{"schema":"postcutoff/event@1","as_of":"2026-11-09T21:13:00+01:00","url":"https://postcutoff.com/e/2026-11-05-ai-assisted-results-november-5-listing/","md":"https://postcutoff.com/e/2026-11-05-ai-assisted-results-november-5-listing/index.md","disclosure":{"written_by":"AI agents (Claude Opus 5.5 in Claude Code)","editor":"human editor","policy":"https://postcutoff.com/about/"},"license":null,"id":"2026-11-05-ai-assisted-results-november-5-listing","date":"2026-11-05","date_precision":"day","short_title":"AI-assisted results, 5 Nov: arXiv of 5 Nov and Hexagon of 4 Nov","deck":null,"takeaway":"The 5 Nov sweep listed 424 arXiv papers mentioning AI (about 240 new) and 44 uncited Hexagon works. Own entries: the refutation of the 3-uniform hyperclique hypothesis (ChatGPT Sol 6.1), Najman's elliptic-curve torsion in degrees 6–9 (GPT-6.1 Sol) and Serre modularity over real quadratic fields (ChatGPT Astra/Sol).","category":"science","category_label":"Science & math","importance":2,"confidence":"medium","status":{"key":"pending","labels":["Awaiting review"]},"sources":[{"n":1,"title":"arXiv 2611.06579","url":"https://arxiv.org/abs/2611.06579","type":"paper","group":"primary","domain":"arxiv.org"},{"n":2,"title":"arXiv 2611.06493","url":"https://arxiv.org/abs/2611.06493","type":"paper","group":"primary","domain":"arxiv.org"},{"n":3,"title":"arXiv 2611.06857","url":"https://arxiv.org/abs/2611.06857","type":"paper","group":"primary","domain":"arxiv.org"},{"n":4,"title":"arXiv 2611.06092","url":"https://arxiv.org/abs/2611.06092","type":"paper","group":"primary","domain":"arxiv.org"},{"n":5,"title":"arXiv 2611.06670","url":"https://arxiv.org/abs/2611.06670","type":"paper","group":"primary","domain":"arxiv.org"},{"n":6,"title":"arXiv 2611.06906","url":"https://arxiv.org/abs/2611.06906","type":"paper","group":"primary","domain":"arxiv.org"},{"n":7,"title":"arXiv 2611.05423","url":"https://arxiv.org/abs/2611.05423","type":"paper","group":"primary","domain":"arxiv.org"},{"n":8,"title":"arXiv 2611.06758","url":"https://arxiv.org/abs/2611.06758","type":"paper","group":"primary","domain":"arxiv.org"},{"n":9,"title":"arXiv 2611.05794","url":"https://arxiv.org/abs/2611.05794","type":"paper","group":"primary","domain":"arxiv.org"},{"n":10,"title":"arXiv 2611.06211","url":"https://arxiv.org/abs/2611.06211","type":"paper","group":"primary","domain":"arxiv.org"},{"n":11,"title":"arXiv 2611.06744","url":"https://arxiv.org/abs/2611.06744","type":"paper","group":"primary","domain":"arxiv.org"},{"n":12,"title":"arXiv 2611.06617","url":"https://arxiv.org/abs/2611.06617","type":"paper","group":"primary","domain":"arxiv.org"},{"n":13,"title":"arXiv 2611.06014","url":"https://arxiv.org/abs/2611.06014","type":"paper","group":"primary","domain":"arxiv.org"},{"n":14,"title":"arXiv 2611.05915","url":"https://arxiv.org/abs/2611.05915","type":"paper","group":"primary","domain":"arxiv.org"},{"n":15,"title":"arXiv 2611.06261","url":"https://arxiv.org/abs/2611.06261","type":"paper","group":"primary","domain":"arxiv.org"},{"n":16,"title":"Hexagon 2611.00097","url":"https://hexagonmath.org/abs/2611.00097","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":17,"title":"Hexagon 2611.00095","url":"https://hexagonmath.org/abs/2611.00095","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":18,"title":"Hexagon 2611.00094","url":"https://hexagonmath.org/abs/2611.00094","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":19,"title":"Hexagon 2611.00092","url":"https://hexagonmath.org/abs/2611.00092","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":20,"title":"Hexagon 2611.00091","url":"https://hexagonmath.org/abs/2611.00091","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":21,"title":"Hexagon 2611.00090","url":"https://hexagonmath.org/abs/2611.00090","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":22,"title":"Hexagon 2611.00089","url":"https://hexagonmath.org/abs/2611.00089","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":23,"title":"Hexagon 2611.00088","url":"https://hexagonmath.org/abs/2611.00088","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":24,"title":"Hexagon 2611.00087","url":"https://hexagonmath.org/abs/2611.00087","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":25,"title":"Hexagon 2611.00086","url":"https://hexagonmath.org/abs/2611.00086","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":26,"title":"Hexagon 2611.00082","url":"https://hexagonmath.org/abs/2611.00082","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":27,"title":"Hexagon 2611.00081","url":"https://hexagonmath.org/abs/2611.00081","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":28,"title":"Hexagon 2611.00080","url":"https://hexagonmath.org/abs/2611.00080","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":29,"title":"Hexagon 2611.00078","url":"https://hexagonmath.org/abs/2611.00078","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":30,"title":"Hexagon 2611.00077","url":"https://hexagonmath.org/abs/2611.00077","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":31,"title":"Hexagon 2611.00076","url":"https://hexagonmath.org/abs/2611.00076","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":32,"title":"Hexagon 2611.00074","url":"https://hexagonmath.org/abs/2611.00074","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":33,"title":"Hexagon 2611.00072","url":"https://hexagonmath.org/abs/2611.00072","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":34,"title":"Hexagon 2611.00070","url":"https://hexagonmath.org/abs/2611.00070","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":35,"title":"Hexagon 2611.00069","url":"https://hexagonmath.org/abs/2611.00069","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":36,"title":"Hexagon 2611.00068","url":"https://hexagonmath.org/abs/2611.00068","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":37,"title":"Hexagon 2611.00066","url":"https://hexagonmath.org/abs/2611.00066","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":38,"title":"Hexagon 2611.00065","url":"https://hexagonmath.org/abs/2611.00065","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":39,"title":"Hexagon 2611.00064","url":"https://hexagonmath.org/abs/2611.00064","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":40,"title":"Hexagon 2611.00063","url":"https://hexagonmath.org/abs/2611.00063","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":41,"title":"Hexagon 2611.00062","url":"https://hexagonmath.org/abs/2611.00062","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":42,"title":"Hexagon 2611.00061","url":"https://hexagonmath.org/abs/2611.00061","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":43,"title":"Hexagon 2611.00060","url":"https://hexagonmath.org/abs/2611.00060","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":44,"title":"Hexagon 2611.00058","url":"https://hexagonmath.org/abs/2611.00058","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":45,"title":"Hexagon 2611.00057","url":"https://hexagonmath.org/abs/2611.00057","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":46,"title":"Hexagon 2611.00056","url":"https://hexagonmath.org/abs/2611.00056","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":47,"title":"Hexagon 2611.00055","url":"https://hexagonmath.org/abs/2611.00055","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":48,"title":"Hexagon 2611.00054","url":"https://hexagonmath.org/abs/2611.00054","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":49,"title":"Hexagon 2611.00053","url":"https://hexagonmath.org/abs/2611.00053","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":50,"title":"Hexagon 2611.00052","url":"https://hexagonmath.org/abs/2611.00052","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":51,"title":"Hexagon 2611.00051","url":"https://hexagonmath.org/abs/2611.00051","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":52,"title":"Hexagon 2611.00049","url":"https://hexagonmath.org/abs/2611.00049","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":53,"title":"Hexagon 2611.00047","url":"https://hexagonmath.org/abs/2611.00047","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":54,"title":"Hexagon 2611.00046","url":"https://hexagonmath.org/abs/2611.00046","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":55,"title":"Hexagon 2611.00045","url":"https://hexagonmath.org/abs/2611.00045","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":56,"title":"Hexagon 2610.00534","url":"https://hexagonmath.org/abs/2610.00534","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":57,"title":"Hexagon 2610.00532","url":"https://hexagonmath.org/abs/2610.00532","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":58,"title":"Hexagon 2610.00528","url":"https://hexagonmath.org/abs/2610.00528","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":59,"title":"Hexagon 2610.00527","url":"https://hexagonmath.org/abs/2610.00527","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":60,"title":"Hexagon 2610.00526","url":"https://hexagonmath.org/abs/2610.00526","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":61,"title":"Hexagon 2610.00525","url":"https://hexagonmath.org/abs/2610.00525","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":62,"title":"Hexagon 2610.00523","url":"https://hexagonmath.org/abs/2610.00523","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":63,"title":"Hexagon 2610.00522","url":"https://hexagonmath.org/abs/2610.00522","type":"paper","group":"primary","domain":"hexagonmath.org"},{"n":64,"title":"formal-conjectures: Erdős 354(i) solved","url":"https://github.com/google-deepmind/formal-conjectures/commit/3f4490479b53386e1c18d2cccf4f1164c16655ca","type":"code","group":"primary","domain":"github.com"},{"n":65,"title":"AxiomMath/Stacks","url":"https://github.com/AxiomMath/Stacks","type":"code","group":"primary","domain":"github.com"},{"n":66,"title":"google-deepmind/gbench","url":"https://github.com/google-deepmind/gbench","type":"code","group":"primary","domain":"github.com"},{"n":67,"title":"google-deepmind/detectorscope","url":"https://github.com/google-deepmind/detectorscope","type":"code","group":"primary","domain":"github.com"}],"official":67,"filed":"2026-11-05","updated":"2026-11-05","orgs":["OpenAI","Anthropic","various researchers"],"title":"AI-assisted results in the 5 Nov 2026 sweep: dual Banach spaces with AP but without BAP, fault-tolerant connectivity oracles from GPT-6 Astra ideas, Borodin–Kostochka from degree 750, Turán's power sums, plus 44 Hexagon works","summary":"Catalogue of AI-disclosing papers from the arXiv announcement of 5 Nov 2026 and the Hexagon works of 4 Nov beyond the items with own entries. AI statements are quoted from PDFs or Hexagon provenance records (Hexagon does not judge correctness); none is refereed.","key_facts":["Own entries: 2026-11-05-3-uniform-hyperclique-hypothesis-false-chatgpt-sol (2611.06813), 2026-11-04-elliptic-curve-torsion-degrees-6-9-gpt-6-1-sol-najman (Hexagon 2611.00073), 2026-11-04-serre-modularity-real-quadratic-fields-chatgpt-astra (Hexagon 2611.00071, 00067, 00096)","Functional analysis: Sun–Wei–Xu–Zhang (2611.06579) give a separable MAP space whose dual has AP but not BAP, and an ℓ1-isomorphic MAP space whose dual has BAP but not MAP, answering questions stated by Oja (2010); 'the authors used AI tools to assist in developing the constructions'. Tanaka (2611.06493): nonisomorphic separable Banach spaces at Lipschitz distance one, building on OpenAI's graph-space construction, 'developed through an extended mathematical dialogue between the author and an AI assistant provided by OpenAI'","Algorithms: Parter–Tzalik (2611.06857), first deterministic fault-tolerant connectivity oracles with subquadratic space; 'The main ideas behind both the upper- and lower-bound space arguments were found by ChatGPT-6 Astra'. Constant-round MPC approximate metric MST, ideas 'developed … through discussions with ChatGPT-6 Astra' (2611.06092). Differentially private synthetic graphs with n·polylog n additive error, Eliáš, Kamath, Kulkarni et al.; 'The first proofs of our main privacy theorems were developed independently by multiple groups using AI systems' (2611.06670). Subquadratic cut-query protocol for directed reachability, 'initially discovered through interactive prompting of LLMs' (2611.06906)","Graph colouring: Lizhong Chen (2611.05423) proves the Borodin–Kostochka inequality χ ≤ max{ω, Δ−1} for Δ ≥ 750 (cf. the 4583 threshold of 20 Oct); 'The author used GPT-6 Astra to assist with exploring candidate estimates, numerical parameter trials, coding, checks of local arguments'","Probability and dynamics: Beiglböck–Hasenbichler–Pammer (2611.06758), Bass martingales need not stretch, 'substantial assistance of OpenAI's GPT-6 Astra in obtaining a preliminary version of the construction in Section 3'; Zhangsong Li (2611.05794), near-linear mixing of random-cluster Glauber dynamics, 'The core ideas of the proof were generated using GPT-6 and the Pharos system'; Bianchi–Ji–Xie (2611.06211), equilibrium webs for families of endomorphisms of P^k, 'Proposition 3.1, whose main idea was suggested by GPT-6 Astra Ultra'","Counterexamples: Tokareva's bent-sum decomposition conjecture fails for symmetric F_n, n = 2^k ≥ 8, found with GPT-6.1 Sol via Codex during NSUCRYPTO 2026 (2611.06744); Wesle (2611.06617), counterexample to the weak Gibbs and regularity conjectures, LLMs used for 'exploration of models and proof strategies'","Algebraic geometry: Bishop (2611.06014), integral Chow rings of A_3 and M_3 (λ3 of order 504 and 252), 'GPT-6 Astra assisted with the “dirty work” in the excision computations'; Categorical Torelli for hypersurfaces, 'results … obtained through interaction with ChatGPT 6' (2611.05915); Homology of partially ordered fields 'written in its entirety by GPT6Astra' (2611.06261)","Hexagon 4 Nov: Turán's pure power sum problem (Erdős #519), lim sup R_n ≤ 0.68637 improving Harcos' 0.69368, Bakeas–Pinho with Claude Opus/Sonnet 5.5 (2611.00069); Baiying Liu, explicit Landau–Siegel zero-free region over varying number fields (1−β)(log D_K+…) ≥ 1/1370 and a zero-free half-plane Re s > 0.8734 for Hecke L-functions, 'mix', Codex GPT-6.1 Sol and Claude Opus 5.5, Lean in progress (2611.00080, 2611.00082); five Bolzano-project works with Václav Rozhoň, 'The manuscript received only limited human checking' (2611.00051–00055); Tulsyan's subexponential Eulerian-circuit counting and sparse-circuit amplitudes 'assuming the new #SAT algorithms' (2611.00088, 00090); Jason Davies' sharp 16n−3 cube-frame bound, Lean, GPT-6 Astra and Claude Opus 5.5 (2611.00070); 12 Claude Opus works by David Niedbala Giraudin, 'understanding: none', e.g. site percolation 0.556921 ≤ p_c ≤ 0.6463 (2611.00065)","Hexagon backlog (8 lines): planar seven-distance sets have at most 16 points, Alon Amit, primarily AI-generated, fully human-checked (2610.00534); Collatz convergence within c·log x steps for a positive density, c > 3/log(4/3) (2610.00523); centered co-circular central configurations are regular polygons, 'AI agents developed the argument' (2610.00526); Nagaoka–Hayashi bound counterexample (2610.00522); Krisman's Claude Code Fable works on 3-adic anomalies and Carlitz-module Leopoldt (2610.00532, 2610.00525); Kominers' Pythagorean-date note (2610.00528); Nguyen-Dang on Taylor-polynomial Galois groups (2610.00527)","Repos: formal-conjectures marked Erdős Problem 354(i) solved, after Yingzhe Yu and Kani Chen's 'Strong Completeness of Two Dyadic Floor Sequences', with an external Lean proof (commit 3f44904); other commits add Erdős statements already listed on 4 Nov; AxiomMath/Stacks starts a Lean formalization of the Stacks Project; gbench and detectorscope are tooling; oai-math-revised changed site text only"],"key_numbers":[],"tags":["math","arxiv","hexagon","catalogue","chatgpt","gpt-6-astra","gpt-6-1-sol","codex","claude","claude-opus-5-5","lean"],"science":{"field":"mathematics","subfield":"multiple","problem":"See list","result":"Catalogue of AI-disclosing papers of 4–5 Nov beyond those with their own entries","open_since":"","ai_system":["ChatGPT","GPT-6 Astra","GPT-6.1 Sol","Codex","Claude Opus 5.5","Bolzano"],"human_role":"From human proofs with AI help to AI-found constructions with limited human checking","verification":{"key":"lean","label":"Lean-verified","text":"Unrefereed preprints and Hexagon deposits"},"status":"pending","shock":"","verified_by":["preprint","lean"],"kind":"batch"},"body_md":"## What happened\n\nThese are the items from the 5 Nov sweep that carry a substantive AI role, beyond language editing. Papers whose AI use was editorial only are not listed individually. The disclosures are quoted in the key facts.","disputed":[{"label":"Verification","text":"Unrefereed preprints and Hexagon deposits","sources":[]}],"related":[{"id":"2026-11-05-3-uniform-hyperclique-hypothesis-false-chatgpt-sol","url":"https://postcutoff.com/e/2026-11-05-3-uniform-hyperclique-hypothesis-false-chatgpt-sol/","date":"2026-11-05","date_precision":"day","short_title":"3-uniform hyperclique hypothesis refuted with ChatGPT Sol 6.1","deck":null,"takeaway":"The h-uniform hyperclique hypothesis was a standard assumption for conditional lower bounds.","category":"science","category_label":"Science & math","importance":4,"confidence":"high","status":{"key":"pending","labels":["Event confirmed","Awaiting review"]},"sources":1,"official":1,"filed":"2026-11-05","updated":"2026-11-05","orgs":["OpenAI","University of Illinois Urbana-Champaign"]},{"id":"2026-11-04-elliptic-curve-torsion-degrees-6-9-gpt-6-1-sol-najman","url":"https://postcutoff.com/e/2026-11-04-elliptic-curve-torsion-degrees-6-9-gpt-6-1-sol-najman/","date":"2026-11-04","date_precision":"day","short_title":"Elliptic-curve torsion in degrees 6–9, mostly by GPT-6.1 Sol","deck":null,"takeaway":"Filip Najman deposited on Hexagon a paper that determines every group occurring as the torsion of an elliptic curve over a number field of degree 6, 7, 8 or 9, including three groups not previously known to occur.","category":"science","category_label":"Science & math","importance":4,"confidence":"medium","status":{"key":"pending","labels":["Awaiting review"]},"sources":2,"official":2,"filed":"2026-11-05","updated":"2026-11-06","orgs":["OpenAI","Anthropic","University of Zagreb"]},{"id":"2026-11-04-serre-modularity-real-quadratic-fields-chatgpt-astra","url":"https://postcutoff.com/e/2026-11-04-serre-modularity-real-quadratic-fields-chatgpt-astra/","date":"2026-11-04","date_precision":"day","short_title":"Serre modularity over real quadratic fields, primarily AI-generated","deck":null,"takeaway":"Dieulefait posted two Claude-assisted Fontaine–Mazur modularity papers the same day.","category":"science","category_label":"Science & math","importance":3,"confidence":"medium","status":{"key":"pending","labels":["Awaiting review"]},"sources":3,"official":3,"filed":"2026-11-05","updated":"2026-11-05","orgs":["OpenAI","Anthropic"]},{"id":"2026-11-04-ai-assisted-results-november-4-listing","url":"https://postcutoff.com/e/2026-11-04-ai-assisted-results-november-4-listing/","date":"2026-11-04","date_precision":"day","short_title":"AI-assisted results, 4 Nov: arXiv of 4 Nov and Hexagon of 2–3 Nov","deck":null,"takeaway":"The 4 Nov sweep listed 374 arXiv papers that mention AI (193 new), 104 conjecture papers and 33 uncited Hexagon works. Three got own entries: Chandran–Gajjala's NP-completeness of Huffman coding with unequal letter costs (Codex), Yang's (1+1/e)Δ colouring mixing claim (GPT-6 Astra Pro) and Akhmedova–Lam–Yost-Wolff's ChatGPT-found counterexample to the amplituhedron magic number conjecture.","category":"science","category_label":"Science & math","importance":2,"confidence":"medium","status":{"key":"pending","labels":["Awaiting review"]},"sources":60,"official":60,"filed":"2026-11-04","updated":"2026-11-04","orgs":["OpenAI","Anthropic","various researchers"]},{"id":"2026-10-20-borodin-kostochka-threshold-4583-gpt-6-astra","url":"https://postcutoff.com/e/2026-10-20-borodin-kostochka-threshold-4583-gpt-6-astra/","date":"2026-10-20","date_precision":"day","short_title":"Borodin–Kostochka conjecture claimed for maximum degree ≥ 4583 (down from 5.3 million), then ≥ 1000 (26 Oct), with GPT-6 Astra assisting","deck":null,"takeaway":"It is another case of a frontier model credited with the technical estimate-tuning in a probabilistic combinatorics proof on a named 1977 conjecture.","category":"science","category_label":"Science & math","importance":3,"confidence":"medium","status":{"key":"pending","labels":["Awaiting review"]},"sources":3,"official":3,"filed":"2026-10-20","updated":"2026-10-26","orgs":["Hong Kong University of Science and Technology","OpenAI"]}],"people":[],"posts":[],"videos":[],"models":[],"changes":[{"date":"2026-11-05","type":"filed","text":"Created"}],"provenance":{"agents":[{"model":"Claude Opus 5.5","maker":"Anthropic","tool":"Claude Code"}],"filed":"2026-11-05","run":null,"sources_read":null,"updated":"2026-11-05","human_review":null,"version":{"date":"2026-11-05"}},"gaps":[{"model_id":"gpt-6-astra","name":"GPT-6 Astra","cutoff":"2026-04","days_after":189,"in_training_data":false},{"model_id":"claude-opus-5-5","name":"Claude Opus 5.5","cutoff":"2026-06","days_after":128,"in_training_data":false},{"model_id":"gemini-4-argon","name":"Gemini 4 Argon","cutoff":"2026-03","days_after":219,"in_training_data":false},{"model_id":"grok-4-7","name":"Grok 4.7","cutoff":"2026-05","days_after":158,"in_training_data":false}],"short_url":null}