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Timeline

Events in this research, newest first. Each date comes from a record made at the time of the event. Corrections to this site’s own pages are listed here on purpose, alongside results and acceptances, so that a change to a public claim always leaves a dated trace.

  1. July 2026

    1. Counts of dependency charts with capped waiting, now OEIS A397711 and A397712

      OEIS

    2. Took the take-away game 0.007 four times past the 2021 record

      OEIS A395248

    3. Fixed a dropped digit that had sat in the OEIS for 14 years

      OEIS A202182

    4. Flammenkamp added the octal extensions to his tables, with credit by name

      Flammenkamp’s tables

  2. August

    1. Extended the check of Erdős problem 993 from every tree with up to 29 vertices to every tree with up to 32

      erdosproblems.com

    2. Terence Tao merged my first pull request to the teorth/erdosproblems repository of problem data, adding an OEIS link

      PR #375

    3. First OEIS counts of shapes built from Josehedron cells

      OEIS A398958, A398959

  3. September

    1. Flammenkamp took all twelve games further; the July credit stays on his page

      Flammenkamp’s tables

    2. Improved a published bound on the domination number of the twelfth Fibonacci cube, now stated in the OEIS

      OEIS A291295

    3. Terence Tao merged seven more links between Erdős problems and OEIS sequences into the same repository

      PR #399

    4. Rediscover Before You Discover accepted as a NeurIPS 2026 workshop poster, at MATH-AI

      MATH-AI workshop

    5. How Far a Wrong Claim Travels accepted as a NeurIPS 2026 workshop poster, at AI-Native Academia

      AI-Native Academia workshop

  4. October

    1. Roberto Blanco Gómez posted a proof of the A397711 remainder conjecture

      Zenodo preprint

    2. Verify Before You Accept accepted as a workshop poster, at Lifelong Agents (AIAS+ 2026)

      Lifelong Agents workshop

    3. Three more shape-counting sequences published in the OEIS

      OEIS A401259

  5. November

    1. Four more shape-counting sequences published, for the Laves graph cell and one of Engel’s 38-faced cells

      OEIS A401465

Every event

2026

  1. Milestone
  2. Correction
  3. Milestone
  4. Milestone
  5. Correction
  6. Milestone
  7. Milestone

    "Verify Before You Accept" posted on Zenodo, free to read

    The final version of the paper is open access with a permanent DOI, 10.5281/zenodo.23652450, together with the de-identified tables and the scripts that built its counts.

  8. Correction
  9. Correction
  10. Correction
  11. Milestone
  12. Milestone
  13. Milestone
  14. Milestone
  15. Accepted

    A401463 through A401466 published in the OEIS

    They count shapes built from two more space-filling cells, the 17-faced cell of the Laves graph and one of the 38-faced cells found by Peter Engel in 1981. The number of OEIS entries crediting this work moved from 46 to 50, 26 of them authored.

  16. Correction
  17. Correction
  18. Correction
  19. Correction
  20. Correction
  21. Correction
  22. Milestone
  23. Correction
  24. Correction
  25. Milestone
  26. Correction
  27. Correction
  28. Correction
  29. Correction
  30. Correction
  31. Correction
  32. Correction
  33. Correction
  34. Correction
  35. Accepted

    A401259, A401447 and A401448 published in the OEIS

    They count shapes built from one more space-filling cell, a 7-faced one, in the three standard ways (fixed, one-sided and free). The number of OEIS entries crediting this work moved from 43 to 46, 22 of them authored.

  36. Correction
  37. Milestone
  38. Milestone
  39. Correction
  40. Milestone
  41. Milestone
  42. Milestone
  43. Milestone
  44. Milestone
  45. Milestone
  46. Milestone
  47. Accepted

    A401255 through A401258 published in the OEIS

    They count shapes built from two more space-filling cells, an 11-faced one and a 15-faced one. A401257 and A401258 were published on October 19 and A401255 and A401256 on October 20; an outside contributor had computed the counts independently and they matched. The count of OEIS entries on this site moved from 39 to 43.

  48. Accepted

    "Verify Before You Accept: 33 Days of Incident-to-Rule Practice in an Operator-Supervised Agent Hierarchy" accepted as a poster at the 3rd Workshop on Lifelong Agents, AIAS+ 2026

    The paper studies the records of my own team of AI agents: what the lead agent caught by re-running or checking work before accepting it, and what was found wrong later. The workshop meets in San Francisco on November 7, and it is not archival.

  49. Accepted

    A400457 through A400461 published in the OEIS, all five on the same evening

    They count shapes built from the cells of two space-filling solids. The count of OEIS entries on this site moved from 34 to 39.

  50. From others

    A Lean version of the all-forests proof claim for Erdős problem 993 was registered on Palomar and accepted by both of its proof checkers

    The proof is by Wei Li, Kevin Vallier and Tong Zhang (arXiv:2610.07943), revising the claim Tong Zhang posted on September 27. It covers every forest, so every tree, including all the trees my check went through. The paper has not been refereed, and the GitHub database of Erdős problems still records the problem as open.

  51. From others

    Roberto Blanco Gómez posted a proof of the A397711 remainder conjecture as a preprint on Zenodo

    He also added a comment to the OEIS entry pointing to the preprint, which an editor approved on October 12. The preprint has not been refereed.

  52. Milestone

    Both workshop papers posted on Zenodo, free to read

    The final versions of "Rediscover Before You Discover" and "How Far a Wrong Claim Travels Before It Is Caught" are now open access, each with a permanent DOI: 10.5281/zenodo.23154795 and 10.5281/zenodo.23154707.

  53. Milestone

    Registered to present both workshop posters at NeurIPS 2026, at the Atlanta site

    The conference confirmed both presentations and the registration in its invitation letter. NeurIPS 2026 runs across three sites, Atlanta, Sydney and Paris, from December 6 to 13.

  54. Milestone
  55. Milestone
  56. Accepted

    "How Far a Wrong Claim Travels Before It Is Caught" accepted as a poster at AI-Native Academia, NeurIPS 2026

    The paper looks at what the program’s checks caught, which check caught each thing, and how early. The workshop meets in Atlanta on December 12 and 13.

  57. Accepted

    "Rediscover Before You Discover: A Recent Human Find as the Regression Target for an Agentic Geometry Pipeline" accepted as a poster at the MATH-AI workshop, NeurIPS 2026

    The paper argues that an AI discovery pipeline should first re-find a recent human discovery, with almost nothing given to it, before it is allowed to claim anything new. The workshop meets in Atlanta on December 12.

  58. Correction

    A wider search found the Josehedron’s shape type listed, unnamed, in a 2016 survey; the sequences counting its shapes are still new

    The earlier check had compared it with only one table of that survey. Exact recomputation confirmed the match. The three OEIS sequences counting Josehedron shapes are still new.

  59. Sent out

    Sent five new shape-counting sequences to the OEIS in one evening, A400457 through A400461

    They waited for the editors until October 17 and were not counted on this site until then.

  60. Milestone
  61. Milestone
  62. Accepted

    A307185 published with its new term, 5,539,121

    Approved after two weeks with four OEIS editors. The entry was already counted for an earlier term, so the count of OEIS entries on this site stays at 34.

  63. Stopped

    Stopped a month-long computer search on the twelfth Fibonacci cube without an answer, and published the attempt

    After 29 days and 22 hours on one core, the solver had not decided whether 54 points can cover the whole network. The known range, 54 to 59, did not change, and the verified set of 59 remains the result. The search, its inputs and its record were published that night and later archived on Zenodo.

  64. From others

    Terence Tao merged the seven links between OEIS sequences and Erdős problems into his public database

    Problems 308, 634, 939, 942, 943, 1140 and 1161. The second merged contribution from this program, after problem 993 in August. A merged link records the connection; it is not an endorsement.

  65. Correction
  66. Correction

    Replaced the word "certificates" with "canonical-form lists" in the A307185 entry and its archive, after an OEIS editor asked what it meant

    The graph software used here calls its labeling strings certificates, but to a mathematician the word means a proof. The archive now says plainly what a reader can check from the files alone and what needs the program run again.

  67. Accepted

    A258205 published in the OEIS up to size 32

    Thirteen new terms, credited by the OEIS. Its companion sequence A258204 was published on September 8.

  68. Sent out

    Sent the new term of A307185 (a count of phylogenetic network shapes) to the OEIS

    An OEIS editor worked on it the next day, and it then waited in the editors’ queue.

  69. Milestone
  70. Milestone

    Published two new public code-and-data repositories, each archived on Zenodo

  71. Accepted

    Improved the published upper bound for the domination number of the twelfth Fibonacci cube from 61 to 59, now stated in OEIS A291295

    An explicit set of 59 guards, checked by three separate programs, was attached to the entry. The published lower bound of 54 is unchanged.

  72. Correction

    Withdrew the claim that the space-filling catalog was the only machine-readable list of its kind

    The claim was made before a full search. A 2026 database by Ed Pegg appears to cover the same 2016 survey and is now cited as related work. The catalog is described only as not matched against the records checked as of a given date.

  73. Sent out

    Proposed seven more links between OEIS sequences and Erdős problems in the public database

    One-line links for problems 308, 634, 939, 942, 943, 1140 and 1161.

  74. Stopped

    Both record attempts stopped under their own rules, without beating either record

    The Ramsey search reached 276 against a known bound of 381. The code search reached 49, equal to the known best, and ruled out 50 within its search.

  75. Result

    The second stage of the space-filling search certified 165 more cells (14 from the tetragonal crystal family, 151 from the hexagonal family); none named, none matched against the records checked

    Before trusting anything, each batch reproduced every printed row of a 2016 survey for its crystal family: 1,476 tetragonal rows and 958 trigonal and hexagonal rows, the latter typed in a second time by a second reader who had not seen the first copy, with no discrepancies.

  76. Result

    Sorted all 165 certified cells by what a small nudge does to their shape type, under rules written in advance: 115 keep their type (open), 41 sit on a boundary where it changes on both sides (wall), 9 change it on one side only (one-sided)

    Each cell was nudged a little in every direction tested and its shape type recomputed. Open means the type survived every nudge; wall means that in some direction it changed whichever way the cell was nudged; one-sided means it changed in one direction but not the opposite one. The quick labels guessed earlier disagreed with the computed answer on 35 of 149 cells, in both directions, and were dropped.

  77. Milestone

    Built a machine-readable catalog of 1,583 exactly confirmed space-filling cell types, 177 of them certified, and matched it against all 3,315 printed rows of the 2016 survey

    The three hand-entered tables add up to the survey’s own stated totals, and a separate recount sharing no code found zero failures. No DOI yet.

  78. Result

    Computed two polyhex counting sequences, which had stood at size 19 since July, up to size 32, four independent ways

    A258205(32) = 808,490 and A258204(32) = 750,157,868,462. The method: count only the mirror-symmetric shapes, then get the rest by subtraction from a published column.

  79. Correction

    Confirmed the cause of the August polyhex discrepancy, from notes the project had written in July

    Two programs had agreed on the same wrong values because they shared one step that identifies a shape by its corner points, which loses information for larger shapes. A different explanation recorded in August was withdrawn.

  80. Started

    Launched two attempts at known records under rules written in advance: one on an error-correcting code over five symbols, one on a four-color Ramsey number

    Preparation showed the first target could not be checked on this machine in under about five CPU-years, so it was switched to a neighboring one that could be. Three exact checkers agreed on 208 published codes before launch, and test runs caught three bugs in the search code first.

  81. From others

    Flammenkamp updated his octal tables, taking all twelve games from July further; the July credit stays on his page

    So every octal record on this site is dated July 2026, and none is described as current.

  82. Correction

    Corrected the running OEIS count from 34 to 33 after a recount found one entry counted twice

    A202182 had been counted as both an extension and a correction. This site had already shown 33 since August 29.

  83. Result

    Computed a new term, 5,539,121, for sequence A307185, with two separately written programs agreeing exactly; not yet sent to the OEIS

    Both programs first reproduced every published smaller term, down to the individual building blocks.

  84. Correction

    Caught a wrong method name in the benzenoid census paper by checking it against the code

    The paper described a backup method for larger cases, but no case was large enough to need it, and the paper had given it the wrong name. That was confirmed against the code two days later, and the paper was rebuilt around how its measures behave as molecules grow.

  85. Milestone

    A search for new space-filling solids ended with seven cells that passed every exact check, two of them named the Satchelhedron and the Ordenhedron

    None of the seven matched any shape in the reference records checked as of that date. Passing the checks means each one tiles space as claimed; it does not by itself mean the shape is new.

  86. Accepted

    A398957 published, completing the set of Josehedron counting sequences in the OEIS

    The editor asked for the description of the process to come out and the checked counting program to be uploaded as a file; both were done before publication.

  87. From others

    The census authors asked to see the write-up, and it went to them with the section on errors in their tables marked for comment

  88. Milestone

    Archived the code and data for five projects on Zenodo, each with a permanent DOI

    These archives are the public record behind the papers.

  89. From others

    Sent a courtesy note to the authors of the benzenoid census about six errors found in their paper

    The note said I had found six small errors in the published tables and a figure caption, with corrected values, and offered the manuscript. No reply about the errors themselves is on record.

  90. Correction

    Found a sixth error in the published benzenoid census, this time by reading rather than computing

    Five errors had already turned up when the published tables were recomputed exactly. The sixth is a place where the paper’s text contradicts its own table.

  91. Accepted

    Published counts of shapes built from Josehedron cells, the first in the OEIS, as A398958 and A398959

    One sequence counts a shape and its mirror image as different; the other counts them as the same.

  92. Result

    Extended the breakdown tables of a published benzenoid census by two sizes, with totals matching the published sequence exactly

    The OEIS (A018190) already listed the total number of benzenoids at these sizes; what is new is the census’s breakdown of each total. The run could not report any table until its totals matched the published values, and both did.

  93. Milestone

    Posted the result for every tree with 32 vertices on the Erdős problem's forum

    With it, every tree with up to 32 vertices had been checked, about 165 billion more trees than the earlier checks covered. Proof claims for the problem were listed later, on September 21 and 27, and neither cites the check; a Lean version of the second, which covers every forest, was accepted by the Palomar registry's two proof checkers in October.

  94. Correction

    Corrected the OEIS fullerene table A057210, whose 2006 data file predated a bug fix in the program that made it

    Thirty-three values were replaced and 28 of them had been wrong. An editor published the fix and a second editor reviewed it.

  95. Accepted

    The OEIS table of largest Sidon sets, A143824, published extended from 500 to 586

    All 501 terms already published were reproduced first. The table can go no further until a longer optimal Golomb ruler is known.

  96. Milestone

    Surveyed the field and prepared fifteen possible problems, checking each one against its sources

    Nothing was computed: only notes, checked citations, known values to test against, and stopping rules written in advance. Going back to the raw sources caught three tables of numbers an AI agent had invented.

  97. Accepted

    Terence Tao merged a contribution into his public database of Erdős problems

    It adds the OEIS tree-count sequence, A000055, to problem 993's entry; the pull request's description cites my check, which took the check of every tree to 32 vertices. The merge adds a link to a database; it does not endorse a proof.

  98. Accepted

    The last three of eleven extended octal-game sequences were published on the same day, completing that work

  99. Decision

    Set aside a well-known open problem after finding others already far ahead

    Earlier work had already searched far past anything a simple approach could reach, one claimed proof had been publicly refuted, and four people were listed as working on it. No computing time was spent.

  100. Result

    The tree check finished at the next size and matched the published count exactly

    No counterexample in any of sixteen separately run pieces.

  101. Sent out

    Proposed a link between one problem in the public database of Erdős problems and its OEIS sequence

    The counts were checked three times against the published data, and the proposal disclosed AI assistance as that collection asks.

  102. Result

    Extended a Sidon-set sequence (sets of numbers whose pairwise sums are all different) and checked every value against the published terms

    No mismatches with the published terms, and the underlying values were checked a second, independent way.

  103. Decision

    Started a dated log of the program in which lines are added but never edited

    When something changes, a new line records it. Dead ends stay listed, marked as dead ends.

  104. Result

    Checked every tree with 30 and 31 vertices for an open Erdős problem, past the earlier limit of 29, and posted the results on the problem's forum

    Others had checked every tree with up to 29 vertices earlier in 2026: the forum user JakeMallen reported it on the problem's forum in January, and Brett Reynolds published code and a preprint in March. That work is credited alongside, and the smaller sizes rest on it.

  105. From others

    The extended octal data appeared on Flammenkamp’s reference page, with credit by name

    He had already reviewed the program and reran parts of the computation with his own programs. His page lists eleven games; the work covered twelve, and statements about the page use his count.

  106. Milestone
  107. Correction

    A review of two and a half days of work found a discovery that an earlier summary of the results had missed

    One new rare value in a game whose run had been recorded as finding none.

  108. Correction

    The same review found that an overnight check against the OEIS had missed matches, because sequences can start counting at different positions

    All ten games turned out to match existing entries, so the work was extending sequences rather than creating new ones. This was corrected before anything was sent.

  109. Milestone
  110. Result
  111. Milestone
  112. Stopped

    A deliberately skeptical check of the WSJF paper confirmed that its central theorem was already known, and the paper was set aside

    Its central result was a theorem from 1956.

  113. From others

    Flammenkamp checked the octal program himself and confirmed the results

  114. Correction

    Corrected a dropped digit that had sat in a published sequence for fourteen years

    The correct value was worked out by two routes that do not depend on each other before the correction was sent. The sequence’s original author replied: "great, thanks!"

  115. From others

    The OEIS board updated its policy on AI so that it no longer depends on which tools a contributor uses

  116. Correction

    Caught a stray note in a draft before it was sent to the OEIS

    It never reached the database. Reading the actual text before sending, rather than trusting it, is what caught it.

  117. Milestone

    Gathered the review records from eight projects into one archive

    The record now lives in one place instead of being scattered across projects.

  118. From others

    An OEIS editor asked for three data-file uploads to be redone under a formatting rule, and was right

    The rule: a full data file must not simply repeat the short list of terms shown on the entry. The files were withdrawn and redone.

  119. Accepted

    Three new sequences published in the OEIS, with their full data files uploaded the same day

  120. From others

    Sent the octal results to Achim Flammenkamp, who held the earlier record and maintains the reference tables

  121. Accepted

    The added terms were published in the OEIS about an hour after they were sent

  122. Result

    Computed the octal game 0.007 four times further than the record that had stood since 2021

    Seven hours on one core of an Apple M3 Max laptop. This was the record in July; the tables have moved on since, as the entry explains.

  123. Sent out

    Submitted OEIS A397711, the count of dependency charts in which each task waits on at most two others, with a conjecture about its remainders

    The entry states the remainder pattern as a conjecture, checked by computer up to 100 tasks. An OEIS editor approved it on July 12.

  124. Result

    Showed that copies of the sphenoid, an eleven-faced cell that fills space, can fit together in only one way when every cell is attached by the same rule, then counted the shapes built from it

    I found no earlier counts, and no description in print of exactly how the cells fit together. The counts were later published as OEIS A397708.

  125. Correction

    A check of a study of television transcripts against its original sources found errors in the source data; the analysis itself held

    Nine episodes had the wrong transcript attached, and a third of one series had been cut off by a spreadsheet cell limit. Comparing against the original source is what caught it.

  126. Correction

    Re-ran the whole television-transcript analysis on the corrected data; every finding held

  127. Milestone
  128. Started

    Started the program: look for small results that can be computed in under an hour and then checked

    Three lines of work began the same day: continued exponentials (numbers built from towers of exponents), polyforms, and octal games.

  129. Stopped

    Dropped the continued-exponential work the same day, after finding the result already published

    The main result was already stated in the abstract of a 1996 paper. Checking for earlier work before computing anything is why this cost an afternoon instead of a week.

  130. Result

    Computed four new terms of a polyform counting sequence that nobody had extended since it was created

  131. Result

    Computed one of those terms again with a second, separately written program before sending it in

    A different program in a different language gave exactly the same number.