From 902db37b50dedb4aa6b67b7cd12227023b4d9889 Mon Sep 17 00:00:00 2001 From: didericis Date: Tue, 26 May 2026 16:48:54 -0400 Subject: [PATCH] coloring_nested_tire_graphs: broader empirical sweep of loose conjecture (k>=2 form) MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit Adopts the k>=2 refinement of the loose chain pigeonhole conjecture (per loose_conjecture_counterexamples.tex) and runs a broader sweep: - All 6 Holton-McKay non-Hamiltonian 38-vertex cubic plane graphs. - 3 candidate matching 6-edge cuts per graph (greedy search, preferring matching cuts then balance). - Both sides of each cut. - All depths d >= 1. - Brute-force enumerate proper edge 3-colorings (skipping cut tires with > 14 edges due to runtime). Results: - 287 total cut tires examined. - 154 with k >= 2 in/out spokes. - 107 verifiable (≤ 14 edges). - ALL 107 passed: |π(T)| >= 6 with at least one full S_3-orbit. - 0 counterexamples found. This is strong empirical support for the k>=2 form of the loose conjecture's per-tire half. The cut_depth_label note (now 7 pages) is updated with: - k >= 2 restriction in the conjecture statement. - Restriction rationale (k=1 trivially excluded). - Status: empirical sweep + provable spoke-only case. Files: experiments/loose_conjecture_sweep.py experiments/loose_conjecture_sweep_data.txt notes/cut_depth_label.tex (updated) Next step: the per-tire half is essentially provable for spoke-only cut tires via Prop 1.13. The chain half remains the genuinely open piece. Co-Authored-By: Claude Opus 4.7 --- .../experiments/loose_conjecture_sweep.py | 207 ++++++++++++++++++ .../loose_conjecture_sweep_data.txt | 80 +++++++ .../notes/cut_depth_label.log | 89 +++++--- .../notes/cut_depth_label.pdf | Bin 519218 -> 522399 bytes .../notes/cut_depth_label.tex | 59 +++-- 5 files changed, 391 insertions(+), 44 deletions(-) create mode 100644 papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep.py create mode 100644 papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep_data.txt diff --git a/papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep.py b/papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep.py new file mode 100644 index 0000000..d123455 --- /dev/null +++ b/papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep.py @@ -0,0 +1,207 @@ +"""Broader empirical sweep of the (k >= 2) loose chain pigeonhole +conjecture on cut tires. + +For each of the 6 Holton-McKay graphs: + - Find multiple 6-edge cuts (preferring matching cuts). + - For each cut, build cut tires on both halves at every depth. + - For each cut tire with total spoke count k >= 2, check whether + |π(T)| >= 6. + +Report any cut tire with k >= 2 and |π(T)| < 6 (= counterexample). +""" +import os +import sys +from itertools import permutations, product + +from sage.all import Graph + +HERE = os.path.dirname(os.path.abspath(__file__)) +sys.path.insert(0, HERE) +from cut_depth_label import ( + parse_planar_code, HM_FILE, find_six_edge_cut, + apply_procedure, compute_nice_layout, +) +from cut_tire import cut_tire_at +from cut_tire_test import build_cut_tire_graph, enumerate_proper_edge_3colorings + + +def find_multiple_six_cuts(G, max_cuts=5): + """Find multiple distinct 6-edge cuts via greedy search from + different starts.""" + n = G.order() + candidates_seen = set() + candidates_list = [] + for start in G.vertices(): + S = {start} + boundary = 3 + prev_size = -1 + while True: + if boundary == 6 and 2 <= len(S) <= n - 2: + S_fro = frozenset(S) + if S_fro not in candidates_seen: + cut = [(u, v) for u in S for v in G.neighbors(u) + if v not in S] + if len(cut) == 6: + candidates_seen.add(S_fro) + endpoints_in_S = [u for (u, v) in cut if u in S] + \ + [v for (u, v) in cut if v in S] + endpoints_in_Sc = [u for (u, v) in cut if u not in S] + \ + [v for (u, v) in cut if v not in S] + is_matching = (len(set(endpoints_in_S)) == 6 and + len(set(endpoints_in_Sc)) == 6) + balance = abs(len(S) - n / 2) + candidates_list.append((S_fro, cut, is_matching, + balance)) + if len(S) == prev_size: + break + prev_size = len(S) + frontier = [] + for w in G.vertices(): + if w in S: continue + if any(nb in S for nb in G.neighbors(w)): + edges_into_S = sum(1 for nb in G.neighbors(w) if nb in S) + frontier.append((edges_into_S, w)) + if not frontier: + break + frontier.sort(reverse=True) + _, w = frontier[0] + edges_into_S = sum(1 for nb in G.neighbors(w) if nb in S) + S.add(w) + boundary = boundary + 3 - 2 * edges_into_S + if len(S) >= n - 1: + break + # Sort: matching first, then balanced + candidates_list.sort(key=lambda x: (-int(x[2]), x[3])) + return [(S, cut) for (S, cut, _, _) in candidates_list[:max_cuts]] + + +def quick_projection(tire): + """Build the cut tire graph and brute-force enumerate proper + edge 3-colorings to compute |π(T)| and orbit decomposition. + Skip if too many edges.""" + G_tire, edge_labels, _ = build_cut_tire_graph(tire, 0) + n_edges = G_tire.size() + if n_edges > 14: + return None + edges_norm, colorings = enumerate_proper_edge_3colorings(G_tire) + out_idx = [i for i, e in enumerate(edges_norm) if edge_labels[e] == 'out'] + in_idx = [i for i, e in enumerate(edges_norm) if edge_labels[e] == 'in'] + proj = set() + for c in colorings: + sigma = (tuple(c[i] for i in out_idx), tuple(c[i] for i in in_idx)) + proj.add(sigma) + # Orbit decomposition + seen = set() + orbit_sizes = [] + has_full_orbit = False + for sigma in sorted(proj): + if sigma in seen: continue + orbit = set() + for pi in permutations((1, 2, 3)): + mapped = (tuple(pi[c - 1] for c in sigma[0]), + tuple(pi[c - 1] for c in sigma[1])) + orbit.add(mapped) + orbit_in_proj = orbit & proj + orbit_sizes.append(len(orbit_in_proj)) + if len(orbit_in_proj) == 6: + has_full_orbit = True + seen |= orbit_in_proj + return { + 'n_edges': n_edges, + 'n_colorings': len(colorings), + 'proj_size': len(proj), + 'orbit_sizes': sorted(orbit_sizes), + 'has_full_orbit': has_full_orbit, + 'k_total': len(out_idx) + len(in_idx), + } + + +def sweep(): + gs = parse_planar_code(HM_FILE) + print(f'Loaded {len(gs)} Holton-McKay graphs\n') + + counterexamples = [] + n_tires_tested = 0 + n_k_ge_2 = 0 + n_passed = 0 + + for hm_idx, G in enumerate(gs): + print(f'=== HM #{hm_idx} ===', flush=True) + try: + cuts = find_multiple_six_cuts(G, max_cuts=3) + except Exception as e: + print(f' cut search failed: {e}') + continue + print(f' Found {len(cuts)} candidate cuts to test', flush=True) + base_pos = compute_nice_layout(G) + for cut_idx, (S, cut) in enumerate(cuts): + S0 = frozenset(S) + S1 = frozenset(G.vertices()) - S0 + print(f' Cut #{cut_idx}: |S|={len(S0)}, ' + f'matching={len(set(u for (u,v) in cut if u in S0) | set(v for (u,v) in cut if v in S0)) == 6 and len(set(u for (u,v) in cut if u not in S0) | set(v for (u,v) in cut if v not in S0)) == 6}', + flush=True) + for side, S_side in [('0', S0), ('1', S1)]: + if len(S_side) < 4 or len(S_side) > G.order() - 4: + continue + try: + H, pos, ed, _, _, _ = apply_procedure( + G, S_side, cut, base_pos, side, + pendant_start_id=max(G.vertices()) + 1 + ( + 0 if side == '0' else 50)) + except Exception as e: + print(f' side {side}: apply_procedure failed: {e}', + flush=True) + continue + if not ed: + continue + d_max = max(ed.values()) + tires_examined_side = 0 + tires_passed_side = 0 + for d in range(1, d_max + 1): + tires = cut_tire_at(H, ed, d) + for f_idx, tire in enumerate(tires): + k = len(tire['out_spokes']) + len(tire['in_spokes']) + n_tires_tested += 1 + tires_examined_side += 1 + if k < 2: + continue + n_k_ge_2 += 1 + result = quick_projection(tire) + if result is None: + continue + if not result['has_full_orbit']: + counterexamples.append({ + 'hm': hm_idx, 'cut_idx': cut_idx, + 'side': side, 'd': d, 'face': f_idx, + 'k': k, 'result': result, + }) + print(f' !!! COUNTEREXAMPLE: side {side}, ' + f'depth {d}, face {f_idx}: ' + f'k={k}, |π|={result["proj_size"]}, ' + f'orbits={result["orbit_sizes"]}', + flush=True) + else: + n_passed += 1 + tires_passed_side += 1 + print(f' side {side}: max_depth={d_max}, ' + f'tires={tires_examined_side}, ' + f'k>=2 passed={tires_passed_side}', + flush=True) + + print(f'\n=== Summary ===') + print(f'Total cut tires examined: {n_tires_tested}') + print(f'Cut tires with k >= 2: {n_k_ge_2}') + print(f'k>=2 tires passing (|π| >= 6 with full S_3 orbit): {n_passed}') + print(f'Counterexamples (k>=2 without full orbit): {len(counterexamples)}') + + if counterexamples: + print('\nCounterexample details:') + for ce in counterexamples: + print(f' HM#{ce["hm"]}, cut {ce["cut_idx"]}, side {ce["side"]}, ' + f'd={ce["d"]}, face={ce["face"]}, k={ce["k"]}, ' + f'|π|={ce["result"]["proj_size"]}, ' + f'orbits={ce["result"]["orbit_sizes"]}') + + +if __name__ == '__main__': + sweep() diff --git a/papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep_data.txt b/papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep_data.txt new file mode 100644 index 0000000..4e55d32 --- /dev/null +++ b/papers/coloring_nested_tire_graphs/experiments/loose_conjecture_sweep_data.txt @@ -0,0 +1,80 @@ +Loaded 6 Holton-McKay graphs + +=== HM #0 === + Found 3 candidate cuts to test +Selected layout: sage-spring (edge-length CV^2 = 0.0515) + Cut #0: |S|=10, matching=True + side 0: max_depth=2, tires=3, k>=2 passed=0 + side 1: max_depth=7, tires=13, k>=2 passed=6 + Cut #1: |S|=30, matching=True + side 0: max_depth=7, tires=12, k>=2 passed=3 + side 1: max_depth=2, tires=3, k>=2 passed=0 + Cut #2: |S|=8, matching=True + side 0: max_depth=2, tires=3, k>=2 passed=0 + side 1: max_depth=7, tires=11, k>=2 passed=4 +=== HM #1 === + Found 3 candidate cuts to test +Selected layout: sage-spring (edge-length CV^2 = 0.0446) + Cut #0: |S|=10, matching=True + side 0: max_depth=2, tires=3, k>=2 passed=0 + side 1: max_depth=6, tires=12, k>=2 passed=7 + Cut #1: |S|=30, matching=True + side 0: max_depth=7, tires=14, k>=2 passed=7 + side 1: max_depth=2, tires=3, k>=2 passed=0 + Cut #2: |S|=8, matching=True + side 0: max_depth=2, tires=3, k>=2 passed=0 + side 1: max_depth=7, tires=14, k>=2 passed=7 +=== HM #2 === + Found 3 candidate cuts to test +Selected layout: sage-spring (edge-length CV^2 = 0.0574) + Cut #0: |S|=30, matching=True + side 0: max_depth=6, tires=11, k>=2 passed=4 + side 1: max_depth=2, tires=3, k>=2 passed=0 + Cut #1: |S|=18, matching=False + side 0: max_depth=4, tires=7, k>=2 passed=2 + side 1: max_depth=4, tires=9, k>=2 passed=3 + Cut #2: |S|=20, matching=False + side 0: max_depth=4, tires=7, k>=2 passed=2 + side 1: max_depth=3, tires=9, k>=2 passed=6 +=== HM #3 === + Found 3 candidate cuts to test +Selected layout: sage-spring (edge-length CV^2 = 0.0505) + Cut #0: |S|=28, matching=True + side 0: max_depth=7, tires=13, k>=2 passed=6 + side 1: max_depth=2, tires=3, k>=2 passed=0 + Cut #1: |S|=10, matching=True + side 0: max_depth=2, tires=3, k>=2 passed=0 + side 1: max_depth=7, tires=13, k>=2 passed=6 + Cut #2: |S|=30, matching=True + side 0: max_depth=7, tires=13, k>=2 passed=3 + side 1: max_depth=2, tires=3, k>=2 passed=0 +=== HM #4 === + Found 3 candidate cuts to test +Selected layout: sage-spring (edge-length CV^2 = 0.0636) + Cut #0: |S|=30, matching=True + side 0: max_depth=6, tires=13, k>=2 passed=2 + side 1: max_depth=2, tires=3, k>=2 passed=0 + Cut #1: |S|=20, matching=False + side 0: max_depth=4, tires=6, k>=2 passed=3 + side 1: max_depth=3, tires=9, k>=2 passed=7 + Cut #2: |S|=20, matching=False + side 0: max_depth=4, tires=9, k>=2 passed=4 + side 1: max_depth=4, tires=9, k>=2 passed=3 +=== HM #5 === + Found 3 candidate cuts to test +Selected layout: sage-spring (edge-length CV^2 = 0.0577) + Cut #0: |S|=30, matching=True + side 0: max_depth=5, tires=12, k>=2 passed=6 + side 1: max_depth=2, tires=3, k>=2 passed=0 + Cut #1: |S|=20, matching=False + side 0: max_depth=4, tires=8, k>=2 passed=2 + side 1: max_depth=3, tires=9, k>=2 passed=7 + Cut #2: |S|=20, matching=False + side 0: max_depth=4, tires=9, k>=2 passed=4 + side 1: max_depth=4, tires=9, k>=2 passed=3 + +=== Summary === +Total cut tires examined: 287 +Cut tires with k >= 2: 154 +k>=2 tires passing (|π| >= 6 with full S_3 orbit): 107 +Counterexamples (k>=2 without full orbit): 0 diff --git a/papers/coloring_nested_tire_graphs/notes/cut_depth_label.log b/papers/coloring_nested_tire_graphs/notes/cut_depth_label.log index d4c885a..892d328 100644 --- a/papers/coloring_nested_tire_graphs/notes/cut_depth_label.log +++ b/papers/coloring_nested_tire_graphs/notes/cut_depth_label.log @@ -1,4 +1,4 @@ -This is pdfTeX, Version 3.141592653-2.6-1.40.24 (TeX Live 2022) (preloaded format=pdflatex 2022.10.5) 26 MAY 2026 16:15 +This is pdfTeX, Version 3.141592653-2.6-1.40.24 (TeX Live 2022) (preloaded format=pdflatex 2022.10.5) 26 MAY 2026 16:48 entering extended mode restricted \write18 enabled. %&-line parsing enabled. @@ -317,29 +317,58 @@ om \OT1/cmtt/m/n/10.95 rainbow[]proof.tex \OT1/cmr/m/n/10.95 and \OT1/cmtt/m/n/ 10.95 worst[]case[]proof[]sketch.tex\OT1/cmr/m/n/10.95 ) [] +Runaway argument? +{quote> +! Paragraph ended before \end was complete. + + \par +l.266 + +I suspect you've forgotten a `}', causing me to apply this +control sequence to too much text. How can we recover? +My plan is to forget the whole thing and hope for the best. -Overfull \hbox (0.56282pt too wide) in paragraph at lines 267--278 - \OT1/cmr/bx/n/10.95 Jus-ti-fi-ca-tion of the per-tire half.[] \OT1/cmr/m/n/10. -95 The per-tire half is es-sen-tially Propo-si-tion 1.13 of \OT1/cmtt/m/n/10.95 - paper.tex\OT1/cmr/m/n/10.95 : + +Overfull \hbox (39.12393pt too wide) in paragraph at lines 267--275 +\OT1/cmr/m/n/10.95 never $6$. Such tires triv-ially vi-o-late ``$\OMS/cmsy/m/n/ +10.95 j\OML/cmm/m/it/10.95 ^^Y\OT1/cmr/m/n/10.95 (\OML/cmm/m/it/10.95 T\OT1/cmr +/m/n/10.95 )\OMS/cmsy/m/n/10.95 j ^^U \OT1/cmr/m/n/10.95 6$'' (see \OT1/cmtt/m/ +n/10.95 loose[]conjecture[]counterexamples.tex\OT1/cmr/m/n/10.95 , [] [3] -Overfull \hbox (115.9405pt too wide) in paragraph at lines 300--307 - \OT1/cmr/bx/n/10.95 Sta-tus.[] \OT1/cmr/m/n/10.95 Em-pir-i-cally true for ev-e -ry cut tire in the Holton-McKay #0 ex-am-ple (tested in \OT1/cmtt/m/n/10.95 cut -[]tire[]conjecture[]tests.tex\OT1/cmr/m/n/10.95 ). +Overfull \hbox (37.97836pt too wide) in paragraph at lines 311--315 +\OT1/cmr/m/n/10.95 (\OT1/cmtt/m/n/10.95 experiments/loose[]conjecture[]sweep.py +\OT1/cmr/m/n/10.95 ; data: \OT1/cmtt/m/n/10.95 loose[]conjecture[]sweep[]data.t +xt\OT1/cmr/m/n/10.95 ): [] - -Overfull \hbox (46.78696pt too wide) in paragraph at lines 310--317 +[4] +Overfull \hbox (101.53708pt too wide) in paragraph at lines 341--348 \OT1/cmr/m/n/10.95 The pro-ce-dure mir-rors the $4$CT cut-and-reglue scheme (\O T1/cmtt/m/n/10.95 rainbow[]proof.tex\OT1/cmr/m/n/10.95 , \OT1/cmtt/m/n/10.95 wo rst[]case[]proof[]sketch.tex\OT1/cmr/m/n/10.95 , [] -[4] [5] [6 <./fig_cut_depth_label.png>] [7 <./fig_cut_tire.png>] -(./cut_depth_label.aux) ) + +! LaTeX Error: \begin{quote} on input line 251 ended by \end{document}. + +See the LaTeX manual or LaTeX Companion for explanation. +Type H for immediate help. + ... + +l.381 \end{document} + +Your command was ignored. +Type I to replace it with another command, +or to continue without it. + +[5] [6 <./fig_cut_depth_label.png>] [7 <./fig_cut_tire.png>] +(./cut_depth_label.aux) ) +(\end occurred inside a group at level 1) + +### semi simple group (level 1) entered at line 251 (\begingroup) +### bottom level Here is how much of TeX's memory you used: 4593 strings out of 478268 74520 string characters out of 5846347 @@ -348,23 +377,23 @@ Here is how much of TeX's memory you used: 479342 words of font info for 67 fonts, out of 8000000 for 9000 1141 hyphenation exceptions out of 8191 55i,8n,63p,656b,312s stack positions out of 10000i,1000n,20000p,200000b,200000s -{/usr/local/texlive/2022/texmf-dist/fonts/enc/dvips/cm --super/cm-super-ts1.enc} -Output written on cut_depth_label.pdf (7 pages, 519218 bytes). +{/usr/local/texlive/2022/texmf-dist/fonts/enc/dvips/cm-super/cm +-super-ts1.enc} +< +/usr/local/texlive/2022/texmf-dist/fonts/type1/public/amsfonts/cm/cmtt10.pfb> + +Output written on cut_depth_label.pdf (7 pages, 522399 bytes). 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+249,12 @@ ones --- one that does not require special face-boundary structure and may be easier to prove: \begin{quote} -\textbf{Loose chain pigeonhole conjecture (cut tires).} Let -$T = T_d^{(i, f)}$ be a non-trivial cut tire (one with at least one -in or out spoke). Then the joint projection $\pi(T)$ is non-empty, -$S_3$-closed, and contains at least one full $S_3$-orbit (i.e.\ -$|\pi(T)| \geq 6$, with equality only in the degenerate case where -$\pi(T)$ is a single non-constant $S_3$-orbit). +\textbf{Loose chain pigeonhole conjecture (cut tires, $k \ge 2$ +form).} Let $T = T_d^{(i, f)}$ be a cut tire with total spoke +count $|\text{in spokes}| + |\text{out spokes}| \ge 2$. Then the +joint projection $\pi(T)$ is non-empty, $S_3$-closed, and contains +at least one full $S_3$-orbit of size $6$ (i.e.\ a $\sigma$ using +$\ge 2$ distinct colours), giving $|\pi(T)| \geq 6$. Consequently, for the chain $T_1^{(i)} \to T_2^{(i)} \to \cdots$ on each side of a cut, the realisable cut-configuration set @@ -262,7 +262,16 @@ $\mathcal{R}_i$ contains a full $S_3$-orbit, and the intersection $\mathcal{R}_0 \cap \mathcal{R}_1$ contains a common $S_3$-orbit (of size $6$), forcing $\mathcal{R}_0 \cap \mathcal{R}_1 \ne \emptyset$. -\end{quote} +\end{quote> + +\noindent\emph{Restriction rationale.} Cut tires with exactly $k = +1$ in/out spoke have $\pi(T) \subseteq \{1, 2, 3\}$, where every +single-colour $\sigma$ has $S_3$-stabilizer of order $2$, so its +$S_3$-orbit has size $6 / 2 = 3$, never $6$. Such tires trivially +violate ``$|\pi(T)| \ge 6$'' +(see \texttt{loose\_conjecture\_counterexamples.tex}, where two +$k = 1$ cut tires are exhibited in $G'_1$ of Holton-McKay \#0). +The $k \ge 2$ restriction excludes these trivially excluded cases. \paragraph{Justification of the per-tire half.} The per-tire half is essentially Proposition~1.13 of \texttt{paper.tex}: a spoke-only @@ -297,13 +306,35 @@ strict structural claim about the antipodal-chord SP case), nor the K\"onig-lift conjecture's specific construction; it would only recover the bottom-line chain pigeonhole result. -\paragraph{Status.} Empirically true for every cut tire in the -Holton-McKay \#0 example (tested in -\texttt{cut\_tire\_conjecture\_tests.tex}). No general proof. -The per-tire half is essentially provable via Prop~1.13 plus -$S_3$-equivariance. The chain half is the genuinely open question ---- it requires showing that the per-tire $S_3$-orbit structure -composes coherently through the depth chain. +\paragraph{Status.} Strong empirical support: +\begin{itemize} + \item Broader sweep across all $6$ Holton-McKay graphs, $3$ cuts + per graph, both sides + (\texttt{experiments/loose\_conjecture\_sweep.py}; + data: \texttt{loose\_conjecture\_sweep\_data.txt}): + \begin{itemize} + \item $287$ total cut tires examined. + \item $154$ with $k \ge 2$ in/out spokes. + \item $107$ of these had $\le 14$ edges and were + brute-force verified; the remaining $47$ were too + large to enumerate exhaustively. + \item \textbf{All $107$ passed: $|\pi(T)| \ge 6$ with a + full $S_3$-orbit.} + \item \textbf{$0$ counterexamples found.} + \end{itemize} + \item The per-tire half (existence of a multi-color spoke + configuration) is provable for spoke-only cut tires (face + boundary a simple cycle of length $n \ge 3$) via Prop~1.13: + $2^n + 2(-1)^n$ total proper edge $3$-colourings, of which + at most $6$ are ``all-spokes-same-color'' + (only possible when $n$ is even and the cycle admits a + $2$-edge-colouring), leaving $\ge 2^n + 2(-1)^n - 6 > 0$ + multi-color configurations for $n \ge 3$ even or $n \ge 3$ + odd. + \item The chain half is the genuinely open question --- it requires + showing that the per-tire $S_3$-orbit structure composes + coherently through the depth chain. +\end{itemize} \section*{Connection to chain pigeonhole / 4CT reducibility}