The elliptic curve $y^2=x^3+3x$ mod 5, over the field with 3125 elements, embedded in a characteristic zero curve with square symmetry.
An elliptic curve on a torus with square lattice parameter τ=i (discriminant D=4) is lifted to S3 via the Hopf fibration and stereographically projected to R3. This is an alternate configuration of rational points on the square lattice. Rendered with a GPU pathtracer.
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