢ - 8*K*a3⁺a3ᵣ*a1a1ᵢ + 32*K*a2ᵢ^2*a1ᵢ*a1ᵣ + 32*K*a2ᵣ^2*a1ᵢ*a1ᵣ + 32*K*a3ᵢ^2*a1ᵢ*a1ᵣ + 8*K*a3ᵢ^2*a2ᵢ*a1ᵣ - 8*K*a3ᵢ^2*a2ᵣ*a1ᵢ + 32*K*a3ᵣ^2*a1ᵢ*a1ᵣ - 8*K*a3ᵣ^2*a2ᵢ*a1ᵣ + 8*K*a3ᵣ^2*a2ᵣ*a1ᵢ + 16*K*a3ᵢ*a3ᵣ*a2ᵢ*a1ᵢ + 16*K*a3ᵢ*a3ᵣ*a2ᵣ*a1ᵣ, F*a1ᵣ + 2*K*a1a1ᵣ + 8*K*a1ᵢ^4 - 8*K*a1ᵣ^4 + Δ*a1a1ᵣ - 2*δ*a1a1ᵣ - κ*a1a1ᵢ - 16*K*a1a2⁺ᵢ*a1a2ᵢ - 4*K*a1a2⁺ᵢ*a3a3ᵢ + 16*K*a1a2⁺ᵣ*a1a2ᵣ + 4*K*a1a2⁺ᵣ*a3a3ᵣ - 16*K*a1a3⁺ᵢ*a1a3ᵢ + 16*K*a1a3⁺ᵣ*a1a3ᵣ + 12*K*a1⁺a1ᵣ*a1a1ᵣ + 16*K*a2ᵢ^2*a1ᵢ^2 - 16*K*a2ᵢ^2*a1ᵣ^2 + 16*K*a2ᵣ^2*a1ᵢ^2 - 16*K*a2ᵣ^2*a1ᵣ^2 + 8*K*a2⁺a2ᵣ*a1a1ᵣ - 8*K*a2⁺a3ᵢ*a1a3ᵢ + 8*K*a2⁺a3ᵣ*a1a3ᵣ + 16*K*a3ᵢ^2*a1ᵢ^2 - 16*K*a3ᵢ^2*a1ᵣ^2 + 16*K*a3ᵣ^2*a1ᵢ^2 - 16*K*a3ᵣ^2*a1ᵣ^2 + 8*K*a3⁺a3ᵣ*a1a1ᵣ + 8*K*a3ᵢ^2*a2ᵢ*a1ᵢ + 8*K*a3ᵢ^2*a2ᵣ*a1ᵣ - 8*K*a3ᵣ^2*a2ᵢ*a1ᵢ - 8*K*a3ᵣ^2*a2ᵣ*a1ᵣ - 16*K*a3ᵢ*a3ᵣ*a2ᵢ*a1ᵣ + 16*K*a3ᵢ*a3ᵣ*a2ᵣ*a1ᵢ, 0.5*F*a3ᵢ - 0.5*Δ*a2⁺a3ᵢ - κ*a2⁺a3ᵣ + 4.0*K*a2a3ᵢ*a1a2ᵣ - 2.0*K*a2a3ᵢ*a2a2ᵣ - 2.0*K*a2a3ᵢ*a3a3ᵣ - 4.0*K*a2a3ᵣ*a1a2ᵢ + 2.0*K*a2a3ᵣ*a2a2ᵢ + 2.0*K*a2a3ᵣ*a3a3ᵢ - 4.0*K*a2⁺a2ᵣ*a1a3⁺ᵢ - 4.0*K*a2⁺a2ᵣ*a2⁺a3ᵢ + 4.0*K*a2⁺a3ᵢ*a1a2⁺ᵣ - 4.0*K*a2⁺a3ᵣ*a1a2⁺ᵢ - 2.0*K*a3a3ᵢ*a1a3ᵣ + 2.0*K*a3a3ᵣ*a1a3ᵢ + 4.0*K*a3ᵢ*a2ᵣ^3 + 4.0*K*a3ᵢ^3*a1ᵣ - 4.0*K*a3ᵢ^3*a2ᵣ - 4.0*K*a3ᵣ*a2ᵢ^3 - 4.0*K*a3ᵣ^3*a1ᵢ + 4.0*K*a3ᵣ^3*a2ᵢ + 4.0*K*a3⁺a3ᵣ*a1a3⁺ᵢ + 4.0*K*a3⁺a3ᵣ*a2⁺a3ᵢ - 8.0*K*a3ᵢ*a2ᵢ^2*a1ᵣ + 4.0*K*a3ᵢ*a2ᵢ^2*a2ᵣ - 8.0*K*a3ᵢ*a2ᵣ^2*a1ᵣ + 4.0*K*a3ᵢ*a3ᵣ^2*a1ᵣ - 4.0*K*a3ᵢ*a3ᵣ^2*a2ᵣ - 4.0*K*a3ᵢ^2*a3ᵣ*a1ᵢ + 4.0*K*a3ᵢ^2*a3ᵣ*a2ᵢ - 4.0*K*a3ᵣ*a2ᵢ*a2ᵣ^2 + 8.0*K*a3ᵣ*a2ᵢ^2*a1ᵢ + 8.0*K*a3ᵣ*a2ᵣ^2*a1ᵢ, -0.5*F*a3ᵣ + 0.5*Δ*a2⁺a3ᵣ - κ*a2⁺a3ᵢ + 4.0*K*a2a3ᵢ*a1a2ᵢ + 2.0*K*a2a3ᵢ*a2a2ᵢ - 2.0*K*a2a3ᵢ*a3a3ᵢ + 4.0*K*a2a3ᵣ*a1a2ᵣ + 2.0*K*a2a3ᵣ*a2a2ᵣ - 2.0*K*a2a3ᵣ*a3a3ᵣ + 4.0*K*a2⁺a2ᵣ*a1a3⁺ᵣ + 4.0*K*a2⁺a2ᵣ*a2⁺a3ᵣ + 4.0*K*a2⁺a3ᵢ*a1a2⁺ᵢ + 4.0*K*a2⁺a3ᵣ*a1a2⁺ᵣ - 2.0*K*a3a3ᵢ*a1a3ᵢ - 2.0*K*a3a3ᵣ*a1a3ᵣ - 4.0*K*a3ᵢ*a2ᵢ^3 + 4.0*K*a3ᵢ^3*a1ᵢ + 4.0*K*a3ᵢ^3*a2ᵢ - 4.0*K*a3ᵣ*a2ᵣ^3 + 4.0*K*a3ᵣ^3*a1ᵣ + 4.0*K*a3ᵣ^3*a2ᵣ - 4.0*K*a3⁺a3ᵣ*a1a3⁺ᵣ - 4.0*K*a3⁺a3ᵣ*a2⁺a3ᵣ - 4.0*K*a3ᵢ*a2ᵢ*a2ᵣ^2 - 8.0*K*a3ᵢ*a2ᵢ^2*a1ᵢ - 8.0*K*a3ᵢ*a2ᵣ^2*a1ᵢ + 4.0*K*a3ᵢ*a3ᵣ^2*a1ᵢ + 4.0*K*a3ᵢ*a3ᵣ^2*a2ᵢ + 4.0*K*a3ᵢ^2*a3ᵣ*a1ᵣ + 4.0*K*a3ᵢ^2*a3ᵣ*a2ᵣ - 8.0*K*a3ᵣ*a2ᵢ^2*a1ᵣ - 4.0*K*a3ᵣ*a2ᵢ^2*a2ᵣ - 8.0*K*a3ᵣ*a2ᵣ^2*a1ᵣ, -4*K*a1a2ᵢ - 2*K*a3a3ᵢ + 2*δ*a3a3ᵢ - κ*a3a3ᵣ + 16*K*a1a3⁺ᵢ*a1a3ᵣ - 8*K*a1a3⁺ᵢ*a2a3ᵣ - 16*K*a1a3⁺ᵣ*a1a3ᵢ - 8*K*a1a3⁺ᵣ*a2a3ᵢ - 8*K*a1⁺a1ᵣ*a3a3ᵢ - 8*K*a2⁺a2ᵣ*a3a3ᵢ + 8*K*a2⁺a3ᵢ*a1a3ᵣ - 16*K*a2⁺a3ᵢ*a2a3ᵣ - 8*K*a2⁺a3ᵣ*a1a3ᵢ - 16*K*a2⁺a3ᵣ*a2a3ᵢ + 16*K*a3ᵢ*a3ᵣ^3 + 16*K*a3ᵢ^3*a3ᵣ - 8*K*a3⁺a3ᵣ*a1a2ᵢ - 12*K*a3⁺a3ᵣ*a3a3ᵢ + 32*K*a3ᵢ*a3ᵣ*a1ᵢ^2 + 32*K*a3ᵢ*a3ᵣ*a1ᵣ^2 + 32*K*a3ᵢ*a3ᵣ*a2ᵢ^2 + 32*K*a3ᵢ*a3ᵣ*a2ᵣ^2 + 16*K*a3ᵢ^2*a2ᵢ*a1ᵣ + 16*K*a3ᵢ^2*a2ᵣ*a1ᵢ + 16*K*a3ᵣ^2*a2ᵢ*a1ᵣ + 16*K*a3ᵣ^2*a2ᵣ*a1ᵢ, 4*K*a1a2ᵣ + 2*K*a3a3ᵣ + 8*K*a3ᵢ^4 - 8*K*a3ᵣ^4 - 2*δ*a3a3ᵣ - κ*a3a3ᵢ + 16*K*a1a3⁺ᵢ*a1a3ᵢ - 8*K*a1a3⁺ᵢ*a2a3ᵢ + 16*K*a1a3⁺ᵣ*a1a3ᵣ + 8*K*a1a3⁺ᵣ*a2a3ᵣ + 8*K*a1⁺a1ᵣ*a3a3ᵣ + 8*K*a2⁺a2ᵣ*a3a3ᵣ + 8*K*a2⁺a3ᵢ*a1a3ᵢ - 16*K*a2⁺a3ᵢ*a2a3ᵢ + 8*K*a2⁺a3ᵣ*a1a3ᵣ + 16*K*a2⁺a3ᵣ*a2a3ᵣ + 16*K*a3ᵢ^2*a1ᵢ^2 + 16*K*a3ᵢ^2*a1ᵣ^2 + 16*K*a3ᵢ^2*a2ᵢ^2 + 16*K*a3ᵢ^2*a2ᵣ^2 - 16*K*a3ᵣ^2*a1ᵢ^2 - 16*K*a3ᵣ^2*a1ᵣ^2 - 16*K*a3ᵣ^2*a2ᵢ^2 - 16*K*a3ᵣ^2*a2ᵣ^2 + 8*K*a3⁺a3ᵣ*a1a2ᵣ + 12*K*a3⁺a3ᵣ*a3a3ᵣ + 16*K*a3ᵢ^2*a2ᵢ*a1ᵢ - 16*K*a3ᵢ^2*a2ᵣ*a1ᵣ + 16*K*a3ᵣ^2*a2ᵢ*a1ᵢ - 16*K*a3ᵣ^2*a2ᵣ*a1ᵣ, -0.5*F*a3ᵢ - 4.0*K*a1a3ᵢ - 0.5*Δ*a1a3ᵢ + 2.0*δ*a1a3ᵢ - κ*a1a3ᵣ - 8.0*K*a1a2⁺ᵢ*a2a3ᵣ - 8.0*K*a1a2⁺ᵣ*a2a3ᵢ + 6.0*K*a1a3⁺ᵢ*a1a1ᵣ - 8.0*K*a1a3⁺ᵢ*a1a2ᵣ - 6.0*K*a1a3⁺ᵢ*a3a3ᵣ - 6.0*K*a1a3⁺ᵣ*a1a1ᵢ - 8.0*K*a1a3⁺ᵣ*a1a2ᵢ - 6.0*K*a1a3⁺ᵣ*a3a3ᵢ - 12.0*K*a1⁺a1ᵣ*a1a3ᵢ - 8.0*K*a2⁺a2ᵣ*a1a3ᵢ + 4.0*K*a2⁺a3ᵢ*a1a1ᵣ - 8.0*K*a2⁺a3ᵢ*a1a2ᵣ - 6.0*K*a2⁺a3ᵢ*a3a3ᵣ - 4.0*K*a2⁺a3ᵣ*a1a1ᵢ - 8.0*K*a2⁺a3ᵣ*a1a2ᵢ - 6.0*K*a2⁺a3ᵣ*a3a3ᵢ + 12.0*K*a3ᵢ*a1ᵣ^3 + 12.0*K*a3ᵢ^3*a1ᵣ - 4.0*K*a3ᵢ^3*a2ᵣ + 12.0*K*a3ᵣ*a1ᵢ^3 + 12.0*K*a3ᵣ^3*a1ᵢ - 4.0*K*a3ᵣ^3*a2ᵢ - 12.0*K*a3⁺a3ᵣ*a1a3ᵢ + 12.0*K*a3ᵢ*a1ᵢ^2*a1ᵣ + 16.0*K*a3ᵢ*a2ᵢ^2*a1ᵣ + 8.0*K*a3ᵢ*a2ᵣ*a1ᵢ^2 - 8.0*K*a3ᵢ*a2ᵣ*a1ᵣ^2 + 16.0*K*a3ᵢ*a2ᵣ^2*a1ᵣ + 12.0*K*a3ᵢ*a3ᵣ^2*a1ᵣ + 12.0*K*a3ᵢ*a3ᵣ^2*a2ᵣ + 12.0*K*a3ᵢ^2*a3ᵣ*a1ᵢ + 12.0*K*a3ᵢ^2*a3ᵣ*a2ᵢ + 12.0*K*a3ᵣ*a1ᵢ*a1ᵣ^2 - 8.0*K*a3ᵣ*a2ᵢ*a1ᵢ^2 + 8.0*K*a3ᵣ*a2ᵢ*a1ᵣ^2 + 16.0*K*a3ᵣ*a2ᵢ^2*a1ᵢ + 16.0*K*a3ᵣ*a2ᵣ^2*a1ᵢ + 16.0*K*a3ᵢ*a2ᵢ*a1ᵢ*a1ᵣ + 16.0*K*a3ᵣ*a2ᵣ*a1ᵢ*a1ᵣ, 0.5*F*a3ᵣ + 4.0*K*a1a3ᵣ + 0.5*Δ*a1a3ᵣ - 2.0*δ*a1a3ᵣ - κ*a1a3ᵢ - 8.0*K*a1a2⁺ᵢ*a2a3ᵢ + 8.0*K*a1a2⁺ᵣ*a2a3ᵣ + 6.0*K*a1a3⁺ᵢ*a1a1ᵢ - 8.0*K*a1a3⁺ᵢ*a1a2ᵢ - 6.0*K*a1a3⁺ᵢ*a3a3ᵢ + 6.0*K*a1a3⁺ᵣ*a1a1ᵣ + 8.0*K*a1a3⁺ᵣ*a1a2ᵣ + 6.0*K*a1a3⁺ᵣ*a3a3ᵣ + 12.0*K*a1⁺a1ᵣ*a1a3ᵣ + 8.0*K*a2⁺a2ᵣ*a1a3ᵣ + 4.0*K*a2⁺a3ᵢ*a1a1ᵢ - 8.0*K*a2⁺a3ᵢ*a1a2ᵢ - 6.0*K*a2⁺a3ᵢ*a3a3ᵢ + 4.0*K*a2⁺a3ᵣ*a1a1ᵣ + 8.0*K*a2⁺a3ᵣ*a1a2ᵣ + 6.0*K*a2⁺a3ᵣ*a3a3ᵣ + 12.0*K*a3ᵢ*a1ᵢ^3 + 12.0*K*a3ᵢ^3*a1ᵢ + 4.0*K*a3ᵢ^3*a2ᵢ - 12.0*K*a3ᵣ*a1ᵣ^3 - 12.0*K*a3ᵣ^3*a1ᵣ - 4.0*K*a3ᵣ^3*a2ᵣ + 12.0*K*a3⁺a3ᵣ*a1a3ᵣ + 12.0*K*a3ᵢ*a1ᵢ*a1ᵣ^2 + 8.0*K*a3ᵢ*a2ᵢ*a1ᵢ^2 - 8.0*K*a3ᵢ*a2ᵢ*a1ᵣ^2 + 16.0*K*a3ᵢ*a2ᵢ^2*a1ᵢ + 16.0*K*a3ᵢ*a2ᵣ^2*a1ᵢ + 12.0*K*a3ᵢ*a3ᵣ^2*a1ᵢ - 12.0*K*a3ᵢ*a3ᵣ^2*a2ᵢ - 12.0*K*a3ᵢ^2*a3ᵣ*a1ᵣ + 12.0*K*a3ᵢ^2*a3ᵣ*a2ᵣ - 12.0*K*a3ᵣ*a1ᵢ^2*a1ᵣ - 16.0*K*a3ᵣ*a2ᵢ^2*a1ᵣ + 8.0*K*a3ᵣ*a2ᵣ*a1ᵢ^2 - 8.0*K*a3ᵣ*a2ᵣ*a1ᵣ^2 - 16.0*K*a3ᵣ*a2ᵣ^2*a1ᵣ - 16.0*K*a3ᵢ*a2ᵣ*a1ᵢ*a1ᵣ + 16.0*K*a3ᵣ*a2ᵢ*a1ᵢ*a1ᵣ, -0.5*F*a1ᵢ - 0.5*F*a2ᵢ - 4.0*K*a1a2ᵢ - 2.0*K*a3a3ᵢ + 2.0*δ*a1a2ᵢ - κ*a1a2ᵣ + 6.0*K*a1a2⁺ᵢ*a1a1ᵣ - 6.0*K*a1a2⁺ᵢ*a2a2ᵣ - 6.0*K*a1a2⁺ᵣ*a1a1ᵢ - 6.0*K*a1a2⁺ᵣ*a2a2ᵢ + 4.0*K*a1a3⁺ᵢ*a1a3ᵣ - 8.0*K*a1a3⁺ᵢ*a2a3ᵣ - 4.0*K*a1a3⁺ᵣ*a1a3ᵢ - 8.0*K*a1a3⁺ᵣ*a2a3ᵢ - 12.0*K*a1⁺a1ᵣ*a1a2ᵢ - 2.0*K*a1⁺a1ᵣ*a3a3ᵢ + 12.0*K*a2ᵢ*a1ᵣ^3 + 12.0*K*a2ᵢ^3*a1ᵣ + 12.0*K*a2ᵣ*a1ᵢ^3 + 12.0*K*a2ᵣ^3*a1ᵢ - 12.0*K*a2⁺a2ᵣ*a1a2ᵢ - 2.0*K*a2⁺a2ᵣ*a3a3ᵢ + 8.0*K*a2⁺a3ᵢ*a1a3ᵣ - 4.0*K*a2⁺a3ᵢ*a2a3ᵣ - 8.0*K*a2⁺a3ᵣ*a1a3ᵢ - 4.0*K*a2⁺a3ᵣ*a2a3ᵢ - 8.0*K*a3⁺a3ᵣ*a1a2ᵢ + 12.0*K*a2ᵢ*a1ᵢ^2*a1ᵣ + 12.0*K*a2ᵢ*a2ᵣ^2*a1ᵣ + 12.0*K*a2ᵢ^2*a2ᵣ*a1ᵢ + 12.0*K*a2ᵣ*a1ᵢ*a1ᵣ^2 + 8.0*K*a3ᵢ*a3ᵣ*a1ᵢ^2 + 8.0*K*a3ᵢ*a3ᵣ*a1ᵣ^2 + 8.0*K*a3ᵢ*a3ᵣ*a2ᵢ^2 + 8.0*K*a3ᵢ*a3ᵣ*a2ᵣ^2 + 16.0*K*a3ᵢ^2*a2ᵢ*a1ᵣ + 16.0*K*a3ᵢ^2*a2ᵣ*a1ᵢ + 16.0*K*a3ᵣ^2*a2ᵢ*a1ᵣ + 16.0*K*a3ᵣ^2*a2ᵣ*a1ᵢ, 0.5*F*a1ᵣ + 0.5*F*a2ᵣ + 4.0*K*a1a2ᵣ + 2.0*K*a3a3ᵣ - 2.0*δ*a1a2ᵣ - κ*a1a2ᵢ + 6.0*K*a1a2⁺ᵢ*a1a1ᵢ - 6.0*K*a1a2⁺ᵢ*a2a2ᵢ + 6.0*K*a1a2⁺ᵣ*a1a1ᵣ + 6.0*K*a1a2⁺ᵣ*a2a2ᵣ + 4.0*K*a1a3⁺ᵢ*a1a3ᵢ - 8.0*K*a1a3⁺ᵢ*a2a3ᵢ + 4.0*K*a1a3⁺ᵣ*a1a3ᵣ + 8.0*K*a1a3⁺ᵣ*a2a3ᵣ + 12.0*K*a1⁺a1ᵣ*a1a2ᵣ + 2.0*K*a1⁺a1ᵣ*a3a3ᵣ + 12.0*K*a2ᵢ*a1ᵢ^3 + 12.0*K*a2ᵢ^3*a1ᵢ - 12.0*K*a2ᵣ*a1ᵣ^3 - 12.0*K*a2ᵣ^3*a1ᵣ + 12.0*K*a2⁺a2ᵣ*a1a2ᵣ + 2.0*K*a2⁺a2ᵣ*a3a3ᵣ + 8.0*K*a2⁺a3ᵢ*a1a3ᵢ - 4.0*K*a2⁺a3ᵢ*a2a3ᵢ + 8.0*K*a2⁺a3ᵣ*a1a3ᵣ + 4.0*K*a2⁺a3ᵣ*a2a3ᵣ + 4.0*K*a3ᵢ^2*a1ᵢ^2 + 4.0*K*a3ᵢ^2*a1ᵣ^2 + 4.0*K*a3ᵢ^2*a2ᵢ^2 + 4.0*K*a3ᵢ^2*a2ᵣ^2 - 4.0*K*a3ᵣ^2*a1ᵢ^2 - 4.0*K*a3ᵣ^2*a1ᵣ^2 - 4.0*K*a3ᵣ^2*a2ᵢ^2 - 4.0*K*a3ᵣ^2*a2ᵣ^2 + 8.0*K*a3⁺a3ᵣ*a1a2ᵣ + 12.0*K*a2ᵢ*a1ᵢ*a1ᵣ^2 + 12.0*K*a2ᵢ*a2ᵣ^2*a1ᵢ - 12.0*K*a2ᵢ^2*a2ᵣ*a1ᵣ - 12.0*K*a2ᵣ*a1ᵢ^2*a1ᵣ + 16.0*K*a3ᵢ^2*a2ᵢ*a1ᵢ - 16.0*K*a3ᵢ^2*a2ᵣ*a1ᵣ + 16.0*K*a3ᵣ^2*a2ᵢ*a1ᵢ - 16.0*K*a3ᵣ^2*a2ᵣ*a1ᵣ, 0.5*F*a1ᵢ + 0.5*F*a2ᵢ - Δ*a1a2⁺ᵢ - κ*a1a2⁺ᵣ + 2.0*K*a1a1ᵢ*a1a2ᵣ - 2.0*K*a1a1ᵣ*a1a2ᵢ + 4.0*K*a1a2⁺ᵢ*a1⁺a1ᵣ + 8.0*K*a1a3⁺ᵢ*a1a3⁺ᵣ + 2.0*K*a2a2ᵢ*a1a2ᵣ + 2.0*K*a2a2ᵢ*a3a3ᵣ - 2.0*K*a2a2ᵣ*a1a2ᵢ - 2.0*K*a2a2ᵣ*a3a3ᵢ + 4.0*K*a2ᵢ*a1ᵣ^3 - 4.0*K*a2ᵢ^3*a1ᵣ - 4.0*K*a2ᵣ*a1ᵢ^3 + 4.0*K*a2ᵣ^3*a1ᵢ - 4.0*K*a2⁺a2ᵣ*a1a2⁺ᵢ - 8.0*K*a2⁺a3ᵢ*a2⁺a3ᵣ - 2.0*K*a3a3ᵢ*a1a1ᵣ + 2.0*K*a3a3ᵣ*a1a1ᵢ + 4.0*K*a2ᵢ*a1ᵢ^2*a1ᵣ - 4.0*K*a2ᵢ*a2ᵣ^2*a1ᵣ + 4.0*K*a2ᵢ^2*a2ᵣ*a1ᵢ - 4.0*K*a2ᵣ*a1ᵢ*a1ᵣ^2 - 8.0*K*a3ᵢ*a3ᵣ*a1ᵢ^2 + 8.0*K*a3ᵢ*a3ᵣ*a1ᵣ^2 - 8.0*K*a3ᵢ*a3ᵣ*a2ᵢ^2 + 8.0*K*a3ᵢ*a3ᵣ*a2ᵣ^2 + 8.0*K*a3ᵢ^2*a1ᵢ*a1ᵣ + 8.0*K*a3ᵢ^2*a2ᵢ*a2ᵣ - 8.0*K*a3ᵣ^2*a1ᵢ*a1ᵣ - 8.0*K*a3ᵣ^2*a2ᵢ*a2ᵣ, -0.5*F*a1ᵣ + 0.5*F*a2ᵣ + 4.0*K*a1a3⁺ᵢ^2 - 4.0*K*a1a3⁺ᵣ^2 - 4.0*K*a2⁺a3ᵢ^2 + 4.0*K*a2⁺a3ᵣ^2 + Δ*a1a2⁺ᵣ - κ*a1a2⁺ᵢ - 2.0*K*a1a1ᵢ*a1a2ᵢ - 2.0*K*a1a1ᵣ*a1a2ᵣ - 4.0*K*a1a2⁺ᵣ*a1⁺a1ᵣ + 2.0*K*a2a2ᵢ*a1a2ᵢ + 2.0*K*a2a2ᵢ*a3a3ᵢ + 2.0*K*a2a2ᵣ*a1a2ᵣ + 2.0*K*a2a2ᵣ*a3a3ᵣ + 4.0*K*a2ᵢ*a1ᵢ^3 - 4.0*K*a2ᵢ^3*a1ᵢ + 4.0*K*a2ᵣ*a1ᵣ^3 - 4.0*K*a2ᵣ^3*a1ᵣ + 4.0*K*a2⁺a2ᵣ*a1a2⁺ᵣ - 2.0*K*a3a3ᵢ*a1a1ᵢ - 2.0*K*a3a3ᵣ*a1a1ᵣ + 4.0*K*a3ᵢ^2*a1ᵢ^2 - 4.0*K*a3ᵢ^2*a1ᵣ^2 - 4.0*K*a3ᵢ^2*a2ᵢ^2 + 4.0*K*a3ᵢ^2*a2ᵣ^2 - 4.0*K*a3ᵣ^2*a1ᵢ^2 + 4.0*K*a3ᵣ^2*a1ᵣ^2 + 4.0*K*a3ᵣ^2*a2ᵢ^2 - 4.0*K*a3ᵣ^2*a2ᵣ^2 + 4.0*K*a2ᵢ*a1ᵢ*a1ᵣ^2 - 4.0*K*a2ᵢ*a2ᵣ^2*a1ᵢ - 4.0*K*a2ᵢ^2*a2ᵣ*a1ᵣ + 4.0*K*a2ᵣ*a1ᵢ^2*a1ᵣ + 16.0*K*a3ᵢ*a3ᵣ*a1ᵢ*a1ᵣ - 16.0*K*a3ᵢ*a3ᵣ*a2ᵢ*a2ᵣ, F*a2ᵢ - κ*a2⁺a2ᵣ - 8*K*a2⁺a3ᵢ*a1a3⁺ᵣ + 8*K*a2⁺a3ᵣ*a1a3⁺ᵢ - 4*K*a3a3ᵢ*a1a2ᵣ + 4*K*a3a3ᵣ*a1a2ᵢ + 8*K*a3ᵢ^2*a2ᵢ*a1ᵣ + 8*K*a3ᵢ^2*a2ᵣ*a1ᵢ - 8*K*a3ᵣ^2*a2ᵢ*a1ᵣ - 8*K*a3ᵣ^2*a2ᵣ*a1ᵢ - 16*K*a3ᵢ*a3ᵣ*a2ᵢ*a1ᵢ + 16*K*a3ᵢ*a3ᵣ*a2ᵣ*a1ᵣ, 0.5*F*a3ᵢ - 0.5*Δ*a1a3⁺ᵢ - κ*a1a3⁺ᵣ + 2.0*K*a1a1ᵢ*a1a3ᵣ - 2.0*K*a1a1ᵣ*a1a3ᵢ + 4.0*K*a1a3ᵢ*a1a2ᵣ - 4.0*K*a1a3ᵣ*a1a2ᵢ - 4.0*K*a1a3⁺ᵢ*a1a2⁺ᵣ + 4.0*K*a1a3⁺ᵢ*a1⁺a1ᵣ + 4.0*K*a1a3⁺ᵣ*a1a2⁺ᵢ + 2.0*K*a2a3ᵢ*a3a3ᵣ - 2.0*K*a2a3ᵣ*a3a3ᵢ + 4.0*K*a2⁺a3ᵢ*a1⁺a1ᵣ + 2.0*K*a3a3ᵢ*a1a3ᵣ - 2.0*K*a3a3ᵣ*a1a3ᵢ + 4.0*K*a3ᵢ*a1ᵣ^3 - 4.0*K*a3ᵢ^3*a1ᵣ + 4.0*K*a3ᵢ^3*a2ᵣ - 4.0*K*a3ᵣ*a1ᵢ^3 + 4.0*K*a3ᵣ^3*a1ᵢ - 4.0*K*a3ᵣ^3*a2ᵢ - 4.0*K*a3⁺a3ᵣ*a1a3⁺ᵢ - 4.0*K*a3⁺a3ᵣ*a2⁺a3ᵢ + 4.0*K*a3ᵢ*a1ᵢ^2*a1ᵣ - 8.0*K*a3ᵢ*a2ᵣ*a1ᵢ^2 - 8.0*K*a3ᵢ*a2ᵣ*a1ᵣ^2 - 4.0*K*a3ᵢ*a3ᵣ^2*a1ᵣ + 4.0*K*a3ᵢ*a3ᵣ^2*a2ᵣ + 4.0*K*a3ᵢ^2*a3ᵣ*a1ᵢ - 4.0*K*a3ᵢ^2*a3ᵣ*a2ᵢ - 4.0*K*a3ᵣ*a1ᵢ*a1ᵣ^2 + 8.0*K*a3ᵣ*a2ᵢ*a1ᵢ^2 + 8.0*K*a3ᵣ*a2ᵢ*a1ᵣ^2, 0.5*F*a3ᵣ + 0.5*Δ*a1a3⁺ᵣ - κ*a1a3⁺ᵢ - 2.0*K*a1a1ᵢ*a1a3ᵢ - 2.0*K*a1a1ᵣ*a1a3ᵣ - 4.0*K*a1a3ᵢ*a1a2ᵢ - 4.0*K*a1a3ᵣ*a1a2ᵣ - 4.0*K*a1a3⁺ᵢ*a1a2⁺ᵢ - 4.0*K*a1a3⁺ᵣ*a1a2⁺ᵣ - 4.0*K*a1a3⁺ᵣ*a1⁺a1ᵣ + 2.0*K*a2a3ᵢ*a3a3ᵢ + 2.0*K*a2a3ᵣ*a3a3ᵣ - 4.0*K*a2⁺a3ᵣ*a1⁺a1ᵣ + 2.0*K*a3a3ᵢ*a1a3ᵢ + 2.0*K*a3a3ᵣ*a1a3ᵣ + 4.0*K*a3ᵢ*a1ᵢ^3 - 4.0*K*a3ᵢ^3*a1ᵢ - 4.0*K*a3ᵢ^3*a2ᵢ + 4.0*K*a3ᵣ*a1ᵣ^3 - 4.0*K*a3ᵣ^3*a1ᵣ - 4.0*K*a3ᵣ^3*a2ᵣ + 4.0*K*a3⁺a3ᵣ*a1a3⁺ᵣ + 4.0*K*a3⁺a3ᵣ*a2⁺a3ᵣ + 4.0*K*a3ᵢ*a1ᵢ*a1ᵣ^2 + 8.0*K*a3ᵢ*a2ᵢ*a1ᵢ^2 + 8.0*K*a3ᵢ*a2ᵢ*a1ᵣ^2 - 4.0*K*a3ᵢ*a3ᵣ^2*a1ᵢ - 4.0*K*a3ᵢ*a3ᵣ^2*a2ᵢ - 4.0*K*a3ᵢ^2*a3ᵣ*a1ᵣ - 4.0*K*a3ᵢ^2*a3ᵣ*a2ᵣ + 4.0*K*a3ᵣ*a1ᵢ^2*a1ᵣ + 8.0*K*a3ᵣ*a2ᵣ*a1ᵢ^2 + 8.0*K*a3ᵣ*a2ᵣ*a1ᵣ^2, -0.5*F*a3ᵢ - 4.0*K*a2a3ᵢ + 0.5*Δ*a2a3ᵢ + 2.0*δ*a2a3ᵢ - κ*a2a3ᵣ + 8.0*K*a1a2⁺ᵢ*a1a3ᵣ - 8.0*K*a1a2⁺ᵣ*a1a3ᵢ + 8.0*K*a1a3⁺ᵢ*a1a2ᵣ - 4.0*K*a1a3⁺ᵢ*a2a2ᵣ + 6.0*K*a1a3⁺ᵢ*a3a3ᵣ - 8.0*K*a1a3⁺ᵣ*a1a2ᵢ - 4.0*K*a1a3⁺ᵣ*a2a2ᵢ - 6.0*K*a1a3⁺ᵣ*a3a3ᵢ - 8.0*K*a1⁺a1ᵣ*a2a3ᵢ - 12.0*K*a2⁺a2ᵣ*a2a3ᵢ + 8.0*K*a2⁺a3ᵢ*a1a2ᵣ - 6.0*K*a2⁺a3ᵢ*a2a2ᵣ + 6.0*K*a2⁺a3ᵢ*a3a3ᵣ - 8.0*K*a2⁺a3ᵣ*a1a2ᵢ - 6.0*K*a2⁺a3ᵣ*a2a2ᵢ - 6.0*K*a2⁺a3ᵣ*a3a3ᵢ + 12.0*K*a3ᵢ*a2ᵣ^3 - 4.0*K*a3ᵢ^3*a1ᵣ + 12.0*K*a3ᵢ^3*a2ᵣ + 12.0*K*a3ᵣ*a2ᵢ^3 - 4.0*K*a3ᵣ^3*a1ᵢ + 12.0*K*a3ᵣ^3*a2ᵢ - 12.0*K*a3⁺a3ᵣ*a2a3ᵢ + 8.0*K*a3ᵢ*a2ᵢ^2*a1ᵣ + 12.0*K*a3ᵢ*a2ᵢ^2*a2ᵣ + 16.0*K*a3ᵢ*a2ᵣ*a1ᵢ^2 + 16.0*K*a3ᵢ*a2ᵣ*a1ᵣ^2 - 8.0*K*a3ᵢ*a2ᵣ^2*a1ᵣ + 12.0*K*a3ᵢ*a3ᵣ^2*a1ᵣ + 12.0*K*a3ᵢ*a3ᵣ^2*a2ᵣ + 12.0*K*a3ᵢ^2*a3ᵣ*a1ᵢ + 12.0*K*a3ᵢ^2*a3ᵣ*a2ᵢ + 16.0*K*a3ᵣ*a2ᵢ*a1ᵢ^2 + 16.0*K*a3ᵣ*a2ᵢ*a1ᵣ^2 + 12.0*K*a3ᵣ*a2ᵢ*a2ᵣ^2 - 8.0*K*a3ᵣ*a2ᵢ^2*a1ᵢ + 8.0*K*a3ᵣ*a2ᵣ^2*a1ᵢ + 16.0*K*a3ᵢ*a2ᵢ*a2ᵣ*a1ᵢ + 16.0*K*a3ᵣ*a2ᵢ*a2ᵣ*a1ᵣ, 0.5*F*a3ᵣ + 4.0*K*a2a3ᵣ - 0.5*Δ*a2a3ᵣ - 2.0*δ*a2a3ᵣ - κ*a2a3ᵢ + 8.0*K*a1a2⁺ᵢ*a1a3ᵢ + 8.0*K*a1a2⁺ᵣ*a1a3ᵣ + 8.0*K*a1a3⁺ᵢ*a1a2ᵢ - 4.0*K*a1a3⁺ᵢ*a2a2ᵢ + 6.0*K*a1a3⁺ᵢ*a3a3ᵢ + 8.0*K*a1a3⁺ᵣ*a1a2ᵣ + 4.0*K*a1a3⁺ᵣ*a2a2ᵣ + 6.0*K*a1a3⁺ᵣ*a3a3ᵣ + 8.0*K*a1⁺a1ᵣ*a2a3ᵣ + 12.0*K*a2⁺a2ᵣ*a2a3ᵣ + 8.0*K*a2⁺a3ᵢ*a1a2ᵢ - 6.0*K*a2⁺a3ᵢ*a2a2ᵢ + 6.0*K*a2⁺a3ᵢ*a3a3ᵢ + 8.0*K*a2⁺a3ᵣ*a1a2ᵣ + 6.0*K*a2⁺a3ᵣ*a2a2ᵣ + 6.0*K*a2⁺a3ᵣ*a3a3ᵣ + 12.0*K*a3ᵢ*a2ᵢ^3 + 4.0*K*a3ᵢ^3*a1ᵢ + 12.0*K*a3ᵢ^3*a2ᵢ - 12.0*K*a3ᵣ*a2ᵣ^3 - 4.0*K*a3ᵣ^3*a1ᵣ - 12.0*K*a3ᵣ^3*a2ᵣ + 12.0*K*a3⁺a3ᵣ*a2a3ᵣ + 16.0*K*a3ᵢ*a2ᵢ*a1ᵢ^2 + 16.0*K*a3ᵢ*a2ᵢ*a1ᵣ^2 + 12.0*K*a3ᵢ*a2ᵢ*a2ᵣ^2 + 8.0*K*a3ᵢ*a2ᵢ^2*a1ᵢ - 8.0*K*a3ᵢ*a2ᵣ^2*a1ᵢ - 12.0*K*a3ᵢ*a3ᵣ^2*a1ᵢ + 12.0*K*a3ᵢ*a3ᵣ^2*a2ᵢ + 12.0*K*a3ᵢ^2*a3ᵣ*a1ᵣ - 12.0*K*a3ᵢ^2*a3ᵣ*a2ᵣ + 8.0*K*a3ᵣ*a2ᵢ^2*a1ᵣ - 12.0*K*a3ᵣ*a2ᵢ^2*a2ᵣ - 16.0*K*a3ᵣ*a2ᵣ*a1ᵢ^2 - 16.0*K*a3ᵣ*a2ᵣ*a1ᵣ^2 - 8.0*K*a3ᵣ*a2ᵣ^2*a1ᵣ - 16.0*K*a3ᵢ*a2ᵢ*a2ᵣ*a1ᵣ + 16.0*K*a3ᵣ*a2ᵢ*a2ᵣ*a1ᵢ, -F*a2ᵢ - 2*K*a2a2ᵢ + Δ*a2a2ᵢ + 2*δ*a2a2ᵢ - κ*a2a2ᵣ + 16*K*a1a2⁺ᵢ*a1a2ᵣ + 4*K*a1a2⁺ᵢ*a3a3ᵣ - 16*K*a1a2⁺ᵣ*a1a2ᵢ - 4*K*a1a2⁺ᵣ*a3a3ᵢ + 8*K*a1a3⁺ᵢ*a2a3ᵣ - 8*K*a1a3⁺ᵣ*a2a3ᵢ - 8*K*a1⁺a1ᵣ*a2a2ᵢ + 16*K*a2ᵢ*a2ᵣ^3 + 16*K*a2ᵢ^3*a2ᵣ - 12*K*a2⁺a2ᵣ*a2a2ᵢ + 16*K*a2⁺a3ᵢ*a2a3ᵣ - 16*K*a2⁺a3ᵣ*a2a3ᵢ - 8*K*a3⁺a3ᵣ*a2a2ᵢ + 32*K*a2ᵢ*a2ᵣ*a1ᵢ^2 + 32*K*a2ᵢ*a2ᵣ*a1ᵣ^2 - 8*K*a3ᵢ^2*a2ᵢ*a1ᵣ + 32*K*a3ᵢ^2*a2ᵢ*a2ᵣ + 8*K*a3ᵢ^2*a2ᵣ*a1ᵢ + 8*K*a3ᵣ^2*a2ᵢ*a1ᵣ + 32*K*a3ᵣ^2*a2ᵢ*a2ᵣ - 8*K*a3ᵣ^2*a2ᵣ*a1ᵢ + 16*K*a3ᵢ*a3ᵣ*a2ᵢ*a1ᵢ + 16*K*a3ᵢ*a3ᵣ*a2ᵣ*a1ᵣ, F*a2ᵣ + 2*K*a2a2ᵣ + 8*K*a2ᵢ^4 - 8*K*a2ᵣ^4 - Δ*a2a2ᵣ - 2*δ*a2a2ᵣ - κ*a2a2ᵢ + 16*K*a1a2⁺ᵢ*a1a2ᵢ + 4*K*a1a2⁺ᵢ*a3a3ᵢ + 16*K*a1a2⁺ᵣ*a1a2ᵣ + 4*K*a1a2⁺ᵣ*a3a3ᵣ + 8*K*a1a3⁺ᵢ*a2a3ᵢ + 8*K*a1a3⁺ᵣ*a2a3ᵣ + 8*K*a1⁺a1ᵣ*a2a2ᵣ + 16*K*a2ᵢ^2*a1ᵢ^2 + 16*K*a2ᵢ^2*a1ᵣ^2 - 16*K*a2ᵣ^2*a1ᵢ^2 - 16*K*a2ᵣ^2*a1ᵣ^2 + 12*K*a2⁺a2ᵣ*a2a2ᵣ + 16*K*a2⁺a3ᵢ*a2a3ᵢ + 16*K*a2⁺a3ᵣ*a2a3ᵣ + 16*K*a3ᵢ^2*a2ᵢ^2 - 16*K*a3ᵢ^2*a2ᵣ^2 + 16*K*a3ᵣ^2*a2ᵢ^2 - 16*K*a3ᵣ^2*a2ᵣ^2 + 8*K*a3⁺a3ᵣ*a2a2ᵣ + 8*K*a3ᵢ^2*a2ᵢ*a1ᵢ + 8*K*a3ᵢ^2*a2ᵣ*a1ᵣ - 8*K*a3ᵣ^2*a2ᵢ*a1ᵢ - 8*K*a3ᵣ^2*a2ᵣ*a1ᵣ + 16*K*a3ᵢ*a3ᵣ*a2ᵢ*a1ᵣ - 16*K*a3ᵢ*a3ᵣ*a2ᵣ*a1ᵢ]
variables = [a1ᵣ, a1ᵢ, a2ᵣ, a2ᵢ, a3ᵣ, a3ᵢ, a3⁺a3ᵣ, a1⁺a1ᵣ, a1a1ᵣ, a1a1ᵢ, a2⁺a3ᵣ, a2⁺a3ᵢ, a3a3ᵣ, a3a3ᵢ, a1a3ᵣ, a1a3ᵢ, a1a2ᵣ, a1a2ᵢ, a1a2⁺ᵣ, a1a2⁺ᵢ, a2⁺a2ᵣ, a1a3⁺ᵣ, a1a3⁺ᵢ, a2a3ᵣ, a2a3ᵢ, a2a2ᵣ, a2a2ᵢ]
parameters = [K, κ, F, δ, Δ]
F = System(eqs; parameters, variables)

When I solve this using total_degree I get an OutOfMemoryError()

input_array =  [-0.003286105915654924, 0.002035752039526186, 1.0995574287564276, -0.08796459430051422, 1.2566370614359172]

HomotopyContinuation.solve(
    F;
    start_system=:total_degree,
    target_parameters=input_array,
)

ERROR: OutOfMemoryError()
Stacktrace:
 [1] GenericMemory
   @ ./boot.jl:516 [inlined]
 [2] Array
   @ ./boot.jl:578 [inlined]
 [3] Array
   @ ./boot.jl:591 [inlined]
 [4] similar
   @ ./abstractarray.jl:833 [inlined]
 [5] similar
   @ ./abstractarray.jl:824 [inlined]
 [6] _similar_for
   @ ./array.jl:668 [inlined]
 [7] _collect
   @ ./array.jl:722 [inlined]
 [8] collect(itr::HomotopyContinuation.TotalDegreeStartSolutionsIterator{Base.Iterators.ProductIterator{NTuple{…}}})
   @ Base ./array.jl:716

This happens when it calls

solver, starts = solver_startsolutions(
    F;
    target_parameters = input_array,
    start_system = :total_degree,
)

collect(starts)

Is the system too large for the HC.jl too handle?

[saschatimme]

The number of solutions we need to initially solve for a total degree homotopy equals the product of the degrees of each equation.
In your case

julia> prod(degrees(F))
3206175906594816

So only slightly infeasible 😅

Your best show is to use monodromy_solve but this requires an initial regular solution to your system for one set of parameters.

[oameye]

Ai haha yeah. Thanks a lot for the explanation. I will try mondromy solve.

[PBrdng]

Dear @oameye . I moved this to discussions (since it's not an issue as @saschatimme explained) and reopened it. Although your system has too many solutions to even store them on the computer, it might still be possible to get some information out. We recently added an option to create an iterator instead of solving the system directly. This way, you can filter solutions without holding them all in memory

Here is the preprint with all explanations: https://arxiv.org/abs/2509.08084