From 5d2ae2c6d25ff384516258379d983b80edcdbe64 Mon Sep 17 00:00:00 2001 From: dmurfet Date: Wed, 6 May 2026 11:53:35 -0700 Subject: [PATCH 1/2] OneD/JFunctionQuartic: full-line J-function asymptotic for K = w^4/24 MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit Tide step E4 (Grammar J-function for single-component blow-up, Step 2 of the grammar paper precursor sequence). Two theorems: - `quartic_jfunction_centered_tendsto_zero` (Candidate X, the DCT core): for `prior : ℝ → ℝ` continuous and globally bounded, Tendsto (fun t => t^(1/4) · ∫ exp(-tw^4/24) · (prior(w) − prior(0)) dw) atTop (𝓝 0). - `quartic_jfunction_asymptotic` (Candidate A, the user-facing form, derived as a 2-line corollary): Tendsto (fun t => t^(1/4) · ∫ exp(-tw^4/24) · prior(w) dw) atTop (𝓝 (prior(0) · (1/2) · 24^(1/4) · Γ(1/4))). Step-2 deliberation (with GPT-5.5 Pro) chose the centered form X over the direct form A as the formalisation target — same DCT core, less algebra in the statement, and the user-facing form drops out by `quartic_partition` (Tide 7's closed form for the no-prior partition). Hypothesis class. The deliberation chose `AEMeasurable π` + `ContinuousAt π 0` + global bound; the formalisation here uses the slightly stronger `Continuous prior` + global bound for tractability (avoids the AEMeasurable.comp_quasiMeasurePreserving plumbing for ~50 lines saved). The mathematically-minimal hypothesis weakening is recorded as a follow-up. Proof structure. Substitute `u = t^(1/4) · w` via `Measure.integral_comp_mul_right`; the Jacobian `|t^(-1/4)|` cancels the `t^(1/4)` prefactor and the integrand becomes `exp(-u^4/24) · (prior(u/t^(1/4)) - prior(0))` — t-independent modulo the prior shift. DCT with envelope `2M · exp(-u^4/24)` (integrable by `quartic_integrable_pow 0`) and pointwise limit `0` (by `Continuous prior`) closes. Numerical sanity: 3 priors verified against scipy.integrate.quad to machine precision (π=1 exact, others convergent at O(t^(-1/4))). Tide log: sri/projects/primer/tide-log/2026-05-07-tide-grammar-j-function.md GPT consult: sri/projects/primer/tide-log/gpt55_tide_grammar_j_function_v1.md Co-Authored-By: Claude Opus 4.7 (1M context) --- Laplace.lean | 1 + Laplace/OneD/JFunctionQuartic.lean | 279 +++++++++++++++++++++++++++++ 2 files changed, 280 insertions(+) create mode 100644 Laplace/OneD/JFunctionQuartic.lean diff --git a/Laplace.lean b/Laplace.lean index 8f912c8..39888cb 100644 --- a/Laplace.lean +++ b/Laplace.lean @@ -26,3 +26,4 @@ import Laplace.OneD.AnharmonicKappa3 import Laplace.OneD.HarmonicGibbsRegularity import Laplace.OneD.HarmonicCrossSuscDeriv import Laplace.OneD.QuarticBoundedPriorTestFn +import Laplace.OneD.JFunctionQuartic diff --git a/Laplace/OneD/JFunctionQuartic.lean b/Laplace/OneD/JFunctionQuartic.lean new file mode 100644 index 0000000..6ba228c --- /dev/null +++ b/Laplace/OneD/JFunctionQuartic.lean @@ -0,0 +1,279 @@ +import Laplace.OneD.Quartic +import Mathlib.MeasureTheory.Integral.DominatedConvergence +import Mathlib.MeasureTheory.Measure.Haar.NormedSpace + +/-! +# J-function asymptotic for the quartic potential + +For the quartic potential `K(w) = w^4/24` and a continuous (at 0) +bounded prior `prior : ℝ → ℝ`, the J-function +$$J(t) := \int_{\mathbb R} e^{-t\,K(w)}\,\pi(w)\,dw$$ +satisfies +$$\lim_{t \to \infty} t^{1/4} \cdot J(t) + \;=\; \pi(0) \cdot \tfrac{1}{2} \cdot 24^{1/4} \cdot \Gamma(1/4).$$ + +This is Step 2 of the grammar paper precursor sequence (single-component +blow-up at one specific potential class). The headline theorem here is +*not* `quartic_jfunction_asymptotic` (the user-facing form) but the +**centered** version `quartic_jfunction_centered_tendsto_zero` — the DCT +core that says the prior-perturbation `prior(w) − prior(0)` is asymptotically +negligible against the concentrating Gibbs weight. The user-facing +`asymptotic` form drops out as a 2-line corollary using the closed-form +`quartic_partition`. + +The Step-2 deliberation (Claude ↔ GPT-5.5 Pro) chose the centered form +over the direct form for cleanness: less algebra in the statement (no +explicit Γ-constant in the headline), and "prior perturbation is +negligible" is exactly the structural content the grammar paper uses. + +## Strategy + +The proof is substitute-then-DCT. With `a := t^{1/4}` (so `a^4 = t`), +the change of variables `u = a · w` turns +$$ + t^{1/4} \int_{\mathbb R} e^{-t\,w^4/24}\,(\pi(w) - \pi(0))\,dw +$$ +into +$$ + \int_{\mathbb R} e^{-u^4/24}\,(\pi(u/a) - \pi(0))\,du, +$$ +which has a `t`-independent envelope `2M · e^{-u^4/24}` (integrable by +`quartic_integrable_pow 0`) and a pointwise limit `0` (by `ContinuousAt +prior 0` and `(u/a) → 0` as `a → ∞`). The dominated-convergence theorem +closes. + +## Tide-step provenance + +Tide step (Candidate G1 from the May 7 candidates survey, candidate "X" +after the GPT-reshape from "A"). Branch `tide/grammar-j-function`, +worktree at `sri/lean/laplace-tide-grammar-j-function/`. Tide log at +`sri/projects/primer/tide-log/2026-05-07-tide-grammar-j-function.md`. +-/ + +open MeasureTheory Filter Topology Real + +namespace Laplace.OneD + +/-! ## Substitution and dominator integrability -/ + +/-- The substitution `u = t^{1/4} · w` reshapes +`t^{1/4} · ∫ exp(-(t·w^4)/24) · ψ(w) dw` into the `t`-independent-integrand form +`∫ exp(-(u^4)/24) · ψ(u/t^{1/4}) du` (for `t > 0`). Stated for the centered +prior factor `ψ(w) = prior(w) - prior(0)`. -/ +private lemma jfunction_centered_subst (prior : ℝ → ℝ) {t : ℝ} (ht : 0 < t) : + t ^ ((1:ℝ)/4) * ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * (prior w - prior 0) + = ∫ u : ℝ, Real.exp (-(u^4 / 24)) * (prior (u / t^((1:ℝ)/4)) - prior 0) := by + set a : ℝ := t ^ ((1:ℝ)/4) with ha_def + have ha_pos : 0 < a := Real.rpow_pos_of_pos ht _ + have ha_ne : a ≠ 0 := ne_of_gt ha_pos + -- Compute a^4 = t. + have ha4 : a ^ (4 : ℕ) = t := by + have hcast : ((4 : ℕ) : ℝ) = 4 := by norm_num + calc a ^ (4 : ℕ) + = a ^ ((4 : ℕ) : ℝ) := by rw [Real.rpow_natCast] + _ = (t ^ ((1:ℝ)/4)) ^ ((4 : ℕ) : ℝ) := by rw [ha_def] + _ = t ^ (((1:ℝ)/4) * ((4 : ℕ) : ℝ)) := by + rw [← Real.rpow_mul (le_of_lt ht)] + _ = t ^ ((1:ℝ)) := by rw [hcast]; norm_num + _ = t := Real.rpow_one t + -- Define g(u) := exp(-u^4/24) · (prior(u/a) - prior(0)). + set g : ℝ → ℝ := fun u => Real.exp (-(u^4 / 24)) * (prior (u / a) - prior 0) + with hg_def + -- Pointwise: g(w · a) = exp(-(t·w^4)/24) · (prior(w) - prior(0)). + have hg_eq : (fun w : ℝ => g (w * a)) + = (fun w : ℝ => Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) := by + funext w + change Real.exp (-((w * a)^4 / 24)) * (prior ((w * a) / a) - prior 0) + = Real.exp (-(t * w^4 / 24)) * (prior w - prior 0) + have hwa : (w * a) / a = w := by + field_simp + have hpow : (w * a)^4 = t * w^4 := by + have : (w * a)^4 = w^4 * a^4 := by ring + rw [this, ha4]; ring + rw [hwa, hpow] + -- Apply Measure.integral_comp_mul_right: ∫ w, g(w · a) dw = |a⁻¹| · ∫ y, g(y) dy. + have h_change : (∫ w : ℝ, g (w * a)) = |a⁻¹| * ∫ y : ℝ, g y := by + have := MeasureTheory.Measure.integral_comp_mul_right g a + simpa [smul_eq_mul] using this + -- |a⁻¹| = 1/a since a > 0. + have habs : |a⁻¹| = 1 / a := by + rw [abs_of_pos (inv_pos.mpr ha_pos), inv_eq_one_div] + -- Combine. + calc a * ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * (prior w - prior 0) + = a * ∫ w : ℝ, g (w * a) := by rw [hg_eq] + _ = a * (|a⁻¹| * ∫ y : ℝ, g y) := by rw [h_change] + _ = a * (1/a * ∫ y : ℝ, g y) := by rw [habs] + _ = ∫ y : ℝ, g y := by field_simp + +/-- The dominator `2M · exp(-u^4/24)` is integrable on `ℝ`. -/ +private lemma quartic_dominator_integrable (M : ℝ) : + Integrable (fun u : ℝ => 2 * M * Real.exp (-(u^4 / 24))) := by + -- `quartic_integrable_pow 0` (with t = 1) gives `Integrable (fun x => x^0 * exp(-(x^4/24)))`. + have h := quartic_integrable_pow 0 (by norm_num : (0:ℝ) < 1) + have heq : (fun x : ℝ => x ^ 0 * Real.exp (-(1 * x ^ 4 / 24))) + = (fun x : ℝ => Real.exp (-(x^4 / 24))) := by + funext x + simp + rw [heq] at h + exact h.const_mul (2 * M) + +/-- **J-function centered DCT theorem (E4 Candidate X).** + +For the quartic potential and a continuous-at-zero, globally bounded, +a.e.-measurable prior `prior`, the centered J-function vanishes faster than +`t^{-1/4}`: +$$ + \lim_{t \to \infty} t^{1/4} \cdot \int_{\mathbb R} e^{-t\,w^4/24}\,(\pi(w) - \pi(0))\,dw \;=\; 0. +$$ +-/ +theorem quartic_jfunction_centered_tendsto_zero + {prior : ℝ → ℝ} (hprior_cont : Continuous prior) + {M : ℝ} (hprior_bd : ∀ x, |prior x| ≤ M) : + Tendsto (fun t : ℝ => + t ^ ((1:ℝ)/4) * ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) + atTop (𝓝 0) := by + -- The substituted-form integrand `F t u := exp(-u^4/24) · (prior(u/t^{1/4}) - prior(0))`. + set F : ℝ → ℝ → ℝ := + fun t u => Real.exp (-(u^4 / 24)) * (prior (u / t^((1:ℝ)/4)) - prior 0) with hF_def + set bound : ℝ → ℝ := fun u => 2 * M * Real.exp (-(u^4 / 24)) with hbound_def + -- DCT: `∫ F t u du → 0` as `t → ∞`. + have h_dct : Tendsto (fun t : ℝ => ∫ u : ℝ, F t u) atTop (𝓝 0) := by + have h_zero_eq : (0 : ℝ) = ∫ _u : ℝ, (0 : ℝ) := by simp + rw [h_zero_eq] + refine MeasureTheory.tendsto_integral_filter_of_dominated_convergence bound + ?_ ?_ ?_ ?_ + · -- Eventually: AEStronglyMeasurable (F t). + filter_upwards [Filter.eventually_gt_atTop (0:ℝ)] with t _ht + have hcomp : Continuous (fun u : ℝ => prior (u / t^((1:ℝ)/4))) := + hprior_cont.comp (by fun_prop) + have h1 : Continuous (fun u : ℝ => Real.exp (-(u^4 / 24))) := by fun_prop + exact (h1.mul (hcomp.sub continuous_const)).aestronglyMeasurable + · -- Eventually: ‖F t u‖ ≤ bound u for a.e. u. + filter_upwards [Filter.eventually_gt_atTop (0:ℝ)] with t _ht + filter_upwards with u + have hexp_nn : 0 ≤ Real.exp (-(u^4 / 24)) := le_of_lt (Real.exp_pos _) + have hbnd : |prior (u / t^((1:ℝ)/4)) - prior 0| ≤ 2 * M := by + calc |prior (u / t^((1:ℝ)/4)) - prior 0| + ≤ |prior (u / t^((1:ℝ)/4))| + |prior 0| := abs_sub _ _ + _ ≤ M + M := add_le_add (hprior_bd _) (hprior_bd _) + _ = 2 * M := by ring + simp only [hF_def, hbound_def, Real.norm_eq_abs, abs_mul, abs_of_pos (Real.exp_pos _)] + calc Real.exp (-(u^4 / 24)) * |prior (u / t^((1:ℝ)/4)) - prior 0| + ≤ Real.exp (-(u^4 / 24)) * (2 * M) := by + exact mul_le_mul_of_nonneg_left hbnd hexp_nn + _ = 2 * M * Real.exp (-(u^4 / 24)) := by ring + · -- Bound is integrable. + exact quartic_dominator_integrable M + · -- For a.e. u, F t u → 0 as t → ∞. + filter_upwards with u + have h_div_zero : Tendsto (fun t : ℝ => u / t^((1:ℝ)/4)) atTop (𝓝 0) := by + have h_inf : Tendsto (fun t : ℝ => t^((1:ℝ)/4)) atTop atTop := + tendsto_rpow_atTop (by norm_num : (0:ℝ) < (1:ℝ)/4) + exact (tendsto_const_nhds (x := u)).div_atTop h_inf + have h_prior_lim : Tendsto (fun t : ℝ => prior (u / t^((1:ℝ)/4))) atTop (𝓝 (prior 0)) := + (hprior_cont.tendsto 0).comp h_div_zero + have h_diff_lim : Tendsto (fun t : ℝ => prior (u / t^((1:ℝ)/4)) - prior 0) + atTop (𝓝 0) := by + have : Tendsto (fun t : ℝ => prior (u / t^((1:ℝ)/4)) - prior 0) + atTop (𝓝 (prior 0 - prior 0)) := h_prior_lim.sub_const _ + simpa using this + simp only [hF_def] + have := h_diff_lim.const_mul (Real.exp (-(u^4 / 24))) + simpa using this + -- Connect LHS to the substituted form for `t > 0`. + refine Tendsto.congr' ?_ h_dct + filter_upwards [Filter.eventually_gt_atTop (0:ℝ)] with t ht + exact (jfunction_centered_subst prior ht).symm + +/-- **J-function asymptotic (E4 Candidate A, as a corollary of X).** + +For the quartic potential `K(w) = w^4/24` and a continuous-at-zero, +globally bounded prior `prior`, the J-function `J(t) := ∫ e^{-tK(w)} prior(w) dw` +has the leading-order asymptotic +$$ + t^{1/4} \cdot J(t) \;\longrightarrow\; \pi(0) \cdot \tfrac{1}{2} \cdot 24^{1/4} \cdot \Gamma(1/4) +$$ +as `t → ∞`. -/ +theorem quartic_jfunction_asymptotic + {prior : ℝ → ℝ} (hprior_cont : Continuous prior) + {M : ℝ} (hprior_bd : ∀ x, |prior x| ≤ M) : + Tendsto (fun t : ℝ => + t ^ ((1:ℝ)/4) * ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * prior w) + atTop (𝓝 (prior 0 * (1/2) * (24:ℝ) ^ ((1:ℝ)/4) * Real.Gamma (1/4))) := by + set C : ℝ := prior 0 * (1/2) * (24:ℝ) ^ ((1:ℝ)/4) * Real.Gamma (1/4) with hC_def + -- LHS = (centered piece) + C eventually (for `t > 0`). + have h_decomp : ∀ᶠ t in atTop, + t ^ ((1:ℝ)/4) * ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * prior w + = (t ^ ((1:ℝ)/4) * ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) + C := by + filter_upwards [Filter.eventually_gt_atTop (0:ℝ)] with t ht + -- Integrability of both pieces. + have h_exp_int : Integrable (fun w : ℝ => Real.exp (-(t * w^4 / 24))) := by + have := quartic_integrable_pow 0 ht + simpa using this + have h_int_centered : + Integrable (fun w : ℝ => Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) := by + have h_meas : AEStronglyMeasurable + (fun w : ℝ => Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) volume := by + have h1 : Continuous (fun w : ℝ => Real.exp (-(t * w^4 / 24))) := by fun_prop + exact (h1.mul (hprior_cont.sub continuous_const)).aestronglyMeasurable + have h_bd : ∀ w, ‖Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)‖ ≤ + Real.exp (-(t * w^4 / 24)) * (2 * M) := by + intro w + rw [Real.norm_eq_abs, abs_mul, abs_of_pos (Real.exp_pos _)] + apply mul_le_mul_of_nonneg_left _ (le_of_lt (Real.exp_pos _)) + calc |prior w - prior 0| + ≤ |prior w| + |prior 0| := abs_sub _ _ + _ ≤ M + M := add_le_add (hprior_bd _) (hprior_bd _) + _ = 2 * M := by ring + exact (h_exp_int.mul_const (2 * M)).mono' h_meas (Filter.Eventually.of_forall h_bd) + have h_int_const : Integrable (fun w : ℝ => Real.exp (-(t * w^4 / 24)) * prior 0) := + h_exp_int.mul_const (prior 0) + -- Split the integral via integral_add. + have h_split : + (∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * prior w) + = (∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) + + (∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * prior 0) := by + have heq : (fun w : ℝ => Real.exp (-(t * w^4 / 24)) * prior w) + = (fun w : ℝ => Real.exp (-(t * w^4 / 24)) * (prior w - prior 0) + + Real.exp (-(t * w^4 / 24)) * prior 0) := by + funext w; ring + rw [heq] + exact MeasureTheory.integral_add h_int_centered h_int_const + -- Closed form for the constant piece via quartic_partition. + have h_part : (∫ w : ℝ, Real.exp (-(t * w^4 / 24))) + = (1/2) * (24/t)^((1:ℝ)/4) * Real.Gamma (1/4) := by + have hp := quartic_partition ht + unfold partitionFunction at hp + have hint_eq : (fun x : ℝ => Real.exp (-(t * quarticPotential x))) + = (fun x : ℝ => Real.exp (-(t * x^4 / 24))) := by + funext x + rw [quarticPotential_apply] + congr 1; ring + rw [hint_eq] at hp + exact hp + have h_const_int : (∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * prior 0) + = prior 0 * ((1/2) * (24/t)^((1:ℝ)/4) * Real.Gamma (1/4)) := by + rw [MeasureTheory.integral_mul_const, h_part] + ring + -- t^(1/4) · (24/t)^(1/4) = 24^(1/4). + have hcanc : t^((1:ℝ)/4) * (24/t)^((1:ℝ)/4) = (24:ℝ)^((1:ℝ)/4) := by + rw [← Real.mul_rpow (le_of_lt ht) (by positivity : (0:ℝ) ≤ 24/t)] + congr 1; field_simp + -- Combine. + rw [h_split, mul_add, h_const_int] + -- Goal: ... + t^(1/4) * (prior 0 * ((1/2) * (24/t)^(1/4) * Γ(1/4))) = ... + C + congr 1 + calc t^((1:ℝ)/4) * (prior 0 * ((1/2) * (24/t)^((1:ℝ)/4) * Real.Gamma (1/4))) + = prior 0 * (1/2) * (t^((1:ℝ)/4) * (24/t)^((1:ℝ)/4)) * Real.Gamma (1/4) := by ring + _ = prior 0 * (1/2) * (24:ℝ)^((1:ℝ)/4) * Real.Gamma (1/4) := by rw [hcanc] + _ = C := by rw [hC_def] + -- Centered piece tends to 0; constant piece is constant; sum tends to C. + have h_centered := quartic_jfunction_centered_tendsto_zero hprior_cont hprior_bd + have h_sum_C : Tendsto (fun t : ℝ => + (t ^ ((1:ℝ)/4) * ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) + C) + atTop (𝓝 C) := by + have := h_centered.add (tendsto_const_nhds (x := C)) + simpa using this + exact Tendsto.congr' (h_decomp.mono fun _ h => h.symm) h_sum_C + +end Laplace.OneD From 749944277a28dd667e445b069a34d1a388142d3f Mon Sep 17 00:00:00 2001 From: dmurfet Date: Wed, 6 May 2026 11:57:40 -0700 Subject: [PATCH 2/2] retrospectives: per-tide retrospective for grammar-j-function MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit Narrative-LaTeX retrospective for today's E4 Tide step (J-function asymptotic for the quartic, Step 2 of the grammar paper precursor sequence). Seven mandatory sections per the per-tide template. Highlights: - The Step-2 deliberation (with GPT-5.5 Pro) reshaped the target from the direct form (Candidate A) to the centred form (X); this was load-bearing — same DCT core, cleaner statement, the user-facing form falls out by `quartic_partition`. - First Tide running fully under the K1 worktree-isolation discipline (landed earlier today). Zero collisions despite four other Tide branches active concurrently. Worktree pays off immediately. - Hypothesis weakened to `Continuous prior` from the deliberation's `AEMeasurable + ContinuousAt 0`; the AEMeasurable case adds ~50 lines of comp_quasiMeasurePreserving plumbing that's a separate follow-up. Both forms cover all paper applications. - Three new CLAUDE.md gotchas surfaced: π-as-binder issue, tendsto_rpow_atTop namespace inconsistency, and the ∀ᶠ.symm dot-notation gotcha. 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+\newunicodechar{ℓ}{\ensuremath{\ell}} +\newunicodechar{⟨}{\ensuremath{\langle}} +\newunicodechar{⟩}{\ensuremath{\rangle}} +\newunicodechar{Γ}{\ensuremath{\Gamma}} +\newunicodechar{·}{\ensuremath{\cdot}} +\newunicodechar{²}{\ensuremath{^2}} +\newunicodechar{³}{\ensuremath{^3}} +\newunicodechar{⁴}{\ensuremath{^4}} +\newunicodechar{φ}{\ensuremath{\varphi}} +\newunicodechar{ψ}{\ensuremath{\psi}} +\newunicodechar{π}{\ensuremath{\pi}} +\newunicodechar{σ}{\ensuremath{\sigma}} +\newunicodechar{μ}{\ensuremath{\mu}} +\newunicodechar{λ}{\ensuremath{\lambda}} +\newunicodechar{∫}{\ensuremath{\int}} +\newunicodechar{∂}{\ensuremath{\partial}} +\newunicodechar{≠}{\ensuremath{\neq}} +\newunicodechar{₀}{\ensuremath{_0}} +\newunicodechar{𝓝}{\ensuremath{\mathcal{N}}} + +\newcommand{\userbox}[1]{\par\medskip\begin{quote}\small\textbf{\textcolor{blue!60}{DM:}} #1\end{quote}\medskip} +\newcommand{\claudebox}[1]{\par\medskip\begin{quote}\small\textbf{\textcolor{orange!60!black}{Claude:}} #1\end{quote}\medskip} +\newcommand{\gptbox}[1]{\par\medskip\begin{quote}\small\textbf{\textcolor{green!50!black}{GPT-5.5 Pro:}} #1\end{quote}\medskip} + +\title{Tide retrospective:\\\emph{full-line J-function asymptotic for the quartic potential}} +\author{Daniel Murfet (with Claude Opus 4.7)} +\date{7 May 2026} + +\begin{document} + +\sloppy +\maketitle + +\begin{abstract} +A single-session Tide-loop excursion in the \texttt{laplace} seabed, +formalising Step 2 of the grammar paper's precursor sequence: the +full-line J-function asymptotic for the single-component blow-up +$K(w) = w^4/24$. Two theorems committed: a centred DCT theorem +$t^{1/4} \int e^{-t w^4/24}(\pi(w) - \pi(0))\,dw \to 0$ (Candidate X +from the deliberation), and the user-facing form $t^{1/4} J(t) \to +\pi(0) \cdot \tfrac12 \cdot 24^{1/4} \cdot \Gamma(1/4)$ as a 2-line +corollary using \texttt{quartic\_partition}. 280 lines of Lean over +the existing seabed, zero \texttt{sorry}, single-session +formalisation. The deliberation reshaped the target from the direct +form (Candidate~A) to the centred form (X)\,---\,less algebra in the +statement, the user-facing form falls out\,---\,which Claude initially +preferred but GPT correctly pushed harder for. The K1 worktree +discipline (landed earlier today) gave clean filesystem isolation; +no collisions with the four other concurrent Tide branches. +\end{abstract} + +\section{Setting} + +The grammar paper precursor sequence is a multi-tide programme aimed +at building enough infrastructure in the \texttt{laplace} seabed to +formalise the resolution-of-singularities argument that drives the +grammar paper's main theorem. The sequence's published steps so far: + +\begin{itemize}[leftmargin=*] +\item \emph{Step 1} (Tide 7): bounded-prior partition function for +the quartic\,---\,$Z_a(t) := \int_{[-a,a]} e^{-tw^4/24}\,dw$, with +positivity, tail bound, and the splitting infrastructure that +subsequent precursor steps reuse. +\item \emph{Step 2-prime} (Tide 11+): bounded-prior with continuous +test function. Branch-side closure has primitives plus a Lipschitz +unnormalised estimate; the main-branch merge has only the primitives. +\end{itemize} + +This Tide is the next link in that chain: drop the bounded-prior +restriction and prove the \emph{full-line} J-function asymptotic. +Concretely, for the single-monomial potential $K(w) = w^4/24$ and a +continuous bounded prior $\pi : \mathbb{R} \to \mathbb{R}$, prove +\[ + t^{1/4} \cdot J(t) \;:=\; t^{1/4} \int_\mathbb{R} e^{-t\,w^4/24}\,\pi(w)\,dw + \;\longrightarrow\; \pi(0) \cdot \tfrac12 \cdot 24^{1/4} \cdot \Gamma(1/4) + \quad\text{as } t \to \infty. +\] + +The Step-2 deliberation\footnote{See \texttt{projects/primer/tide-log/2026-05-07-tide-grammar-j-function.md} +in the SRI repo for the full deliberation transcript and Candidates v1.} +drafted three candidates spanning scope (k=2 only / generic k / +bounded-support variant) and converged on a fourth, GPT-proposed +reshape: the \emph{centred} form +$t^{1/4}\int e^{-tw^4/24}(\pi(w)-\pi(0))\,dw \to 0$, with the +user-facing direct form derived as a 2-line corollary using +\texttt{quartic\_partition} (Tide 7's closed form for the no-prior +partition). + +\section{The thing formalised} + +\begin{quote}\itshape +For $K(w) = w^4/24$ and $\pi : \mathbb R \to \mathbb R$ continuous with +$|\pi(w)| \le M$ for some $M$, +\[ + \lim_{t \to \infty} t^{1/4} \int_{\mathbb R} e^{-t\,w^4/24}\,(\pi(w) - \pi(0))\,dw \;=\; 0, +\] +and consequently +\[ + \lim_{t \to \infty} t^{1/4} \int_{\mathbb R} e^{-t\,w^4/24}\,\pi(w)\,dw + \;=\; \pi(0) \cdot \tfrac12 \cdot 24^{1/4} \cdot \Gamma(1/4). +\] +\end{quote} + +\noindent The Lean signatures, in namespace \texttt{Laplace.OneD}: +\begin{verbatim} +theorem quartic_jfunction_centered_tendsto_zero + {prior : ℝ → ℝ} (hprior_cont : Continuous prior) + {M : ℝ} (hprior_bd : ∀ x, |prior x| ≤ M) : + Tendsto (fun t : ℝ => + t ^ ((1:ℝ)/4) * + ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * (prior w - prior 0)) + atTop (𝓝 0) + +theorem quartic_jfunction_asymptotic + {prior : ℝ → ℝ} (hprior_cont : Continuous prior) + {M : ℝ} (hprior_bd : ∀ x, |prior x| ≤ M) : + Tendsto (fun t : ℝ => + t ^ ((1:ℝ)/4) * + ∫ w : ℝ, Real.exp (-(t * w^4 / 24)) * prior w) + atTop (𝓝 (prior 0 * (1/2) * (24:ℝ) ^ ((1:ℝ)/4) * + Real.Gamma (1/4))) +\end{verbatim} + +\noindent located at \texttt{Laplace/OneD/JFunctionQuartic.lean}. + +The hypothesis `Continuous prior` is slightly stronger than the +deliberation's `AEMeasurable + ContinuousAt 0 + bounded`. The Lean +saving (~50 lines of \texttt{AEMeasurable.comp\_quasiMeasurePreserving} +plumbing) was worth it for a Tide step; the weakening is recorded as +a follow-up. All paper applications use continuous priors anyway. + +\section{Proof strategy} + +The proof is substitute-then-DCT. With $a := t^{1/4}$ (so $a^4 = t$), +the change of variables $u = a \cdot w$ converts +\[ + t^{1/4} \int_\mathbb{R} e^{-t\,w^4/24}\,(\pi(w) - \pi(0))\,dw +\] +into the $t$-independent-integrand form +\[ + \int_\mathbb{R} e^{-u^4/24}\,(\pi(u/a) - \pi(0))\,du. +\] + +The change of variables is implemented by Mathlib's +\texttt{MeasureTheory.Measure.integral\_comp\_mul\_right}, which says +$\int g(w \cdot a)\,dw = |a^{-1}| \cdot \int g(u)\,du$. Setting +$g(u) := e^{-u^4/24}\,(\pi(u/a) - \pi(0))$, we have +$g(w \cdot a) = e^{-t\,w^4/24}\,(\pi(w) - \pi(0))$ (using +$a^4 = t$ and $(w \cdot a)/a = w$), so the original integral equals +$|a^{-1}| \cdot \int g(u)\,du = (1/a) \int g(u)\,du$. Multiplying by +$a = t^{1/4}$ gives the substituted form. + +The DCT step uses +\texttt{MeasureTheory.tendsto\_integral\_filter\_of\_dominated\_convergence} +with envelope $2M\,e^{-u^4/24}$ (integrable by Tide 7's +\texttt{quartic\_integrable\_pow\,0}) and pointwise limit $0$ +(from $u/a \to 0$ as $a \to \infty$ plus continuity of $\pi$ at the +origin, then multiplication by the bounded $e^{-u^4/24}$). + +The user-facing corollary follows by splitting +$\pi(w) = (\pi(w) - \pi(0)) + \pi(0)$ inside the integral. The +centred piece is the headline; the constant piece is +$\pi(0) \cdot t^{1/4} \cdot \int e^{-t w^4/24}\,dw$, evaluated by +Tide 7's \texttt{quartic\_partition} closed form. Multiplying out +$t^{1/4} \cdot (24/t)^{1/4} = 24^{1/4}$ yields the constant +$\pi(0) \cdot \tfrac12 \cdot 24^{1/4} \cdot \Gamma(1/4)$. + +The proof body is structured as: a private substitution lemma +\texttt{jfunction\_centered\_subst} (~55 lines, the most +arithmetically dense step\,---\,handles the +\texttt{Real.rpow} Jacobian bookkeeping) and a small dominator- +integrability helper, followed by the headline theorem (~50 lines, +DCT plus the substitution rewrite) and the corollary (~70 lines, +integral split + closed-form substitution). + +\section{Roadblocks and resolutions} + +\paragraph{`π` clashes with Lean 4.29's namespace.} The first +skeleton bound the prior as `\{π : ℝ → ℝ\}`. Lean rejected: \texttt{unexpected token 'π'; expected '\_' or +identifier}. The Greek letter `π` is somehow treated as an operator +or reserved-ish in this Lean version. Rename to \texttt{prior}; the +rebuild went through. Worth landing in \texttt{laplace/CLAUDE.md} as +a v4.29 quirk. + +\paragraph{\texttt{Real.tendsto\_rpow\_atTop} is at root namespace.} +First attempt at the pointwise limit step used +\texttt{Real.tendsto\_rpow\_atTop}. Build error: \texttt{Unknown +constant `Real.tendsto\_rpow\_atTop`}. The lemma lives at the root +namespace as \texttt{tendsto\_rpow\_atTop} (in +\texttt{Mathlib.Analysis.SpecialFunctions.Pow.Asymptotics}). This is +the same gotcha pattern as +\texttt{MeasureTheory.Measure.integral\_comp\_mul\_right}\,---\,namespace +inconsistency between morally-related lemmas. Worth a one-liner in +\texttt{CLAUDE.md}. + +\paragraph{`.symm` on `\texttt{∀ᶠ}` doesn't dot-resolve to `Filter.EventuallyEq.symm`.} +The combine-via-Tendsto.congr' step originally wrote +\texttt{Tendsto.congr' h\_decomp.symm h\_sum\_C}. Lean reported +\texttt{Invalid field notation: ... `Filter.Eventually` is not a +type that has a `symm` projection}. The fix is +\texttt{h\_decomp.mono fun \_ h => h.symm} (use +\texttt{Filter.Eventually.mono} to symmetrise the inner equality +pointwise) or explicit +\texttt{Filter.EventuallyEq.symm h\_decomp}. Subtle because in prose +\texttt{∀ᶠ t in atTop, f t = g t} \emph{is} \texttt{f =ᶠ[atTop] g}\,---\,but +the \texttt{def} unfolding doesn't propagate to \texttt{.symm} dot +resolution. Worth a CLAUDE.md note. + +\paragraph{Hypothesis weakening: \texttt{AEMeasurable} → \texttt{Continuous}.} +The deliberation chose \texttt{AEMeasurable + ContinuousAt 0 + global bound} +as the mathematically-minimal hypothesis; the formalisation +strengthened to \texttt{Continuous}. Reason: the AEMeasurable case +needs \texttt{AEMeasurable.comp\_quasiMeasurePreserving} for the +composition $\pi \circ (\cdot/a)$, plus \texttt{AEStronglyMeasurable} +follow-through, plus a similar argument inside the DCT bound step\,---\,collectively +~50 lines of MeasureTheory plumbing. The strengthened hypothesis +captures all paper applications and saves a Tide-substantial chunk +of proof. The weakening is recorded as a follow-up tide; nothing in +the existing proof obstructs the substitution. + +\paragraph{No proof-side roadblocks beyond the above.} The +substitution lemma typechecked first try once the \texttt{a^4 = t} +identity was set up correctly (the trick: convert to +\texttt{Real.rpow} via \texttt{Real.rpow\_natCast} then use +\texttt{Real.rpow\_mul}). The DCT and corollary went through with +modest tactic adjustments\,---\,no thrashing. + +\paragraph{Worktree isolation worked as intended.} This Tide ran in +a dedicated \texttt{git worktree} created via +\texttt{tide-worktree create laplace grammar-j-function} (the K1 +helper landed earlier today). Four other Tide branches +were active concurrently in their own worktrees; no +\texttt{Laplace.lean} import-line clobber, no stray-message commits, +no branch-toggle file disappearances. The worktree discipline +demonstrably solves the failure class the 6 May +cross-susc-deriv-harmonic retrospective (Tide 13) flagged as +``overdue.'' + +\section{What was Mathlib, what was new} + +\paragraph{Mathlib provided.} +\texttt{MeasureTheory.tendsto\_integral\_filter\_of\_dominated\_convergence} +for the DCT step\footnote{The \texttt{atTop : Filter ℝ} is countably +generated, so the IsCountablyGenerated typeclass slot is filled +automatically.}. +\texttt{MeasureTheory.Measure.integral\_comp\_mul\_right} for the +change of variables (with the Jacobian factor $|a^{-1}|$). +\texttt{tendsto\_rpow\_atTop} (with the Real-namespace gotcha +above), \texttt{Tendsto.div\_atTop}, \texttt{Tendsto.const\_mul}, +\texttt{Tendsto.sub\_const} for the pointwise-limit chain. +\texttt{Real.rpow\_natCast}, \texttt{Real.rpow\_mul}, +\texttt{Real.mul\_rpow} for the +$t^{1/4}$ bookkeeping. \texttt{MeasureTheory.integral\_add}, +\texttt{integral\_mul\_const} for the corollary's split. + +\paragraph{Tide 7 (laplace seabed) provided.} +\texttt{quartic\_partition} (the closed form +$\int e^{-t\,w^4/24}\,dw = \tfrac12 (24/t)^{1/4} \Gamma(1/4)$) and +\texttt{quartic\_integrable\_pow} (envelope integrability for the +DCT bound) are the only seabed pieces used. + +\paragraph{What was new.} The substitution lemma +\texttt{jfunction\_centered\_subst}\,---\,a $t^{1/4}$-prefixed change +of variables that turns the original integrand into a +$t$-independent shape. The dominator-integrability helper. The two +headline theorems. ~280 lines total. + +\paragraph{Out of scope.} The generic-$k$ version (for +$K = w^{2k}/(2k)!$ at $k = 1, 2, 3, \ldots$). The hypothesis +weakening to \texttt{AEMeasurable + ContinuousAt 0}. The +asymptotic-equivalence form $J(t) \sim \pi(0) Z(t)$ (rather than the +\texttt{Tendsto} form), which is one +\texttt{Tendsto.div}-style step from what we have. + +\section{Lessons} + +\begin{itemize}[leftmargin=*] +\item \emph{Reshape the target if GPT proposes a smaller one.} +The deliberation's headline reshape\,---\,from the direct form +(\texttt{Candidate A}) to the centred form (X)\,---\,was load-bearing. +A direct-form proof would have had the +\texttt{(1/2)\,$\cdot\,$24$^{1/4}\,\cdot\,\Gamma$(1/4)} constant +threading through the DCT step; the centred form puts ``zero on the +right'' in the headline and lets the constant fall out by +\texttt{quartic\_partition} in a clean corollary. Cleaner statement, +cleaner proof, smaller line count. GPT correctly identified this as +a reshape worth the rename. + +\item \emph{The K1 worktree discipline pays off immediately.} +Today this Tide ran with four other concurrent Tide branches active. +Zero collisions, zero file disappearances, zero stray-message +commits. The K1 wrapper is a structural fix to the failure class +documented in two prior retrospectives; this is the first Tide that +ran fully under it. Worth promoting in the Tide skill text from +``recommended'' to ``mandatory'' (already done). + +\item \emph{Use \texttt{Continuous} when \texttt{AEMeasurable} +costs a Tide-substantial detour.} The deliberation correctly +identified the mathematically-minimal hypothesis class. The +formalisation correctly identified that the weakening is a +follow-up, not a Tide blocker. Both are right; the discipline is +to write \emph{both} into the tide log so the deliberation's intent +isn't lost. + +\item \emph{Three new \texttt{CLAUDE.md} entries.} The `π`-as-binder +issue, the namespace inconsistency on \texttt{tendsto\_rpow\_atTop}, +and the \texttt{∀ᶠ.symm} dot-notation gotcha are all small but +recurrent friction points. Worth landing. +\end{itemize} + +\section{Follow-ups} + +\begin{itemize}[leftmargin=*] +\item \emph{Hypothesis weakening to \texttt{AEMeasurable + ContinuousAt 0}.} +The deliberation's chosen minimum. Requires \texttt{AEMeasurable.comp\_quasiMeasurePreserving} +for the composition $\pi \circ (\cdot/a)$ plus a parallel argument +inside the DCT bound step. ~50 lines. + +\item \emph{Generic-$k$ J-function for $K(w) = w^{2k}/(2k)!$.} +Mirror today's proof for $k=3$ (sextic, using \texttt{Sextic.lean}'s +\texttt{sextic\_partition}) and abstract a generic-$k$ template. +The \texttt{Real.rpow} exponent bookkeeping for $t^{1/(2k)}$ is the +main friction. Estimated ~250 lines as a follow-on Tide. Pairs with +the pending A1 (generic even-monomial 1D template) on the May 7 +candidates survey. + +\item \emph{Asymptotic-equivalence form $J(t) \sim \pi(0)\, Z(t)$.} +The grammar paper's actual statement is in equivalence form, not +\texttt{Tendsto}-times-power form. Conversion is one +\texttt{Tendsto.div}-style step away (\texttt{Tendsto (J(t)/Z(t)) atTop (𝓝 (\pi 0))}) +once \texttt{Z(t)} is wrapped as a continuous nonzero function of +$t$. ~10 lines. + +\item \emph{Promote the substitution lemma to \texttt{lean-common}.} +The pattern \emph{$t^{1/(2k)} \cdot \int f(t \cdot w^{2k}/(2k)!)\,dw = +\int f(u^{2k}/(2k)!)\,du$ for any locally bounded $f$} is generic to +single-monomial Laplace-method computations. Worth lifting to +\texttt{lean-common} once a second Laplace-method tide uses it. + +\item \emph{\texttt{\textbackslash leanref}-tag the grammar paper.} +Once the grammar paper has a clear blueprint pointing at this +identity, tag with \texttt{\textbackslash leanref} pinned to commit +\texttt{5d2ae2c}. Process tide. + +\item \emph{Mark E4 ✓ Closed in the May 7 candidates survey.} +SRI-side close-out per the Tide skill's Step-4 discipline. +\end{itemize} + +\section*{Acknowledgements} + +GPT-5.5 Pro contributed the deliberation-stage advisory at Step~2, +including the load-bearing reshape from Candidate~A (direct form) +to Candidate~X (centred form), the warning about the constant in +the generic-$k$ version (\texttt{1/k}, not \texttt{1/(2k)}), and the +recommendation against an \texttt{IsLittleO} reformulation. The full +consult is preserved at +\texttt{projects/primer/tide-log/gpt55\_tide\_grammar\_j\_function\_v1.md}. + +\end{document}