ψ-Retentive Ode II: Neutrino Strand

This work presents the second Ode of the ψ-Architecture: a retentional, pre-geometric formulation of the neutrino as the carrier of structural difference when the metric collapses. The text introduces the fundamental neutrino invariant

G_ν = lim_{m_ν→0, g_{μν}→0} ( Δψ / sqrt( (∂_τ ν)^2 + σ^2 ) ) = Λ_ψ^(0) > 0,

the ψ-neutrino Lagrangian

L_ν^ψ = 1/2 (∂_τ ν)^2 − Λ_ψ Δψ ν + ε_ν (Δψ)^2,

the pseudogeodesic equation

d²ν/dτ² = −Λ_ψ Δψ,

the ψ-neutrino Bell equation

∂_τ² Δψ + Ω_ν² Δψ = Λ_ψ ν,

and the Memory Horizon

Δψ_memory = Ω_ν / Λ_ψ.

The Ode proposes that neutrino retention becomes the final geometry of the universe when classical spacetime vanishes.