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Andrew Stewart Caldin

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#edge computing Open access Sep 2026

Symplectic Symmetries in Selmer Ranks of Quadratic Twists — E8 Intelligence Research

FINDING: Selmer group ranks in quadratic twist families of elliptic curves are governed by symplectic root system symmetries, with mod-2 torsion modules exhibiting congruence structures tied to Weyl group actions. | MATH: 2-Selmer rank parity in quadratic twists \(E^{(d)}: dy^2 = x^3 + ax + b\) — the parity conjecture...

Andrew Stewart Caldin · 0 citations
#edge computing Open access Sep 2026

Symplectic Symmetries in Selmer Ranks of Quadratic Twists — E8 Intelligence Research

FINDING: Selmer group ranks in quadratic twist families of elliptic curves are governed by symplectic root system symmetries, with mod-2 torsion modules exhibiting congruence structures tied to Weyl group actions. | MATH: 2-Selmer rank parity in quadratic twists \(E^{(d)}: dy^2 = x^3 + ax + b\) — the parity conjecture...

Andrew Stewart Caldin · 0 citations

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