From 477e8ddb770795345efa15715ccc725044817a11 Mon Sep 17 00:00:00 2001 From: allaun Date: Fri, 31 Jul 2026 10:40:21 -0500 Subject: [PATCH] fix(p28): clear all three open replay defects; clean release for submission F1 run_checks.sh exited 1 on any machine WITH SageMath. set -euo pipefail made the declared-optional cross-checks fatal, so the script passed without the optional tooling and failed with it. Optional calls are now guarded by run_optional(), failures are counted and reported non-fatally, and the script ends exit 0 with a summary line. F2 false assertion in p28_lattice_hypotheses_certificate.sage. Component 1 read 216 + 108x + 46x; b2 = (1,2,1,0) contributes 216x, so the true value is 216 + 216x + 46x. The load-bearing identity below it (Bcomb == 4x*Crow) was always correct, so no mathematics changes. F3 Sage 10.9 raised 'keys do not match self's parent' at the subs() call: q lives in the fraction field K while .numerator()/.denominator() return elements of the underlying polynomial ring. The substitution key is now coerced into the polynomial parent. This error had been MASKING F2. Verified after the fixes: run_checks.sh exit 0, 48 mandatory PASS (up from 43 -- the previously failing certificate now runs to completion), 0 optional failures falsifiability intact: 64R-44 -> 64R-43 exits 1, and 236337691420383 -> ...384 exits 1 pdflatex x3: 0 errors, 0 warnings, 0 undefined, 17 pages, 0 broken refs Documentation: states plainly that no base is claimed superior to any other -- the non-injectivity holds for every b >= 2, [0,1] and [1] collide in decimal exactly as in octal, and both repairs are stated for general b. Base 8 is only the inherited worked example. Without this a reader could take the radix work for a claim that base 8 beats base 10 or binary, which is not claimed anywhere. Housekeeping: removes three Sage preparser .sage.py outputs that an earlier 'git add -A' in this branch had wrongly committed, and adds a .gitignore for Sage and LaTeX build artifacts. Release zip and PDF rebuilt. Co-Authored-By: Claude Opus 5 Claude-Session: https://claude.ai/code/session_01WY6SfRYvm8zFKMX9GcjS8u --- .gitignore | 10 + ...ERSARIAL_REVIEW_AGAINST_CHALLENGE_RULES.md | 18 ++ .../submission/HOW_THE_SOLUTION_WAS_FOUND.md | 8 + .../NOTATION_AND_BORROWED_TERMINOLOGY.md | 17 ++ .../all_four_columns_certificate.sage.py | 147 ------------ .../p28_kernel_contiguity_certificate.sage.py | 214 ------------------ .../p28_lattice_hypotheses_certificate.sage | 16 +- ...p28_lattice_hypotheses_certificate.sage.py | 130 ----------- .../ramanujan_challenge_problem_2_8.zip | Bin 433948 -> 451476 bytes .../ramanujan_28/submission/run_checks.sh | 40 +++- .../ramanujan_28/submission/solution.pdf | Bin 391163 -> 388732 bytes 11 files changed, 102 insertions(+), 498 deletions(-) create mode 100644 .gitignore delete mode 100644 experiments/ramanujan_28/submission/certificates/all_four_columns_certificate.sage.py delete mode 100644 experiments/ramanujan_28/submission/certificates/p28_kernel_contiguity_certificate.sage.py delete mode 100644 experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage.py diff --git a/.gitignore b/.gitignore new file mode 100644 index 0000000..a614d69 --- /dev/null +++ b/.gitignore @@ -0,0 +1,10 @@ +# Sage preparser output +*.sage.py + +# LaTeX build artifacts +*.aux +*.log +*.out +*.fls +*.fdb_latexmk +*.toc diff --git a/experiments/ramanujan_28/submission/ADVERSARIAL_REVIEW_AGAINST_CHALLENGE_RULES.md b/experiments/ramanujan_28/submission/ADVERSARIAL_REVIEW_AGAINST_CHALLENGE_RULES.md index eb91e22..f4588cc 100644 --- a/experiments/ramanujan_28/submission/ADVERSARIAL_REVIEW_AGAINST_CHALLENGE_RULES.md +++ b/experiments/ramanujan_28/submission/ADVERSARIAL_REVIEW_AGAINST_CHALLENGE_RULES.md @@ -27,6 +27,24 @@ rigour. it.** One defect is nonetheless serious *as a submission*, because it fires on the evaluator's first command. +### Resolution status (updated after the fixes) + +| Finding | Status | +|---|---| +| F1 `run_checks.sh` exits 1 | **FIXED** — optional checks now guarded by `run_optional`, failures counted and reported non-fatally, script ends `exit 0` | +| F2 false assertion at line 107 | **FIXED** — component 1 corrected from `216 + 108x + 46x` to `216 + 216x + 46x` | +| F3 Sage 10.9 parent coercion | **FIXED** — substitution key coerced into the polynomial parent | +| F4 novel-vs-imported not stated | **ADDRESSED** — `HOW_THE_SOLUTION_WAS_FOUND.md` states the route, the single imported theorem, and the exclusions | +| F5–F7 | pass, unchanged | + +Post-fix state, verified by replay: `run_checks.sh` **exits 0** with **48** +mandatory `PASS` lines (up from 43, since the previously-failing certificate now +runs to completion) and **0** optional failures. Falsifiability re-confirmed +after the fixes: mutating `64R-44 → 64R-43` and `236337691420383 → …384` both +yield exit 1. + +The findings below are retained as written, as the record of what was found. + ## Findings ### F1 — CRITICAL (process, not mathematics): `run_checks.sh` exits 1 diff --git a/experiments/ramanujan_28/submission/HOW_THE_SOLUTION_WAS_FOUND.md b/experiments/ramanujan_28/submission/HOW_THE_SOLUTION_WAS_FOUND.md index b41d32e..5e013ef 100644 --- a/experiments/ramanujan_28/submission/HOW_THE_SOLUTION_WAS_FOUND.md +++ b/experiments/ramanujan_28/submission/HOW_THE_SOLUTION_WAS_FOUND.md @@ -94,6 +94,14 @@ Bijectivity rather than injectivity is what is needed: injectivity says encodings do not collide, bijectivity says **decoding is total**. A codec is used in the decode direction. +**No claim is made that any base is better than any other.** The collision above +is not a defect of base 8; it holds in every base `b ≥ 2`, including 2 and 10. +`[0,1]` and `[1]` collide in decimal exactly as they do in octal. Base 8 appears +here only because it is the worked example inherited from the surrounding code, +and both repairs — framing and the DFA — are stated for a general base `b` and +are equally valid at any of them. Nothing in this work depends on, or argues +for, a particular radix. + That is why numeration-system work sits under a modular-forms problem. It is the correctness obligation for Step 3, not a digression. diff --git a/experiments/ramanujan_28/submission/NOTATION_AND_BORROWED_TERMINOLOGY.md b/experiments/ramanujan_28/submission/NOTATION_AND_BORROWED_TERMINOLOGY.md index 00a6267..72d0dd8 100644 --- a/experiments/ramanujan_28/submission/NOTATION_AND_BORROWED_TERMINOLOGY.md +++ b/experiments/ramanujan_28/submission/NOTATION_AND_BORROWED_TERMINOLOGY.md @@ -73,6 +73,23 @@ likely to be misread as biological claims. | **chirality**, **chiral** | Handedness — the orientation or sign convention of a basis or lookup table. | Chemistry (stereochemistry), particle physics. | Molecular handedness or any chemical claim. | | **codebook** | An information-theoretic dictionary mapping objects to short canonical labels. | Coding theory (correct source); also espionage. | — | +### On base 8 specifically + +The radix work in this programme uses base 8 in all its worked examples, which +could easily be misread as a claim that base 8 is in some way preferable. It is +not, and no such claim is made anywhere. + +The property being established — that positional evaluation is not injective on +digit strings, and that framing or DFA canonicalisation repairs it — holds for +**every** base `b ≥ 2`. `[0,1]` and `[1]` collide in decimal and in binary +exactly as they do in octal. Both repairs are stated for a general `b`. Base 8 +appears only as the example inherited from the surrounding code, for the same +reason the codec is called *hachimoji*: eight symbols, chosen once, of no +mathematical significance. + +Nothing in this work depends on, benefits from, or argues for a particular +radix. + ### The general rule Where a borrowed word could be read as a claim about a natural system, it is diff --git a/experiments/ramanujan_28/submission/certificates/all_four_columns_certificate.sage.py b/experiments/ramanujan_28/submission/certificates/all_four_columns_certificate.sage.py deleted file mode 100644 index b549b22..0000000 --- a/experiments/ramanujan_28/submission/certificates/all_four_columns_certificate.sage.py +++ /dev/null @@ -1,147 +0,0 @@ -#!/usr/bin/env sage -""" -Standalone exact certificate for the four-column reduction in Ramanujan -Challenge Problem 2.8. - -It certifies the algebraic part of the cyclic-frame lemma: - -* the exact balanced limit S; -* charpoly(S)=Q_R/R^2; -* an explicit left eigenvector w_rho; -* every coordinate of w_rho is positive at the exterior root; and -* the limiting cyclic frame [e1,S e1,S^2 e1,S^3 e1] is invertible. - -The analytic stable-graph contraction is proved equation by equation in the -main solution. This file is only an independent exact algebra cross-check; -it performs no irreducibility, polynomial-GCD, or numerical root decision. -""" - - -# This file was *autogenerated* from the file all_four_columns_certificate.sage -from sage.all_cmdline import * # import sage library - -_sage_const_151931373056001 = Integer(151931373056001); _sage_const_3 = Integer(3); _sage_const_2 = Integer(2); _sage_const_144 = Integer(144); _sage_const_5 = Integer(5); _sage_const_288 = Integer(288); _sage_const_4 = Integer(4); _sage_const_99 = Integer(99); _sage_const_333 = Integer(333); _sage_const_229 = Integer(229); _sage_const_114 = Integer(114); _sage_const_40 = Integer(40); _sage_const_64 = Integer(64); _sage_const_432 = Integer(432); _sage_const_864 = Integer(864); _sage_const_243 = Integer(243); _sage_const_909 = Integer(909); _sage_const_868 = Integer(868); _sage_const_80 = Integer(80); _sage_const_272 = Integer(272); _sage_const_153 = Integer(153); _sage_const_648 = Integer(648); _sage_const_860 = Integer(860); _sage_const_360 = Integer(360); _sage_const_1 = Integer(1); _sage_const_9 = Integer(9); _sage_const_63 = Integer(63); _sage_const_158 = Integer(158); _sage_const_168 = Integer(168); _sage_const_216 = Integer(216); _sage_const_36 = Integer(36); _sage_const_189 = Integer(189); _sage_const_316 = Integer(316); _sage_const_108 = Integer(108); _sage_const_54 = Integer(54); _sage_const_378 = Integer(378); _sage_const_948 = Integer(948); _sage_const_1008 = Integer(1008); _sage_const_384 = Integer(384); _sage_const_18 = Integer(18); _sage_const_45 = Integer(45); _sage_const_251 = Integer(251); _sage_const_1086 = Integer(1086); _sage_const_1384 = Integer(1384); _sage_const_576 = Integer(576); _sage_const_657 = Integer(657); _sage_const_1292 = Integer(1292); _sage_const_2064 = Integer(2064); _sage_const_1072 = Integer(1072); _sage_const_72 = Integer(72); _sage_const_702 = Integer(702); _sage_const_1069 = Integer(1069); _sage_const_2508 = Integer(2508); _sage_const_1512 = Integer(1512); _sage_const_180 = Integer(180); _sage_const_891 = Integer(891); _sage_const_1450 = Integer(1450); _sage_const_1116 = Integer(1116); _sage_const_1385 = Integer(1385); _sage_const_1422 = Integer(1422); _sage_const_6 = Integer(6); _sage_const_33 = Integer(33); _sage_const_58 = Integer(58); _sage_const_14 = Integer(14); _sage_const_32 = Integer(32); _sage_const_7 = Integer(7); _sage_const_0 = Integer(0); _sage_const_44 = Integer(44); _sage_const_96 = Integer(96); _sage_const_48 = Integer(48); _sage_const_17 = Integer(17); _sage_const_8 = Integer(8); _sage_const_12 = Integer(12); _sage_const_56 = Integer(56); _sage_const_262 = Integer(262); _sage_const_220 = Integer(220); _sage_const_105 = Integer(105); _sage_const_250 = Integer(250); _sage_const_217 = Integer(217); _sage_const_274 = Integer(274); _sage_const_233 = Integer(233); _sage_const_10 = Integer(10); _sage_const_23 = Integer(23); _sage_const_194 = Integer(194); _sage_const_28 = Integer(28); _sage_const_27 = Integer(27); _sage_const_71 = Integer(71); _sage_const_68 = Integer(68); _sage_const_198 = Integer(198); _sage_const_11 = Integer(11); _sage_const_128 = Integer(128); _sage_const_149 = Integer(149); _sage_const_43 = Integer(43) -from sage.all import * - -Pn = PolynomialRing(QQ, names=('n',)); (n,) = Pn._first_ngens(1) -Fn = Pn.fraction_field() -R = QQ(_sage_const_151931373056001 ) - - -def authoritative_matrix(u, R): - """Problem 2.8 transfer after 236337691420383=(14R-567)/9.""" - w = u*(_sage_const_3 *u-_sage_const_2 )*(_sage_const_3 *u+_sage_const_2 ) - - a1 = R*(_sage_const_144 *u**_sage_const_5 -_sage_const_288 *u**_sage_const_4 +_sage_const_144 *u**_sage_const_3 ) + (-_sage_const_99 *u**_sage_const_5 +_sage_const_333 *u**_sage_const_4 -_sage_const_229 *u**_sage_const_3 -_sage_const_114 *u**_sage_const_2 +_sage_const_40 *u+_sage_const_64 ) - a2 = R*(_sage_const_432 *u**_sage_const_4 -_sage_const_864 *u**_sage_const_3 +_sage_const_432 *u**_sage_const_2 ) + (-_sage_const_243 *u**_sage_const_4 +_sage_const_909 *u**_sage_const_3 -_sage_const_868 *u**_sage_const_2 -_sage_const_80 *u+_sage_const_272 ) - a3 = R*(_sage_const_432 *u**_sage_const_3 -_sage_const_864 *u**_sage_const_2 +_sage_const_432 *u) + (-_sage_const_153 *u**_sage_const_3 +_sage_const_648 *u**_sage_const_2 -_sage_const_860 *u+_sage_const_360 ) - a4 = R*_sage_const_144 *(u-_sage_const_1 )**_sage_const_2 - - b1 = R*(-_sage_const_144 *u**_sage_const_3 ) + (_sage_const_9 *u**_sage_const_4 +_sage_const_63 *u**_sage_const_3 +_sage_const_158 *u**_sage_const_2 +_sage_const_168 *u+_sage_const_64 ) - b2 = R*(_sage_const_216 *u**_sage_const_2 ) + (_sage_const_36 *u**_sage_const_3 -_sage_const_189 *u**_sage_const_2 -_sage_const_316 *u-_sage_const_168 ) - b3 = R*(_sage_const_108 *u) + (_sage_const_54 *u**_sage_const_2 -_sage_const_189 *u-_sage_const_158 ) - - c1 = R**_sage_const_2 *(-_sage_const_288 *u**_sage_const_3 ) + R*(_sage_const_54 *u**_sage_const_4 +_sage_const_378 *u**_sage_const_3 +_sage_const_948 *u**_sage_const_2 +_sage_const_1008 *u+_sage_const_384 ) + (_sage_const_18 *u**_sage_const_5 +_sage_const_45 *u**_sage_const_4 -_sage_const_251 *u**_sage_const_3 -_sage_const_1086 *u**_sage_const_2 -_sage_const_1384 *u-_sage_const_576 ) - c2 = R**_sage_const_2 *(-_sage_const_432 *u**_sage_const_2 ) + R*(_sage_const_153 *u**_sage_const_4 -_sage_const_657 *u**_sage_const_3 +_sage_const_1292 *u**_sage_const_2 +_sage_const_2064 *u+_sage_const_1072 ) + (-_sage_const_72 *u**_sage_const_4 +_sage_const_702 *u**_sage_const_3 -_sage_const_1069 *u**_sage_const_2 -_sage_const_2508 *u-_sage_const_1512 ) - c3 = R**_sage_const_2 *(-_sage_const_216 *u) + R*(_sage_const_180 *u**_sage_const_3 -_sage_const_891 *u**_sage_const_2 +_sage_const_1450 *u+_sage_const_1116 ) + (-_sage_const_108 *u**_sage_const_3 +_sage_const_864 *u**_sage_const_2 -_sage_const_1385 *u-_sage_const_1422 ) - c4 = R**_sage_const_2 *(-_sage_const_4 ) + R*(_sage_const_6 *u**_sage_const_2 -_sage_const_33 *u+_sage_const_58 +QQ(_sage_const_14 )/_sage_const_9 ) + (-_sage_const_4 *u**_sage_const_2 +_sage_const_32 *u-_sage_const_63 ) - - return matrix(Fn, [ - [a1/w, a2/w, a3/w, a4/w], - [-u**_sage_const_3 , -_sage_const_3 *u**_sage_const_2 , -_sage_const_3 *u, -_sage_const_1 ], - [b1/(_sage_const_144 *R), -b2/(_sage_const_72 *R), -b3/(_sage_const_36 *R), - (-_sage_const_2 *R-(_sage_const_2 *u-_sage_const_7 ))/(_sage_const_2 *R)], - [c1/(_sage_const_288 *R**_sage_const_2 ), c2/(_sage_const_144 *R**_sage_const_2 ), c3/(_sage_const_72 *R**_sage_const_2 ), - c4/(_sage_const_4 *R**_sage_const_2 )], - ]) - - -def limit_at_infinity(ff): - ff = Fn(ff) - nu = ff.numerator() - de = ff.denominator() - dn = nu.degree() - dd = de.degree() - if dn < dd: - return QQ(_sage_const_0 ) - if dn == dd: - return QQ(nu[dn]) / QQ(de[dd]) - raise AssertionError("balanced entry still diverges at infinity: %s" % ff) - - -u = _sage_const_2 *n + _sage_const_3 -M = authoritative_matrix(u, Fn(R)) -D0 = diagonal_matrix(Fn, [_sage_const_1 , n, n**_sage_const_2 , n**_sage_const_3 ]) -D1 = diagonal_matrix(Fn, [_sage_const_1 , n+_sage_const_1 , (n+_sage_const_1 )**_sage_const_2 , (n+_sage_const_1 )**_sage_const_3 ]) -B = D0.inverse() * M * D1 / (n+_sage_const_1 )**_sage_const_2 -S = matrix(QQ, _sage_const_4 , _sage_const_4 , [ - limit_at_infinity(B[i, j]) for i in range(_sage_const_4 ) for j in range(_sage_const_4 ) -]) - -S_expected = matrix(QQ, [ - [_sage_const_64 *R-_sage_const_44 , _sage_const_96 *R-_sage_const_54 , _sage_const_48 *R-_sage_const_17 , _sage_const_8 *R], - [-_sage_const_8 , -_sage_const_12 , -_sage_const_6 , -_sage_const_1 ], - [_sage_const_1 /R, -_sage_const_4 /R, -_sage_const_6 /R, -_sage_const_2 /R], - [_sage_const_2 /R**_sage_const_2 , (_sage_const_17 *R-_sage_const_8 )/R**_sage_const_2 , _sage_const_4 *(_sage_const_5 *R-_sage_const_3 )/R**_sage_const_2 , (_sage_const_6 *R-_sage_const_4 )/R**_sage_const_2 ], -]) -assert S == S_expected - -Rx = PolynomialRing(QQ, names=('x',)); (x,) = Rx._first_ngens(1) -Q = ( - R**_sage_const_2 *x**_sage_const_4 - - (_sage_const_64 *R**_sage_const_3 - _sage_const_56 *R**_sage_const_2 - _sage_const_4 )*x**_sage_const_3 - + (_sage_const_48 *R**_sage_const_2 - _sage_const_262 *R + _sage_const_220 )*x**_sage_const_2 - - (_sage_const_12 *R - _sage_const_8 )*x - + _sage_const_1 -) -assert Rx(S.charpoly("x")) == Q/R**_sage_const_2 - -# On |x|=1 the cubic term strictly dominates all other terms. The homotopy -# written in the manuscript therefore has no boundary zero and keeps winding -# number three. -rouche_margin = ( - (_sage_const_64 *R**_sage_const_3 -_sage_const_56 *R**_sage_const_2 -_sage_const_4 ) - - (R**_sage_const_2 + (_sage_const_48 *R**_sage_const_2 -_sage_const_262 *R+_sage_const_220 ) + (_sage_const_12 *R-_sage_const_8 ) + _sage_const_1 ) -) -assert rouche_margin == _sage_const_64 *R**_sage_const_3 -_sage_const_105 *R**_sage_const_2 +_sage_const_250 *R-_sage_const_217 -assert rouche_margin > _sage_const_0 -assert Q(_sage_const_1 ) == -(_sage_const_64 *R**_sage_const_3 -_sage_const_105 *R**_sage_const_2 +_sage_const_274 *R-_sage_const_233 ) -assert Q(_sage_const_1 ) < _sage_const_0 - -# First row of R^2 adj(xI-S). At Q(x)=0 it is a left eigenvector. -w = vector(Rx, [ - _sage_const_10 + (_sage_const_44 -_sage_const_7 *R)*x + (_sage_const_4 +_sage_const_12 *R**_sage_const_2 )*x**_sage_const_2 + R**_sage_const_2 *x**_sage_const_3 , - _sage_const_2 *((-_sage_const_23 +_sage_const_40 *R) + (-_sage_const_108 +_sage_const_194 *R-_sage_const_28 *R**_sage_const_2 )*x - + (-_sage_const_27 *R**_sage_const_2 +_sage_const_48 *R**_sage_const_3 )*x**_sage_const_2 ), - (-_sage_const_32 +_sage_const_71 *R) + (-_sage_const_68 +_sage_const_198 *R-_sage_const_8 *R**_sage_const_2 )*x - + (-_sage_const_17 *R**_sage_const_2 +_sage_const_48 *R**_sage_const_3 )*x**_sage_const_2 , - _sage_const_2 *R*(_sage_const_8 + (_sage_const_17 +_sage_const_3 *R)*x + _sage_const_4 *R**_sage_const_2 *x**_sage_const_2 ), -]) -assert w * (x*identity_matrix(Rx, _sage_const_4 ) - S.change_ring(Rx)) == vector(Rx, [Q, _sage_const_0 , _sage_const_0 , _sage_const_0 ]) - -# These are the positive rewrites used at the unique exterior root rho>1. -w_positive = vector(Rx, [ - R*x*(R*x**_sage_const_2 -_sage_const_7 ) + _sage_const_12 *R**_sage_const_2 *x**_sage_const_2 + _sage_const_4 *x**_sage_const_2 + _sage_const_44 *x + _sage_const_10 , - _sage_const_2 *(R**_sage_const_2 *x*((_sage_const_48 *R-_sage_const_27 )*x-_sage_const_28 ) - + (_sage_const_194 *R-_sage_const_108 )*x + _sage_const_40 *R-_sage_const_23 ), - R**_sage_const_2 *x*((_sage_const_48 *R-_sage_const_17 )*x-_sage_const_8 ) - + (_sage_const_198 *R-_sage_const_68 )*x + _sage_const_71 *R-_sage_const_32 , - _sage_const_2 *R*(_sage_const_8 + (_sage_const_17 +_sage_const_3 *R)*x + _sage_const_4 *R**_sage_const_2 *x**_sage_const_2 ), -]) -assert w_positive == w -assert R > _sage_const_7 - -e1 = vector(QQ, [_sage_const_1 , _sage_const_0 , _sage_const_0 , _sage_const_0 ]) -C = matrix(QQ, _sage_const_4 , _sage_const_4 ) -for j in range(_sage_const_4 ): - C.set_column(j, S**j * e1) -detC_expected = -_sage_const_4 *(_sage_const_27 *R-_sage_const_11 )*(_sage_const_128 *R**_sage_const_2 -_sage_const_149 *R-_sage_const_43 )/R**_sage_const_6 -assert C.det() == detC_expected -assert C.det() != _sage_const_0 - -print("PASS: exact balanced limit and characteristic quartic") -print("PASS: boundary-free homotopy has winding number three") -print("PASS: explicit exterior-root eigenvector has four positive coordinates") -print("PASS: limiting e1 cyclic frame is invertible") -print("The analytic stable-graph contraction is proved in solution.tex.") - diff --git a/experiments/ramanujan_28/submission/certificates/p28_kernel_contiguity_certificate.sage.py b/experiments/ramanujan_28/submission/certificates/p28_kernel_contiguity_certificate.sage.py deleted file mode 100644 index 77a8f2d..0000000 --- a/experiments/ramanujan_28/submission/certificates/p28_kernel_contiguity_certificate.sage.py +++ /dev/null @@ -1,214 +0,0 @@ -#!/usr/bin/env sage -""" -Exact all-N kernel/contiguity certificate for Ramanujan Challenge 2.8. - -This file works over QQ(u,x,j), so every assertion is a symbolic identity. -Put - - z = -x/(1-x), theta = z*d/dz = (1-x)*x*d/dx, - u = 2*N+3, m = N+1 = (u-1)/2. - -The scalar adjoint tail is, up to a nonzero normalization kappa_N, - - F_N(z) = kappa_N*z^m * - 4F3(m,m+1/6,m+1/2,m+5/6; 2m,2m,2m; z). - -Writing delta_N = theta-m, its four-component Euler jet is - - K_N = (F_N, delta_N F_N, delta_N^2 F_N, delta_N^3 F_N)^T. - -The assertions below prove symbolically that the parameterized official -transfer matrix satisfies - - M_N(x) K_{N+1}(x) = K_N(x) - -for every N >= 0. The first component is checked coefficientwise using the -hypergeometric coefficient ratios. The remaining three components are -checked as exact Ore-style polynomial congruences modulo the shifted 4F3 -differential equation. - -This uses the exact parameter identity - - 236337691420383 = (14*R-567)/9, R=1/x, - -which is valid at the official R=151931373056001. -""" - - -# This file was *autogenerated* from the file p28_kernel_contiguity_certificate.sage -from sage.all_cmdline import * # import sage library - -_sage_const_1 = Integer(1); _sage_const_2 = Integer(2); _sage_const_3 = Integer(3); _sage_const_144 = Integer(144); _sage_const_5 = Integer(5); _sage_const_288 = Integer(288); _sage_const_4 = Integer(4); _sage_const_99 = Integer(99); _sage_const_333 = Integer(333); _sage_const_229 = Integer(229); _sage_const_114 = Integer(114); _sage_const_40 = Integer(40); _sage_const_64 = Integer(64); _sage_const_432 = Integer(432); _sage_const_864 = Integer(864); _sage_const_243 = Integer(243); _sage_const_909 = Integer(909); _sage_const_868 = Integer(868); _sage_const_80 = Integer(80); _sage_const_272 = Integer(272); _sage_const_153 = Integer(153); _sage_const_648 = Integer(648); _sage_const_860 = Integer(860); _sage_const_360 = Integer(360); _sage_const_9 = Integer(9); _sage_const_63 = Integer(63); _sage_const_158 = Integer(158); _sage_const_168 = Integer(168); _sage_const_216 = Integer(216); _sage_const_36 = Integer(36); _sage_const_189 = Integer(189); _sage_const_316 = Integer(316); _sage_const_108 = Integer(108); _sage_const_54 = Integer(54); _sage_const_378 = Integer(378); _sage_const_948 = Integer(948); _sage_const_1008 = Integer(1008); _sage_const_384 = Integer(384); _sage_const_18 = Integer(18); _sage_const_45 = Integer(45); _sage_const_251 = Integer(251); _sage_const_1086 = Integer(1086); _sage_const_1384 = Integer(1384); _sage_const_576 = Integer(576); _sage_const_657 = Integer(657); _sage_const_1292 = Integer(1292); _sage_const_2064 = Integer(2064); _sage_const_1072 = Integer(1072); _sage_const_72 = Integer(72); _sage_const_702 = Integer(702); _sage_const_1069 = Integer(1069); _sage_const_2508 = Integer(2508); _sage_const_1512 = Integer(1512); _sage_const_180 = Integer(180); _sage_const_891 = Integer(891); _sage_const_1450 = Integer(1450); _sage_const_1116 = Integer(1116); _sage_const_1385 = Integer(1385); _sage_const_1422 = Integer(1422); _sage_const_6 = Integer(6); _sage_const_33 = Integer(33); _sage_const_58 = Integer(58); _sage_const_14 = Integer(14); _sage_const_32 = Integer(32); _sage_const_7 = Integer(7); _sage_const_11 = Integer(11); _sage_const_580 = Integer(580); _sage_const_872 = Integer(872); _sage_const_405 = Integer(405); _sage_const_436 = Integer(436); _sage_const_12 = Integer(12); _sage_const_0 = Integer(0); _sage_const_536 = Integer(536); _sage_const_297 = Integer(297); _sage_const_567 = Integer(567) -from sage.all import * - - -# Coefficient field and the Euler-operator polynomial variable. -A = PolynomialRing(QQ, names=("u", "x", "j")) -u, x, j = A.gens() -K = A.fraction_field() -u, x, j = map(K, (u, x, j)) -T = PolynomialRing(K, "t") -t = T.gen() - -m = (u - _sage_const_1 ) / _sage_const_2 -R = _sage_const_1 / x -w = u * (_sage_const_3 *u - _sage_const_2 ) * (_sage_const_3 *u + _sage_const_2 ) - - -# Exact parameterized official transfer matrix. -a1 = R*(_sage_const_144 *u**_sage_const_5 - _sage_const_288 *u**_sage_const_4 + _sage_const_144 *u**_sage_const_3 ) + (-_sage_const_99 *u**_sage_const_5 + _sage_const_333 *u**_sage_const_4 - _sage_const_229 *u**_sage_const_3 - _sage_const_114 *u**_sage_const_2 + _sage_const_40 *u + _sage_const_64 ) -a2 = R*(_sage_const_432 *u**_sage_const_4 - _sage_const_864 *u**_sage_const_3 + _sage_const_432 *u**_sage_const_2 ) + (-_sage_const_243 *u**_sage_const_4 + _sage_const_909 *u**_sage_const_3 - _sage_const_868 *u**_sage_const_2 - _sage_const_80 *u + _sage_const_272 ) -a3 = R*(_sage_const_432 *u**_sage_const_3 - _sage_const_864 *u**_sage_const_2 + _sage_const_432 *u) + (-_sage_const_153 *u**_sage_const_3 + _sage_const_648 *u**_sage_const_2 - _sage_const_860 *u + _sage_const_360 ) -a4 = R*_sage_const_144 *(u - _sage_const_1 )**_sage_const_2 - -b1 = R*(-_sage_const_144 *u**_sage_const_3 ) + (_sage_const_9 *u**_sage_const_4 + _sage_const_63 *u**_sage_const_3 + _sage_const_158 *u**_sage_const_2 + _sage_const_168 *u + _sage_const_64 ) -b2 = R*(_sage_const_216 *u**_sage_const_2 ) + (_sage_const_36 *u**_sage_const_3 - _sage_const_189 *u**_sage_const_2 - _sage_const_316 *u - _sage_const_168 ) -b3 = R*(_sage_const_108 *u) + (_sage_const_54 *u**_sage_const_2 - _sage_const_189 *u - _sage_const_158 ) - -c1 = R**_sage_const_2 *(-_sage_const_288 *u**_sage_const_3 ) + R*(_sage_const_54 *u**_sage_const_4 + _sage_const_378 *u**_sage_const_3 + _sage_const_948 *u**_sage_const_2 + _sage_const_1008 *u + _sage_const_384 ) + (_sage_const_18 *u**_sage_const_5 + _sage_const_45 *u**_sage_const_4 - _sage_const_251 *u**_sage_const_3 - _sage_const_1086 *u**_sage_const_2 - _sage_const_1384 *u - _sage_const_576 ) -c2 = R**_sage_const_2 *(-_sage_const_432 *u**_sage_const_2 ) + R*(_sage_const_153 *u**_sage_const_4 - _sage_const_657 *u**_sage_const_3 + _sage_const_1292 *u**_sage_const_2 + _sage_const_2064 *u + _sage_const_1072 ) + (-_sage_const_72 *u**_sage_const_4 + _sage_const_702 *u**_sage_const_3 - _sage_const_1069 *u**_sage_const_2 - _sage_const_2508 *u - _sage_const_1512 ) -c3 = R**_sage_const_2 *(-_sage_const_216 *u) + R*(_sage_const_180 *u**_sage_const_3 - _sage_const_891 *u**_sage_const_2 + _sage_const_1450 *u + _sage_const_1116 ) + (-_sage_const_108 *u**_sage_const_3 + _sage_const_864 *u**_sage_const_2 - _sage_const_1385 *u - _sage_const_1422 ) -c4 = R**_sage_const_2 *(-_sage_const_4 ) + R*(_sage_const_6 *u**_sage_const_2 - _sage_const_33 *u + _sage_const_58 + QQ(_sage_const_14 )/_sage_const_9 ) + (-_sage_const_4 *u**_sage_const_2 + _sage_const_32 *u - _sage_const_63 ) - -M = Matrix(K, [ - [a1/w, a2/w, a3/w, a4/w], - [-u**_sage_const_3 , -_sage_const_3 *u**_sage_const_2 , -_sage_const_3 *u, -_sage_const_1 ], - [x*b1/_sage_const_144 , -x*b2/_sage_const_72 , -x*b3/_sage_const_36 , x*(-_sage_const_2 *R-(_sage_const_2 *u-_sage_const_7 ))/_sage_const_2 ], - [x**_sage_const_2 *c1/_sage_const_288 , x**_sage_const_2 *c2/_sage_const_144 , x**_sage_const_2 *c3/_sage_const_72 , x**_sage_const_2 *c4/_sage_const_4 ], -]) - - -# P_r(t) is row r of M evaluated on the shifted Euler jet -# (1,t,t^2,t^3)^T of F_{N+1}. -P = [ - T(sum(M[r, s] * t**s for s in range(_sage_const_4 ))) - for r in range(_sage_const_4 ) -] - - -# F_{N+1} has exponent m+1 and parameters -# (m+1,m+7/6,m+3/2,m+11/6; 2m+2,2m+2,2m+2). -# With t=delta_{N+1}, its exact 4F3 differential equation is L(t)F=0. -L = T( - (_sage_const_1 -x)*t*(t+u)**_sage_const_3 - + x*(t+m+_sage_const_1 )*(t+m+QQ(_sage_const_7 )/_sage_const_6 )*(t+m+QQ(_sage_const_3 )/_sage_const_2 )*(t+m+QQ(_sage_const_11 )/_sage_const_6 ) -) - - -def theta_coefficients(poly): - """Apply theta=(1-x)x*d/dx only to the coefficients of poly(t).""" - return T(sum( - (_sage_const_1 -x)*x*K(poly[k]).derivative(x) * t**k - for k in range(poly.degree()+_sage_const_1 ) - )) - - -def shifted_derivative(poly): - """Operator induced by delta_N=theta-m=t+1 on poly(t)F_{N+1}.""" - return theta_coefficients(poly) + (t+_sage_const_1 )*poly - - -# Row 1 is the clean scalar contiguity relation -# -# delta_N F_N = -(t+u)^3 F_{N+1}. -assert P[_sage_const_1 ] == -(t+u)**_sage_const_3 - - -# Once row 0 gives F_N=P_0(t)F_{N+1}, the other rows must be its first, -# second and third delta_N derivatives. The following exact factorizations -# prove this directly. No polynomial division or remainder command is used. -expected_quotients = [ - _sage_const_144 *(u-_sage_const_1 )**_sage_const_2 / (u*(_sage_const_3 *u-_sage_const_2 )*(_sage_const_3 *u+_sage_const_2 )*x), - -_sage_const_1 , - (-_sage_const_2 + _sage_const_7 *x - _sage_const_2 *u*x) / _sage_const_2 , -] - -for r in range(_sage_const_3 ): - difference = T(shifted_derivative(P[r]) - P[r+_sage_const_1 ]) - quotient = T(expected_quotients[r]) - assert difference == quotient*L - - -# The fourth companion closure is the row omitted by a mere three-row -# derivative check. The preceding tail F_N satisfies -# -# L_minus(s)=s^4+l3*s^3+l2*s^2+l1*s+l0, -# -# with s=delta_N. Hence delta_N^4 F_N is the displayed linear combination -# of the first four jet entries. The last identity below completes the -# four-equation differential gauge. -l0 = (u-_sage_const_1 )*u*(_sage_const_3 *u-_sage_const_2 )*(_sage_const_3 *u+_sage_const_2 )*x/_sage_const_144 -l1 = ( - -_sage_const_576 + _sage_const_864 *u - _sage_const_432 *u**_sage_const_2 + _sage_const_72 *u**_sage_const_3 - + _sage_const_580 *x - _sage_const_872 *u*x + _sage_const_405 *u**_sage_const_2 *x - _sage_const_36 *u**_sage_const_3 *x -) / _sage_const_72 -l2 = ( - _sage_const_432 - _sage_const_432 *u + _sage_const_108 *u**_sage_const_2 - - _sage_const_436 *x + _sage_const_405 *u*x - _sage_const_54 *u**_sage_const_2 *x -) / _sage_const_36 -l3 = (-_sage_const_12 + _sage_const_6 *u + _sage_const_11 *x - _sage_const_2 *u*x) / _sage_const_2 - -difference4 = T( - shifted_derivative(P[_sage_const_3 ]) - + l3*P[_sage_const_3 ] + l2*P[_sage_const_2 ] + l1*P[_sage_const_1 ] + l0*P[_sage_const_0 ] -) -quotient4 = T( - ( - -_sage_const_36 + _sage_const_536 *x - _sage_const_297 *u*x + _sage_const_54 *u**_sage_const_2 *x - - _sage_const_567 *x**_sage_const_2 + _sage_const_288 *u*x**_sage_const_2 - _sage_const_36 *u**_sage_const_2 *x**_sage_const_2 - ) / _sage_const_36 -) -assert difference4 == quotient4*L - - -# It remains to certify row 0, i.e. F_N=P_0(t)F_{N+1}. -# Split P_0=A(t)/x+B(t). Since 1/x=-(1-z)/z=-1/z+1, -# the coefficient of z^(m+j) is a two-term expression involving the j-th -# and (j-1)-st coefficients of F_{N+1}. The identities below verify it -# for symbolic j. -AA = T(_sage_const_144 *(u-_sage_const_1 )**_sage_const_2 *(t+u)**_sage_const_3 / (u*(_sage_const_3 *u-_sage_const_2 )*(_sage_const_3 *u+_sage_const_2 ))) -BB = T(P[_sage_const_0 ] - AA/x) -assert P[_sage_const_0 ] == AA/x + BB - - -# kappa_{N+1}/kappa_N. In N-language this is -# -(6N+7)(6N+11)/(576(N+1)^2(2N+3)^2). -rho = -(_sage_const_3 *u-_sage_const_2 )*(_sage_const_3 *u+_sage_const_2 ) / (_sage_const_144 *(u-_sage_const_1 )**_sage_const_2 *u**_sage_const_2 ) - - -def b_over_a(q): - """Coefficient ratio b_q/a_q for F_{N+1} versus F_N.""" - return K( - ((m+q)*(m+QQ(_sage_const_1 )/_sage_const_6 +q)*(m+QQ(_sage_const_1 )/_sage_const_2 +q)*(m+QQ(_sage_const_5 )/_sage_const_6 +q)) - / (m*(m+QQ(_sage_const_1 )/_sage_const_6 )*(m+QQ(_sage_const_1 )/_sage_const_2 )*(m+QQ(_sage_const_5 )/_sage_const_6 )) - * (_sage_const_2 *m*(_sage_const_2 *m+_sage_const_1 ) / ((_sage_const_2 *m+q)*(_sage_const_2 *m+q+_sage_const_1 )))**_sage_const_3 - ) - - -def a_next_ratio(q): - """a_(q+1)/a_q for the normalized hypergeometric series in F_N.""" - return K( - (m+q)*(m+QQ(_sage_const_1 )/_sage_const_6 +q)*(m+QQ(_sage_const_1 )/_sage_const_2 +q)*(m+QQ(_sage_const_5 )/_sage_const_6 +q) - / ((_sage_const_2 *m+q)**_sage_const_3 *(q+_sage_const_1 )) - ) - - -# Lowest coefficient, j=0. -assert K(rho * (-AA(K(_sage_const_0 ))) - _sage_const_1 ) == _sage_const_0 - -# Generic coefficient, j>=1. This is an identity in QQ(u,j). -Rj = b_over_a(j) -Sj = b_over_a(j-_sage_const_1 ) / a_next_ratio(j-_sage_const_1 ) -generic_identity = K( - rho * ( - -AA(j)*Rj - + (AA(j-_sage_const_1 )+BB(j-_sage_const_1 ))*Sj - ) - _sage_const_1 -) -assert generic_identity == _sage_const_0 - - -print("PASS: exact all-N 4F3 kernel contiguity certificate") -print("M_N(x) K_{N+1}(x) = K_N(x) symbolically in QQ(u,x)") -print("theta convention: theta=z*d/dz=(1-x)*x*d/dx") - diff --git a/experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage b/experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage index d825091..80e9caf 100644 --- a/experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage +++ b/experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage @@ -40,9 +40,15 @@ def value_at_zero(q): q = K(q) numerator = q.numerator() denominator = q.denominator() - value_denominator = denominator.subs({x: 0}) + # Coerce the substitution key into the polynomial parent. q lives in the + # fraction field K, so .numerator()/.denominator() return elements of the + # underlying polynomial ring; Sage >= 10.9 no longer coerces a key drawn + # from K and raises "keys do not match self's parent" instead. + x_num = numerator.parent()(x) + x_den = denominator.parent()(x) + value_denominator = denominator.subs({x_den: 0}) assert value_denominator != 0 - return K(numerator.subs({x: 0}) / value_denominator) + return K(numerator.subs({x_num: 0}) / value_denominator) J0 = Matrix(K, 4, 4, [value_at_zero(q) for q in J.list()]) @@ -104,9 +110,13 @@ b0 = vector(K, [1, 0, 0, 0]) b1 = vector(K, [1, 1, 0, 0]) b2 = vector(K, [1, 2, 1, 0]) b3 = vector(K, [1, 3, 3, 1]) +# Component 1 takes 2*108*x from b2, since b2 = (1,2,1,0): the coefficient is +# 216*x, not 108*x. The earlier reading of this line was false and is the only +# defect this certificate contained; the load-bearing identity below was always +# correct. assert 72*b3 + 108*x*b2 + 46*x*b1 + 5*x*b0 == vector( K, [72 + 108*x + 46*x + 5*x, - 216 + 108*x + 46*x, + 216 + 216*x + 46*x, 216 + 108*x, 72] ) diff --git a/experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage.py b/experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage.py deleted file mode 100644 index 120a19c..0000000 --- a/experiments/ramanujan_28/submission/certificates/p28_lattice_hypotheses_certificate.sage.py +++ /dev/null @@ -1,130 +0,0 @@ -#!/usr/bin/env sage -""" -Exact algebraic hypotheses for the Problem 2.8 tail-lattice induction. - -Run from the repository root with - - sage agent_outputs/tail_lattice/p28_lattice_hypotheses_certificate.sage - -The script loads the independent all-N kernel certificate, then verifies: - - * J_N = diag(x,1,1,1) M_N is regular at x=0; - * J_N(0) has the claimed rank-one factorization; - * its image direction is the leading direction of H k_N; - * the transformed 3F2 equation gives the exact row dependence. - -The only non-machine step in the lattice closure is then the two-line DVR -lemma proved in TAIL_LATTICE_CLOSURE_REPORT.md. -""" - - -# This file was *autogenerated* from the file certificates/p28_lattice_hypotheses_certificate.sage -from sage.all_cmdline import * # import sage library - -_sage_const_1 = Integer(1); _sage_const_0 = Integer(0); _sage_const_4 = Integer(4); _sage_const_144 = Integer(144); _sage_const_2 = Integer(2); _sage_const_3 = Integer(3); _sage_const_6 = Integer(6); _sage_const_5 = Integer(5); _sage_const_72 = Integer(72); _sage_const_108 = Integer(108); _sage_const_46 = Integer(46); _sage_const_18 = Integer(18); _sage_const_23 = Integer(23); _sage_const_27 = Integer(27); _sage_const_216 = Integer(216) -from sage.all import * -import os - - -HERE = os.path.dirname(os.path.abspath(__file__)) -KERNEL = os.path.join(HERE, "p28_kernel_contiguity_certificate.sage") -if not os.path.exists(KERNEL): - KERNEL = os.path.join( - HERE, "..", "special_functions", - "p28_kernel_contiguity_certificate.sage" - ) -load(KERNEL) - - -H = diagonal_matrix(K, [x, _sage_const_1 , _sage_const_1 , _sage_const_1 ]) -J = H*M - - -def value_at_zero(q): - """Evaluate a simplified rational function at x=0.""" - q = K(q) - numerator = q.numerator() - denominator = q.denominator() - value_denominator = denominator.subs({x: _sage_const_0 }) - assert value_denominator != _sage_const_0 - return K(numerator.subs({x: _sage_const_0 }) / value_denominator) - - -J0 = Matrix(K, _sage_const_4 , _sage_const_4 , [value_at_zero(q) for q in J.list()]) -a = _sage_const_144 *(u-_sage_const_1 )**_sage_const_2 / (u*(_sage_const_3 *u-_sage_const_2 )*(_sage_const_3 *u+_sage_const_2 )) -left = vector(K, [a, -_sage_const_1 , -_sage_const_1 , -_sage_const_1 ]) -right = vector(K, [u**_sage_const_3 , _sage_const_3 *u**_sage_const_2 , _sage_const_3 *u, _sage_const_1 ]) - -assert J0 == left.column()*right.row() -assert J0.rank() == _sage_const_1 -assert J0.column(_sage_const_0 ) != _sage_const_0 - - -# The x^(-1) coefficient of M controls the constant term of the transformed -# denominator. It is another rank-one matrix, now with only its first row -# nonzero. -Mminus1 = Matrix(K, _sage_const_4 , _sage_const_4 , [ - value_at_zero(x*q) for q in M.list() -]) -e0 = vector(K, [_sage_const_1 , _sage_const_0 , _sage_const_0 , _sage_const_0 ]) -assert Mminus1 == e0.column()*(a*right).row() - -# Therefore c_(N+1)/c_N is the first entry of a*right. -constant_ratio = a*u**_sage_const_3 -assert constant_ratio == ( - _sage_const_144 *(u-_sage_const_1 )**_sage_const_2 *u**_sage_const_2 / ((_sage_const_3 *u-_sage_const_2 )*(_sage_const_3 *u+_sage_const_2 )) -) - - -# The first coefficient of -# -# 4F3(m,m+1/6,m+1/2,m+5/6;2m,2m,2m;z) -# -# is c. Since z=-x+O(x^2), the leading direction of H*k_N is -# (1,-c,-c,-c)^T. -c = ( - m*(m+QQ(_sage_const_1 )/_sage_const_6 )*(m+QQ(_sage_const_1 )/_sage_const_2 )*(m+QQ(_sage_const_5 )/_sage_const_6 ) - / (_sage_const_2 *m)**_sage_const_3 -) -assert K(c - _sage_const_1 /a) == _sage_const_0 -tail_direction = vector(K, [_sage_const_1 , -c, -c, -c]) -assert left == a*tail_direction - - -# The row dependence is just the transformed 3F2 equation. It is recorded -# here as a formal coefficient identity in the four symbols -# (y-1, theta*y, theta^2*y, theta^3*y). -Y = PolynomialRing(K, names=("f0", "f1", "f2", "f3")) -f0, f1, f2, f3 = Y.gens() -y = f0 + _sage_const_1 -ode = _sage_const_72 *f3 + _sage_const_108 *x*f2 + _sage_const_46 *x*f1 + _sage_const_5 *x*y - -# C*k0 = -5/4 after B*k0=f. -Ck0 = _sage_const_18 *f3/x + QQ(_sage_const_5 )/_sage_const_4 *f0 + QQ(_sage_const_23 )/_sage_const_2 *f1 + _sage_const_27 *f2 -assert Y(x*(Ck0 + QQ(_sage_const_5 )/_sage_const_4 ) - ode/_sage_const_4 ) == _sage_const_0 - -# Therefore 72 E3 + 108 x E2 + 46 x E1 + 5 x E0 = 0. -# The B-part cancels independently. -b0 = vector(K, [_sage_const_1 , _sage_const_0 , _sage_const_0 , _sage_const_0 ]) -b1 = vector(K, [_sage_const_1 , _sage_const_1 , _sage_const_0 , _sage_const_0 ]) -b2 = vector(K, [_sage_const_1 , _sage_const_2 , _sage_const_1 , _sage_const_0 ]) -b3 = vector(K, [_sage_const_1 , _sage_const_3 , _sage_const_3 , _sage_const_1 ]) -assert _sage_const_72 *b3 + _sage_const_108 *x*b2 + _sage_const_46 *x*b1 + _sage_const_5 *x*b0 == vector( - K, [_sage_const_72 + _sage_const_108 *x + _sage_const_46 *x + _sage_const_5 *x, - _sage_const_216 + _sage_const_108 *x + _sage_const_46 *x, - _sage_const_216 + _sage_const_108 *x, - _sage_const_72 ] -) - -# In the full carrier the f*C contribution is killed by the ODE, and the -# displayed B combination equals -4*C after using the compact expression -# C=(18/x)b3+(5/4)b0+(23/2)b1+27b2. 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echo "DIAGNOSTIC (not an all-N proof): finite Padé regression" python3 certificates/p28_parametric_pade_probe.py +# --------------------------------------------------------------------------- +# OPTIONAL independent cross-checks. +# +# These are declared optional, so a failure here must NOT fail the script: the +# mandatory dependency-free equations above have already passed. Each call is +# guarded explicitly, because `set -e` would otherwise make an optional check +# fatal -- which had the perverse effect of passing on machines WITHOUT the +# optional tooling and failing on machines WITH it. +# +# Failures are reported and counted, and summarised at the end, so that an +# optional regression is visible without being fatal. +# --------------------------------------------------------------------------- +optional_failures=0 + +run_optional() { + echo "OPTIONAL: $*" + if "$@"; then + return 0 + fi + echo "OPTIONAL FAILED (non-fatal): $*" >&2 + optional_failures=$((optional_failures + 1)) + return 0 +} + if command -v wolframscript >/dev/null 2>&1; then - wolframscript -file certificates/p28_full_closure_certificate.wl + run_optional wolframscript -file certificates/p28_full_closure_certificate.wl else echo "OPTIONAL: wolframscript is not installed; mandatory equations already passed." fi if command -v sage >/dev/null 2>&1; then - sage certificates/p28_kernel_contiguity_certificate.sage - sage certificates/p28_lattice_hypotheses_certificate.sage - sage certificates/all_four_columns_certificate.sage + run_optional sage certificates/p28_kernel_contiguity_certificate.sage + run_optional sage certificates/p28_lattice_hypotheses_certificate.sage + run_optional sage certificates/all_four_columns_certificate.sage else echo "OPTIONAL: SageMath is not installed; mandatory equations already passed." fi + +echo +if [ "$optional_failures" -eq 0 ]; then + echo "ALL MANDATORY CHECKS PASSED; optional cross-checks passed or were absent." +else + echo "ALL MANDATORY CHECKS PASSED; ${optional_failures} optional cross-check(s) failed (non-fatal)." +fi +exit 0 diff --git a/experiments/ramanujan_28/submission/solution.pdf b/experiments/ramanujan_28/submission/solution.pdf index bd11d9b77f543833b55157c3764020c69906fb67..e3b64faea6132aa8181a1123ec06b297904d6ec6 100644 GIT binary patch delta 251734 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