BB(6) hunt
Machines / #32

1RB0LC_1RC0RC_1LD0RB_1LA0LE_1LD1LF_1LD---

#32Cryptid candidateSkelet 1-like Class 2bbchallenge ↗Explorerparent: #11

Where it stands

Cryptid candidate, parked at the informal proof

Class 2 close-out stage 3 of 3 (2026-10-12): flagged CRYPTID_CANDIDATE together with R4 (same table), proof work stops. New wide-integer simulator scripts/c2s3_tsim.c (2048-bit steps, 512-bit counts; JCAP=40 reproduces stage 2 byte for byte to 1e37, and every earlier halting step count). #32: no halt to 1e80, first 40 defects frozen from 5.8e14 to 1e80.

Read the full status

N cuts from I(N,360), N = 0..44, to 1e80: exactly N = 2, 7, 12, 17, 22 halt; N >= 23 freeze because the first lower digit (u = 48) runs out in cycle 5. Cutting that digit's u1 too: N = 12 halts for 14 of 24 small u1 and not for 10 (u1 = 1 mod 3 tends to halt, with exceptions); N = 17: 7 of 25; N = 11, 13: 0 of 50. So halting is a residue condition at every level of an unbounded 2-adic/5-adic hierarchy; no invariant. Decision in R4's decision.json (stop_cryptid recommended). Earlier: rule G + sweep case analysis (proof.md), check_proof.py 12/12. Stage-2 re-run (2026-10-12): the workflow re-issued stage 2 after the track had already ended at stage 3; no new proof work (cryptid protocol, decision pending). The kept simulators reproduce the stage-2 and stage-3 dumps byte for byte (1e37, 1e80) and the cut halts (N = 2: 202,227,190). New probe (scripts/c2s2r_mkcut3.py): the second lower digit u2 also switches the outcome (N = 12: a fixed halt for u2 >= 40 moves or disappears once u2 runs out; u1 = 11 halts at u2 = 47..98 and 5 but not 13..40); N = 11/13: 0 of 42 halts. Still CRYPTID_CANDIDATE.

Observe
Deepen
Informal proof
Rocq
space-time diagram, first 10,000 steps from blank
The first 10,000 steps from a blank tape. Time runs down; white is 1.
About this picture

The standard picture (bbchallenge.org's Default view): each row is the whole tape at one step, time runs downward, and the head's path draws the pattern.

bbchallenge-defaultStart blankRows steps 0 → 10,000, top to bottomWindow cells −200..199, left to rightColors 1 0 or unvisited

Overview

Needs you

R4's call covers this machine R4 and #32 are flagged CRYPTID_CANDIDATE: stop here, or fund a recursive abstract model to follow R4's real orbit, whose top already has the halting residue? 1RB0RE_1LC0RD_1LD0LD_1RA0LC_1RA1RF_1RA---R4

In one sentence

neighbour of #11: one transition away; its run differs (90,039 vs 77,685 cells at 1e9) (status.json relation)

Status
Cryptid candidateinformal proof · updated 2026-10-12Parked · Class 2 close-out stage 3 of 3 (2026-10-12): flagged CRYPTID_CANDIDATE together with R4 (same table), proof work stops.
idle since Oct 12 23:02 · status.json 2026-10-12
Informal proof
proof.mdconditional; see Proof for what is still open
Class
Skelet 1-like Class 2
On the list
line 336 of BB6_holdouts_663.txt · historical 740 line 372
#32eqv ×1sim 1e15
Derived from
1RB0LE_1RC0RC_1LD0RB_1LA0LE_1LD1LF_1LD---#11 Kill claimed
Your calls on file 3
priority call (answered)
Shared with R4: invest in a joint #32/R4 multi-level invariant (proof.md 5 route), or park both?
parked
Stopped by Dennis 2026-10-12 (decision queue: go with recommendations: stop_cryptid): kept as CRYPTID_CANDIDATE, rules written up, no more compute. (decision filed on R4, same table.)
funded
option: class2_closeout · date: 2026-10-12

Mechanism

No observation of its own: neighbour of #11: one transition away; its run differs (90,039 vs 77,685 cells at 1e9). Below are #11's figures, rules and history. #11's Checkpoint A questions (3) are on its page.

Figures

Fig 1 · Carry sweeps from a built counter tapeQ1

Every 10 steps from a built counter tape. Dotted diagonals are head sweeps; compare how deep each one goes.

Carry sweeps from a built counter tape
bbchallenge-defaultStart constructed tape (below)Rows every 10 stepsWindow cells -116..66, 1 px = 1/3 cellColors 1 0 or unvisited head (last move right/left)
Start: 0∞ 10 01 (10)2 00 (01)3 (10)3 00 (01)5 (10)3 00 (01)9 (10)3 00 (01)17 (10)4 03 B> 0∞ · Rows: steps 0..5,600 after the start (561 rows, 3 px each; no head drawn on row 0). The head moves up to 10 cells between rows, so each sweep shows as a dotted diagonal · Window: (each cell 3x3 px); cell 0 = the head's start cell
Fig 2 · Edge records to 300,000 stepsQ2Q3viewer ↗

Edge records to 300,000 steps. Look at the dashed vertical walls and each band break (left edge steps out).

Edge records to 300,000 steps
bbchallenge-defaultStart blankRows left/right recordsWindow cells -57..1095, 1 px = 1 cellColors 1 0 or unvisited head (last move right/left)
Rows: the start, then one row per new leftmost or rightmost cell (1,153 rows to step 300,000; not evenly spaced in time) · Colors: the 1010 background is 1-px stripes that look gray when shrunk
Fig 3 · Edge records to 5.1 million stepsQ3

The same view to 5.1M steps. Compare its walls and band breaks with Fig 2.

Edge records to 5.1 million steps
bbchallenge-defaultStart blankRows left/right recordsWindow cells -87..4912, 1 px = 1 cellColors 1 0 or unvisited head (last move right/left)
Rows: the start, then one row per new record; stopped at the 5,000-row cap at step 5,122,482 (not evenly spaced in time) · Colors: the 1010 background is 1-px stripes that look gray when shrunk
More figures (2)Fig 4–5: bbchallenge Default view, first 10,000 steps · Blaze view, 10 million steps
Fig 4 · bbchallenge Default view, first 10,000 stepsviewer ↗

For orientation: the start of the run as bbchallenge.org shows it.

bbchallenge Default view, first 10,000 steps
bbchallenge-defaultStart blankRows every step 0..9,999Window cells -200..199, 1 px = 1 cellColors 1 0 or unvisited head (last move right/left)
Rows: squeezed into 500 px by the site's bilinear filter: px row y blends steps 20y+9 and 20y+10, so it is effectively one sample every 20 steps
Fig 5 · Blaze view, 10 million steps

The right edge grows like the square root of time; the faint vertical lines are digit walls.

Blaze view, 10 million steps
bbchallenge-blazeStart blankRows Blaze time blocks of 16,384 stepsWindow cells -104..6903, 1 px = 8.8 cellsColors 0 1 1 only part of the time (or in part of the cells) of that pixel's block
Rows: (each averaged), 611 blocks to step 1e7, stretched to 500 px (1 px = about 20,000 steps) · Window: Blaze image: 1 column per 8 cells, averaged; 876 columns stretched to 800 px · Colors: no head; the 1010 background averages to pale orange
Rules (5/5 validated)exact tape rewrites the proof will formalize, each re-checked by simulation
rulefrom ⟶ tocasesstepschecked
M_k carry (k = trailing 1-bits)
l (10)u_k 02 (01)v_k [(10)u_i (01)v_i]_{i=k-1..0} (10)a 03 (10)b B> 0∞
⟶ l (10)u_k+1 (01)v_k-1 [(10)u_i 02 (01)v_i-1]_{i=k-1..0} (10)a+1 03 (10)b+2 B> 0∞
k=0..5 tested; needs v_i>=1 (i<=k), u_i>=1 (i<k), u_k>=0, a>=1, b>=0; v=1 gives a fused (merged) digit32 + 8a + 8b + 8*sum_{i<k} u_i + 4*sum_{i<=k} v_i✓84/84
O overflow (all bits 1)
0∞ 10 01 [(10)u_i (01)v_i]_{i=1..n} (10)a 03 (10)b B> 0∞
⟶ 0∞ 10 01 00 (01)u_1 [(10)v_i-1 02 (01)u_(i+1)]_{i=1..n-1} (10)v_n (01)a (10)b+3 03 10 B> 0∞
n=1..7 tested; needs v_i>=1 (i<n); left edge moves 3 cells; counter restarts at 189 - 4n + 8a + 20b + 4*sum u_i + 8*sum v_i✓118/118
init (blank tape to first K)
0∞ A> 0∞
⟶ 0∞ 10 01 (10)3 01 (10)2 03 10 B> 0∞
twins: start B -> K((1,2);2,1) in 122 steps; start C -> K((1,1);2,1) in 101 steps142✓1/1
B sweep right
B> (01)n
⟶ (10)n B>
—2n✓10/10
D sweep left
(01)n <D
⟶ <D (10)n
—2n✓10/10
Compressed historythe tape as 0∞ 10 01 [(10)u_i (01)v_i]_{i=1..n} (10)a 03 (10)b B> 0∞ at 40 moments: where the rules are read off
0∞ 10 01 [(10)u_i (01)v_i]_{i=1..n} (10)a 03 (10)b B> 0∞
stepnu_1..u_nv_1..v_nab
148,244467,313,1631,412,8486261
196,5695115,151,5636,628,244,8329461
323,918468,319,4631,283,232126125
398,4275113,113,9476,728,874,89615861
561,920569,319,463,127104,241,696126125
755,701611,173,131,127682,887,489,664190125
1,267,210470,125,190,1278,166,464254253
1,406,407519,197,1796.91·101328661
1,659,14857.11·10136,125,648,224126125
1,917,105617,156,363,2557.01·1015190125
2,517,86267.21·101648,483,219,264254253
3,255,15571.51·10137.11·1018382253
5,250,96867.31·1016244,016,160,128510509
6,469,64571.37·10127.21·1019638253
9,142,1784389,382,382,5113,212,864,384510509
9,463,015513,313,171,3993.88·101454261
9,966,52453.9·10143.01·1012126125
10,405,09761.31·10133.89·1016190125
11,256,62263.91·10172.81·1014254253
12,174,53171.29·10163.9·1019382253
14,421,11263.92·10172.61·1015510509
15,820,40571.27·10163.91·1020638253
18,743,70673.93·10202.41·1017510509
22,061,82381.25·10193.92·1023766509
30,571,41273.94·10202.21·10181,0221,021
35,551,58581.23·10193.93·10231,278509
46,376,29483.95·10242.01·10211,0221,021
59,038,87591.21·10233.94·10261,5341,021
92,220,94483.96·10251.81·10202,0462,045
111,528,10991.19·10223.95·10282,5581,021
153,971,60283.97·10261.69·10212,0462,045
176,217,46391.17·10223.96·10292,5581,021
222,615,94893.98·10301.49·10252,0462,045
275,605,721101.15·10263.97·10333,0702,045
411,458,14283.99·10271.28·10244,0944,093
447,518,22791.13·10253.98·10314,6061,021
513,030,92094·10311.08·10252,0462,045
579,826,725101.11·10293.99·10353,0702,045
734,793,354104.01·10358.8·10284,0944,093
924,601,615111.98·10294·10396,1424,093
nlast 11
1141.5e59.2e8log xstep 148244: n = 4step 196569: n = 5step 323918: n = 4step 398427: n = 5step 561920: n = 5step 755701: n = 6step 1267210: n = 4step 1406407: n = 5step 1659148: n = 5step 1917105: n = 6step 2517862: n = 6step 3255155: n = 7step 5250968: n = 6step 6469645: n = 7step 9142178: n = 4step 9463015: n = 5step 9966524: n = 5step 10405097: n = 6step 11256622: n = 6step 12174531: n = 7step 14421112: n = 6step 15820405: n = 7step 18743706: n = 7step 22061823: n = 8step 30571412: n = 7step 35551585: n = 8step 46376294: n = 8step 59038875: n = 9step 92220944: n = 8step 111528109: n = 9step 153971602: n = 8step 176217463: n = 9step 222615948: n = 9step 275605721: n = 10step 411458142: n = 8step 447518227: n = 9step 513030920: n = 9step 579826725: n = 10step 734793354: n = 10step 924601615: n = 11
u_1..u_nlast 1.98·1029
4e351.9e71.5e59.2e8log-logstep 148244: u_1..u_n = 67313163step 196569: u_1..u_n = 115151563step 323918: u_1..u_n = 68319463step 398427: u_1..u_n = 113113947step 561920: u_1..u_n = 69319463127step 755701: u_1..u_n = 11173131127step 1267210: u_1..u_n = 70125190127step 1406407: u_1..u_n = 19197179step 1659148: u_1..u_n = 71125190127255step 1917105: u_1..u_n = 17156363255step 2517862: u_1..u_n = 72125190127255127step 3255155: u_1..u_n = 15115547223127step 5250968: u_1..u_n = 73125190127255382step 6469645: u_1..u_n = 1374731191191step 9142178: u_1..u_n = 389382382511step 9463015: u_1..u_n = 13313171399step 9966524: u_1..u_n = 390382382511511step 10405097: u_1..u_n = 13112763383511step 11256622: u_1..u_n = 391382382511511127step 12174531: u_1..u_n = 12912355367479127step 14421112: u_1..u_n = 392382382511511382step 15820405: u_1..u_n = 12711947351447191step 18743706: u_1..u_n = 393382382511511382511step 22061823: u_1..u_n = 12511539335415127511step 30571412: u_1..u_n = 394382382511511893511step 35551585: u_1..u_n = 12311131319383319383step 46376294: u_1..u_n = 3953823825115118935111023step 59038875: u_1..u_n = 121107233033512552551023step 92220944: u_1..u_n = 39638238251151189315341023step 111528109: u_1..u_n = 11910315287319191639767step 153971602: u_1..u_n = 397382893511893153410232047step 176217463: u_1..u_n = 11799263271954473831791step 222615948: u_1..u_n = 3983828935118931534102320472047step 275605721: u_1..u_n = 115952552556338325515352047step 411458142: u_1..u_n = 3993828935112427307020472047step 447518227: u_1..u_n = 11391247239287108711511279step 513030920: u_1..u_n = 40038289351124273070204720474095step 579826725: u_1..u_n = 111872392232551023102310234095step 734793354: u_1..u_n = 401382893511242730702047204740952047step 924601615: u_1..u_n = 198323120722395989576735832047
v_1..v_nlast 4·1039
4e391.3e61.5e59.2e8log-logstep 148244: v_1..v_n = 1412848step 196569: v_1..v_n = 6628244832step 323918: v_1..v_n = 1283232step 398427: v_1..v_n = 6728874896step 561920: v_1..v_n = 104241696step 755701: v_1..v_n = 682887489664step 1267210: v_1..v_n = 8166464step 1406407: v_1..v_n = 69122183112224step 1659148: v_1..v_n = 6125648224step 1917105: v_1..v_n = 7012218311222464step 2517862: v_1..v_n = 48483219264step 3255155: v_1..v_n = 7112218311222464128step 5250968: v_1..v_n = 244016160128step 6469645: v_1..v_n = 72122183112224319384step 9142178: v_1..v_n = 3212864384step 9463015: v_1..v_n = 388379375496480step 9966524: v_1..v_n = 3012456368480step 10405097: v_1..v_n = 38937937549648064step 11256622: v_1..v_n = 281204835244864step 12174531: v_1..v_n = 39037937549648064128step 14421112: v_1..v_n = 2611640336416128step 15820405: v_1..v_n = 391379375496480319384step 18743706: v_1..v_n = 241123232038464384step 22061823: v_1..v_n = 392379375496480319384256step 30571412: v_1..v_n = 2210824304352256256step 35551585: v_1..v_n = 393379375496480830384768step 46376294: v_1..v_n = 2010416288320192128768step 59038875: v_1..v_n = 394379375496480830384768512step 92220944: v_1..v_n = 181008272288128512512step 111528109: v_1..v_n = 39537937549648083014077681536step 153971602: v_1..v_n = 1696256256643842561536step 176217463: v_1..v_n = 396379886496862147189617921536step 222615948: v_1..v_n = 14922482403232012812801536step 275605721: v_1..v_n = 3973798864968621471896179215361024step 411458142: v_1..v_n = 1288240224256102410241024step 447518227: v_1..v_n = 39837988649623963007192017923584step 513030920: v_1..v_n = 10842322082249608967683584step 579826725: v_1..v_n = 399379886496239630071920179235841024step 734793354: v_1..v_n = 88022419219289676851230721024step 924601615: v_1..v_n = 4e39
alast 6,142
6,142621.5e59.2e8log xstep 148244: a = 62step 196569: a = 94step 323918: a = 126step 398427: a = 158step 561920: a = 126step 755701: a = 190step 1267210: a = 254step 1406407: a = 286step 1659148: a = 126step 1917105: a = 190step 2517862: a = 254step 3255155: a = 382step 5250968: a = 510step 6469645: a = 638step 9142178: a = 510step 9463015: a = 542step 9966524: a = 126step 10405097: a = 190step 11256622: a = 254step 12174531: a = 382step 14421112: a = 510step 15820405: a = 638step 18743706: a = 510step 22061823: a = 766step 30571412: a = 1022step 35551585: a = 1278step 46376294: a = 1022step 59038875: a = 1534step 92220944: a = 2046step 111528109: a = 2558step 153971602: a = 2046step 176217463: a = 2558step 222615948: a = 2046step 275605721: a = 3070step 411458142: a = 4094step 447518227: a = 4606step 513030920: a = 2046step 579826725: a = 3070step 734793354: a = 4094step 924601615: a = 6142
blast 4,093
4,093611.5e59.2e8log xstep 148244: b = 61step 196569: b = 61step 323918: b = 125step 398427: b = 61step 561920: b = 125step 755701: b = 125step 1267210: b = 253step 1406407: b = 61step 1659148: b = 125step 1917105: b = 125step 2517862: b = 253step 3255155: b = 253step 5250968: b = 509step 6469645: b = 253step 9142178: b = 509step 9463015: b = 61step 9966524: b = 125step 10405097: b = 125step 11256622: b = 253step 12174531: b = 253step 14421112: b = 509step 15820405: b = 253step 18743706: b = 509step 22061823: b = 509step 30571412: b = 1021step 35551585: b = 509step 46376294: b = 1021step 59038875: b = 1021step 92220944: b = 2045step 111528109: b = 1021step 153971602: b = 2045step 176217463: b = 1021step 222615948: b = 2045step 275605721: b = 2045step 411458142: b = 4093step 447518227: b = 1021step 513030920: b = 2045step 579826725: b = 2045step 734793354: b = 4093step 924601615: b = 4093
Template comparisonSBCv6.v TM21: partly applies · the nearest solved proof, what carries over, and the transitions that differ
01
A1RB0LE
B1RC0RC
C1LD0RB
D1LA0LE
E1LD1LF
F1LD---
file
SBCv6.v:3702
module
TM21
machine
1RB1LB_0LC1RD_0RA1LC_0RB1RE_0RD0LF_---1LE (11 transitions apart)
diff
10 of 12 transitions differ under the best renaming/mirror (Sk1like_TC_v2 TM1: 9 of 12)
note
Same architecture (LIncs = carries, Ov = re-pairing overflow, BigStep), but TM21's S' configs never recur here (0 real hits in 2e5 steps, all 6 states). Its LWF invariant fails: here digits run out and merge.

1Same machine as #11?

What to check here: whether this machine is its parent's table under a renaming, and whether its run follows the parent's (computed from the two machine strings).

status.json names #11 as the parent (1RB0LE_1RC0RC_1LD0RB_1LA0LE_1LD1LF_1LD---); relation: “neighbour of #11: one transition away; its run differs (90,039 vs 77,685 cells at 1e9)”. Everything below is computed from the two machine strings, not read from notes.

✗ Not the same table. No renaming of #11's states, with or without mirroring, gives this machine's table. Closest: A→A, B→B, C→C, D→D, E→E, F→F (#11's state → this machine's), no mirror, where 1 of 12 transitions differ:

  • #11's A1 = 0LE predicts this machine's A1 = 0LE; it is 0LC.

Under that map: This machine starts in #11's state A, the same start as #11.

#11#11's row (read 0, read 1)σpredicted row: renamed by σthis machine's actual row
A1RB 0LE→ A1RB 0LE1RB 0LC✗start of #11start of this machine
B1RC 0RC→ B1RC 0RC1RC 0RC✓
C1LD 0RB→ C1LD 0RB1LD 0RB✓
D1LA 0LE→ D1LA 0LE1LA 0LE✓
E1LD 1LF→ E1LD 1LF1LD 1LF✓
F1LD ---→ F1LD ---1LD ---✓

Rows aligned by σ: each of #11's states X sits next to this machine's state σ(X). ✓ = the actual row equals #11's row with every target state renamed by σ; --- (halt) must stay ---. Searched: all 720 renamings × with/without mirror.

Fig P1 · bbchallenge default view: #11 and this machine, first 10,000 steps

Same view, same settings on both sides. Look for the same band structure: the tables differ in 1 transition(s) (listed above).

#11 (parent), from blank in its A
not rendered yet
this machine (#32), from blank in its A
not rendered yet
bbchallenge-defaultStart blankRows steps 0 → 10,000, top to bottomWindow cells −200..199, left to rightColors 1 0 or unvisited
tools/diagram.py <tm> --as-site (the site's 400×500 canvas)
Fig P2 · Long run, Blaze (speed): #11 and this machine, 100 million steps

The macro behaviour, identical settings on both sides: each picture is its machine's own visited span stretched to 800 px, so compare the shape and order of the bands, not their absolute width. Speed mode samples one cell per column, so a one-cell shift can swap orange and white inside a band; compare band edges, not colours.

#11 (parent), from blank in its A
not rendered yet
this machine (#32), from blank in its A
not rendered yet
bbchallenge-blazeStart blankRows steps 0 → 1e8Window the visited spanColors 1 0 at the sampled cell
Rows: one snapshot per row (Blaze time blocks), stretched to 500 px · Window: every k-th cell sampled, stretched to 800 px
tools/diagram.py <tm> --mode blaze --speed --as-site --steps 1e8

Trajectory numbers not computed yet: run python3 -B tools/killreview.py 1RB0LC_1RC0RC_1LD0RB_1LA0LE_1LD1LF_1LD--- (about 10 s; cached in img/vs-parent.json).

Proof & checks

Files

machines/<tm>/: 6 entries · raw notes, status, scripts, images

namesizechanged
notes.md ↓41 KB2026-10-12 21:04
proof.md ↓33 KB2026-10-10 12:45
status.json ↓2.3 KB2026-10-12 23:02
img/4 items2026-10-10 06:10
scripts/29 items2026-10-12 21:04
check_proof.py ↓41 KB2026-10-10 12:40
status.json in full
{
 "tm": "1RB0LC_1RC0RC_1LD0RB_1LA0LE_1LD1LF_1LD---",
 "status": "CRYPTID_CANDIDATE",
 "stage": "informal_proof",
 "updated": "2026-10-12",
 "reason": "Class 2 close-out stage 3 of 3 (2026-10-12): flagged CRYPTID_CANDIDATE together with R4 (same table), proof work stops. New wide-integer simulator scripts/c2s3_tsim.c (2048-bit steps, 512-bit counts; JCAP=40 reproduces stage 2 byte for byte to 1e37, and every earlier halting step count). #32: no halt to 1e80, first 40 defects frozen from 5.8e14 to 1e80. N cuts from I(N,360), N = 0..44, to 1e80: exactly N = 2, 7, 12, 17, 22 halt; N >= 23 freeze because the first lower digit (u = 48) runs out in cycle 5. Cutting that digit's u1 too: N = 12 halts for 14 of 24 small u1 and not for 10 (u1 = 1 mod 3 tends to halt, with exceptions); N = 17: 7 of 25; N = 11, 13: 0 of 50. So halting is a residue condition at every level of an unbounded 2-adic/5-adic hierarchy; no invariant. Decision in R4's decision.json (stop_cryptid recommended). Earlier: rule G + sweep case analysis (proof.md), check_proof.py 12/12. Stage-2 re-run (2026-10-12): the workflow re-issued stage 2 after the track had already ended at stage 3; no new proof work (cryptid protocol, decision pending). The kept simulators reproduce the stage-2 and stage-3 dumps byte for byte (1e37, 1e80) and the cut halts (N = 2: 202,227,190). New probe (scripts/c2s2r_mkcut3.py): the second lower digit u2 also switches the outcome (N = 12: a fixed halt for u2 >= 40 moves or disappears once u2 runs out; u1 = 11 halts at u2 = 47..98 and 5 but not 13..40); N = 11/13: 0 of 42 halts. Still CRYPTID_CANDIDATE.",
 "note": "check_proof.py 12/12 PASS (default seed 79 s; --seed 2026 --n 1000 --quick 52 s). Unclaimed. Same open problem as R4 (mirror, D-start).",
 "priority_call_answered": "Shared with R4: invest in a joint #32/R4 multi-level invariant (proof.md 5 route), or park both?",
 "parent": "1RB0LE_1RC0RC_1LD0RB_1LA0LE_1LD1LF_1LD---",
 "relation": "neighbour of #11: one transition away; its run differs (90,039 vs 77,685 cells at 1e9)",
 "funded": {
  "option": "class2_closeout",
  "date": "2026-10-12"
 },
 "confidence": "med",
 "parked": "Stopped by Dennis 2026-10-12 (decision queue: go with recommendations: stop_cryptid): kept as CRYPTID_CANDIDATE, rules written up, no more compute. (decision filed on R4, same table.)"
}