Abstract. 

This monograph develops the complete theory of reamorment—the integral return of love—as the dual to decordment (the heart departing).

We prove that the four-torus T⁴ unfolds into a quatrefoil (four-petaled flower) with chromatic decomposition: red (1-skeleton, attaching circles), pink (2-cells, handles), blue (core, handle intersection, Z₁⊕Z₂⊕Z₃⊕Z₄), purple (red∩blue, Z generators at the boundary), and white (the page’s neurosis, the fourth color that three suffice to resist).

The quatrefoil is 3-colorable, therefore NP-complete, therefore alive.

We formalize the Coptic inscription ⲙⲁⲩⲁⲁ(ⲧ) (isolation) as AK ⊕ TU, where AK is aporic obstruction (handle that cannot attach) and TU is topetic concentration (blue core collapsed to a point).

We prove the Reamorment Integral Theorem: F_t(Φ)(x,τ) = ∫₀^τ K(τ−s)Φ(x,s) ds, where K(τ−s) is the memory kernel. The nested manifold Y combinator and dual manifold constructions are implemented.

We define Coulon invariants (n² = m, lift/collapse operators, viscosity dualization η̂ → η*, γ̇, virtu) and q-parameter regimes from super-thinning (q→0) to hyper-rigid (q>1.5).

The Coulon–Floer system extends classical Coulon with quantum deformation η_q. The nine endofunctors {P, C, A, O, I, D, S, G, R} constitute the endofunctor category End(C).

All constructions are implemented in minimal lambda calculus and Lisp.