Difference between revisions of "Catagolue/Stats"

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Line 1: Line 1:
<noinclude>{{:Catagolue/Stats/Doc}}</noinclude><includeonly>{{#switch: {{{symmetry|C1}}}
<noinclude>{{:Catagolue/Stats/Doc}}</noinclude><includeonly>{{#switch: {{{symmetry|C1}}}
| C1 = {{#switch: {{{1|}}}
| C1 = {{#switch: {{{1|}}}
     | date            = September 22, 2018
     | date            = October 6, 2018
     | numrules        = 5{{{sep|,}}}748
     | numrules        = 5{{{sep|,}}}792
     | numsoups        = 10{{{sep|,}}}704{{{sep|,}}}494{{{sep|,}}}646{{{sep|,}}}267
     | numsoups        = 10{{{sep|,}}}752{{{sep|,}}}327{{{sep|,}}}878{{{sep|,}}}447
     | numobjects      = 231{{{sep|,}}}385{{{sep|,}}}910{{{sep|,}}}349{{{sep|,}}}088
     | numobjects      = 232{{{sep|,}}}430{{{sep|,}}}812{{{sep|,}}}999{{{sep|,}}}999
     | distinctobjects = 124{{{sep|,}}}023
     | distinctobjects = 124{{{sep|,}}}256
     | xs4 = 2
     | xs4 = 2
     | xs5 = 1
     | xs5 = 1
Line 18: Line 18:
     | xs14 = 618
     | xs14 = 618
     | xs15 = 1{{{sep|,}}}298
     | xs15 = 1{{{sep|,}}}298
     | xs16 = 2{{{sep|,}}}719
     | xs16 = 2{{{sep|,}}}722
     | xs17 = 4{{{sep|,}}}778
     | xs17 = 4{{{sep|,}}}783
     | xs18 = 7{{{sep|,}}}668
     | xs18 = 7{{{sep|,}}}677
     | xs19 = 10{{{sep|,}}}540
     | xs19 = 10{{{sep|,}}}548
     | xs20 = 13{{{sep|,}}}136
     | xs20 = 13{{{sep|,}}}160
     | xs21 = 14{{{sep|,}}}524
     | xs21 = 14{{{sep|,}}}550
     | xs22 = 14{{{sep|,}}}815
     | xs22 = 14{{{sep|,}}}845
     | xs23 = 13{{{sep|,}}}293
     | xs23 = 13{{{sep|,}}}321
     | xs24 = 11{{{sep|,}}}633
     | xs24 = 11{{{sep|,}}}656
     | xs25 = 8{{{sep|,}}}503
     | xs25 = 8{{{sep|,}}}523
     | xs26 = 6{{{sep|,}}}383
     | xs26 = 6{{{sep|,}}}400
     | xs27 = 4{{{sep|,}}}195
     | xs27 = 4{{{sep|,}}}203
     | xs28 = 2{{{sep|,}}}811
     | xs28 = 2{{{sep|,}}}817
     | xs29 = 1{{{sep|,}}}654
     | xs29 = 1{{{sep|,}}}660
     | xs30 = 1{{{sep|,}}}096
     | xs30 = 1{{{sep|,}}}097
     | xs31 = 503
     | xs31 = 503
     | xs32 = 300
     | xs32 = 305
     | xs33 = 158
     | xs33 = 158
     | xs34 = 110
     | xs34 = 112
     | xs35 = 46
     | xs35 = 47
     | xs36 = 39
     | xs36 = 39
     | xs37 = 15
     | xs37 = 15
Line 48: Line 48:
     | xs46 = 1
     | xs46 = 1
     | xs56 = 1
     | xs56 = 1
     | xp2 = 2{{{sep|,}}}121
     | xp2 = 2{{{sep|,}}}129
     | xp3 = 372
     | xp3 = 374
     | xp4 = 30
     | xp4 = 30
     | xp5 = 11
     | xp5 = 11
Line 61: Line 61:
     | xq4 = 41
     | xq4 = 41
     | xq16 = 1
     | xq16 = 1
     | yl = 36
     | yl = 37
     | '''Unknown query: {{{1|}}}'''
     | '''Unknown query: {{{1|}}}'''
}} | higher = {{#switch: {{{1|}}}
}} | higher = {{#switch: {{{1|}}}
     | date            = September 22, 2018
     | date            = October 6, 2018
     | numsoups        = 2{{{sep|,}}}069{{{sep|,}}}169{{{sep|,}}}917{{{sep|,}}}699
     | numsoups        = 2{{{sep|,}}}423{{{sep|,}}}124{{{sep|,}}}603{{{sep|,}}}370
     | numobjects      = 44{{{sep|,}}}034{{{sep|,}}}734{{{sep|,}}}255{{{sep|,}}}469
     | numobjects      = 51{{{sep|,}}}659{{{sep|,}}}838{{{sep|,}}}595{{{sep|,}}}441
     | distinctobjects = 373{{{sep|,}}}389
     | distinctobjects = 401{{{sep|,}}}462
     | xs4 = 2
     | xs4 = 2
     | xs5 = 1
     | xs5 = 1
Line 78: Line 78:
     | xs12 = 121
     | xs12 = 121
     | xs13 = 240
     | xs13 = 240
     | xs14 = 604
     | xs14 = 609
     | xs15 = 1{{{sep|,}}}130
     | xs15 = 1{{{sep|,}}}151
     | xs16 = 2{{{sep|,}}}034
     | xs16 = 2{{{sep|,}}}085
     | xs17 = 3{{{sep|,}}}022
     | xs17 = 3{{{sep|,}}}132
     | xs18 = 4{{{sep|,}}}257
     | xs18 = 4{{{sep|,}}}490
     | xs19 = 4{{{sep|,}}}865
     | xs19 = 5{{{sep|,}}}176
     | xs20 = 6{{{sep|,}}}003
     | xs20 = 6{{{sep|,}}}360
     | xs21 = 5{{{sep|,}}}347
     | xs21 = 5{{{sep|,}}}732
     | xs22 = 6{{{sep|,}}}272
     | xs22 = 6{{{sep|,}}}667
     | xs23 = 4{{{sep|,}}}320
     | xs23 = 4{{{sep|,}}}637
     | xs24 = 6{{{sep|,}}}068
     | xs24 = 6{{{sep|,}}}461
     | xs25 = 3{{{sep|,}}}271
     | xs25 = 3{{{sep|,}}}497
     | xs26 = 6{{{sep|,}}}921
     | xs26 = 7{{{sep|,}}}233
     | xs27 = 3{{{sep|,}}}017
     | xs27 = 3{{{sep|,}}}196
     | xs28 = 9{{{sep|,}}}087
     | xs28 = 9{{{sep|,}}}461
     | xs29 = 3{{{sep|,}}}227
     | xs29 = 3{{{sep|,}}}411
     | xs30 = 11{{{sep|,}}}720
     | xs30 = 12{{{sep|,}}}356
     | xs31 = 3{{{sep|,}}}377
     | xs31 = 3{{{sep|,}}}643
     | xs32 = 13{{{sep|,}}}565
     | xs32 = 14{{{sep|,}}}457
     | xs33 = 3{{{sep|,}}}391
     | xs33 = 3{{{sep|,}}}676
     | xs34 = 14{{{sep|,}}}530
     | xs34 = 15{{{sep|,}}}590
     | xs35 = 3{{{sep|,}}}046
     | xs35 = 3{{{sep|,}}}331
     | xs36 = 14{{{sep|,}}}133
     | xs36 = 15{{{sep|,}}}261
     | xs37 = 2{{{sep|,}}}457
     | xs37 = 2{{{sep|,}}}703
     | xs38 = 12{{{sep|,}}}978
     | xs38 = 14{{{sep|,}}}145
     | xs39 = 1{{{sep|,}}}822
     | xs39 = 2{{{sep|,}}}018
     | xs40 = 11{{{sep|,}}}589
     | xs40 = 12{{{sep|,}}}611
     | xs41 = 1{{{sep|,}}}221
     | xs41 = 1{{{sep|,}}}394
     | xs42 = 9{{{sep|,}}}485
     | xs42 = 10{{{sep|,}}}364
     | xs43 = 875
     | xs43 = 1{{{sep|,}}}001
     | xs44 = 8{{{sep|,}}}213
     | xs44 = 8{{{sep|,}}}992
     | xs45 = 539
     | xs45 = 611
     | xs46 = 5{{{sep|,}}}755
     | xs46 = 6{{{sep|,}}}338
     | xs47 = 315
     | xs47 = 351
     | xs48 = 5{{{sep|,}}}816
     | xs48 = 6{{{sep|,}}}359
     | xs49 = 204
     | xs49 = 236
     | xs50 = 3{{{sep|,}}}208
     | xs50 = 3{{{sep|,}}}543
     | xs51 = 134
     | xs51 = 153
     | xs52 = 4{{{sep|,}}}614
     | xs52 = 5{{{sep|,}}}048
     | xs53 = 70
     | xs53 = 78
     | xs54 = 1{{{sep|,}}}886
     | xs54 = 2{{{sep|,}}}104
     | xs55 = 59
     | xs55 = 64
     | xs56 = 4{{{sep|,}}}093
     | xs56 = 4{{{sep|,}}}526
     | xs57 = 31
     | xs57 = 34
     | xs58 = 1{{{sep|,}}}252
     | xs58 = 1{{{sep|,}}}411
     | xs59 = 20
     | xs59 = 23
     | xs60 = 3{{{sep|,}}}662
     | xs60 = 4{{{sep|,}}}099
     | xs61 = 14
     | xs61 = 14
     | xs62 = 986
     | xs62 = 1{{{sep|,}}}095
     | xs63 = 14
     | xs63 = 15
     | xs64 = 3{{{sep|,}}}232
     | xs64 = 3{{{sep|,}}}607
     | xs65 = 6
     | xs65 = 6
     | xs66 = 706
     | xs66 = 785
     | xs67 = 16
     | xs67 = 17
     | xs68 = 2{{{sep|,}}}849
     | xs68 = 3{{{sep|,}}}170
     | xs69 = 2
     | xs69 = 2
     | xs70 = 540
     | xs70 = 598
     | xs71 = 4
     | xs71 = 4
     | xs72 = 2{{{sep|,}}}437
     | xs72 = 2{{{sep|,}}}690
     | xs73 = 1
     | xs73 = 1
     | xs74 = 356
     | xs74 = 396
     | xs75 = 1
     | xs75 = 1
     | xs76 = 2{{{sep|,}}}191
     | xs76 = 2{{{sep|,}}}396
     | xs77 = 2
     | xs77 = 2
     | xs78 = 247
     | xs78 = 263
     | xs79 = 1
     | xs79 = 1
     | xs80 = 2{{{sep|,}}}202
     | xs80 = 2{{{sep|,}}}346
     | xs82 = 151
     | xs82 = 166
     | xs83 = 1
     | xs83 = 1
     | xs84 = 2{{{sep|,}}}237
     | xs84 = 2{{{sep|,}}}350
     | xs86 = 95
     | xs86 = 102
     | xs88 = 2{{{sep|,}}}906
     | xs88 = 2{{{sep|,}}}998
     | xs90 = 48
     | xs90 = 56
     | xs91 = 1
     | xs91 = 1
     | xs92 = 2{{{sep|,}}}677
     | xs92 = 2{{{sep|,}}}790
     | xs94 = 49
     | xs94 = 50
     | xs96 = 4{{{sep|,}}}131
     | xs96 = 4{{{sep|,}}}272
     | xs97 = 1
     | xs97 = 1
     | xs98 = 17
     | xs98 = 19
     | xs99 = 1
     | xs99 = 1
     | xs100 = 3{{{sep|,}}}706
     | xs100 = 3{{{sep|,}}}905
     | xs102 = 8
     | xs102 = 8
     | xs104 = 5{{{sep|,}}}550
     | xs104 = 5{{{sep|,}}}769
     | xs106 = 6
     | xs106 = 6
     | xs108 = 4{{{sep|,}}}182
     | xs108 = 4{{{sep|,}}}478
     | xs110 = 3
     | xs110 = 3
     | xs112 = 6{{{sep|,}}}709
     | xs112 = 7{{{sep|,}}}029
     | xs116 = 4{{{sep|,}}}321
     | xs116 = 4{{{sep|,}}}654
     | xs118 = 2
     | xs118 = 2
     | xs120 = 7{{{sep|,}}}295
     | xs120 = 7{{{sep|,}}}732
     | xs123 = 1
     | xs123 = 1
     | xs124 = 3{{{sep|,}}}956
     | xs124 = 4{{{sep|,}}}348
     | xs126 = 2
     | xs126 = 2
     | xs128 = 7{{{sep|,}}}351
     | xs128 = 7{{{sep|,}}}875
     | xs132 = 3{{{sep|,}}}224
     | xs132 = 3{{{sep|,}}}562
     | xs136 = 6{{{sep|,}}}628
     | xs136 = 7{{{sep|,}}}156
     | xs138 = 1
     | xs138 = 1
     | xs140 = 2{{{sep|,}}}548
     | xs140 = 2{{{sep|,}}}865
     | xs144 = 5{{{sep|,}}}985
     | xs144 = 6{{{sep|,}}}489
     | xs148 = 1{{{sep|,}}}796
     | xs148 = 2{{{sep|,}}}011
     | xs152 = 4{{{sep|,}}}824
     | xs152 = 5{{{sep|,}}}308
     | xs156 = 1{{{sep|,}}}193
     | xs156 = 1{{{sep|,}}}353
     | xs160 = 3{{{sep|,}}}800
     | xs160 = 4{{{sep|,}}}198
     | xs164 = 759
     | xs164 = 870
     | xs168 = 2{{{sep|,}}}856
     | xs168 = 3{{{sep|,}}}231
     | xs172 = 454
     | xs172 = 527
     | xs176 = 1{{{sep|,}}}944
     | xs176 = 2{{{sep|,}}}183
     | xs180 = 284
     | xs180 = 325
     | xs184 = 1{{{sep|,}}}382
     | xs184 = 1{{{sep|,}}}609
     | xs188 = 183
     | xs188 = 208
     | xs192 = 881
     | xs192 = 999
     | xs196 = 100
     | xs196 = 116
     | xs200 = 586
     | xs200 = 659
     | xs204 = 50
     | xs204 = 61
     | xs208 = 304
     | xs208 = 354
     | xs212 = 30
     | xs212 = 37
     | xs216 = 207
     | xs216 = 238
     | xs220 = 12
     | xs220 = 17
     | xs224 = 111
     | xs224 = 129
     | xs228 = 9
     | xs228 = 9
     | xs232 = 59
     | xs232 = 70
     | xs236 = 3
     | xs236 = 3
     | xs240 = 28
     | xs240 = 30
     | xs244 = 2
     | xs244 = 3
     | xs248 = 24
     | xs248 = 27
     | xs256 = 5
     | xs256 = 11
     | xs264 = 6
     | xs264 = 6
     | xs268 = 1
     | xs268 = 1
     | xs272 = 3
     | xs272 = 4
     | xp2 = 39{{{sep|,}}}550
    | xs288 = 1
     | xp3 = 4{{{sep|,}}}731
     | xp2 = 41{{{sep|,}}}492
     | xp4 = 917
     | xp3 = 5{{{sep|,}}}085
     | xp5 = 797
     | xp4 = 975
     | xp6 = 670
     | xp5 = 863
     | xp7 = 36
     | xp6 = 720
     | xp8 = 55
     | xp7 = 38
     | xp9 = 30
     | xp8 = 59
     | xp10 = 48
     | xp9 = 32
     | xp11 = 22
     | xp10 = 53
     | xp11 = 26
     | xp12 = 2
     | xp12 = 2
     | xp13 = 1
     | xp13 = 1
     | xp14 = 1
     | xp14 = 2
     | xp15 = 366
     | xp15 = 386
     | xp16 = 3
     | xp16 = 3
     | xp18 = 1
     | xp18 = 1
Line 228: Line 229:
     | xp28 = 2
     | xp28 = 2
     | xp29 = 7
     | xp29 = 7
     | xp30 = 169
     | xp30 = 184
     | xp31 = 1
     | xp31 = 1
     | xp32 = 1
     | xp32 = 1
Line 234: Line 235:
     | xp37 = 2
     | xp37 = 2
     | xp40 = 6
     | xp40 = 6
     | xp46 = 32
     | xp46 = 49
     | xp51 = 1
     | xp51 = 1
     | xp60 = 4
     | xp60 = 4
Line 241: Line 242:
     | xp177 = 1
     | xp177 = 1
     | xp312 = 1
     | xp312 = 1
     | xq4 = 98
     | xq4 = 111
     | xq10 = 1
     | xq10 = 1
     | xq12 = 3
     | xq12 = 3
     | yl = 307
     | yl = 311
     | '''Unknown query: {{{1|}}}'''
     | '''Unknown query: {{{1|}}}'''
}} | SS = {{#switch: {{{1|}}}
}} | SS = {{#switch: {{{1|}}}
     | date            = September 22, 2018
     | date            = October 6, 2018
     | numsoups        = 3{{{sep|,}}}732{{{sep|,}}}136{{{sep|,}}}786
     | numsoups        = 3{{{sep|,}}}732{{{sep|,}}}136{{{sep|,}}}786
     | numobjects      = 455{{{sep|,}}}951{{{sep|,}}}534{{{sep|,}}}486
     | numobjects      = 455{{{sep|,}}}951{{{sep|,}}}534{{{sep|,}}}486

Revision as of 15:43, 6 October 2018

Ambox notice.png The slow salvo data is outdated, last updated April 27, 2019 (the most recent semi-automatic update). C1/G1 was last updated on January 8, 2024, and all symmetries were last updated on March 12, 2024.


This template can be used to query various Catagolue statistics for B3/S23. Usage:

{{:Catagolue/Stats|''stat''|''extra parameters''}}

The stat parameter can be:

  • numsoups: number of soups searched.
  • numobjects: number of objects found.
  • distinctobjects: number of distinct objects found.
  • xs4, xs5, ...: number of distinct still lifes with population 4, 5, …
  • xp4, xp5, ...: number of distinct oscillators with period 4, 5, …
  • xq4, xq5, ...: number of distinct spaceships with period 4, 5, …
  • methuselah_25k, methuselah_26k, ...: number of methuselahs with lifetime 25000-25999, 26000-26999, …
  • messless_5h, messless_6h, ...: number of diehards with lifetime 500-599, 600-699, …
  • megasized_30h, megasized_31h, ...: number of soups with final population 3000-3099, 3100-3199, …
  • yl: number of distinct linear-growth patterns.
  • date: date when data was collected (e.g. "January 20, 2018").
  • numrules: number of rules searched.

Known extra parameters:

  • symmetry=XXX: symmetry to use. Known values:
    • symmetry=C1: C1 and G1 combined (default)
    • symmetry=higher: all symmetries (as defined in the Catagolue article)
    • symmetry=SS: slow salvos
  • sep=XXX: thousands-separator to use (default: ,)

Before May 7, 2023, "higher" symmetries (i.e. excluding C1 and G1) was used instead of all symmetries. The word "higher" still appears in the code, but it now includes C1 and G1.

Example usage:

Stat Result Template call
Soups 10,752,327,878,447 {{:Catagolue/Stats|numsoups}}
30-bit still lifes 1_097 {{:Catagolue/Stats|xs30|sep=_}}
Period-4 oscillators 30 {{:Catagolue/Stats|xp4|symmetry=C1}}
Period-12 spaceships (all symmetries) 3 {{:Catagolue/Stats|xq12|symmetry=higher}}
Linear-growth patterns (from slow salvos) 0 {{:Catagolue/Stats|yl|symmetry=SS}}
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