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Orthallelous — Something
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Published: 2018-11-30 20:58:49 +0000 UTC; Views: 76; Favourites: 0; Downloads: 1
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Description
I'm no good at naming these things. From polynomials of degree 26.Center is (1.0, 0) in the complex plane and x/y radii are +- (0.25, 0.25)
The polynomial of degree 26 contains the coefficients a, b, c, d, e, f, g, h, i, j, k, l, m, n, o, p, q, r, s, t, u, v, w, y, z, aa, ab.
It appears as: ax^26 + bx^25 + cx^24 + dx^23 + ex^22 + fx^21 + gx^20 + hx^19 + ix^18 + jx^17 + kx^16 + lx^15 + mx^14 + nx^13 + ox^12 + px^11 + qx^10 + rx^9 + sx^8 + tx^7 + ux^6 + vx^5 + wx^4 + yx^3 + zx^2 + aax + ab = 0
The roots found are all permutations of the following coefficient values:
a : -1, 1
b : -1, 1
c : -1, 1
d : -1, 1
e : -1, 1
f : -1, 1
g : -1, 1
h : -1, 1
i : -1, 1
j : -1, 1
k : -1, 1
l : -1, 1
m : -1, 1
n : -1j, 1j
o : -1, 1
p : -1, 1
q : -1, 1
r : -1, 1
s : -1, 1
t : -1, 1
u : -1, 1
v : -1, 1
w : -1, 1
y : -1, 1
z : -1, 1
aa : -1, 1
ab : -1, 1
