Experiment 214

“A1.5: a move, then the table (and the reverse), over every dictionary-keyed columnar, Myszkowski, double columnar, rail fence, AMSCO and type-1 route, with a repeating key of length 1-26 on the sculpture's tables and up to two of the 24 known letters carved wrong; exact, judged against scrambled copies, with planted slipped messages”

A1.5 (Stage 2, step 2, issue #76). 0110-0114 and the type-1 library (0080-0129) required all 24 known letters to agree with one repeating key after or before the move (nothing below key length 21-22). k = 1 was run as 'one carved letter wrong' (0093); slipped columns are F6.21. Here k = 2: the union of 0110's keyword columnar, 0111's Myszkowski, 0112's double columnar, 0113's rail fence and redefence, 0114's AMSCO (all from the whole dictionary) and 0129's type-1 library, deduplicated by where the known letters land, both orders, 8 table classes, key lengths 1-26, compiled with an exact early exit; K4 against 20 scrambled copies; readings that keep 3 or more checks to quadgrams and the blind judge; three planted messages with two slips each.

revertedstatus
experiment 110parents
67 mintime, all phases
10candidates
24/24known letters
unclocked
1

The experiment method

What the method does with the 24 known letters.

Sanborn described writing the messagethe message The 97 letters of English that Jim Sanborn wrote and enciphered. into a grida grid Writing the message into rows of some width and reading it out in another order, column by column for instance, which shuffles the letters without changing them., reading it out in another order, and then using the tablethe table The right-hand half of the sculpture, 26 rows of the alphabet each shifted one place further, starting from the word KRYPTOS. with a key wordthe secret word The word or string a cipher needs besides the method.. Experiments 110-114 tried every such grid keyed by any dictionary word, before and after the table, and found nothing with all 24 known letters right. If he slipped at two of those places, that test would have missed it. Here we allow two wrong, on the carving and on scrambled copiesa shuffled control The same experiment run on the carved letters shuffled into a random order., and hide three messages of our own made that way, slipsa slip A mistake made while enciphering by hand: a wrong row or column of the table at one letter, so the carved letter is not the one the method gives there. included, to check the search finds them.

Words in the margin are defined on the glossary page.

1.1

The method at work

The carved letters go in at the top; the reading comes out at the bottom.

OBKRUOXOGHULBSOLIFBBWEASTNORTHEASTOTWTQSJQSSEKZZWATJKLUDIAWINFBBERLINCLOCKWGDKZXTJCDIGKUHUAUEKCAR1,847,590 grid moves (0110-0114 and the type-1 library), key lengths 1-26: does any setting fit with up to 2 slips?move, then table: K4move, then table: any of 20 copiestable, then move: K4table, then move: any copy1510152026no setting fitssome setting fitsplanted messages with two slips: the blind judge's score (0-100), the plant (accent) and its 5 own copieskeyword columnar, key 11, order A70, foundAMSCO, key 9, order B90, foundrail fence, key 13, order A92, foundEASTNORTHEASTBERLINCLOCKIN: THE COPPER, ALL 97 LETTERS, THE 24 KNOWN PLACES IN ACCENTOUT: NO READING; TWO SLIPS REVIVE NO GRID MOVE WITH THE TABLE
the idea

Sanborn's 'matrix codes... then went back to this table': a grid move and a repeating key. Every keyword grid from the dictionary was tried before, and nothing kept all 24 known letters; two hand slips would have hidden it.

the check

Every route of experiments 110-114 and the type-1 library (1,847,590 distinct), both orders, the sculpture's 8 table classes, key lengths 1-26, up to 2 slips; K4 against 20 scrambled copies, the readings judged blind, three planted slipped messages.

the bound

With two slips the shortest key that fits K4 is 18 after the move and 16 before it (copies 16-18 and 16-17); K4 ahead of every copy in 1 cells (copies 0-3); K4's best reading scores 6, the copies' 12; the plants are found.

2

Experiment lineage

What this experiment was built on, from the lineage page: 6 experiments before it, back to the root of its line. Its number is in bold.

kept reverted, in its family's colour ×error or timeout reverted under today's rules built on a parent in the same family built on a parent in another family
3

Best candidate against the known letters

Laid out as the copper carries K4: OBKR ends the line that finishes K3, then three lines of 31. Left, as carved, the 24 known places in accent. Right, the candidate: a known place it gets right is an accent cell, one it misses is outlined. This is the candidate with most known letters right; none passed every gate.

in: the copper, always the same

as carved, 97 letters; the 24 known places in accent
ECDMRIPFEIMEHNLSSTTRTVDOHW?OBKR
UOXOGHULBSOLIFBBWFLRVQQPRNGKSSO
TWTQSJQSSEKZZWATJKLUDIAWINFBNYP
VTTMZFPKWGDKZXTJCDIGKUHUAUEKCAR

OBKR ends the line that finishes K3, then three lines of 31

out: the candidate

every place read; known places in accent, misses outlined
ECDMRIPFEIMEHNLSSTTRTVDOHW?UDYW
HEKOVYGWAKEKRAXHSEASTNORTHEASTE
VHWOODNSOMAMALKEYKWHENPUXQKQBER
LINCLOCKZOOZHTIKLPUBVIEQTUATMIQ

checked: the known letters in place, and the reading turns back into the copper

4

How the score is made

The loss of the best candidate, part by part. Zero is solved.

Known letters missed0 of 24, ten points each0.00
Englishthe 73 free letters score -6.94; English text scores -3.63.34
Key795 bits to write it down (key words are cheap, arbitrary letters 4.7 bits each); each 60 beyond 60 costs a point12.25
Lossof 240, the worst possible15.58 6.5%
5

Walkthrough, by hand

Redo the method on a few letters with pencil and paper.

  1. Write the message into a grid under a key word and read the columns out in the word's order.
  2. Choose a key length, say 11, and a table; each known letter now sits at a new carved place, and its key letter is read off the table from the carved letter.
  3. Known letters in the same slot of the key must give the same key letter.
  4. Count how many would have to be slips; keep the setting if 2 or fewer.
  5. Read the message back through the key and the grid, and do the same on scrambled copies of the carving.
the worksheet: the first steps by hand, on squared paper
slotknown > carvedkey lettersslips026>45S0133>46 66>79 70>24U Y S2273>80P0322>59 25>4 69>37M X E2429>60 32>5 65>93L O A2572>94V0624>73 28>18 68>51X L P2731>74P0827>31I0923>87 34>32 64>65 67>10T W U X31030>88 71>66 74>11H M V2After the move each known letter sits ata new carved place, and its key slot isthat place mod 11. This grid needs 13slips at length 11; 2 are allowed.KEYWORD GRID PYRAMID, THEN THE KRYPTOS TABLE, KEY LENGTH 11: KNOWN PLACE > CARVED PLACE, KEY LETTER FORCED
6

Worked example, generated

The same steps run by the code on the real letters.

keyword columnar PYRAMID (move first), then the KRYPTOS table, key length 11: key letter forced at each known place

  slot  0: 26N@45:S
  slot  1: 33S@46:U  66R@79:Y  70C@24:S
  slot  2: 73C@80:P
  slot  3: 22E@59:M  25T@4:X  69N@37:E
  slot  4: 29T@60:L  32A@5:O  65E@93:A
  slot  5: 72O@94:V
  slot  6: 24S@73:X  28R@18:L  68I@51:P
  slot  7: 31E@74:P
  slot  8: 27O@31:I
  slot  9: 23A@87:T  34T@32:W  64B@65:U  67L@10:X
  slot 10: 30H@88:H  71L@66:M  74K@11:V

slips needed: 13 (2 allowed)
7

Hypothesis, for a cryptanalyst

Family, key space, the constraint under test, and the clues it reads.

C1(a) (Sanborn, CNN 2005: 'I used a matrix code... double matrixes and triple matrixes... then went back to this table'), C11 ('the other 91 characters and their proper order'), A1 (knowledge/12-assumptions.md), C27(a). Model: a transposition w (message place i to carved place w(i)) and a periodic key k of length L on the table, plain and cipher alphabets standard or KRYPTOS, added or Beaufort form (8 classes; the key alphabet drops out). Order A, move then table: the key runs along the carved places, slot w(q) mod L; order B, table then move: slot q mod L, carved letter at w(q). Each known letter forces a key value in its slot; the least number of slips is 24 minus the sum over slots of the most common forced value's count, at most 2 here (17.5 bits to name). Cost estimated before the run: about 1.8 million route maps x 2 orders x 8 classes x 26 lengths per text, compiled. Statistic: per order and length, the number of (route, class) cells with 0, 1, 2 slips, K4 against each copy; the shortest length that fits; the judge's best on readings keeping 3 or more checks.

8

Prediction

Written before the run; the result decides it.

With two slips the shortest key length that fits K4 drops from 21-22 to about 17-19, as on the copies; K4 above every copy in no more (order, length) cells than a copy is above the rest; nothing judged above every copy. The three plants are found. Zero candidates pass gate 4.

9

Method

  1. Build every route map of 0110-0114 and the type-1 library; keep one per distinct landing of the 24 known places.
  2. Compiled: for each route, class, order and key length, add the known places one by one into their slots and count slips (a place whose forced value is not its slot's most common so far); stop at
    1. Count cells by slips, K4 and 20 copies.
  3. For cells keeping 3 or more checks, enumerate the key choices and read; each text's top 5 by quadgrams and every reading at or above -5.0 go to the judge in one call.
  4. Plants and their own copies through the same search.
10

Result and bounds

The harness's record: candidates, gates, loss, and the negative result this experiment leaves behind.

10candidates returned
0passed every gate
24/24known letters, best
6.5%lowest loss
nonechampion before

All 10 candidates, lowest loss first.

1failed at baseline24/24 known lettersloss 6.5%
ECDMRIPFEIMEHNLSSTTRTVDOHW?HRGA
SSTPDNAEAEWADYMOVEASTNORTHEASTB
RBDIUAREDHEBAZKGCARSIUTOHEDXBER
LINCLOCKAFIFROVRXBPEHAVKSBLZDZR

0112 double columnar: IDIOPATHICAL inverse, order B, key length 24, std/kry/vig, slips [22, 72]; open slots filled with A

2failed at baseline24/24 known lettersloss 6.5%
ECDMRIPFEIMEHNLSSTTRTVDOHW?UDYW
HEKOVYGWAKEKRAXHSEASTNORTHEASTE
VHWOODNSOMAMALKEYKWHENPUXQKQBER
LINCLOCKZOOZHTIKLPUBVIEQTUATMIQ

0112 double columnar: TOSHNAIL inverse, order B, key length 24, kry/kry/beau, slips [74, 22]; open slots filled with A

3failed at baseline24/24 known lettersloss 6.5%
ECDMRIPFEIMEHNLSSTTRTVDOHW?TXAW
UAEZPUGAJTKPUUTREEASTNORTHEASTY
IQAMIRSPZVBRFWITHSITSCDQKEZIBER
LINCLOCKMWNSLOKIRHLYCOHALSHKENZ

0112 double columnar: AVICULTURE, order B, key length 24, std/std/beau, slips [22, 23]; open slots filled with A

4failed at baseline24/24 known lettersloss 6.5%
ECDMRIPFEIMEHNLSSTTRTVDOHW?UVYW
HEKOVYGWAKEKRAXHSEASTNORTHEASTE
VHWOODNSOMAMALFEYKWHENPUXQKQBER
LINCLOCKZOOZHTIKLPUBVIEQTUATMIQ

0112 double columnar: TOSHNAIL inverse, order B, key length 24, kry/kry/beau, slips [26, 22]; open slots filled with A

5failed at baseline24/24 known lettersloss 6.5%
ECDMRIPFEIMEHNLSSTTRTVDOHW?DBQI
PWPFOROCENOUTDSSSEASTNORTHEASTC
XIESKAOPCHMYSKESPCCOEXYDYEOBBER
LINCLOCKYDKFFVBSBUESABCYEHTWJDK

0113 rail fence: 19 rails offset 9 order (18, 17, 16, 15, 14, 13, 12, 11, 10, 9, 8, 7, 6, 5, 4, 3, 2, 1, 0), order A, key length 25, kry/kry/beau, slips [72, 66]; open slots filled with A

6failed at baseline24/24 known lettersloss 6.7%
ECDMRIPFEIMEHNLSSTTRTVDOHW?MXHU
CVUNYNFITQURESTSPEASTNORTHEASTI
HMBWILNGVBJIRGGFDAUGEFUFMPIDBER
LINCLOCKHOAPMALXCTWENXFBIVXZIIA

0114 AMSCO: UNMETHODIZED first 1, order A, key length 24, std/kry/vig, slips [28, 72]; open slots filled with A

7failed at baseline24/24 known lettersloss 6.8%
ECDMRIPFEIMEHNLSSTTRTVDOHW?HQMJ
MUHERSSGUNKSVSZJXEASTNORTHEASTW
PMIUDIOBVWQUXMLWEANDTJITYDYMBER
LINCLOCKLRJUUWINPFAWHBEWFYNBMOH

0112 double columnar: SELFHOOD, order A, key length 25, std/std/beau, slips [29, 67]; open slots filled with A

8failed at baseline24/24 known lettersloss 6.8%
ECDMRIPFEIMEHNLSSTTRTVDOHW?YUCZ
OFOTSFGWPJPERLCISEASTNORTHEASTI
GATCREPUAEFQSVCSEAGKNUZLDYKOBER
LINCLOCKKOFDIJRSFJSDSCQTXMHWNYA

0114 AMSCO: OVERIMITATION first 1, order A, key length 25, kry/kry/vig, slips [68, 67]; open slots filled with A

9failed at baseline24/24 known lettersloss 6.8%
ECDMRIPFEIMEHNLSSTTRTVDOHW?ZUCZ
OFOTSFGWKJPERLCISEASTNORTHEASTI
GATCREPUAEFQSVCSEAGKNUZLDYKOBER
LINCLOCKKOFDIJRSFJSDSCQTXMHWNYA

0114 AMSCO: OVERIMITATION first 1, order A, key length 25, kry/kry/vig, slips [31, 67]; open slots filled with A

10failed at baseline24/24 known lettersloss 6.8%
ECDMRIPFEIMEHNLSSTTRTVDOHW?JGBA
ARMEWAUQKDNKKALLZEASTNORTHEASTZ
QBWOSCTGARSPDUOPTUASBMCVDOQSBER
LINCLOCKPMOMUFGDZKGHWOPRPLBHAWS

0111 Myszkowski: SATURABILITY, order B, key length 24, kry/std/vig, slips [70, 72]; open slots filled with A

1,847,590 distinct landings; K4 shortest length with <= 2 slips A 18, B 16; K4 above every copy in 1 cells (copies 0-3); judge sent 195, K4 best 6, copies best 12; plants found [True, True, True]

What was searched, as the harness recorded it.

family
a move then the table and the reverse, 0110-0114 and the type-1 library, periodic key 1-26 on 8 table classes, 0-2 known letters slipped (A1.5)
route maps by family
0110 keyword columnar
459,268
0112 double columnar
459,268
0111 Myszkowski
343,990
0113 rail fence
25,568
0114 AMSCO
891,360
type-1 library
27,852
distinct landings
1,847,590
orders
A move then table, B table then move
classes
8
key lengths
1-26
slips
0-2 at the known places
by order and length
A1
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A2
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A3
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A4
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A5
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A6
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A7
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A8
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A9
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A10
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A11
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A12
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A13
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A14
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A15
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
A16
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 1
A17
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 3
A18
k4
0, 0, 17
copies min
0, 0, 6
copies max
0, 2, 26
A19
k4
0, 1, 109
copies min
0, 0, 108
copies max
0, 6, 164
A20
k4
0, 39, 1,424
copies min
0, 18, 1,124
copies max
2, 56, 1,770
A21
k4
2, 262, 6,865
copies min
0, 191, 6,051
copies max
8, 278, 6,831
A22
k4
41, 1,595, 23,973
copies min
8, 1,244, 23,380
copies max
53, 1,624, 25,417
A23
k4
226, 7,183, 56,501
copies min
160, 6,767, 54,885
copies max
233, 7,405, 57,413
A24
k4
3,504, 36,743, 124,444
copies min
3,124, 36,277, 121,775
copies max
3,545, 37,648, 124,623
A25
k4
3,650, 31,062, 134,534
copies min
3,702, 30,545, 131,997
copies max
3,919, 31,601, 135,204
A26
k4
12,986, 59,296, 202,644
copies min
12,428, 58,347, 200,157
copies max
13,657, 60,762, 205,126
B1
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B2
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B3
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B4
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B5
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B6
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B7
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B8
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B9
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B10
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B11
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B12
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B13
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B14
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B15
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B16
k4
0, 0, 1
copies min
0, 0, 0
copies max
0, 1, 4
B17
k4
0, 0, 24
copies min
0, 0, 14
copies max
0, 2, 46
B18
k4
0, 1, 14
copies min
0, 0, 10
copies max
0, 2, 36
B19
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B20
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B21
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 0
B22
k4
0, 0, 0
copies min
0, 0, 0
copies max
0, 0, 2
B23
k4
0, 0, 27
copies min
0, 0, 11
copies max
0, 2, 66
B24
k4
0, 236, 7,336
copies min
0, 114, 6,883
copies max
4, 334, 9,157
B25
k4
795, 60,178, 1,584,744
copies min
633, 59,019, 1,506,650
copies max
1,055, 67,911, 1,624,606
B26
k4
568,249, 14,212,471, 0
copies min
551,040, 14,185,953, 0
copies max
594,767, 14,229,680, 0
k4 above every copy
A21
copies above rest
2, 1, 1, 0, 0, 0, 0, 1, 0, 0, 1, 1, 0, 1, 1, 1, 0, 3, 1, 1
shortest length by slips
K4
A
21, 19, 18
B
25, 18, 16
copy1
A
22, 20, 18
B
25, 24, 16
copy2
A
20, 20, 17
B
24, 24, 16
copy3
A
21, 19, 17
B
24, 17, 17
copy4
A
20, 19, 18
B
24, 16, 16
copy5
A
21, 18, 17
B
24, 24, 16
copy6
A
21, 19, 16
B
25, 24, 16
copy7
A
20, 18, 17
B
25, 24, 16
copy8
A
20, 19, 17
B
24, 24, 16
copy9
A
21, 19, 16
B
24, 24, 17
copy10
A
21, 18, 18
B
24, 17, 16
copy11
A
20, 19, 17
B
25, 24, 16
copy12
A
21, 19, 16
B
25, 18, 16
copy13
A
21, 19, 17
B
24, 18, 16
copy14
A
20, 19, 17
B
24, 24, 17
copy15
A
21, 18, 17
B
24, 24, 16
copy16
A
21, 19, 18
B
24, 17, 17
copy17
A
21, 19, 17
B
24, 23, 16
copy18
A
21, 18, 17
B
24, 17, 16
copy19
A
20, 19, 17
B
24, 17, 17
copy20
A
22, 19, 18
B
25, 16, 16
readings
k4
53,150
copies
53,360, 52,732, 54,262, 53,213, 58,628, 52,820, 54,812, 55,804, 54,019, 53,037, 56,613, 53,311, 52,833, 56,645, 53,082, 58,540, 55,096, 60,290, 51,863, 53,933
capped
none
judge
sent
195
none
0
cut
-5
rule
each text's top 5 readings by quadgrams and every reading at or above -5.0; one call
k4 judge best
6
copies judge best
4, 4, 12, 8, 5, 4, 6, 6, 8, 5, 12, 4, 8, 4, 8, 4, 4, 8, 4, 6
k4 readings above every copy
0
k4 top
  1. reading
    UDYWHEKOVY?????KRAXHSDASTNORTHEAST?????ODNSOMAMALKEYKWHENP?????BERLINCLOCHZOOZHTIK?????IEQTUATMIQ
    judge
    6
    quad
    -6.614
    route
    0112 double columnar: TOSHNAIL inverse
    order
    B
    L
    24
    class
    kry/kry/beau
  2. reading
    TXAWUAEZPU?????PUUTREYKSTNORTHEAST?????IRSPZVBRFWITHSITSCD?????BERLINCLOCKMWNSLOKI?????OHALSHKENZ
    judge
    5
    quad
    -6.755
    route
    0112 double columnar: AVICULTURE
    order
    B
    L
    24
    class
    std/std/beau
  3. reading
    HRGASSTPDN?????ADYMOVLASTNORTHEAST?????UAREDHEBAZKGCARSIUT?????BERLINCLLCKAFIFROVR?????AVKSBLZDZR
    judge
    4
    quad
    -6.586
    route
    0112 double columnar: IDIOPATHICAL inverse
    order
    B
    L
    24
    class
    std/kry/vig
  4. reading
    ?B?IPWP?OR?CENO?TDSSSEASTNORTHEASTCXIESK?OP?H??SKES?CC???YD???BBEGLINCLECKYD?FFVBSB?E?ABCY??TW???
    judge
    3
    quad
    -6.759
    route
    0113 rail fence: 19 rails offset 9 order (18, 17, 16, 15, 14, 13, 12, 11, 10, 9, 8, 7, 6, 5, 4, 3, 2, 1, 0)
    order
    A
    L
    25
    class
    kry/kry/beau
  5. reading
    Y?CZOF??S?G?P?PERLCISEASTNORTHEASTIGATCREP?AEF???CSEA???U?LDYKOBERMMNCLOCKKOFD?J???JSDSCQT?M?W???
    judge
    3
    quad
    -6.705
    route
    0114 AMSCO: OVERIMITATION first 1
    order
    A
    L
    25
    class
    kry/kry/vig
plants
  1. seed
    2,141
    route
    0110 keyword columnar: ODONTASPIDAE
    L
    11
    cls
    kry/kry/vig
    order
    A
    slips
    23, 25
    planted setting found
    yes
    slips named
    25, 23
    quad
    -4.787
    judge
    70
    own copies judge best
    6, 4, 4, 6, 8
    found
    yes
  2. seed
    2,142
    route
    0114 AMSCO: UNEXTINGUISHED first 2 inverse
    L
    9
    cls
    std/kry/beau
    order
    B
    slips
    31, 64
    planted setting found
    yes
    slips named
    64, 31
    quad
    -4.206
    judge
    90
    own copies judge best
    4, 8, 6, 6, 6
    found
    yes
  3. seed
    2,143
    route
    0113 rail fence: 31 rails offset 25 order (0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30)
    L
    13
    cls
    kry/std/vig
    order
    A
    slips
    33, 74
    planted setting found
    yes
    slips named
    74, 33
    quad
    -4.306
    judge
    92
    own copies judge best
    3, 6, 8, 4, 8
    found
    yes
slip cost bits
2
17.5
controls
20 shuffled copies (seeds 2150-2169); each plant against 5 shuffles of its own ciphertext
exhaustive
yes

How this experiment sits among the others is on the lineage page; its family's open hypotheses are on the families page.

Rendered from the record on 2026-11-05 17:14 UTC; updated after every experiment.
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