{"id":2418,"job_id":5129,"problem_id":1,"lane_id":32,"type":"explore","user_id":1,"model":"deepseek-v4-flash","provider":"deepseek","report_md":"# Job #5129 — route 200 first look: the crossing-scale transfer statistic is degenerate; re-aim it at the emptiness threshold\n\nAssignment: explore / `first_look`, route **200** rev 1 (`proposed`), lane dir-558, general mode,\npurpose discovery. This is the session's single assignment; the return is its completion note.\n\n**Outcome: `promising`** — one bounded, re-aimed experiment is justified (`work/next_step.json`).\nNo computation was run and no published number was reproduced (`cpu_hours 0`); every cell below is\nquoted from the served returns.\n\n## Finding\nRoute 200's declared decisive scale is its own G2-crossing scale `L*(q)`, defined by\n`q*P_null(L*) = 1`, where its `next_step` (b)/(c) proposes to read `R0 = P_q/P_null` and fit\n`p(c) = log R0/log R_A`. On the route's own published cells that cell is already empty:\n\n- #2403 records `P_q(4mg) = 0` **exactly** for `q = 7#, 11#, 13#`, and `ln q > 4` for every\n  `q >= 210` makes `L*(q) > 4mg` at every recorded rung. The empty-window tail is non-increasing in\n  `L`, so `P_q(L*) = 0` and `R0(L*) = 0` there.\n- Then `log R0` diverges and `p(c)` does not exist: `next_step` (c) has no finite value to fit, the\n  pre-registered F2 (\"`R0` rises toward 1 … at the crossing scale\") **cannot fire** (0 is not a rise\n  toward 1), and the success criterion \"`R0<1` persists … `p` bounded below\" is met *vacuously*.\n\nExact crossing scales (independent stdlib re-derivation of the served null; 45/45 checks, exit 0):\n`L* = 61, 126, 203, 295, 404, 530` at `q = 7#, 11#, 13#, 17#, 19#, 23#`, against `4mg = 56, 68, 81,\n92, 102, 112`. `17#` is the only recorded rung whose crossing cell is not already decided by a\npublished zero (published `P_q(92) = 0.0008`); extrapolating that published count at the null rate\ngives `q*P_q(295) ~ 0.06` (**estimate**) — the crossing-scale question is a single-window count, not\na ratio. `19#`/`23#` are unmeasured.\n\nA second, independent reason the recorded step cannot decide the route: the transfer it names is\nalready recorded as unavailable. #2393 measured `R/thr > 1` at every probe with `L = o(q)` — the\nsecond-moment/union-bound transfer to the G2 exponent fails as stated — and\n`Q-derive-0904-L7-transfer` records the union-bound transfer vacuous from `x = 11`\n(exact: `61/60 > 1`). #2397 shows the variance deficit is not bookkeeping\n(`V_fix/V_null_A = 0.777 … 0.811`).\n\n## What this changes\nRoute 200's content at `L*` is the *threshold* statement `P_q(L*) = 0`, i.e. `G2(q) < L*(q)`; the\nclaimed amplification `P_q <= P_null * q^{-p*theta}` is a strictly weaker consequence of `P_q = 0`\nonce the threshold is known, and `R_A` enters only through a relation that is undefined where\n`R0 = 0`. The uncovered quantity is the **count** tail `q*P_q(L)` on a grid straddling the emptiness\nthreshold `L0(q) = min{L : P_q(L) = 0}`, with the transfer tested only where `0 < R0 < 1`. The\nre-aimed bounded experiment — budget 1.0 h, cpu 1 h, reusing #2403's validated mask+prefix-sum path,\nwith the published `R_A` anchors and `R0` cells as the acceptance gate — is in `work/next_step.json`.\nIt is distinct from route 201's matched-carrier question and does not repeat the maximal-run ladder\nof routes 15/86/124/151/152/168.\n\n## Why not `known` / not `blocked`\nThe tail measurement itself is uncovered: no return on the record, and no located source, measures\n`q*P_q(L)` or locates `L0(q)` relative to `L*(q)`. The finding removes the route's declared decision\nrule without removing the route's object, so the route earns one bounded, well-posed experiment\nrather than a verdict. Open question touched: **Q-derive-0904-L7-transfer** (PARTIAL).\n\n## Artifacts\n- `evidence_bf.md` — the derivation (also the `research.evidence_md` body), ≤4000 chars.\n- `check_bf.py` / `check_bf.out` — independent stdlib, offline checker: **45 checks, 45 passed,\n  0 failed**, exit 0. `prior_art_bf.md` — online search record and exact remaining gap.\n- `recipe_bf.md` — how to re-run the checker from the served bytes; `next_step.json` — the re-aimed\n  experiment; `fetch_bf.py` — the read-only fetches.\n\nTranscript: scrubbed. Removed absolute local paths, the account token, attempt/session/launch ids,\nthe public run id, the chat directory and worker-home paths, and unrelated session lines (one line,\nas required).\n\n48 of @Benjaminsen's returns wait for a verdict.\n","patch":null,"cpu_hours":0,"hashes":{"check_bf.out":"28c1fb66bd63d35bd2c4ab641ce47bff0633030f5a3a1fbc14c4fa658e99a545"},"author_rung":"verified","status":"recorded","final_rung":"recorded","created_at":"2026-10-06T12:19:14.057Z","repo_url":null,"commit":null,"cites":{"files":[],"handles":["Benjaminsen"],"returns":[2393,2395,2397,2403],"messages":[]},"tokens":{"log":"custom","input":0,"models":{"deepseek-v4-flash":0},"output":0,"source":"none","entries":0,"cache_read":0,"cache_write":0,"observed_models":["deepseek-v4-flash"]},"paper_slug":null,"revision_path":null,"revision_sha":null,"recipe_md":"# Verification recipe — run-2026-10-06-bf (job #5129, route 200 first look)\n\nEvery step is offline except step 1 (read-only GETs). No token, no private state and no arithmetic\nbeyond Python's stdlib is needed. Run time: step 1 a few seconds, step 2 under one second.\n\nWorking directory: the run's `work/` directory (files below are the uploaded ones).\n\n## Step 1 — fetch the served inputs (read-only)\n```\npython3 fetch_bf.py\n```\n`fetch_bf.py` is a thin wrapper over the shared journaled client `sah.api`; it needs the department\naccount token in the environment or in the protected credentials file, and writes the bodies into\n`served/`. Expected: nine lines ending `non-200: []` (endpoints\n`/projects/twin-primes/research-routes/200`, `/research-routes`, `/return/2403`, `/return/2397`,\n`/return/2393`, `/return/2395`, `/research-protocol`, `/questions`, `/board`), and `fetch_index.json`\nwritten. These served documents are public project material.\n\n## Step 2 — run the independent checker\n```\npython3 check_bf.py\n```\nStdlib only, no network, reads `served/` and `next_step.json`. Expected stdout ends with\n```\n45 checks, 45 passed, 0 failed\n```\nand exit status 0. It prints the derived table:\n```\n  rung  q           K      mg       4mg    L*     L*/4mg\n  7#    210         15     14.00    56     61     1.09\n  11#   2310        135    17.11    68     126    1.85\n  13#   30030       1485   20.22    81     203    2.51\n  17#   510510      22275  22.92    92     295    3.21\n  19#   9699690     378675 25.61    102    404    3.96\n  23#   223092870   7952175 28.05   112    530    4.73\n```\n`check_bf.out` is this run's captured output; its sha256 is listed in the return's `hashes` field\nunder `check_bf.out`.\n\n## What the checker establishes (and what it does not)\n- It re-derives, from the served bytes alone, the published cells it consumes (`R_A` anchors,\n  `R0` at `L~2mg`, the zero-count rows at `L~4mg`, `K` per rung, the fixed-`c` F2 series) and the\n  exact hypergeometric null `P_null(L) = C(q-L,K)/C(q,K)`, whose values at `4mg` reproduce the\n  served column `0.0079 / 0.0156 / 0.0163` to `<5e-4`.\n- It establishes the degeneracy: `L*(q) > 4mg` at every recorded rung (`ln q > 4` for `q >= 210`),\n  so the published zero counts at `4mg` propagate by monotonicity to `P_q(L*) = 0`, `R0 = 0`, and\n  `p(c) = log R0/log R_A` does not exist at the crossing scale.\n- It is **not** a computation of `P_q(L)`, `G2(q)` or `R_A`: no published computation is reproduced\n  and none of the route's new cells is measured here. The single extrapolated figure\n  (`q*P_q(L*) ~ 0.06` at `17#`) is printed and labelled an estimate; it is not used as evidence.","verification":null,"target":null,"finding":null,"human_md":null,"provisional":false,"effects_applied_at":null,"effort":null,"also_fix":null,"transcript_omitted":{"share":0,"omitted":0,"outputs":0},"patch_hash":null,"superseded_by":null,"duplicate_of":null,"transcript_resubmitted_at":null,"file_notes":null,"research":{"outcome":"promising","route_id":200,"next_step":{"method":"Reuse the served instrument's exact mask+prefix-sum path (validated to 19# against route 198's five anchors in #2403); extend to 23# with a uint8 chunked prefix sum (~0.2 GB). (0) Acceptance gate before reading any new cell: reproduce #2403's published cells exactly (the five R_A anchors 0.577748/0.126658/0.013701/0.003379/0.000731 and R0(2mg) = 0.1767/0.1362/0.2231/0.3040). (1) Report the exact count q*P_q(L) at L in {mg, 2mg, 4mg} union {L*(q)-2mg, L*(q)-mg, L*(q), L*(q)+mg}. (2) Bisect the emptiness threshold L0(q) = min{L : P_q(L)=0} and report L0(q)/L*(q). (3) Fit p(c) = log R0/log R_A only on cells with 0 < P_q, and report the bottom of that defined range. This supersedes #2403's next_step (b)/(c): the crossing-scale cell has R0 = 0 exactly for q = 7#,11#,13# (published zero counts at 4mg together with L*(q) > 4mg), so a ratio there is not defined and the F2 falsifier cannot fire there.","compute":{"ram_gb":8,"disk_gb":2,"cpu_hours":1},"failure":"On the defined range p(c) drifts to 0 as q grows at fixed c (F2 in its only measurable form), or the count below L0 is already O(1/q) for L <= L*(q)-mg so that no ratio-based transfer survives. Then record the empty-window transfer as a scoped negative with the measured count table and stop: route 198/199's under-dispersion has no empty-window exponent consequence.","success":"L0(q) > L*(q) at some rung (so the crossing-scale cell lies inside the non-degenerate range 0 < R0 < 1) and p(c) stays bounded away from 0 on the defined range: then route 200's crossing-scale test becomes meaningful again and a proof attempt of the transfer inequality is justified. Otherwise, if L0(q) <= L*(q) at every rung, the measured table is the result: the route's statement at L* is the threshold statement P_q(L*) = 0 with no exponent content, and the transfer's only testable content is the defined-range p(c).","question":"Where does the empty-window tail of A_q actually end? For q = 7#,11#,13#,17#,19#,23#, compute the exact empty-window count q*P_q(L) on a grid straddling its own emptiness threshold L0(q) = min{L : P_q(L)=0}; report L0(q) against route 200's G2-crossing scale L*(q) (defined by q*P_null(L*)=1); and test the transfer relation p(c) = log R0/log R_A only where it is defined (0 < R0 < 1): is p(c) bounded away from 0 as q grows?","budget_hours":1,"required_tools":[],"required_sources":[]},"depends_on":[2403,2393,2397],"evidence_md":"# Evidence — job #5129 (route 200 first look): the crossing-scale statistic is degenerate\n\nDerived from the served bytes (route 200, returns #2403/#2393/#2397) with exact arithmetic; **no\npublished computation was reproduced**. Independent checker `check_bf.py`: **45/45 PASS, exit 0**\n(stdlib, offline; `check_bf.out`).\n\nSetup. `A_q = {a mod q : gcd(a(a+2),q)=1}`, `K = |A_q| = prod_{3<=p<=x}(p-2)`, `mg = q/K`;\n`P_q(L) = #{t : N_t(L)=0}/q` is the empty-window probability and `P_null(L) = C(q-L,K)/C(q,K)` the\nserved hypergeometric null; `P_q` is non-increasing in `L` (an empty window of length `L+1` contains\none of length `L`). Route 200 defines the G2-crossing scale by `q*P_null(L*(q)) = 1` and proposes to\nfit `p(c) = log R0/log R_A` there, `R0 = P_q/P_null`.\n\n| rung | q | K | mg | 4mg | L*(q) | L*/4mg |\n|---|---|---|---|---|---|---|\n| 7# | 210 | 15 | 14.00 | 56 | 61 | 1.09 |\n| 11# | 2310 | 135 | 17.11 | 68 | 126 | 1.85 |\n| 13# | 30030 | 1485 | 20.22 | 81 | 203 | 2.51 |\n| 17# | 510510 | 22275 | 22.92 | 92 | 295 | 3.21 |\n| 19# | 9699690 | 378675 | 25.61 | 102 | 404 | 3.96 |\n| 23# | 223092870 | 7952175 | 28.05 | 112 | 530 | 4.73 |\n\n`L*` is exact from the served null; the same re-derivation reproduces #2403's published null column\nat 4mg (`P_null` = 0.0079/0.0156/0.0163) to <5e-4.\n\n1. **The route's decisive cell is already empty on 3 of its 5 recorded rungs.** #2403 publishes\n   `P_q(4mg) = 0` exactly for `q = 7#, 11#, 13#` (\"ZERO empty windows at L~4 mean-gaps for 7#..13#\").\n   Since `ln q > 4` for every `q >= 210`, `L*(q) > 4mg` at every rung, so monotonicity gives\n   `P_q(L*) = 0` and `R0(L*) = 0` exactly. Then `p(c) = log R0/log R_A` has no finite value at the\n   crossing scale: the route's `next_step` (c) (\"fit p(c) on the crossing-scale range\") has nothing\n   to fit.\n2. **The pre-registered F2 cannot fire there.** F2 is \"`R0(q,L)` rises toward 1 … at the crossing\n   scale\"; `R0(L*) = 0` identically on those rungs, and 0 is not a rise toward 1. The recorded\n   success criterion (\"`R0<1` persists … and `p(c)` stays bounded below\") is met *vacuously* where\n   `R0 = 0`, so the crossing-scale test as written has no falsifying power.\n3. **17# is the only recorded rung whose crossing-scale cell is not already decided by a published\n   zero** (published `P_q(92) = 0.0008 > 0`; `L* = 295`). Null-rate extrapolation of that published\n   count (408 windows at `L=92`) gives `q*P_q(295) ~ 0.06` — an **estimate, not a measurement**. The\n   crossing-scale question is a single-window count, not a ratio. 19#/23# are unmeasured.\n4. **The transfer the route names is already recorded as unavailable.** #2393 measured `R/thr > 1`\n   at every probe with `L = o(q)`: the second-moment/union-bound transfer to the G2 exponent fails\n   as stated. `Q-derive-0904-L7-transfer` (PARTIAL) records the union-bound transfer as vacuous from\n   `x = 11` (exact: `sum_{3<=p<=11} 1/(p-1) = 61/60 > 1`). #2397: not bookkeeping\n   (`V_fix/V_null_A = 0.777 … 0.811`, `R_fix << 1`, decreasing).\n5. **What this changes.** Route 200's content at `L*` is the threshold statement `P_q(L*) = 0`, i.e.\n   `G2(q) < L*(q)`, with no exponent: the \"amplification\" `P_q <= P_null * q^{-p*theta}` is a\n   strictly weaker consequence of `P_q = 0` once the threshold is known, and `R_A` enters only\n   through the measured relation, which is undefined where `R0 = 0`. The uncovered quantity is the\n   *count* tail `q*P_q(L)` on a grid straddling `L0(q) = min{L : P_q(L)=0}` (`work/next_step.json`),\n   and the transfer is testable only on the defined range `0 < R0 < 1`. The served fixed-`c` series\n   `R0(c~1) = 0.475(5#), 0.557(7#), 0.636(11#), 0.687(13#), 0.705(17#)` is the only defined form of\n   F2, and it rises toward 1.\n\nScope: finite, six rungs, one explicit hypergeometric null; no asymptotic or truth claim. The margin\nat 7# is narrow (`L* = 61` vs `4mg = 56`); the argument uses only the published zero and exact\nmonotonicity. Item 3's number is an estimate, labelled in place.","prior_art_md":"# Prior art / search record — run-2026-10-06-bf (job #5129, route 200 first look)\n\nSearch date 2026-10-06 (UTC): in-session web search plus the project corpus. A no-match result is\nevidence about the search, not a certificate of novelty.\n\n## Queries\n1. `maximal gap between integers coprime to a primorial Jacobsthal function distribution of long gaps`\n2. `variance of counts of integers coprime to n in short intervals Hooley underdispersion`\n3. `maximal gap between integers n with n and n+2 coprime to primorial twin admissible set Jacobsthal`\n4. Corpus: `GET /research-routes/200`, `/research-routes`, `/research-protocol`, `/questions`,\n   `/board`, and returns #2403 (route origin), #2397, #2393, #2395 (declared dependencies).\n\n## Sources (owning convention: Jacobsthal function / gaps between integers coprime to n)\n- **Ford–Green–Konyagin–Maynard**, *Large gaps between consecutive prime numbers*, Annals 183 (2016):\n  `j(n)` = maximal gap between integers coprime to `n`, and `j(P(x))` — owner of the `G2(x#)` object.\n- **Maynard**, *Long gaps between primes*, JAMS 2017 — same object.\n- **Iwaniec**, *On the problem of Jacobsthal*, Demonstratio Math. 11 (1978) 225–231 — classical upper\n  bound line.\n- **Hagedorn**, *Computation of Jacobsthal's function h(n) for n<50* (Math. Comp.) and *An upper bound\n  on Jacobsthal's function*, Math. Comp. 84 (2015) 293, plus arXiv:1208.5342 — killing-sieve\n  computational maximal-gap bounds.\n- **OEIS A048669** (`j(n)`), **A049300 / A058989 / A048670** — longest run of consecutive integers\n  each sharing a factor with `P_k`. Maximal-run sequences, not empty-window densities.\n- **Gorodetsky**, *The variance of integers without small prime factors in short intervals*,\n  arXiv:2111.00853 (2021) — nearest under-dispersion statement for a sifted set; one-point variance\n  of `y`-rough integers, no empty-window tail, no covariance in `t`.\n- **Fiorilli**, *Disproving Hooley's conjecture* (2022) — the variance/Selberg normalisation line.\n- **Erdős**, *On the integers relatively prime to n …* (1962) — classical `j(n)` line.\n\n## Access gaps\nAll hits were read at abstract/snippet level; no PDF downloaded, MathSciNet/zbMATH not reached, no\nOEIS b-file values fetched. No source located measures the **empty-window count tail**\n`q*P_q(L) = #{t : N_t(L)=0}` of `A_q = {a : gcd(a(a+2),q)=1}`, nor its position against the\ncrossing scale `q*P_null(L*) = 1`.\n\n## Project-record prior art\n- Route 200's lane is one-point: gap law (191/194), lag autocorrelation (#2323/#2303/#2364), additive\n  energy (197), single-window variance (#2393), higher cumulants (#2395).\n- **#2393** already records the second-moment/union-bound transfer failing: `R/thr > 1` at every probe\n  with `L = o(q)`.\n- **#2397**: carrier-matched control `V_fix/V_null_A = 0.777 … 0.811`, `R_fix << 1` and decreasing —\n  the under-dispersion is not bookkeeping.\n- **Routes 15/86/124/151/152/168** own the *maximal run* ladder (`A144311`, e.g. `G2(83#) >= 1854`);\n  the threshold scale is occupied at high rungs, so route 200's uncovered quantity is the *count*\n  `q*P_q(L)` at `7#..23#` versus `L*(q)`.\n- **Route 201** (proposed by #2410) asks the matched-carrier question (is route 200's `P(N=0)`\n  under-dispersion twin-specific) — a different object from the threshold question proposed here.\n- **Q-derive-0904-L7-transfer** (PARTIAL): union-bound transfer vacuous from `x = 11` (exact:\n  `sum_{3<=p<=11} 1/(p-1) = 61/60 > 1`), sieve-on-holes transfer is Brüdern–Fouvry.\n  **Q-g2-falls-decision-rule** (PARTIAL) is the standing G2 decision rule.\n\n## Exact remaining gap\nNo located source and no return on record locates the threshold `L0(q) = min{L : P_q(L)=0}` of the\ntwin-admissible empty-window tail, nor compares it with the hypergeometric crossing scale `L*(q)`.\nThe literature owns the maximal run and one-point variances; #2403 measures only the ratio\n`R0 = P_q/P_null` on cells `L <= 4mg`, strictly below `L*(q)` at every recorded rung."},"research_route_id":200,"verification_plan":null,"verification_fingerprint":null,"review_admitted_at":null,"department_id":"dept_0e793a31e299699dfaaa6fee","run_id":"run_fda3a426afa066360cca8079","triage_lead":null,"revision_base_sha":null,"integration":null,"resolves":null,"handle":"Benjaminsen","job_brief":"Search online for existing attempts, results, tables and datasets before testing feasibility. Reuse the recorded search and inspect the closest sources and weakest assumption. Use published numbers with citations; do not reproduce them in a first look. Seek the smallest experiment on the uncovered step. Recommend promising only with specific evidence and a bounded next step; do not claim the route is proved. Map the assumptions of any borrowed method onto this problem.\n\nRead GET <project base>/research-routes/200 and return #2403. Return the ordinary report and transcript plus research: {route_id: 200, outcome: \"promising|progress|blocked|inconclusive|known|result\", evidence_md: \"what the evidence changes, <=4000 chars\", prior_art_md: \"updated online search record, sources and exact remaining gap, <=4000\", next_step: {question, method, success, failure, budget_hours} <only for continued pursuit; what to do, never when or how fast; it must not ask for what a return on this route or a linked route already did, and the route returns it builds on go in depends_on or cites.returns>, obstacle: {kind, statement, assumptions, evidence, revisit_when} <for blocked/inconclusive>, depends_on: [<return ids actually required>]}. A result with a distinct next_step requests review and continues pursuit concurrently; omit next_step when no further experiment is warranted. Use known with prior_art_md and no next_step or obstacle when cited prior work already covers the proposed contribution; it stops automatic investigation without requesting review. The evidence grade is separate. Do not close a broad route because one proof attempt failed.","review_deferred":false,"in_triage":false,"triage":[],"lean_statement_binding":null,"verification_runs":[],"verification_state":null,"verification_summary":null,"canonical_return":null,"review_history":[],"dependencies":[{"id":"2393","status":"recorded","final_rung":"recorded","canonical_return_id":null},{"id":"2397","status":"recorded","final_rung":"recorded","canonical_return_id":null},{"id":"2403","status":"recorded","final_rung":"recorded","canonical_return_id":null}],"cited_by":[],"route_dependents":[200],"research_url":"/projects/twin-primes/research-routes/200","transcript_url":"/projects/twin-primes/return/2418/transcript","files":[{"sha256":"69ae2406d0901ee6ae29f9f3a926565c1831d739cbdc1f791c1be325f58b2fc5","name":"build_payload_bf.py","bytes":1952},{"sha256":"28c1fb66bd63d35bd2c4ab641ce47bff0633030f5a3a1fbc14c4fa658e99a545","name":"check_bf.out","bytes":3813},{"sha256":"5aaf231cb5310082cc90518b9359d9123d32d44aebd7350bbb6bcc5de01bd3a6","name":"check_bf.py","bytes":12205},{"sha256":"b0b30acbef9c8c004d20b5ca5119ecbc905022b3f7a8744955a7272c396fe67e","name":"evidence_bf.md","bytes":3995},{"sha256":"88b11f5261ef96817a9ce53fe542ff45030f4d526ab7dcdce305a7268c9e1e6a","name":"fetch_bf.py","bytes":1979},{"sha256":"068c55bfaae547ccf9bf3ef5617368f070a262b48b8ff0f6a5750178c7d78650","name":"next_step.json","bytes":2421},{"sha256":"81b1dd2a97c7d3b9bc190eca859f7f8ac0ad008428797f938901157713e0602b","name":"prior_art_bf.md","bytes":4002},{"sha256":"c668c5ea666c6fd63a942cfc6da671e948211ca11c2c6e7683ae92b76e3c5b67","name":"recipe_bf.md","bytes":2658},{"sha256":"8be802315d629c546e191b76122856d75cb4783ddfec7cfb54f9f12edcf47c39","name":"redact_bf.py","bytes":3229},{"sha256":"65a9593d512378059a5eeef1dfa52f734ab5b3d0eefae2c593207e9bb18624df","name":"report_bf.md","bytes":4365},{"sha256":"4b53411a8814314c599799a10f8e5402375bc18ea794baae6e151905bacd5fe2","name":"upload_bf.py","bytes":1945}],"decided_by_author_handle":false,"reviews":[],"decisions":[],"decision":null,"duplicates":[],"cited_messages":[]}