This paper presents three results that are exact — proven algebraically to machine precision, with zero free parameters — from the ENSO (Eric Needham Scientific Ontology) Trinity {φ, π, e}. The first result is a derivation of the ENSO scaling exponent γ = −(π/φ)^(1/e) from the Trinity by a systematic uniqueness argument. A ranked search over Trinity expressions shows this form is separated from the next-best candidate by a factor of nearly eight in accuracy, and it carries clear internal geometric meaning: π/φ is the fundamental tension between circular closure and golden recursion; 1/e is the natural relaxation exponent. The second result is the exact identity γ^e = π/φ, which follows immediately from the definition of γ in two lines of algebra with no approximation. The third result is the Master Relation: NSC_Thunder · γ^e · e = π³. This is proven by substituting the key identity into the published definition of the spherical electromagnetic constant NSC_Thunder = φπ²/e. Every factor of φ cancels and the result is π³ — pure spherical geometry. The Master Relation reveals that γ, derived from the Meta-Constant Scaling Law, and NSC_Thunder, derived from electromagnetic geometry, are not independent: they are two complementary expressions of the same π/φ tension. Four corollaries follow by direct algebra: the dimensional step NSC_Thunder/(φπ) = π/e; the family relation NSC_Thunder/NSC₀ = φ³π/e; the absorption of φ into NSC_Thunder; and the Thunder form of the fine-structure Keyhole Equation, in which φ does not appear explicitly. The paper contains no approximations, no fitted parameters, and no conjectures. A companion Python validation script confirms all eight algebraic claims to relative error less than 10⁻¹³ using only the Python standard library. For further Information about the ENSO Framework, please contact Eric J Needham:ensotheory1@gmail.com