Difference between revisions of "Catagolue/Stats"
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<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 = | | date = April 27, 2019 | ||
| numrules = | | numrules = 7{{{sep|,}}}254 | ||
| numsoups = | | numsoups = 18{{{sep|,}}}928{{{sep|,}}}504{{{sep|,}}}510{{{sep|,}}}982 | ||
| numobjects = | | numobjects = 413{{{sep|,}}}493{{{sep|,}}}174{{{sep|,}}}300{{{sep|,}}}923 | ||
| distinctobjects = | | distinctobjects = 159{{{sep|,}}}347 | ||
| xs4 = 2 | | xs4 = 2 | ||
| xs5 = 1 | | xs5 = 1 | ||
Line 16: | Line 16: | ||
| xs12 = 121 | | xs12 = 121 | ||
| xs13 = 240 | | xs13 = 240 | ||
| xs14 = | | xs14 = 619 | ||
| xs15 = 1{{{sep|,}}} | | xs15 = 1{{{sep|,}}}319 | ||
| xs16 = 2{{{sep|,}}} | | xs16 = 2{{{sep|,}}}848 | ||
| xs17 = 5{{{sep|,}}} | | xs17 = 5{{{sep|,}}}212 | ||
| xs18 = 8{{{sep|,}}} | | xs18 = 8{{{sep|,}}}710 | ||
| xs19 = | | xs19 = 12{{{sep|,}}}276 | ||
| xs20 = | | xs20 = 15{{{sep|,}}}906 | ||
| xs21 = | | xs21 = 18{{{sep|,}}}171 | ||
| xs22 = | | xs22 = 19{{{sep|,}}}203 | ||
| xs23 = | | xs23 = 17{{{sep|,}}}637 | ||
| xs24 = | | xs24 = 15{{{sep|,}}}820 | ||
| xs25 = | | xs25 = 11{{{sep|,}}}925 | ||
| xs26 = | | xs26 = 9{{{sep|,}}}163 | ||
| xs27 = | | xs27 = 6{{{sep|,}}}157 | ||
| xs28 = | | xs28 = 4{{{sep|,}}}244 | ||
| xs29 = 2{{{sep|,}}} | | xs29 = 2{{{sep|,}}}513 | ||
| xs30 = 1{{{sep|,}}} | | xs30 = 1{{{sep|,}}}655 | ||
| xs31 = | | xs31 = 806 | ||
| xs32 = | | xs32 = 506 | ||
| xs33 = | | xs33 = 254 | ||
| xs34 = | | xs34 = 180 | ||
| xs35 = | | xs35 = 78 | ||
| xs36 = | | xs36 = 61 | ||
| xs37 = | | xs37 = 23 | ||
| xs38 = | | xs38 = 19 | ||
| xs39 = | | xs39 = 6 | ||
| xs40 = | | xs40 = 14 | ||
| xs41 = 3 | | xs41 = 3 | ||
| xs42 = | | xs42 = 6 | ||
| xs44 = 1 | | xs44 = 1 | ||
| xs45 = 1 | | xs45 = 1 | ||
| xs46 = | | xs46 = 2 | ||
| xs56 = 1 | | xs56 = 1 | ||
| xp2 = 2{{{sep|,}}} | | xp2 = 2{{{sep|,}}}743 | ||
| xp3 = | | xp3 = 486 | ||
| xp4 = | | xp4 = 34 | ||
| xp5 = 14 | | xp5 = 14 | ||
| xp6 = | | xp6 = 9 | ||
| xp8 = 9 | | xp8 = 9 | ||
| xp14 = 1 | | xp14 = 1 | ||
| xp15 = | | xp15 = 28 | ||
| xp24 = 2 | | xp24 = 2 | ||
| xp30 = | | xp30 = 43 | ||
| xp46 = | | xp46 = 7 | ||
| xp120 = 1 | |||
| xq4 = 41 | | xq4 = 41 | ||
| xq12 = 1 | |||
| xq16 = 1 | | xq16 = 1 | ||
| methuselah_25k = | | methuselah_25k = 22{{{sep|,}}}244 | ||
| methuselah_26k = | | methuselah_26k = 22{{{sep|,}}}799 | ||
| methuselah_27k = | | methuselah_27k = 13{{{sep|,}}}850 | ||
| methuselah_28k = | | methuselah_28k = 7{{{sep|,}}}622 | ||
| methuselah_29k = | | methuselah_29k = 5{{{sep|,}}}585 | ||
| methuselah_30k = | | methuselah_30k = 2{{{sep|,}}}451 | ||
| methuselah_31k = | | methuselah_31k = 1{{{sep|,}}}329 | ||
| methuselah_32k = | | methuselah_32k = 713 | ||
| methuselah_33k = | | methuselah_33k = 407 | ||
| methuselah_34k = | | methuselah_34k = 208 | ||
| methuselah_35k = | | methuselah_35k = 142 | ||
| methuselah_36k = | | methuselah_36k = 56 | ||
| methuselah_37k = | | methuselah_37k = 44 | ||
| methuselah_38k = | | methuselah_38k = 15 | ||
| methuselah_39k = | | methuselah_39k = 12 | ||
| methuselah_40k = | | methuselah_40k = 5 | ||
| methuselah_41k = | | methuselah_41k = 5 | ||
| methuselah_42k = 3 | | methuselah_42k = 3 | ||
| messless_5h = | | methuselah_44k = 2 | ||
| messless_6h = | | methuselah_47k = 1 | ||
| messless_7h = | | messless_5h = 122{{{sep|,}}}555 | ||
| messless_8h = | | messless_6h = 16{{{sep|,}}}090 | ||
| messless_9h = 11 | | messless_7h = 2{{{sep|,}}}109 | ||
| | | messless_8h = 345 | ||
| yl = | | messless_9h = 58 | ||
| messless_10h = 11 | |||
| messless_11h = 6 | |||
| megasized_30h = 122{{{sep|,}}}889 | |||
| megasized_31h = 78{{{sep|,}}}510 | |||
| megasized_32h = 50{{{sep|,}}}481 | |||
| megasized_33h = 32{{{sep|,}}}394 | |||
| megasized_34h = 21{{{sep|,}}}124 | |||
| megasized_35h = 13{{{sep|,}}}012 | |||
| megasized_36h = 8{{{sep|,}}}303 | |||
| megasized_37h = 5{{{sep|,}}}309 | |||
| megasized_38h = 3{{{sep|,}}}536 | |||
| megasized_39h = 2{{{sep|,}}}239 | |||
| megasized_40h = 1{{{sep|,}}}450 | |||
| megasized_41h = 914 | |||
| megasized_42h = 558 | |||
| megasized_43h = 391 | |||
| megasized_44h = 226 | |||
| megasized_45h = 157 | |||
| megasized_46h = 91 | |||
| megasized_47h = 73 | |||
| megasized_48h = 46 | |||
| megasized_49h = 28 | |||
| megasized_50h = 15 | |||
| megasized_51h = 17 | |||
| megasized_52h = 5 | |||
| megasized_53h = 2 | |||
| megasized_54h = 3 | |||
| megasized_55h = 3 | |||
| megasized_56h = 2 | |||
| megasized_58h = 1 | |||
| megasized_59h = 2 | |||
| megasized_62h = 1 | |||
| yl = 65 | |||
| '''Unknown query: {{{1|}}}''' | | '''Unknown query: {{{1|}}}''' | ||
}} | higher = {{#switch: {{{1|}}} | }} | higher = {{#switch: {{{1|}}} | ||
| date = | | date = April 27, 2019 | ||
| numsoups = | | numsoups = 5{{{sep|,}}}663{{{sep|,}}}811{{{sep|,}}}655{{{sep|,}}}128 | ||
| numobjects = | | numobjects = 121{{{sep|,}}}676{{{sep|,}}}408{{{sep|,}}}520{{{sep|,}}}111 | ||
| distinctobjects = | | distinctobjects = 593{{{sep|,}}}557 | ||
| xs4 = 2 | | xs4 = 2 | ||
| xs5 = 1 | | xs5 = 1 | ||
Line 103: | Line 138: | ||
| xs12 = 121 | | xs12 = 121 | ||
| xs13 = 240 | | xs13 = 240 | ||
| xs14 = | | xs14 = 614 | ||
| xs15 = 1{{{sep|,}}} | | xs15 = 1{{{sep|,}}}232 | ||
| xs16 = 2{{{sep|,}}} | | xs16 = 2{{{sep|,}}}403 | ||
| xs17 = 3{{{sep|,}}} | | xs17 = 3{{{sep|,}}}797 | ||
| xs18 = 5{{{sep|,}}} | | xs18 = 5{{{sep|,}}}751 | ||
| xs19 = | | xs19 = 7{{{sep|,}}}011 | ||
| xs20 = | | xs20 = 8{{{sep|,}}}790 | ||
| xs21 = | | xs21 = 8{{{sep|,}}}489 | ||
| xs22 = | | xs22 = 9{{{sep|,}}}591 | ||
| xs23 = | | xs23 = 7{{{sep|,}}}217 | ||
| xs24 = | | xs24 = 9{{{sep|,}}}001 | ||
| xs25 = | | xs25 = 5{{{sep|,}}}228 | ||
| xs26 = | | xs26 = 9{{{sep|,}}}466 | ||
| xs27 = | | xs27 = 4{{{sep|,}}}417 | ||
| xs28 = | | xs28 = 12{{{sep|,}}}182 | ||
| xs29 = 4{{{sep|,}}} | | xs29 = 4{{{sep|,}}}612 | ||
| xs30 = | | xs30 = 16{{{sep|,}}}109 | ||
| xs31 = | | xs31 = 5{{{sep|,}}}078 | ||
| xs32 = | | xs32 = 19{{{sep|,}}}714 | ||
| xs33 = | | xs33 = 5{{{sep|,}}}420 | ||
| xs34 = | | xs34 = 21{{{sep|,}}}950 | ||
| xs35 = | | xs35 = 5{{{sep|,}}}131 | ||
| xs36 = | | xs36 = 22{{{sep|,}}}303 | ||
| xs37 = | | xs37 = 4{{{sep|,}}}327 | ||
| xs38 = | | xs38 = 21{{{sep|,}}}159 | ||
| xs39 = | | xs39 = 3{{{sep|,}}}357 | ||
| xs40 = | | xs40 = 19{{{sep|,}}}177 | ||
| xs41 = | | xs41 = 2{{{sep|,}}}454 | ||
| xs42 = | | xs42 = 16{{{sep|,}}}360 | ||
| xs43 = 1{{{sep|,}}} | | xs43 = 1{{{sep|,}}}757 | ||
| xs44 = | | xs44 = 13{{{sep|,}}}980 | ||
| xs45 = | | xs45 = 1{{{sep|,}}}139 | ||
| xs46 = | | xs46 = 10{{{sep|,}}}373 | ||
| xs47 = | | xs47 = 661 | ||
| xs48 = | | xs48 = 9{{{sep|,}}}774 | ||
| xs49 = | | xs49 = 427 | ||
| xs50 = | | xs50 = 5{{{sep|,}}}914 | ||
| xs51 = | | xs51 = 278 | ||
| xs52 = | | xs52 = 7{{{sep|,}}}665 | ||
| xs53 = | | xs53 = 160 | ||
| xs54 = | | xs54 = 3{{{sep|,}}}586 | ||
| xs55 = | | xs55 = 115 | ||
| xs56 = | | xs56 = 6{{{sep|,}}}997 | ||
| xs57 = | | xs57 = 63 | ||
| xs58 = | | xs58 = 2{{{sep|,}}}472 | ||
| xs59 = | | xs59 = 54 | ||
| xs60 = | | xs60 = 6{{{sep|,}}}546 | ||
| xs61 = | | xs61 = 29 | ||
| xs62 = 1{{{sep|,}}} | | xs62 = 1{{{sep|,}}}894 | ||
| xs63 = | | xs63 = 26 | ||
| xs64 = | | xs64 = 5{{{sep|,}}}945 | ||
| xs65 = | | xs65 = 11 | ||
| xs66 = 1{{{sep|,}}} | | xs66 = 1{{{sep|,}}}414 | ||
| xs67 = | | xs67 = 24 | ||
| xs68 = | | xs68 = 5{{{sep|,}}}221 | ||
| xs69 = | | xs69 = 5 | ||
| xs70 = | | xs70 = 1{{{sep|,}}}036 | ||
| xs71 = | | xs71 = 6 | ||
| xs72 = | | xs72 = 4{{{sep|,}}}451 | ||
| xs73 = | | xs73 = 3 | ||
| xs74 = | | xs74 = 695 | ||
| xs75 = | | xs75 = 3 | ||
| xs76 = | | xs76 = 3{{{sep|,}}}733 | ||
| xs77 = 2 | | xs77 = 2 | ||
| xs78 = | | xs78 = 489 | ||
| xs79 = | | xs79 = 4 | ||
| xs80 = | | xs80 = 3{{{sep|,}}}380 | ||
| xs82 = | | xs82 = 304 | ||
| xs83 = 4 | | xs83 = 4 | ||
| xs84 = | | xs84 = 3{{{sep|,}}}200 | ||
| xs86 = | | xs86 = 215 | ||
| xs88 = 3{{{sep|,}}} | | xs87 = 1 | ||
| xs90 = | | xs88 = 3{{{sep|,}}}708 | ||
| xs89 = 1 | |||
| xs90 = 121 | |||
| xs91 = 1 | | xs91 = 1 | ||
| xs92 = 3{{{sep|,}}} | | xs92 = 3{{{sep|,}}}542 | ||
| xs94 = | | xs94 = 82 | ||
| xs96 = | | xs96 = 5{{{sep|,}}}030 | ||
| xs97 = 1 | | xs97 = 1 | ||
| xs98 = | | xs98 = 36 | ||
| xs99 = 1 | | xs99 = 1 | ||
| xs100 = 4{{{sep|,}}} | | xs100 = 4{{{sep|,}}}971 | ||
| xs102 = | | xs102 = 16 | ||
| xs104 = | | xs104 = 7{{{sep|,}}}061 | ||
| xs106 = | | xs106 = 17 | ||
| xs108 = | | xs108 = 6{{{sep|,}}}024 | ||
| xs110 = 4 | | xs110 = 4 | ||
| xs112 = 8{{{sep|,}}} | | xs112 = 8{{{sep|,}}}987 | ||
| xs116 = 6{{{sep|,}}} | | xs114 = 1 | ||
| xs118 = | | xs116 = 6{{{sep|,}}}676 | ||
| xs120 = | | xs118 = 4 | ||
| xs120 = 10{{{sep|,}}}417 | |||
| xs123 = 1 | | xs123 = 1 | ||
| xs124 = | | xs124 = 6{{{sep|,}}}497 | ||
| xs126 = 2 | | xs126 = 2 | ||
| xs128 = | | xs128 = 11{{{sep|,}}}073 | ||
| xs130 = 1 | | xs130 = 1 | ||
| xs132 = | | xs132 = 5{{{sep|,}}}651 | ||
| xs136 = | | xs136 = 10{{{sep|,}}}582 | ||
| xs138 = 1 | | xs138 = 1 | ||
| xs140 = 4{{{sep|,}}} | | xs140 = 4{{{sep|,}}}724 | ||
| xs144 = | | xs144 = 9{{{sep|,}}}772 | ||
| xs148 = 3{{{sep|,}}} | | xs148 = 3{{{sep|,}}}500 | ||
| xs152 = | | xs152 = 8{{{sep|,}}}289 | ||
| xs156 = 2{{{sep|,}}} | | xs156 = 2{{{sep|,}}}437 | ||
| xs160 = 6{{{sep|,}}} | | xs160 = 6{{{sep|,}}}904 | ||
| xs164 = 1{{{sep|,}}} | | xs164 = 1{{{sep|,}}}627 | ||
| xs168 = | | xs168 = 5{{{sep|,}}}393 | ||
| xs172 = | | xs172 = 1{{{sep|,}}}022 | ||
| xs176 = 3{{{sep|,}}} | | xs176 = 3{{{sep|,}}}933 | ||
| xs180 = | | xs180 = 672 | ||
| xs184 = 2{{{sep|,}}} | | xs184 = 2{{{sep|,}}}849 | ||
| xs188 = | | xs188 = 395 | ||
| xs192 = 1{{{sep|,}}} | | xs192 = 1{{{sep|,}}}809 | ||
| xs196 = | | xs196 = 233 | ||
| xs200 = 1{{{sep|,}}} | | xs200 = 1{{{sep|,}}}233 | ||
| xs204 = | | xs204 = 118 | ||
| xs208 = | | xs208 = 685 | ||
| xs212 = | | xs212 = 89 | ||
| xs216 = | | xs216 = 460 | ||
| xs220 = | | xs220 = 38 | ||
| xs224 = | | xs224 = 263 | ||
| xs228 = | | xs228 = 20 | ||
| xs232 = | | xs232 = 137 | ||
| xs236 = | | xs236 = 13 | ||
| xs240 = | | xs240 = 71 | ||
| xs244 = 7 | | xs244 = 7 | ||
| xs248 = | | xs248 = 45 | ||
| xs256 = | | xs252 = 1 | ||
| xs256 = 24 | |||
| xs260 = 1 | | xs260 = 1 | ||
| xs264 = | | xs264 = 13 | ||
| xs268 = 1 | | xs268 = 1 | ||
| xs272 = | | xs272 = 7 | ||
| xs276 = 2 | | xs276 = 2 | ||
| xs280 = 1 | |||
| xs288 = 1 | | xs288 = 1 | ||
| xp2 = | | xp2 = 66{{{sep|,}}}353 | ||
| xp3 = | | xp3 = 7{{{sep|,}}}393 | ||
| xp4 = 1{{{sep|,}}} | | xp4 = 1{{{sep|,}}}370 | ||
| xp5 = 1{{{sep|,}}} | | xp5 = 1{{{sep|,}}}255 | ||
| xp6 = | | xp6 = 1{{{sep|,}}}060 | ||
| xp7 = | | xp7 = 54 | ||
| xp8 = | | xp8 = 74 | ||
| xp9 = | | xp9 = 57 | ||
| xp10 = | | xp10 = 73 | ||
| xp11 = | | xp11 = 38 | ||
| xp12 = 4 | | xp12 = 4 | ||
| xp13 = 1 | | xp13 = 1 | ||
| xp14 = | | xp14 = 5 | ||
| xp15 = | | xp15 = 547 | ||
| xp16 = 4 | | xp16 = 4 | ||
| xp18 = 1 | | xp18 = 1 | ||
Line 256: | Line 296: | ||
| xp27 = 1 | | xp27 = 1 | ||
| xp28 = 2 | | xp28 = 2 | ||
| xp29 = | | xp29 = 8 | ||
| xp30 = | | xp30 = 252 | ||
| xp31 = 1 | | xp31 = 1 | ||
| xp32 = 1 | | xp32 = 1 | ||
Line 263: | Line 303: | ||
| xp37 = 2 | | xp37 = 2 | ||
| xp40 = 7 | | xp40 = 7 | ||
| xp46 = | | xp46 = 90 | ||
| xp51 = 1 | | xp51 = 1 | ||
| xp54 = 1 | | xp54 = 1 | ||
| xp60 = | | xp60 = 6 | ||
| xp64 = 1 | | xp64 = 1 | ||
| xp120 = | | xp120 = 14 | ||
| xp138 = | | xp138 = 3 | ||
| xp177 = 1 | | xp177 = 1 | ||
| xp312 = 1 | | xp312 = 1 | ||
| xq4 = | | xq4 = 188 | ||
| xq10 = 1 | | xq10 = 1 | ||
| xq12 = 3 | | xq12 = 3 | ||
| methuselah_25k = | | xq16 = 1 | ||
| methuselah_26k = | | methuselah_25k = 3{{{sep|,}}}284 | ||
| methuselah_27k = | | methuselah_26k = 1{{{sep|,}}}770 | ||
| methuselah_28k = | | methuselah_27k = 957 | ||
| methuselah_29k = 15 | | methuselah_28k = 577 | ||
| | | methuselah_29k = 324 | ||
| | | methuselah_30k = 167 | ||
| | | methuselah_31k = 92 | ||
| | | methuselah_32k = 56 | ||
| | | methuselah_33k = 28 | ||
| messless_5h = | | methuselah_34k = 15 | ||
| messless_6h = | | methuselah_35k = 3 | ||
| messless_7h = | | methuselah_36k = 5 | ||
| messless_8h = | | methuselah_37k = 1 | ||
| messless_9h = | | methuselah_38k = 1 | ||
| messless_10h = | | methuselah_39k = 2 | ||
| messless_11h = | | methuselah_41k = 1 | ||
| messless_12h = 4 | | methuselah_45k = 1 | ||
| | | methuselah_171h = 2 | ||
| yl = | | methuselah_173h = 43 | ||
| methuselah_174h = 101 | |||
| methuselah_177h = 1 | |||
| methuselah_178h = 1 | |||
| methuselah_179h = 1 | |||
| methuselah_181h = 1 | |||
| methuselah_182h = 1 | |||
| methuselah_204h = 1 | |||
| messless_5h = 1{{{sep|,}}}579{{{sep|,}}}211 | |||
| messless_6h = 324{{{sep|,}}}661 | |||
| messless_7h = 73{{{sep|,}}}099 | |||
| messless_8h = 19{{{sep|,}}}202 | |||
| messless_9h = 5{{{sep|,}}}181 | |||
| messless_10h = 1{{{sep|,}}}465 | |||
| messless_11h = 472 | |||
| messless_12h = 146 | |||
| messless_13h = 82 | |||
| messless_14h = 65 | |||
| messless_15h = 10 | |||
| messless_16h = 1 | |||
| megasized_20h = 78 | |||
| megasized_21h = 41 | |||
| megasized_22h = 28 | |||
| megasized_23h = 10 | |||
| megasized_24h = 12 | |||
| megasized_25h = 6 | |||
| megasized_26h = 3 | |||
| megasized_27h = 3 | |||
| megasized_28h = 2 | |||
| megasized_30h = 270{{{sep|,}}}567 | |||
| megasized_31h = 218{{{sep|,}}}442 | |||
| megasized_32h = 185{{{sep|,}}}592 | |||
| megasized_33h = 152{{{sep|,}}}657 | |||
| megasized_34h = 129{{{sep|,}}}970 | |||
| megasized_35h = 111{{{sep|,}}}784 | |||
| megasized_36h = 92{{{sep|,}}}404 | |||
| megasized_37h = 78{{{sep|,}}}367 | |||
| megasized_38h = 66{{{sep|,}}}798 | |||
| megasized_39h = 57{{{sep|,}}}380 | |||
| megasized_40h = 49{{{sep|,}}}864 | |||
| megasized_41h = 45{{{sep|,}}}879 | |||
| megasized_42h = 35{{{sep|,}}}131 | |||
| megasized_43h = 30{{{sep|,}}}214 | |||
| megasized_44h = 26{{{sep|,}}}932 | |||
| megasized_45h = 22{{{sep|,}}}971 | |||
| megasized_46h = 20{{{sep|,}}}970 | |||
| megasized_47h = 16{{{sep|,}}}980 | |||
| megasized_48h = 14{{{sep|,}}}838 | |||
| megasized_49h = 12{{{sep|,}}}260 | |||
| megasized_50h = 10{{{sep|,}}}433 | |||
| megasized_51h = 8{{{sep|,}}}596 | |||
| megasized_52h = 7{{{sep|,}}}919 | |||
| megasized_53h = 9{{{sep|,}}}795 | |||
| megasized_54h = 8{{{sep|,}}}383 | |||
| megasized_55h = 4{{{sep|,}}}907 | |||
| megasized_56h = 4{{{sep|,}}}023 | |||
| megasized_57h = 3{{{sep|,}}}339 | |||
| megasized_58h = 2{{{sep|,}}}663 | |||
| megasized_59h = 2{{{sep|,}}}422 | |||
| megasized_60h = 2{{{sep|,}}}000 | |||
| megasized_61h = 2{{{sep|,}}}025 | |||
| megasized_62h = 1{{{sep|,}}}585 | |||
| megasized_63h = 1{{{sep|,}}}373 | |||
| megasized_64h = 1{{{sep|,}}}204 | |||
| megasized_65h = 1{{{sep|,}}}072 | |||
| megasized_66h = 884 | |||
| megasized_67h = 796 | |||
| megasized_68h = 674 | |||
| megasized_69h = 718 | |||
| megasized_70h = 498 | |||
| megasized_71h = 439 | |||
| megasized_72h = 363 | |||
| megasized_73h = 284 | |||
| megasized_74h = 277 | |||
| megasized_75h = 227 | |||
| megasized_76h = 243 | |||
| megasized_77h = 183 | |||
| megasized_78h = 165 | |||
| megasized_79h = 161 | |||
| megasized_80h = 135 | |||
| megasized_81h = 111 | |||
| megasized_82h = 91 | |||
| megasized_83h = 61 | |||
| megasized_84h = 52 | |||
| megasized_85h = 48 | |||
| megasized_86h = 52 | |||
| megasized_87h = 59 | |||
| megasized_88h = 46 | |||
| megasized_89h = 25 | |||
| megasized_90h = 28 | |||
| megasized_91h = 14 | |||
| megasized_92h = 26 | |||
| megasized_93h = 11 | |||
| megasized_94h = 13 | |||
| megasized_95h = 24 | |||
| megasized_96h = 16 | |||
| megasized_97h = 5 | |||
| megasized_98h = 7 | |||
| megasized_99h = 10 | |||
| megasized_100h = 8 | |||
| megasized_101h = 6 | |||
| megasized_102h = 1 | |||
| megasized_103h = 5 | |||
| megasized_104h = 3 | |||
| megasized_105h = 6 | |||
| megasized_106h = 5 | |||
| megasized_107h = 5 | |||
| megasized_108h = 2 | |||
| megasized_109h = 2 | |||
| megasized_110h = 2 | |||
| megasized_111h = 2 | |||
| megasized_112h = 2 | |||
| megasized_113h = 2 | |||
| megasized_114h = 3 | |||
| megasized_116h = 2 | |||
| megasized_117h = 1 | |||
| megasized_118h = 2 | |||
| megasized_121h = 3 | |||
| megasized_122h = 1 | |||
| megasized_127h = 2 | |||
| megasized_136h = 1 | |||
| yl = 332 | |||
| '''Unknown query: {{{1|}}}''' | | '''Unknown query: {{{1|}}}''' | ||
}} | SS = {{#switch: {{{1|}}} | }} | SS = {{#switch: {{{1|}}} | ||
| date = | | date = April 27, 2019 | ||
| numsoups = 4{{{sep|,}}}419{{{sep|,}}}415{{{sep|,}}}310 | | numsoups = 4{{{sep|,}}}419{{{sep|,}}}415{{{sep|,}}}310 | ||
| numobjects = 556{{{sep|,}}}856{{{sep|,}}}180{{{sep|,}}}742 | | numobjects = 556{{{sep|,}}}856{{{sep|,}}}180{{{sep|,}}}742 |
Revision as of 15:20, 27 April 2019
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 | 18,928,504,510,982 | {{:Catagolue/Stats|numsoups}} |
30-bit still lifes | 1_655 | {{:Catagolue/Stats|xs30|sep=_}} |
Period-4 oscillators | 34 | {{: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}} |