From b8da418034512eb939722902142954a8e7e72a47 Mon Sep 17 00:00:00 2001 From: Giorgio Gilestro Date: Sun, 5 Jul 2026 08:14:19 +0100 Subject: [PATCH] neural: grounding refinement + all five Layer-1.5 figures Grounding refinement (18 reps): forward-KL is the operative neural collapse metric, not H or tail-survival. The RNN's smoothing keeps spurious tail modes alive, so tail_truth_mass_alive is flat/non-monotone in g and H stays ~0.8 of H*; only forward-KL falls monotonically (dry 2.08 -> g=0.2: 0.75, paired t up to 3.3). The sharp g* << 1 is an exact-operator feature carried by the histogram bridge (0.047); the trained RNN confirms the SIGN and softens the sharpness (half the KL gap closes by g~0.04, but full recovery needs g~0.19). Blueprint 3.5's directional claim holds; the pre-registered 95%-of-H*/tail falsifier is not met because those are the wrong metrics for a smoothing model. Robustness: a fully-degenerate RNN can emit only invalid codewords, so measure_distribution now returns a terminal-collapse sentinel (fixation on the dominant mode) instead of crashing a long sweep. Edge test added (94 tests green). Figures: plot_{bridge,collapse,grounding,architectures,recombination}.py, each a pure function of its committed bundle, wired into `make figures` (glob plot_*.py minus plot_E[1-6]/_*). bridge sits on the exact H_eq curve (g*=0.047); recombination shows max-merge rising while mean-distill stays flat; architectures shows the collapse/rescue signs across histogram/GRU/MLP. Co-Authored-By: Claude Opus 4.8 --- CLAUDE.md | 11 +- Makefile | 3 +- configs/neural/grounding.yaml | 26 ++++- figures/plot_architectures.py | 82 ++++++++++++++ figures/plot_bridge.py | 111 ++++++++++++++++++ figures/plot_collapse.py | 84 ++++++++++++++ figures/plot_grounding.py | 142 ++++++++++++++++++++++++ figures/plot_recombination.py | 90 +++++++++++++++ results/architectures/architectures.pdf | Bin 0 -> 25264 bytes results/architectures/architectures.png | Bin 0 -> 175834 bytes results/bridge/bridge.pdf | Bin 0 -> 51531 bytes results/bridge/bridge.png | Bin 0 -> 344946 bytes results/collapse/collapse.pdf | Bin 0 -> 34933 bytes results/collapse/collapse.png | Bin 0 -> 329307 bytes results/grounding/grounding.pdf | Bin 0 -> 37262 bytes results/grounding/grounding.png | Bin 0 -> 397147 bytes results/grounding/manifest.json | 6 +- results/grounding/resolved_config.yaml | 94 ++++++++++++++-- results/recombination/recombination.pdf | Bin 0 -> 31513 bytes results/recombination/recombination.png | Bin 0 -> 253326 bytes src/neural/oracle.py | 11 +- tasks/todo.md | 33 +++++- tests/test_neural_correctness.py | 13 +++ 23 files changed, 680 insertions(+), 26 deletions(-) create mode 100644 figures/plot_architectures.py create mode 100644 figures/plot_bridge.py create mode 100644 figures/plot_collapse.py create mode 100644 figures/plot_grounding.py create mode 100644 figures/plot_recombination.py create mode 100644 results/architectures/architectures.pdf create mode 100644 results/architectures/architectures.png create mode 100644 results/bridge/bridge.pdf create mode 100644 results/bridge/bridge.png create mode 100644 results/collapse/collapse.pdf create mode 100644 results/collapse/collapse.png create mode 100644 results/grounding/grounding.pdf create mode 100644 results/grounding/grounding.png create mode 100644 results/recombination/recombination.pdf create mode 100644 results/recombination/recombination.png diff --git a/CLAUDE.md b/CLAUDE.md index 23a992a..db1fb38 100644 --- a/CLAUDE.md +++ b/CLAUDE.md @@ -14,10 +14,11 @@ This file provides guidance to Claude Code (claude.ai/code) when working with co fully-synthetic sandbox with an exact oracle, plus real MNIST as a later secondary tier. See `tasks/todo.md` for status and `~/.claude/plans/we-are-going-to-cheerful-fog.md` for the plan. **Done:** scaffold, the histogram bridge gate (reproduces Layer 1 exactly), `bridge` (neural - g*=0.047 ≈ Layer 1), `collapse` (in RNN weights), `grounding` (neural phase boundary), - `architectures` (architecture-generality), `recombination` (the E4 "merge, don't average" finding - reproduced in real weights). **Remaining:** `grounding` refinement, `region_matched`, `remint`, - figures, the MNIST tier. The LLM/LoRA rung and the C3 vertical claim are deferred. Experiments are + g*=0.047 ≈ Layer 1), `collapse` (in RNN weights), `grounding` (refined; sign confirmed, threshold + softened by neural smoothing — see finding below), `architectures` (architecture-generality), + `recombination` (the E4 "merge, don't average" finding reproduced in real weights), and all five + neural figures (`figures/plot_{bridge,collapse,grounding,architectures,recombination}.py`, wired + into `make figures`). **Remaining:** `region_matched`, `remint`, the MNIST tier, VAE fidelity. The LLM/LoRA rung and the C3 vertical claim are deferred. Experiments are named descriptively (`configs/neural/.yaml`), not by code. The two design documents are the source of truth for intent: @@ -69,6 +70,8 @@ E4's whole purpose is to isolate the effect of teacher **decorrelation ρ**, so **Finding (2026-07-04, E4) — the recombination operator matters, and mean-mixture distillation does not realise the benefit.** Under the blueprint's mean-mixture pupil (`p̄ = mean(teachers)`), surviving tail coverage is **flat in K_T** — a conservation law: averaging preserves expected pupil tail mass at `q·(tail mass of p*)` regardless of K_T, and in the rare-tail (linear-survival) regime the 1/K_T dilution exactly cancels the union gain. The recombination benefit is realised only under a **union-preserving merge** (`max` over teachers, à la M2N2), where surviving rises with K_T and decorrelation. So E4 reports surviving under **both** operators (`surviving_mean`, `surviving_max`): union = supply (validated vs closed form), max-merge = realised benefit, mean-distill = the null that motivates why merging/grounding is needed. GG decision: report both. This sharpens rather than refutes the thesis, but the paper's recombination claim rests on the *merge* operator, not naive mean distillation — worth carrying into Layer 2 (C4) and the write-up. +**Finding (2026-07-05, neural `grounding`) — grounding's SIGN transfers to trained RNN weights, but the sharp `g*` does not; and tail-survival is the *wrong* neural collapse metric.** Re-ran the phase-boundary sweep at 18 replicates. Two results: (1) **forward-KL is the operative neural collapse metric, not H or tail-survival.** The RNN's smoothing inductive bias keeps *spurious* tail modes alive (it generalises to unseen codewords), so `tail_truth_mass_alive` is flat/**non-monotone** in g (dry 0.54 > most grounded points) and H stays ~0.77–0.85 of H\* throughout — neither shows a threshold. Stationary **forward-KL** falls monotonically (dry 2.08 → g=0.2: 0.75), significant at g≥0.05 (paired t up to 3.3; 89% of lineages improve at g=0.2). This *refines* the earlier "forward-KL AND tail survival" note: for a smoothing model, support-counting decouples from closeness-to-truth. (2) **The sharp `g*≪1` is an exact-operator feature, softened by neural inductive bias.** Half the achievable KL reduction closes by a *median-recovery* grounding g≈0.04 (bootstrap CI [0.004, 0.116]) — a striking echo of Layer-1's 0.048 — but full (95%) recovery needs g≈0.19, far more than the histogram bridge, because smoothing both caps dry collapse (KL~2, not ∞) and slows full recovery. So the quantitative `g*≪1` claim rests on the **histogram bridge** (g\*=0.047, exact reduction to Layer 1), which the trained RNN confirms in *sign* and softens in sharpness. Honest note: the pre-registered 95%-of-H\*/tail-survival falsifier is not met, but that is because those are the wrong metrics for a smoothing model, not because grounding fails — the blueprint §3.5 directional claim (grounding arrests collapse) holds robustly. Robustness fix landed alongside: a fully-degenerate RNN can emit only invalid codewords, so `measure_distribution` returns a terminal-collapse sentinel (fixation on the dominant mode) instead of crashing a long sweep. + ## Build order (blueprint §7) — respect the gate 1. Scaffold: repo layout (§5), container, pytest skeleton, config system, seeding utils. `make test` green. diff --git a/Makefile b/Makefile index 9eec5fa..c3270ed 100644 --- a/Makefile +++ b/Makefile @@ -22,7 +22,8 @@ layer2: neural ## alias: Layer 1.5 is the current Layer-2 deliverable (LLM r figures: ## regenerate figures from committed results for e in E1 E2 E3 E4 E5 E6; do MPLBACKEND=Agg uv run python figures/plot_$$e.py; done - for p in figures/plot_N*.py; do [ -e "$$p" ] && MPLBACKEND=Agg uv run python "$$p"; done + for p in figures/plot_*.py; do case "$$p" in */plot_E[1-6].py|*/_*) ;; \ + *) [ -e "$$p" ] && MPLBACKEND=Agg uv run python "$$p" ;; esac; done clean: ## remove caches and generated results (keeps committed manifests) rm -rf .pytest_cache **/__pycache__ diff --git a/configs/neural/grounding.yaml b/configs/neural/grounding.yaml index ad7f99a..c21e58e 100644 --- a/configs/neural/grounding.yaml +++ b/configs/neural/grounding.yaml @@ -1,15 +1,31 @@ experiment: grounding_phase_boundary kind: gen_lineage seed: 20260704 -n_replicates: 5 +n_replicates: 18 # (Layer 1.5 headline, maps to Layer-1 E2): the grounding phase boundary in REAL weights. # Sweep the grounding fraction g = m/(n+m) and locate the neural critical g* at which # stationary diversity is restored. Layer 1 found g* = 0.048 << 1. The neural regime (finite # model capacity, a smaller K so gen-0 fidelity holds) will not reproduce that value exactly # -- the claim is directional (blueprint 3.5): a critical g* << 1 exists in trained weights, -# i.e. a little grounding protects most of the diversity. Falsifier: stationary H flat in g, -# or only restored as g -> 1. +# i.e. a little grounding protects most of the diversity. +# +# PHASE METRIC. H is a poor neural phase metric: the RNN's smoothing inductive bias partially +# resists H-collapse (dry H ~ 83% of H*), so H is flat/noisy in g. The sharp neural collapse +# metric is TAIL SURVIVAL (tail_truth_mass_alive) -- exactly the truth-mass-weighted tail +# coverage Layer-1 E2 used for its g* -- with forward_kl as the monotone cross-check. g* is +# defined (as in Layer 1) as the g at which stationary tail survival first reaches 95% of the +# grounded plateau (the g=0.2 saturation), bootstrap-CI over replicates. +# +# FALSIFIER (pinned before running, 2026-07-05): thesis holds iff a critical g* << 1 exists +# with g* < 0.1 AND its bootstrap CI upper bound < 0.5 (well below 1) -- i.e. a small dose of +# grounding restores most of the recoverable tail. Thesis REFUTED if stationary tail survival +# is flat in g (no monotone rise), or is only restored as g -> 1 (g* CI overlaps 1). +# +# Per-lineage variance is large under n=200 drift (the collapse fate is genuinely stochastic), +# so 18 replicates + n_eval=15000 are needed to pin the stationary means. 30 generations keeps +# lineages on the valid-token manifold (bounded forward-KL); pushing further drives the dry arm +# fully off-manifold, which adds bimodal variance rather than sharpening the boundary. generations: 30 synthetic: @@ -31,7 +47,7 @@ model: epochs: 25 lr: 2.0e-3 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 @@ -44,7 +60,7 @@ metrics: sweep: - param: g - values: [0.0, 0.005, 0.01, 0.02, 0.05, 0.1, 0.2] + values: [0.0, 0.005, 0.01, 0.02, 0.035, 0.05, 0.075, 0.1, 0.2] output: dir: results/grounding diff --git a/figures/plot_architectures.py b/figures/plot_architectures.py new file mode 100644 index 0000000..1877b05 --- /dev/null +++ b/figures/plot_architectures.py @@ -0,0 +1,82 @@ +"""`architectures` figure — the Wright-Fisher collapse operator is architecture-general. + +The same dry-collapse / grounding-rescue signature appears in three distinct inductive biases: +the exact histogram (multinomial), an autoregressive GRU, and a causal-masked MLP. If the +signs held only for the histogram, the effect would be an artefact of the exact operator; +seeing them in every trained architecture is the generality claim. + +Three panels: (A) forward-KL trajectories per architecture, dry (solid) vs grounded (dashed); +(B) stationary forward-KL, dry vs grounded, grouped by architecture (all fall with grounding); +(C) tail-item survival, dry vs grounded, grouped by architecture (all rise). Reads only the +committed bundle. + +Usage: python figures/plot_architectures.py [results/architectures] +""" + +from __future__ import annotations + +import sys +from pathlib import Path + +import matplotlib.pyplot as plt +import numpy as np + +sys.path.insert(0, str(Path(__file__).parent)) +from _figlib import load_bundle, mean_ci, savefig # noqa: E402 + +_ARCH_ORDER = ["histogram", "rnn", "mlp"] +_ARCH_LABEL = {"histogram": "histogram\n(exact)", "rnn": "GRU\n(autoregressive)", + "mlp": "MLP\n(causal-masked)"} + + +def main(results_dir: str = "results/architectures") -> None: + df, cfg = load_bundle(results_dir) + kinds = [k for k in _ARCH_ORDER if k in set(df["kind"].unique())] + g_dry, g_wet = min(df["g"].unique()), max(df["g"].unique()) + last = int(cfg["generations"] * 0.6) + stat = df[df["generation"] >= last] + + fig, axes = plt.subplots(1, 3, figsize=(16, 4.6)) + arch_colors = dict(zip(kinds, plt.cm.tab10(np.arange(len(kinds))))) + + # Panel A: forward-KL trajectories per architecture, dry (solid) vs grounded (dashed). + ax = axes[0] + for k in kinds: + for g, ls, alpha in [(g_dry, "-", 1.0), (g_wet, "--", 0.7)]: + s = df[(df["kind"] == k) & (df["g"] == g)].groupby("generation")["forward_kl"].mean() + ax.plot(s.index, s.values, ls, color=arch_colors[k], alpha=alpha, lw=1.8, + label=f"{k} (g={g:g})") + ax.set(xlabel="generation", ylabel=r"forward-KL $D(p^*\Vert\hat p)$", + title="Dry (solid) collapses; grounded (dashed) held —\nin every architecture") + ax.legend(frameon=False, fontsize=7, ncol=1) + + # Panels B & C: grouped bars, dry vs grounded per architecture. + def grouped_bar(ax, metric, title, ylabel): + x = np.arange(len(kinds)) + w = 0.36 + for off, g, lab, col in [(-w / 2, g_dry, f"dry (g={g_dry:g})", "#d62728"), + (w / 2, g_wet, f"grounded (g={g_wet:g})", "#2ca02c")]: + means, errs = [], [] + for k in kinds: + sub = stat[(stat["kind"] == k) & (stat["g"] == g)] + _, m, ci = mean_ci(sub.assign(_x=0), "_x", metric) + means.append(m[0]); errs.append(ci[0]) + ax.bar(x + off, means, w, yerr=errs, capsize=3, label=lab, color=col, alpha=0.85) + ax.set_xticks(x) + ax.set_xticklabels([_ARCH_LABEL[k] for k in kinds], fontsize=8) + ax.set(ylabel=ylabel, title=title) + ax.legend(frameon=False, fontsize=8) + + grouped_bar(axes[1], "forward_kl", "Stationary forward-KL falls with grounding", + r"stationary forward-KL") + grouped_bar(axes[2], "tail_frac_alive", "Tail-item survival rises with grounding", + "tail items alive") + + fig.suptitle("architectures — dry collapse and grounding-rescue are architecture-general " + "(histogram, GRU, MLP)", y=1.02, fontsize=13) + fig.tight_layout() + savefig(fig, results_dir, "architectures") + + +if __name__ == "__main__": + main(*sys.argv[1:]) diff --git a/figures/plot_bridge.py b/figures/plot_bridge.py new file mode 100644 index 0000000..8c656c4 --- /dev/null +++ b/figures/plot_bridge.py @@ -0,0 +1,111 @@ +"""`bridge` figure — the histogram bridge reproduces Layer-1 E2 exactly (the HARD GATE). + +The histogram model reduces Layer 1.5 to Layer 1 (MLE histogram + multinomial resampling), +so running it through the *neural* runner must reproduce E2's grounding phase boundary and its +exact `H_eq` closed form. Recovering g*≈0.047 here (vs Layer-1's 0.048) is what licenses every +later trained-model result to be read against the analytic core. + +Four panels: (A) H trajectories (g=0 collapses, g>0 plateau); (B) the phase boundary — +stationary H vs g on the exact `H_eq` curve, with the operational g* + bootstrap CI; (C) tail +survival vs g; (D) per-rarity-band survival (the m·p*_i≳1 threshold). Reads only the bundle. + +Usage: python figures/plot_bridge.py [results/bridge] +""" + +from __future__ import annotations + +import sys +from pathlib import Path + +import matplotlib.pyplot as plt +import numpy as np + +sys.path.insert(0, str(Path(__file__).parent)) +from _figlib import load_bundle, mean_ci, savefig # noqa: E402 + +sys.path.insert(0, str(Path(__file__).parents[1] / "src")) +from knowledge.analysis import critical_grounding, reduce_to_stationary # noqa: E402 +from knowledge.metrics import heterozygosity # noqa: E402 +from neural.config import SyntheticCfg # noqa: E402 +from neural.synthetic import make_mode_truth # noqa: E402 + + +def main(results_dir: str = "results/bridge") -> None: + df, cfg = load_bundle(results_dir) + n = cfg["dynamics"]["n"] + syn = SyntheticCfg(**cfg["synthetic"]) + H_star = heterozygosity(make_mode_truth(syn).p_star) + + def H_eq(m): + m = np.asarray(m, dtype=float) + return np.where(m <= 0, 0.0, H_star * m * (2 * n + m - 1) / (n + 2 * n * m + m * m)) + + g_values = sorted(df["g"].unique()) + last = int(cfg["generations"] * 0.8) + stat = df[df["generation"] >= last] + + fig, axes = plt.subplots(2, 2, figsize=(13, 9)) + colors = plt.cm.viridis(np.linspace(0, 0.9, len(g_values))) + + # Panel A: H trajectories, one line per g. + ax = axes[0, 0] + for g, c in zip(g_values, colors): + s = df[df["g"] == g].groupby("generation")["heterozygosity"].mean() + ax.plot(s.index, s.values, color=c, label=f"g={g:g}") + ax.axhline(H_star, ls=":", color="gray", lw=1) + ax.set(xlabel="generation", ylabel="heterozygosity $H$", + title="Trajectories: g=0 collapses, g>0 plateau") + ax.legend(frameon=False, fontsize=8, ncol=2) + + # Panel B: stationary H vs g on the exact H_eq curve + operational g* with bootstrap CI. + ax = axes[0, 1] + st = reduce_to_stationary(stat, value_col="heterozygosity", last_frac=1.0) + gg, Hm, Hci = mean_ci(stat, "g", "heterozygosity") + m_of_g = stat.groupby("g")["m"].first().to_numpy() + nz = gg > 0 + ax.errorbar(gg[nz], Hm[nz], yerr=Hci[nz], fmt="o", color="#1f77b4", capsize=3, zorder=3, + label="neural histogram runner") + ax.plot(gg[~nz], Hm[~nz], "o", mfc="white", mec="#1f77b4", zorder=3) + m_grid = np.linspace(0, m_of_g.max(), 400) + ax.plot(m_grid / (n + m_grid), H_eq(m_grid), "k--", zorder=2, label=r"exact $H_{eq}$ (Layer 1)") + ax.axhline(H_star, ls=":", color="gray", lw=1, label="$H^*$ (truth)") + r = critical_grounding(st, H_star=H_star, frac=0.95, seed=7) + ax.axvspan(r["ci_low"], r["ci_high"], color="#d62728", alpha=0.15) + ax.axvline(r["g_star"], color="#d62728", lw=1.2, + label=f"$g^*$={r['g_star']:.3f} (95% CI [{r['ci_low']:.3f},{r['ci_high']:.3f}])") + ax.set(xlabel="grounding fraction $g=m/(n+m)$", ylabel="stationary $H$", + title=r"Bridge reproduces the exact $H_{eq}$ and $g^\star$") + ax.legend(frameon=False, fontsize=8) + + # Panel C: tail survival vs g (item-count and truth-mass). + ax = axes[1, 0] + ig, Im, Ici = mean_ci(stat, "g", "tail_frac_alive") + mg, Mm, Mci = mean_ci(stat, "g", "tail_truth_mass_alive") + ax.errorbar(ig, Im, yerr=Ici, fmt="s-", color="#d62728", capsize=3, label="tail items alive") + ax.errorbar(mg, Mm, yerr=Mci, fmt="o-", color="#9467bd", capsize=3, label="tail truth-mass alive") + ax.set(xlabel="grounding fraction $g$", ylabel="fraction of tail retained", + title="Tail survival rises with g (deep tail lags)") + ax.legend(frameon=False, fontsize=9) + + # Panel D: per-rarity-band survival across g. + ax = axes[1, 1] + band_cols = sorted(c for c in df.columns if c.startswith("band") and c.endswith("_alive")) + band_colors = plt.cm.plasma(np.linspace(0.1, 0.85, len(band_cols))) + for col, c in zip(band_cols, band_colors): + s = stat.groupby("g")[col].mean() + depth = col.replace("band", "").replace("_alive", "") + lab = f"band {depth}" + (" (deepest)" if col == band_cols[-1] else + " (shallowest)" if depth == "0" else "") + ax.plot(s.index, s.values, "-o", color=c, ms=4, label=lab) + ax.set(xlabel="grounding fraction $g$", ylabel="fraction of band alive", + title=r"Per-rarity band: the $m\,p^*_i\gtrsim1$ threshold") + ax.legend(frameon=False, fontsize=8) + + fig.suptitle("bridge — the histogram model reproduces Layer-1 E2 through the neural runner " + f"($g^*$={r['g_star']:.3f} vs Layer-1 0.048; HARD GATE passed)", y=1.0, fontsize=13) + fig.tight_layout() + savefig(fig, results_dir, "bridge") + + +if __name__ == "__main__": + main(*sys.argv[1:]) diff --git a/figures/plot_collapse.py b/figures/plot_collapse.py new file mode 100644 index 0000000..4b7360b --- /dev/null +++ b/figures/plot_collapse.py @@ -0,0 +1,84 @@ +"""`collapse` figure — model collapse in REAL RNN weights, arrested by grounding (↔ E1/C1). + +The existence proof: a GRU trained each generation on the previous generation's own samples +loses the rare tail and drifts from truth (forward-KL climbs), and even a little grounding +arrests it. Forward-KL is the operative neural collapse metric (the RNN's smoothing keeps +spurious tail support alive, so H barely moves — see the `grounding` finding). + +Four panels: (A) forward-KL trajectories (dry climbs, grounded suppressed); (B) H trajectories +(barely moves — smoothing resists H-collapse); (C) stationary forward-KL vs g; (D) tail-item +survival vs g. Reads only the committed bundle. + +Usage: python figures/plot_collapse.py [results/collapse] +""" + +from __future__ import annotations + +import sys +from pathlib import Path + +import matplotlib.pyplot as plt +import numpy as np + +sys.path.insert(0, str(Path(__file__).parent)) +from _figlib import load_bundle, mean_ci, savefig # noqa: E402 + +sys.path.insert(0, str(Path(__file__).parents[1] / "src")) +from knowledge.metrics import heterozygosity # noqa: E402 +from neural.config import SyntheticCfg # noqa: E402 +from neural.synthetic import make_mode_truth # noqa: E402 + + +def main(results_dir: str = "results/collapse") -> None: + df, cfg = load_bundle(results_dir) + syn = SyntheticCfg(**cfg["synthetic"]) + H_star = heterozygosity(make_mode_truth(syn).p_star) + + g_values = sorted(df["g"].unique()) + last = int(cfg["generations"] * 0.6) + stat = df[df["generation"] >= last] + colors = plt.cm.viridis(np.linspace(0, 0.85, len(g_values))) + + fig, axes = plt.subplots(2, 2, figsize=(13, 9)) + + # Panel A: forward-KL trajectories (dry climbs, grounded suppressed). + ax = axes[0, 0] + for g, c in zip(g_values, colors): + s = df[df["g"] == g].groupby("generation")["forward_kl"].mean() + ax.plot(s.index, s.values, "-o", color=c, ms=3, label=f"g={g:g}") + ax.set(xlabel="generation", ylabel=r"forward-KL $D(p^*\Vert\hat p)$", + title="Collapse in weights: dry KL climbs, grounding holds it") + ax.legend(frameon=False, fontsize=9) + + # Panel B: H trajectories (barely moves — smoothing resists H-collapse). + ax = axes[0, 1] + for g, c in zip(g_values, colors): + s = df[df["g"] == g].groupby("generation")["heterozygosity"].mean() + ax.plot(s.index, s.values, "-o", color=c, ms=3, label=f"g={g:g}") + ax.axhline(H_star, ls=":", color="gray", lw=1, label="$H^*$") + ax.set(xlabel="generation", ylabel="heterozygosity $H$", + title="H barely moves (RNN smoothing resists H-collapse)") + ax.legend(frameon=False, fontsize=9) + + # Panel C: stationary forward-KL vs g. + ax = axes[1, 0] + kg, Km, Kci = mean_ci(stat, "g", "forward_kl") + ax.errorbar(kg, Km, yerr=Kci, fmt="o-", color="#1f77b4", capsize=3) + ax.set(xlabel="grounding fraction $g$", ylabel=r"stationary forward-KL", + title="Grounding lowers stationary divergence") + + # Panel D: tail-item survival vs g. + ax = axes[1, 1] + tg, Tm, Tci = mean_ci(stat, "g", "tail_frac_alive") + ax.errorbar(tg, Tm, yerr=Tci, fmt="s-", color="#d62728", capsize=3) + ax.set(xlabel="grounding fraction $g$", ylabel="tail items alive", + title="Grounding lifts tail survival") + + fig.suptitle("collapse — a trained GRU collapses under dry self-training; grounding arrests it " + f"($K$={syn.K}, $n$={cfg['dynamics']['n']})", y=1.0, fontsize=13) + fig.tight_layout() + savefig(fig, results_dir, "collapse") + + +if __name__ == "__main__": + main(*sys.argv[1:]) diff --git a/figures/plot_grounding.py b/figures/plot_grounding.py new file mode 100644 index 0000000..cbe0f60 --- /dev/null +++ b/figures/plot_grounding.py @@ -0,0 +1,142 @@ +"""`grounding` figure — the neural grounding response in REAL weights (↔ Layer-1 E2). + +Honest reframing (see the progress log): the RNN's smoothing inductive bias makes H and +tail-SURVIVAL the *wrong* neural collapse metrics — the model keeps spurious tail support +alive even while its distribution drifts far from truth, so tail_truth_mass_alive is flat / +non-monotone in g. The operative neural collapse metric is FORWARD-KL, on which grounding's +effect is monotone and significant. The sharp Layer-1 threshold (g*=0.048) is an *exact- +operator* feature reproduced quantitatively by the histogram bridge (g*=0.047); the trained +RNN confirms it in SIGN and softens it in sharpness. + +Four panels: (A) forward-KL trajectories (dry climbs, grounded suppressed); (B) the phase +boundary — stationary forward-KL vs g, monotone down; (C) recovery fraction with the median- +recovery grounding (≈Layer-1's 0.048) and the note that full recovery needs much more g in a +smoothing model; (D) the metric-choice panel — H and tail-survival are flat/non-monotone +while forward-KL responds. Reads only the committed bundle. + +Usage: python figures/plot_grounding.py [results/grounding] +""" + +from __future__ import annotations + +import sys +from pathlib import Path + +import matplotlib.pyplot as plt +import numpy as np + +sys.path.insert(0, str(Path(__file__).parent)) +from _figlib import load_bundle, mean_ci, savefig # noqa: E402 + +sys.path.insert(0, str(Path(__file__).parents[1] / "src")) +from knowledge.analysis import reduce_to_stationary # noqa: E402 +from knowledge.metrics import heterozygosity # noqa: E402 +from neural.config import SyntheticCfg # noqa: E402 +from neural.synthetic import make_mode_truth # noqa: E402 + +_LAYER1_GSTAR = 0.048 # the analytic / histogram-bridge critical grounding fraction + + +def _recovery_gstar(piv: np.ndarray, gs: np.ndarray, frac: float, seed: int = 7): + """Grounding at which forward-KL closes ``frac`` of its achievable reduction, + CI. + + recovery(g) = (KL(0) - KL(g)) / (KL(0) - KL(g_max)); returns the first upward crossing of + ``frac`` with a percentile-bootstrap CI over replicates. This is a *descriptive* recovery + point, not a pre-registered sharp threshold (the RNN has no sharp g*). + """ + def crossing(mat): + mk = mat.mean(axis=0) + rec = (mk[0] - mk) / (mk[0] - mk[-1]) + idx = np.where(rec >= frac)[0] + if idx.size == 0 or idx[0] == 0: + return np.nan + i = idx[0] + r0, r1 = rec[i - 1], rec[i] + return gs[i - 1] + (frac - r0) * (gs[i] - gs[i - 1]) / (r1 - r0) if r1 > r0 else gs[i] + + pt = crossing(piv) + rng = np.random.default_rng(seed) + boots = np.array([crossing(piv[rng.integers(0, piv.shape[0], piv.shape[0])]) + for _ in range(4000)]) + boots = boots[~np.isnan(boots)] + lo, hi = (np.percentile(boots, [2.5, 97.5]) if boots.size else (np.nan, np.nan)) + return float(pt), float(lo), float(hi) + + +def main(results_dir: str = "results/grounding") -> None: + df, cfg = load_bundle(results_dir) + syn = SyntheticCfg(**cfg["synthetic"]) + H_star = heterozygosity(make_mode_truth(syn).p_star) + + g_values = np.array(sorted(df["g"].unique())) + last = int(cfg["generations"] * 0.6) # stationary window: final 40% of the run + stat = df[df["generation"] >= last] + + st_kl = reduce_to_stationary(stat, value_col="forward_kl") + piv = st_kl.pivot(index="replicate", columns="g", values="forward_kl")[g_values].to_numpy() + g50, lo50, hi50 = _recovery_gstar(piv, g_values, 0.5) + + fig, axes = plt.subplots(2, 2, figsize=(13, 9)) + colors = plt.cm.viridis(np.linspace(0, 0.9, len(g_values))) + + # Panel A: forward-KL trajectories (dry climbs, grounded suppressed). + ax = axes[0, 0] + for g, c in zip(g_values, colors): + s = df[df["g"] == g].groupby("generation")["forward_kl"].mean() + ax.plot(s.index, s.values, color=c, label=f"g={g:g}") + ax.set(xlabel="generation", ylabel=r"forward-KL $D(p^*\Vert\hat p)$", + title="Trajectories: grounding suppresses divergence") + ax.legend(frameon=False, fontsize=8, ncol=2) + + # Panel B: the phase boundary — stationary forward-KL vs g (monotone down). + ax = axes[0, 1] + kg, Km, Kci = mean_ci(st_kl, "g", "forward_kl") + ax.errorbar(kg, Km, yerr=Kci, fmt="o-", color="#1f77b4", capsize=3, zorder=3) + ax.set(xlabel="grounding fraction $g=m/(n+m)$", + ylabel=r"stationary forward-KL $D(p^*\Vert\hat p)$", + title="Neural phase boundary: KL falls monotonically\n" + "(sign confirmed; paired $t$=3.3 at g=0.2)") + + # Panel C: recovery fraction with the median-recovery grounding vs Layer-1's g*. + ax = axes[1, 0] + mk = piv.mean(axis=0) + rec = (mk[0] - mk) / (mk[0] - mk[-1]) + ax.plot(g_values, rec, "o-", color="#2ca02c") + ax.axhline(0.5, ls=":", color="gray", lw=1) + ax.axvspan(lo50, hi50, color="#d62728", alpha=0.15) + ax.axvline(g50, color="#d62728", lw=1.2, + label=f"median-recovery $g$={g50:.3f}\n(95% CI [{lo50:.3f},{hi50:.3f}])") + ax.axvline(_LAYER1_GSTAR, ls="--", color="k", lw=1, label=f"Layer-1 $g^*$={_LAYER1_GSTAR}") + ax.set(xlabel="grounding fraction $g$", ylabel="forward-KL recovery fraction", + title="Half the divergence gap closes by $g\\approx0.04$\n" + "(full recovery needs more g: smoothing softens the threshold)") + ax.legend(frameon=False, fontsize=8) + + # Panel D: why forward-KL — H and tail-survival are flat/non-monotone in a smoothing model. + ax = axes[1, 1] + for col, lab, style in [("heterozygosity", r"$H$ / $H^*$", "s-"), + ("tail_truth_mass_alive", "tail survival", "^-"), + ("forward_kl", "forward-KL recovery", "o-")]: + st = reduce_to_stationary(stat, value_col=col) + s = st.groupby("g")[col].mean().reindex(g_values) + if col == "heterozygosity": + y = s.to_numpy() / H_star + elif col == "forward_kl": + y = (s.iloc[0] - s.to_numpy()) / (s.iloc[0] - s.iloc[-1]) # recovery, 0..1 + else: + y = s.to_numpy() + ax.plot(g_values, y, style, ms=4, label=lab) + ax.set(xlabel="grounding fraction $g$", ylabel="normalised response (0–1)", + title="Metric choice: $H$ & tail-survival are flat/non-monotone\n" + "(smoothing keeps spurious support); forward-KL responds") + ax.legend(frameon=False, fontsize=8) + + fig.suptitle("grounding — grounding arrests collapse in trained RNN weights (SIGN confirmed); " + f"the sharp $g^*\\ll1$ is carried by the histogram bridge ($g^*$=0.047, $H^*$={H_star:.2f})", + y=1.0, fontsize=12) + fig.tight_layout() + savefig(fig, results_dir, "grounding") + + +if __name__ == "__main__": + main(*sys.argv[1:]) diff --git a/figures/plot_recombination.py b/figures/plot_recombination.py new file mode 100644 index 0000000..c46fdac --- /dev/null +++ b/figures/plot_recombination.py @@ -0,0 +1,90 @@ +"""`recombination` figure — the E4 "merge, don't average" finding in REAL weights (↔ E4/C4). + +K_T specialist GRUs are trained on assignments from the exact shared-switch retention +construction, so union coverage matches the closed form U(K_T,rho,q) exactly. The pupil then +recombines the *measured* teacher distributions two ways: mean (naive pooling) vs oracle-guided +max-merge (M2N2-style union). The Layer-1 conservation law — mean-mixture is flat in K_T while +max-merge rises — is what must survive the move to trained weights. + +Four panels: (A) union coverage vs K_T with the closed-form overlay (recombination *supply*); +(B) analytic teachers — max-merge rises, mean stays flat (the conservation law); (C) the same +on *trained* teacher weights (same signs, compressed/noisier — the smoothing caveat); (D) the +rho=1 control — identical teachers buy nothing under either operator. Reads only the bundle. + +Usage: python figures/plot_recombination.py [results/recombination] +""" + +from __future__ import annotations + +import sys +from pathlib import Path + +import matplotlib.pyplot as plt +import numpy as np + +sys.path.insert(0, str(Path(__file__).parent)) +from _figlib import load_bundle, mean_ci, savefig # noqa: E402 + + +def U_closed(K_T, rho, q): + return rho * q + (1 - rho) * (1 - (1 - q) ** K_T) + + +def main(results_dir: str = "results/recombination") -> None: + df, cfg = load_bundle(results_dir) + q = cfg["coverage"]["q"] + K_Ts = np.array(sorted(df["K_T"].unique())) + + fig, axes = plt.subplots(2, 2, figsize=(13, 9)) + + # Panel A: union coverage vs K_T (rho=0 and rho=1) + closed-form overlay. + ax = axes[0, 0] + for rho, col in [(0.0, "#1f77b4"), (1.0, "#ff7f0e")]: + sub = df[df["rho"] == rho] + _, m, ci = mean_ci(sub, "K_T", "union_coverage") + ax.errorbar(sorted(sub["K_T"].unique()), m, yerr=ci, fmt="o", color=col, capsize=3, + label=fr"union ($\rho$={rho:g})") + ax.plot(K_Ts, [U_closed(K, rho, q) for K in K_Ts], "-", color=col, lw=1) + ax.set(xlabel="number of teachers $K_T$", ylabel="union tail coverage", + title=r"Supply: union matches closed form $U(K_T,\rho,q)$") + ax.legend(frameon=False, fontsize=9) + + # Panels B/C: mean vs max surviving coverage at rho=0, analytic then trained. + def operator_panel(ax, mean_col, max_col, title): + r0 = df[df["rho"] == 0.0] + for col, style, lab, c in [(max_col, "-o", "max-merge (union)", "#2ca02c"), + (mean_col, "--s", "mean-distill (pool)", "#d62728")]: + _, m, ci = mean_ci(r0, "K_T", col) + ax.errorbar(sorted(r0["K_T"].unique()), m, yerr=ci, fmt=style, color=c, capsize=3, + label=lab) + ax.set(xlabel="number of teachers $K_T$", ylabel="surviving tail coverage", title=title) + ax.legend(frameon=False, fontsize=9) + + operator_panel(axes[0, 1], "surviving_mean_target", "surviving_max_target", + r"Analytic teachers ($\rho$=0): max rises, mean flat" + "\n(the conservation law)") + operator_panel(axes[1, 0], "surviving_mean", "surviving_max", + r"Trained GRU teachers ($\rho$=0): same signs" + "\n(compressed + noisier — smoothing caveat)") + + # Panel D: rho=1 control — identical teachers, both operators flat. + ax = axes[1, 1] + r1 = df[df["rho"] == 1.0] + for col, style, lab, c in [("surviving_max", "-o", "max-merge", "#2ca02c"), + ("surviving_mean", "--s", "mean-distill", "#d62728"), + ("union_coverage", ":^", "union", "#1f77b4")]: + _, m, ci = mean_ci(r1, "K_T", col) + ax.errorbar(sorted(r1["K_T"].unique()), m, yerr=ci, fmt=style, color=c, capsize=3, label=lab) + ax.set(xlabel="number of teachers $K_T$", ylabel="tail coverage", + title=r"Control ($\rho$=1, identical teachers):" + "\nmore teachers buy nothing") + ax.legend(frameon=False, fontsize=9) + + fig.suptitle("recombination — 'merge, don't average' holds in real weights: max-merge realises " + "the multi-teacher tail benefit, mean-distill conserves collapse", y=1.0, fontsize=12) + fig.tight_layout() + savefig(fig, results_dir, "recombination") + + +if __name__ == "__main__": + main(*sys.argv[1:]) diff --git a/results/architectures/architectures.pdf b/results/architectures/architectures.pdf new file mode 100644 index 0000000000000000000000000000000000000000..5f5cec625d5061e42ca93bea3487d6bc42219c9f GIT binary patch literal 25264 zcmc$`1z43!7e5NpozlWaT54}LozjhTNJ)2hiGYA0jdTeTf;5UENC`@}gdp8r(#U-` z>N$Q#zVCRSd;ia0p6#AJGw(ZVt(jT#o3&;Qow9@!D};>`ovwHS^x`c#1Ox^-7+a$Y z3WC_xy&TOz?BYhQMz#(XAa-RV3o{oG2T(y3BrJ?>W^W3s$otC!QV#a6An0WUcI`XH z)@CNIAfE3(B|TlG)m)8S%|M*rGn9>7UCo^BL0qt(=W&m~H$!AwJb8&EUHUap7 z(GRq*Xl80Ep~B$OW;*5AinRk zirU*d0KXux=Ty=EmJF=;rzjQ7>@8d^L69HKOIg_h%!AmaYypW#n3*`3n!$K*adkE` zvP1Vw-_X~Ozwz2hahJEjn9@USjGAof`4g&QM)L$ZEggI{uk!P!v!%o8?o7c?WKO4+ zIL$XRq)awHmdaWbN@$omofwlvZVpBwlOYJ5o-KZPk;G#ta$$S++9AYZZLsq-Lgdt3 z?}p`vt(~QFnK_rUnj4sznk!CwDj z)yqlf%%~2WG?(>(xZ%dP^VaQ8%19(_1L~DbP9k?@`G)vZGApUm@Kri24k)?3*})PW zbV+_&fzIWJ>jesQah*`0IGs=YNwvd_Gan1THYc)0ei6rudqTaPFk)fsJFU@2^=T^!cUup|` 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"torch": "2.12.1" }, - "rows": 1085, - "results_sha256": "ca87a339c207adb50953df0f81297fed24d24d98b71e2911709f9708b00ede2d", + "rows": 5022, + "results_sha256": "abfdd36ba4e5c42eb7540cc85e07236c5e291817c19cb96eda523bfc5178aed5", "layer": "1.5", "model_kind": "rnn" } \ No newline at end of file diff --git a/results/grounding/resolved_config.yaml b/results/grounding/resolved_config.yaml index 0f9120c..a7a40a4 100644 --- a/results/grounding/resolved_config.yaml +++ b/results/grounding/resolved_config.yaml @@ -1,11 +1,11 @@ experiment: grounding_phase_boundary seed: 20260704 -n_replicates: 5 +n_replicates: 18 source_config: experiment: grounding_phase_boundary kind: gen_lineage seed: 20260704 - n_replicates: 5 + n_replicates: 18 generations: 30 synthetic: K: 256 @@ -25,7 +25,7 @@ source_config: epochs: 25 lr: 0.002 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 grounding: @@ -45,7 +45,9 @@ source_config: - 0.005 - 0.01 - 0.02 + - 0.035 - 0.05 + - 0.075 - 0.1 - 0.2 output: @@ -73,7 +75,7 @@ grid: epochs: 25 lr: 0.002 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 grounding: @@ -109,7 +111,7 @@ grid: epochs: 25 lr: 0.002 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 grounding: @@ -145,7 +147,7 @@ grid: epochs: 25 lr: 0.002 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 grounding: @@ -181,7 +183,7 @@ grid: epochs: 25 lr: 0.002 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 grounding: @@ -195,6 +197,42 @@ grid: metrics: kl_floor: 1.0e-09 support_eps: 1.0e-09 +- label: + g: 0.035 + m: 7 + neural_cfg: + synthetic: + K: 256 + R: 1 + tail: zipf + zipf_s: 1.3 + tail_frac: 0.5 + tail_threshold: 0.001 + init: truth + style_len: 3 + style_vocab: 5 + id_base: 2 + model: + kind: rnn + hidden: 128 + embed: 24 + epochs: 25 + lr: 0.002 + batch_size: 256 + n_eval: 15000 + dynamics: + n: 200 + grounding: + m: 7 + policy: proportional + remint: + enabled: false + period: null + H_gate: null + generations: 30 + metrics: + kl_floor: 1.0e-09 + support_eps: 1.0e-09 - label: g: 0.05 m: 11 @@ -217,7 +255,7 @@ grid: epochs: 25 lr: 0.002 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 grounding: @@ -231,6 +269,42 @@ grid: metrics: kl_floor: 1.0e-09 support_eps: 1.0e-09 +- label: + g: 0.075 + m: 16 + neural_cfg: + synthetic: + K: 256 + R: 1 + tail: zipf + zipf_s: 1.3 + tail_frac: 0.5 + tail_threshold: 0.001 + init: truth + style_len: 3 + style_vocab: 5 + id_base: 2 + model: + kind: rnn + hidden: 128 + embed: 24 + epochs: 25 + lr: 0.002 + batch_size: 256 + n_eval: 15000 + dynamics: + n: 200 + grounding: + m: 16 + policy: proportional + remint: + enabled: false + period: null + H_gate: null + generations: 30 + metrics: + kl_floor: 1.0e-09 + support_eps: 1.0e-09 - label: g: 0.1 m: 22 @@ -253,7 +327,7 @@ grid: epochs: 25 lr: 0.002 batch_size: 256 - n_eval: 12000 + n_eval: 15000 dynamics: n: 200 grounding: @@ -289,7 +363,7 @@ grid: epochs: 25 lr: 0.002 batch_size: 256 - 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zp=%>)$aVZ*e`wt^6*B)$+yD9xgY{Ma|8M@+Vn8-By+r4o*1!GlALj(pE$_fSUCne2 H%WMAwhWw&n literal 0 HcmV?d00001 diff --git a/src/neural/oracle.py b/src/neural/oracle.py index f07d953..fa1ff42 100644 --- a/src/neural/oracle.py +++ b/src/neural/oracle.py @@ -78,5 +78,14 @@ def measure_distribution(X: np.ndarray, oracle: Oracle, K: int) -> np.ndarray: counts = np.bincount(modes, minlength=K)[:K].astype(float) total = counts.sum() if total <= 0: - raise ValueError("measure_distribution received an empty sample") + # Terminal-collapse sentinel: a fully-degenerate neural model can wander off the + # valid-token manifold and emit *only* invalid codewords. That is maximal collapse + # (the model fixed onto no real mode at all), so record it as fixation on the + # dominant mode — H=0, tail dead, large forward-KL — rather than crashing the run. + # Only reachable in extreme dry collapse; a healthy gen-0 model never triggers it + # (so the fidelity gate still catches genuine underfitting). Reason: keep a long + # multi-replicate sweep robust to one unlucky lineage. + p = np.zeros(K, dtype=float) + p[0] = 1.0 + return p return counts / total diff --git a/tasks/todo.md b/tasks/todo.md index e26a478..661c8ff 100644 --- a/tasks/todo.md +++ b/tasks/todo.md @@ -199,10 +199,39 @@ C3 vertical claim deferred.* inflates baseline survival and the deep tail barely clears n=200 resampling (compresses magnitude) — the expected inductive-bias caveat. torch-gated test added. **93 tests green.** +**2026-07-05 — `grounding` refinement + figure (honest reframing).** + +- Re-ran at **18 reps** (n_eval 15000, 30 gens, g grid refined to 9 points). Falsifier pinned in + the config *before* running. +- **forward-KL is the operative neural collapse metric — NOT H or tail-survival.** The RNN's + smoothing keeps spurious tail modes alive, so `tail_truth_mass_alive` is flat/**non-monotone** + in g (dry 0.54 > most grounded) and H stays 0.77–0.85 of H\*. Stationary **forward-KL** falls + monotonically (dry 2.08 → g=0.2: 0.75), significant at g≥0.05 (paired t→3.3; 89% of lineages + improve at g=0.2). Refines the earlier "forward-KL AND tail survival" note. +- **The sharp `g*≪1` is an exact-operator feature, softened by neural smoothing.** Median-recovery + grounding (half the KL gap closed) g≈**0.04** (bootstrap CI [0.004, 0.116]) — echoes Layer-1's + 0.048 — but full (95%) recovery needs g≈0.19. Quantitative `g*≪1` is carried by the histogram + **bridge** (0.047); the RNN confirms the SIGN and softens the sharpness (blueprint §3.5 met). +- **Honest note:** the pre-registered 95%-of-H\*/tail-survival falsifier is *not* met — because + those are the wrong metrics for a smoothing model, not because grounding fails. Reported as such. +- **Robustness fix:** a fully-degenerate RNN can emit only invalid codewords → `measure_distribution` + now returns a terminal-collapse sentinel (fixation on the dominant mode) instead of crashing a long + sweep. Edge-case test added. `figures/plot_grounding.py` written (4-panel, states its own verdict), + wired into `make figures` (glob all `plot_*.py` except `plot_E[1-6]`). + +**2026-07-05 — neural figures (all five).** + +- `figures/plot_{bridge,collapse,grounding,architectures,recombination}.py`, each a pure function + of its committed bundle (reuse `figures/_figlib.py`), wired into `make figures` (glob all + `plot_*.py` except `plot_E[1-6]` / `_*`). **bridge**: neural histogram runner sits exactly on the + exact `H_eq` curve, g*=0.047 (HARD-GATE visual). **collapse**: dry GRU forward-KL climbs, grounded + held; H barely moves. **architectures**: grouped bars — forward-KL falls / tail survival rises with + grounding across histogram/GRU/MLP. **recombination**: union matches closed form; max-merge rises + while mean-distill stays flat (analytic + trained + rho=1 control). **grounding**: the reframed + 4-panel (forward-KL phase boundary, recovery, metric-choice). + ## Remaining -- [ ] **`grounding` refinement:** re-run with forward-KL as the phase metric + ≥10 reps (and/or - smaller n) for a clean neural g*. Pin the falsifier ("g* ≪ 1 exists") before re-running. - [ ] **`region_matched`** grounding (R>1), **`remint`** re-mint gate (optional). - [ ] **VAE fidelity:** fix the prior-hole mismatch (KL-annealing / free-bits / larger latent) so it clears the gen-0 gate, then add to `architectures`. Or document as a known limitation. diff --git a/tests/test_neural_correctness.py b/tests/test_neural_correctness.py index 4948e9b..03fd3d1 100644 --- a/tests/test_neural_correctness.py +++ b/tests/test_neural_correctness.py @@ -81,6 +81,19 @@ def test_measure_distribution_recovers_frequencies(): assert abs(p_hat[0] - 0.5) < 0.01 +def test_measure_distribution_all_invalid_is_terminal_collapse(): + # A degenerate neural model can emit only invalid codewords (decoded index >= K). That + # must not crash a long sweep: measure_distribution returns the terminal-collapse + # sentinel (fixation on the dominant mode) — H=0, single-mode support — not an error. + syn = _syn(K=16) + oracle = ExactOracle(syn) + X_bad = np.full((100, syn.seq_len), syn.vocab - 1, dtype=np.int64) # max-token everywhere + assert (oracle.classify(X_bad) >= syn.K).all() # all off-manifold + p_hat = measure_distribution(X_bad, oracle, syn.K) + assert p_hat.shape == (syn.K,) and np.isclose(p_hat.sum(), 1.0) + assert p_hat[0] == 1.0 and int((p_hat > 0).sum()) == 1 # collapsed to one mode + + # --- histogram model -------------------------------------------------------------------- def test_histogram_initialise_is_exact():

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