85theorem potential_negative (M r : ℝ) (hM : 0 < M) (hr : 0 < r) : 86 gravitational_potential M r < 0 := by
proof body
Tactic-mode proof.
87 unfold gravitational_potential 88 have eq : -G * M / r = -(G * M / r) := by ring 89 rw [eq] 90 exact neg_lt_zero.mpr (div_pos (mul_pos G_pos hM) hr) 91 92/-! ## No Separate Quantization Needed -/ 93 94/-- **G-001 Resolution**: There is no "quantum gravity" problem in RS. 95 96 Gravity is not a fundamental force requiring quantization. 97 Gravity is the large-scale curvature of the ledger lattice. 98 The ledger IS already the quantum structure. 99 "Quantizing gravity" is like "quantizing temperature" — a category error. 100 101 The ledger provides: 102 1. Discrete states (quantum structure) at small scales 103 2. Continuous curvature (gravity) at large scales 104 3. Both from the SAME J-cost dynamics 105 4. No UV divergences because the lattice provides a natural cutoff -/
depends on (28)
Lean names referenced from this declaration's body.