p = 3
m = 2
F = GF(p)
Rx.<x> = PolynomialRing(F)
f = x^3 - x
C = superelliptic(f, m)
#C1 = patch(C)
#print(C1.crystalline_cohomology_basis())
#g1 = C1.polynomial
#g_AS = g1(x^p - x)
#C2 = superelliptic(g_AS, 2)
#print(convert_super_into_AS(C2))
#converted = (C2.x)^4 - (C2.x)^2
#print(convert_super_fct_into_AS(converted))
b = C.crystalline_cohomology_basis()
p#rint(autom(b[0]).coordinates(basis = b))