Tadpoles (B2ac/S)

b-engine · Post by **b-engine** » October 26th, 2023, 8:18 am

This is for discussion of patterns in the rule Tadpoles (B2ac/S).
Tadpoles is named because there're p4 photons resembles a head with a wiggling tail as a dot.

Code: Select all

x = 3, y = 2, rule = B2ac/S
obo$2bo!

There also exist a replicator, resembling Logic Rule's one.

b-engine · Post by **b-engine** » October 26th, 2023, 8:21 am

Sorry for doubleposting, but this is the p12 clean puffer:

Code: Select all

x = 5, y = 7, rule = B2ac/S
4bo$4bo2$obo2$4bo$4bo!

EDIT:

P12 replicator-based tadpole laser:

Code: Select all

x = 17, y = 8, rule = B2ac/S
obo2$13bo$13bo2$16bo2$16bo!

Converter between replicator and tadpole:

Code: Select all

x = 54, y = 6, rule = B2ac/S
o$o2$3bo49bo2$3bo49bo!

Tadpole eater:

Code: Select all

x = 14, y = 4, rule = B2ac/S
obo$2bo2$11bobo!

confocaloid · Post by **confocaloid** » October 26th, 2023, 9:46 am

Some previous posts:

Redstoneboi wrote: September 28th, 2018, 8:16 pm But first, let’s figure out how we’re gonna solve timing issues.
the reflector is very flexible, and can be used to become a regulator, so long as the input phase stays correct.
there are many cancelling reactions and ANDNOT gates with different timings for anyone to figure out.
reflectors can be used as trombone slides.

to remove ambiguity, an ANDNOT gate will return a photon when the first input has a photon AND NOT the second input.
a cancel ANDNOT (CAndNot) is where the second input is destroyed on collision.
a passing ANDNOT (PAndNot) is where the second input is NOT destroyed on collision.
a NOT (and its c and p variants) is where the first input always has a photon.

In this racetrack i’m going to be using

2 period doubled guns
1 splitter (which is just a gun powering the first input of a PAndNot connected to a CNot gate)
3 eaters (one of which is for a CAndNot)
and 2 reflectors.
the top end is synchronized differently so I had to find some ways to time them correctly.
Code: Select all
x = 249, y = 163, rule = B2ac/S
49bobo$54bo2$52b2o2$52b2o2$51bo2bo2$52b2o4$43bo$41bo3bo$41bo3bo$43bo$
38b2o2$37bo2bo10bo2$38b2o12b2o3$170bobo$24bo2$24bo6bo11bo$27bobo3bo11b
o$27bobo3bo11bo57bo71bo23bo23bo11bo5bo$25bo5bo71bo65b2o4bo23bo23bo11bo
5bo$105bo71bo23bo23bo22bo$171bo$233b2o13bo6$232bo2bo3$214b2o2$216bo18b
obo7$224bo$218bo$218bo$169b2o43b2o8bo4bo2$171bo57bo4$214b2o7$216bobo
11$169b2o2$171bo3$97bobo5$99bo2bo6$86bo13b2o2$86bo34bo23bo23bo$93bo5bo
23bo23bo23bo$93bo5bo23bo23bo23bobo11bo5bo$173bo11bo5bo$175bo22bo2$30bo
bo136b2o12b2o13bo2$171bo4$182bo2bo$33b2o$183bo$179bo$173bo7bo$19bo82b
2o69bo$169b2o8bo$19bo4bo8b2o66bo$30bo$30bo$24bo2$169b2o5$11bobo18bo2$
33b2o136bobo3$13bo2bo6$o13b2o$102b2o$o22bo23bo23bo23bo24bo23bo$7bo5bo
11bo23bo23bo23bo3bo20bo23bo$7bo5bo11bo23bo23bo23bo24bo23bo4bo2$151bo4$
93bo$99bo$99bo$88bo4bo8b2o2$88bo4$102b2o2$51bo2$51bo3$99bobo!

Sarp wrote: March 20th, 2019, 3:15 am We have proven B2ae/S and B2ac/S to be Turing complete in the discord.

Code: Select all

x = 140, y = 120, rule = B2ae/S
13$93bo$94bo2$69bo17bo12bo17bo$70bo16bo12bo16bo$121bo$120bo4$40bo$41bo
2$16bo17bo12bo17bo26bo2bo$17bo16bo12bo16bo28b2o9$39bo2bo77b2o$40b2o2$
104bo$103bo$111bo$110bo12bo$20bo89bo13bo$21bo89bo$21bo$20bo3$120b2o3$
39bo2bo$40b2o6$97bo$96bo$8bo$9bo4$120bo$121bo$39bo2bo$40b2o10$8b2o5$
18bo15bo4bo2bo$6bo12bo15bo4b2o$5bo13bo15bo$18bo15bo2$40bo$39bo2$8b2o
17$9bo$8bo!

Code: Select all

x = 249, y = 163, rule = B2ac/S
49bobo$54bo2$52b2o2$52b2o2$51bo2bo2$52b2o4$43bo$41bo3bo$41bo3bo$43bo$
38b2o2$37bo2bo10bo2$38b2o12b2o3$170bobo$24bo2$24bo6bo11bo$27bobo3bo11b
o$27bobo3bo11bo57bo71bo23bo23bo11bo5bo$25bo5bo71bo65b2o4bo23bo23bo11bo
5bo$105bo71bo23bo23bo22bo$171bo$233b2o13bo6$232bo2bo3$214b2o2$216bo18b
obo7$224bo$218bo$218bo$169b2o43b2o8bo4bo2$171bo57bo4$214b2o7$216bobo
11$169b2o2$171bo3$97bobo5$99bo2bo6$86bo13b2o2$86bo34bo23bo23bo$93bo5bo
23bo23bo23bo$93bo5bo23bo23bo23bobo11bo5bo$173bo11bo5bo$175bo22bo2$30bo
bo136b2o12b2o13bo2$171bo4$182bo2bo$33b2o$183bo$179bo$173bo7bo$19bo82b
2o69bo$169b2o8bo$19bo4bo8b2o66bo$30bo$30bo$24bo2$169b2o5$11bobo18bo2$
33b2o136bobo3$13bo2bo6$o13b2o$102b2o$o22bo23bo23bo23bo24bo23bo$7bo5bo
11bo23bo23bo23bo3bo20bo23bo$7bo5bo11bo23bo23bo23bo24bo23bo4bo2$151bo4$
93bo$99bo$99bo$88bo4bo8b2o2$88bo4$102b2o2$51bo2$51bo3$99bobo!

FWKnightship wrote: March 19th, 2020, 6:31 am Extensible c/3 partial in B2ac/S:

Code: Select all

x = 11, y = 597, rule = B2ac/S
2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3b
o6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b
4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4b
o2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3b
o2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$
4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$
3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2o
bo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob
2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$
2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3b
o6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b
4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4b
o2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3b
o2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$
4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$
3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2o
bo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob
2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$
2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3b
o6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b
4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4b
o2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3b
o2bo2$3bo2bo4$3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$
4bo2bo4$2bob2obo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$
3bob2obo2$3bob2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2o
bo2$2bob2obo4$2b4o2$o6bo2$2b4o2$3bo2bo2$3bo2bo2$3bo2bo4$3bob2obo2$3bob
2obo4$5b4o2$3bo6bo2$5b4o2$4bo2bo2$4bo2bo2$4bo2bo4$2bob2obo2$2bob2obo!

FWKnightship wrote: March 15th, 2021, 4:55 am 8c/56 replicator-based spaceship in B2ac/S:

Code: Select all

x = 3072, y = 2493, rule = B2ac/S
2025bobo4$2026bo2$2024bo3bo2$2026bo$2025b2o2$2024bo7$2022b2o14bo$2038b
o$2024bo15bo6$1982bo$1982bo$1984bo6$1926bo$1926bo$1928bo6$1870bo$1870b
o$1872bo154b2o29b2o$2055b2o$2029bo2$2059bo$2055bo$1814bo$1814bo$1816bo
241b2o$2055b2o4$2025b2o$1758bo$1758bo265bo$1760bo297b2o$2055b2o3$2059b
o$2055bo$1702bo319b2o$1702bo$1704bo319bo33b2o$2055b2o5$1646bo$1646bo$
1648bo409b2o$2055b2o3$2059bo$2055bo$1590bo$1590bo$1592bo465b2o$2055b2o
5$1534bo$1534bo$1536bo490b2o2$2029bo4$1478bo$1478bo$1480bo5$2025b2o$
1422bo$1422bo601bo$1424bo6$1366bo655b2o$1366bo$1368bo655bo6$1310bo$
1310bo$1312bo6$1254bo$1254bo$1256bo6$1198bo$1198bo$1200bo826b2o29b2o$
2055b2o$2029bo2$2059bo$2055bo$1142bo$1142bo$1144bo913b2o$2055b2o4$
2025b2o$1086bo$1086bo937bo$1088bo6$1030bo991b2o$1030bo$1032bo991bo8$
2058b2o$2055b2o3$2059bo$2055bo3$2058b2o$2055b2o2$1010b2o$1013b2o3$
1010bo$1014bo1012b2o2$2029bo$1010b2o$1013b2o7$1010b2o$1013b2o$2025b2o
2$1010bo1013bo$1014bo3$1010b2o$1013b2o2$2022b2o2$2024bo8$2058b2o$2055b
2o3$2059bo$2055bo3$2058b2o$2055b2o$1013b2o$1010b2o3$1014bo$1010bo$
2027b2o29b2o$2055b2o$1013b2o1014bo$1010b2o$2059bo$2055bo3$2058b2o$
2055b2o$1013b2o$1010b2o2$2025b2o$1014bo$1010bo1013bo3$1013b2o$1010b2o
3$2022b2o2$2024bo14$1013b2o$1010b2o3$1014bo$1010bo3$1013b2o$1010b2o$
2027b2o2$2029bo11$2025b2o2$2024bo7$2022b2o$1010bo$1010bo7bo1005bo$
1012bo$1016bo5$954bo31bo$954bo31bo$956bo31bo6$898bo31bo$898bo31bo$900b
o31bo6$842bo31bo$842bo31bo1152b2o$844bo31bo$2029bo2$1015b2o$1012b2o$
1015b2o$786bo31bo193b2o$786bo31bo$788bo31bo3$1015b2o$1012b2o1011b2o$
1015b2o$730bo31bo249b2o1010bo31b2o$730bo31bo1296b2o$732bo31bo1292bo$
2059bo$2057bo$1015b2o1042bo$1012b2o1042b2o$1015b2o1005b2o35b2o$674bo
31bo305b2o$674bo31bo1317bo$676bo31bo3$1015b2o$1012b2o$1015b2o$618bo31b
o361b2o1042b2o$618bo31bo1408b2o$620bo31bo1404bo$2059bo$2057bo$1015b2o
1042bo$1012b2o1042b2o$1015b2o1042b2o$562bo31bo417b2o$562bo31bo$564bo
31bo3$1015b2o$1012b2o$1015b2o$506bo31bo473b2o$506bo31bo1488b2o$508bo
31bo$1016b2o1011bo$1013b2o$1016b2o$1013b2o2$450bo31bo$450bo31bo$452bo
31bo$1016b2o$1013b2o$1016b2o$1013b2o1010b2o2$394bo31bo1597bo31b2o$394b
o31bo1632b2o$396bo31bo1628bo$1016b2o1041bo$1013b2o1042bo$1016b2o1041bo
$1013b2o1041b2o$2022b2o35b2o$338bo31bo$338bo31bo1653bo$340bo31bo$1016b
2o$1013b2o$1016b2o$1013b2o2$282bo31bo$282bo31bo$284bo31bo6$226bo31bo$
226bo31bo$228bo31bo6$170bo31bo1853b2o$170bo31bo1824b2o30b2o$172bo31bo
1852bo$2029bo29bo$2057bo$2059bo$2056b2o$2059b2o$114bo31bo$114bo31bo$
116bo31bo4$2025b2o2$58bo31bo1933bo31b2o$58bo31bo1968b2o$60bo31bo1964bo
$2059bo$2057bo$2059bo$1040bo1015b2o$990bo49bo981b2o35b2o$2bo31bo955bo
47bo1044bo$2o32bo957bo1031bo56bobo$36bo$bo$3bo$bo$3bo1092bo957b2o$2o
932bo161bo960b2o$3b2o929bo159bo1012bo31bo$2o934bo1168bobo29bobo$3b2o
2049bo$bo2056bo$3bo$bo$3bo1148bo901b2o$2o876bo273bo904b2o$3b2o873bo
271bo1012bo31bo$2o878bo1280bobo29bobo$3b2o$bo$3bo$bo$3bo1204bo$2o820bo
385bo$3b2o817bo193b2o188bo1012bo31bo$2o822bo188b2o1012b2o188bobo29bobo
$3b2o1013bo$bo1010bo1016bo$3bo1012b2o$bo1011b2o$3bo1260bo$2o764bo497bo
$3b2o761bo249b2o244bo1012bo31bo$768bo244b2o1258bobo29bobo$1018bo$1012b
o$1016b2o$1013b2o$1320bo704b2o27b2o$710bo609bo736b2o$710bo305b2o300bo
705bo306bo31bo$712bo300b2o1314bobo29bobo$1018bo1035bo$1012bo1045bo$
1016b2o$1013b2o$1376bo677b2o$654bo721bo645b2o33b2o$654bo361b2o356bo
1012bo31bo$2o654bo356b2o1009bo360bobo29bobo$3b2o1013bo$bo1010bo$3bo
1012b2o$bo1011b2o$3bo1428bo$2o596bo833bo$3b2o593bo417b2o412bo1012bo31b
o$2o598bo412b2o1426bobo29bobo$3b2o1013bo$bo1010bo$3bo1012b2o$bo1011b2o
$3bo1484bo$2o540bo945bo$3b2o537bo473b2o468bo1012bo31bo$544bo468b2o
1482bobo29bobo$1018bo$1012bo$1016b2o$1013b2o$1544bo$486bo1057bo$486bo
1055bo1012bo31bo$488bo1538b2o524bobo29bobo2$2029bo3$1600bo$430bo1169bo
$3b2o425bo1167bo1012bo31bo$2o430bo2176bobo29bobo$3bo$bo$3bo2049b2o$bo
2054b2o$3b2o1651bo368b2o$2o372bo1281bo$3b2o369bo1279bo369bo28bo613bo
31bo$2o374bo1680bo607bobo29bobo$3bo$bo$3bo2049b2o$bo2054b2o$3b2o1707bo
$2o316bo1393bo309b2o$318bo1391bo1012bo31bo$320bo1703bo696bobo29bobo5$
1768bo$262bo1505bo$262bo1503bo1012bo31bo$264bo2512bobo29bobo5$1824bo$
206bo1617bo$206bo1615bo1012bo31bo$208bo2624bobo29bobo3$2053b2o$2056b2o
$1880bo$150bo1729bo$150bo866b2o859bo174bo837bo31bo$152bo861b2o1011b2o
28bo831bobo29bobo$1019bo$1013bo1015bo$1017b2o1034b2o$1014b2o1040b2o$
1936bo$94bo1841bo$94bo922b2o915bo1012bo31bo$96bo917b2o1929bobo29bobo$
1019bo$1013bo$1017b2o$1014b2o$1992bo32b2o$38bo1953bo$38bo1951bo33bo
978bo31bo$40bo2960bobo29bobo4$14bobo$16bo$2022b2o79bo$2101bobo955bo$
2024bo28b2o1002bobo$2056b2o$2053b2o$2056b2o$70bobo$72bo$2159bo$1018b2o
1137bobo$1015b2o1036b2o$1020bo1035b2o1011b2o$1014bo1038b2o1011b2o$
1018b2o1036b2o1013bo$126bobo886b2o2048bo$128bo2940b2o$2215bo850b2o$
1018b2o1193bobo$1015b2o$1020bo2048b2o$1014bo2051b2o$1018b2o2051bo$182b
obo830b2o2048bo$184bo2884b2o$2271bo794b2o$2269bobo2$3069b2o$3066b2o$
3071bo$238bobo2824bo$240bo2828b2o$2327bo738b2o$2325bobo$2053b2o$2056b
2o1011b2o$2053b2o1011b2o$2056b2o1013bo$294bobo2768bo$296bo1728b2o1042b
2o$2383bo682b2o$2024bo356bobo$2053b2o$2056b2o$2053b2o$2056b2o$350bobo$
352bo$2022b2o415bo$2437bobo$2024bo28b2o$2056b2o$2053b2o$2056b2o$406bob
o$408bo$2495bo$1018b2o1473bobo$1015b2o1036b2o$1020bo1035b2o$1014bo
1038b2o$1018b2o1036b2o$462bobo550b2o$464bo$2551bo$1018b2o1529bobo$
1015b2o$1020bo$1014bo$1018b2o$518bobo494b2o$520bo493b2o$1017b2o1588bo$
1013bo1591bobo$1019bo$1014b2o$1017b2o2$574bobo$576bo437b2o$1017b2o
1644bo$1013bo1647bobo$1019bo1033b2o$1014b2o1040b2o$1017b2o1034b2o$
2056b2o$630bobo$632bo1392b2o$2719bo$2024bo692bobo$2053b2o1011b2o$2056b
2o1011b2o$2053b2o1010bo$2056b2o1013bo$686bobo2377b2o$688bo2380b2o$
2022b2o751bo$2773bobo$2024bo27b2o1012b2o$2055b2o1012b2o$2052b2o1011bo$
2055b2o1014bo$742bobo2321b2o$744bo2324b2o$2831bo$2829bobo$2052b2o1012b
2o$2055b2o1012b2o$2052b2o1011bo$2055b2o1014bo$798bobo2265b2o$800bo
2268b2o$2887bo$2885bobo$2052b2o1012b2o$2055b2o1012b2o$2052b2o1011bo$
2055b2o1014bo$854bobo2209b2o$856bo2212b2o$2943bo$2941bobo$2052b2o$
2055b2o$2052b2o$2055b2o$910bobo$912bo$2999bo$2997bobo5$966bobo$968bo
1056b2o$3055bo$2024bo1028bobo5$3031bo$1016bobo2012bo$2022b2o1009bo2$
2024bo4$2975bo$1016bobo1956bo$2977bo6$2919bo$1016bobo1900bo$2921bo2$
2051b2o$2054b2o$2051b2o$2054b2o$2863bo$1016bobo1844bo$2865bo2$2051b2o$
2054b2o$2051b2o$2054b2o$2807bo$1016bobo1788bo$2809bo6$2751bo$1016bobo
1006b2o724bo$2753bo$2024bo5$2695bo$2695bo$2022b2o673bo2$2024bo4$2639bo
$2639bo$2641bo6$2583bo$2583bo$2585bo6$2527bo$2527bo$2529bo6$2471bo$
2471bo$2473bo6$2415bo$2025b2o388bo$2417bo$2024bo4$1016b2o$1019b2o1338b
o$1015bo1343bo$1021bo1000b2o31b2o304bo$1016b2o1034b2o$1019b2o1003bo30b
2o$2052b2o3$2303bo$2303bo$2055b2o248bo$2052b2o$2055b2o$2052b2o$1018b2o
$1015b2o$1020bo1226bo$1014bo1232bo$1018b2o1229bo$1015b2o5$2191bo$2191b
o$2193bo6$2135bo$2135bo$2137bo6$2079bo$2025b2o52bo$2081bo$2024bo3$
1018b2o$1015b2o$1020bo1032bo$1014bo$1018b2o1002b2o29bo$1015b2o$2024bo
4$2053bo2$2053bo6$2053bo2$2053bo5$1019b2o$1016b2o1035bo$1021bo$1015bo
1037bo$1019b2o$1016b2o4$2053bo2$2053bo5$1019b2o$1016b2o$1021bo1003b2o$
1015bo$1019b2o1003bo$1016b2o$996bo$994bo$994bo$2053b2o$2050b2o$2022b2o
29b2o$2050b2o$2024bo$940bo31bo48b2o$938bo31bo47b2o$938bo31bo50bo$1019b
o$1021bo$1019bo$1021b2o$1018b2o$884bo31bo$882bo31bo$882bo31bo6$828bo
31bo$826bo31bo$826bo31bo6$772bo31bo$770bo31bo$770bo31bo$2053b2o$2050b
2o$2053b2o$2050b2o2$716bo31bo272b2o$714bo31bo271b2o$714bo31bo274bo$
1019bo$1021bo1003b2o$1019bo$1021b2o1001bo$1018b2o$660bo31bo$658bo31bo$
658bo31bo1363b2o$2051b2o$2054b2o$2022b2o27b2o2$2024bo$604bo31bo$602bo
31bo$602bo31bo6$548bo31bo$546bo31bo$546bo31bo6$492bo31bo$490bo31bo$
490bo31bo6$436bo31bo$434bo31bo$434bo31bo1587b2o$2051b2o$2054b2o$2051b
2o$1022b2o$1019b2o$380bo31bo609bo$378bo31bo609bo$378bo31bo611bo$1020bo
$1022b2o1001b2o$1019b2o$2024bo2$324bo31bo$322bo31bo1700b2o$322bo31bo
1697b2o$2055b2o$2052b2o$2022b2o2$2024bo$268bo31bo$266bo31bo$266bo31bo
6$212bo31bo$210bo31bo1812b2o$210bo31bo1809b2o$2055b2o$2052b2o2$1022b2o
$1019b2o$156bo31bo833bo$154bo31bo833bo$154bo31bo835bo$1020bo$1022b2o$
1019b2o3$100bo31bo$98bo31bo$98bo31bo6$44bo31bo$42bo31bo$42bo31bo2$
2025b2o2$1066bo957bo$976bo91bo$20bo953bo93bo$18bo955bo$18bo$1022b2o$
1019b2o$2022b2o$1122bo$920bo102bo100bo899bo$918bo100bo104bo$918bo2$
1022b2o$6b2o1011b2o$9b2o$6b2o1170bo$9b2o853bo315bo$862bo317bo$862bo
1192b2o$2052b2o$2055b2o$6b2o2044b2o$9b2o$6b2o1226bo$9b2o797bo427bo$
806bo429bo$806bo3$6b2o$9b2o$6b2o1282bo$9b2o741bo539bo$750bo541bo$750bo
2$1022b2o$6b2o1011b2o$9b2o$6b2o1338bo$9b2o685bo326bo324bo$694bo324bo
328bo$694bo2$1022b2o$1019b2o1004b2o2$1402bo621bo$640bo763bo$638bo765bo
$638bo2$1022b2o$1019b2o$2022b2o$1458bo$584bo438bo436bo563bo$582bo436bo
440bo$582bo2$1022b2o$1019b2o2$1514bo$528bo987bo$526bo989bo$526bo5$
1570bo$472bo1099bo$470bo1101bo$470bo5$1626bo$416bo1211bo$414bo1213bo$
414bo2$1022b2o$1019b2o2$1682bo$360bo662bo660bo$358bo660bo664bo$358bo2$
9b2o1011b2o$6b2o1011b2o1004b2o$9b2o$6b2o1730bo285bo$304bo1435bo$302bo
1437bo$302bo1752b2o$2052b2o$9b2o1012b2o1030b2o$6b2o1012b2o1030b2o$9b2o
2011b2o$6b2o1786bo$248bo775bo771bo227bo$246bo773bo775bo$246bo2$9b2o
1012b2o$6b2o1012b2o$9b2o$6b2o1842bo$192bo1659bo$190bo1661bo$190bo2$9b
2o1012b2o$6b2o1012b2o$9b2o$6b2o1898bo$136bo887bo883bo$134bo885bo887bo$
134bo2$1023b2o$1020b2o2$1962bo$80bo1883bo$78bo1885bo$78bo5$2018bo$24bo
1995bo10bobo$22bo1997bo10bo$22bo5$44bo$42bobo6$2022b2o$100bo$98bobo
1923bo7$156bo$154bobo1900b2o$2054b2o2$1025b2o$1022b2o1034bo$2054bo2$
212bo813bo$210bobo809bo1036bo$2053bo2$1025b2o$1022b2o1034bo$2054bo2$
268bo$266bobo1790bo$2053bo3$2058bo$2054bo2$324bo$322bobo1734bo$2053bo
3$2058bo$2054bo2$380bo$378bobo1678bo$2053bo3$2058bo$2054bo$2022b2o$
436bo$434bobo1587bo34bo$2053bo3$2058bo$2054bo2$492bo$490bobo1564b2o$
2054b2o6$548bo$546bobo7$604bo$602bobo7$660bo$658bobo7$716bo$714bobo$
1021b2o$1024b2o3$1021bo$1025bo996b2o$772bo$770bobo1251bo$1021b2o$1024b
2o5$828bo$826bobo1228b2o$2054b2o3$2058bo$2054bo2$884bo$882bobo1174bo$
2053bo3$2058bo$2054bo2$940bo$938bobo1116b2o$2054b2o6$996bo$994bobo8$
2057b2o$2054b2o3$2058bo$2054bo$2022b2o2$2024bo34bo$2053bo3$2058bo$
2054bo3$2057b2o$2054b2o31$2057b2o$2054b2o3$2058bo$2054bo$2022b2o2$
2024bo34bo$2053bo3$2058bo$2054bo7$2057bo$2053bo3$2058bo$2052bo3$2057bo
$2053bo3$2056b2o$2053b2o21$2022b2o2$2024bo46$2022b2o2$2024bo24$2054b2o
$2051b2o3$2055bo$2051bo3$2056bo$2050bo3$2055bo$2051bo3$2055bo$2049bo3$
2053bo$2049bo$2022b2o2$2024bo29bo$2048bo3$2053bo$2049bo3$2052b2o$2049b
2o15$2052b2o$2049b2o3$2053bo$2049bo3$2054bo$2048bo3$2053bo$2049bo3$
2052b2o$2049b2o5$2022b2o2$2024bo8$2050b2o$2047b2o3$2051bo$2047bo3$
2052bo$2046bo3$2051bo$2047bo3$2052bo$2046bo3$2051bo$2047bo3$2052bo$
2046bo3$2051bo$2047bo3$2051bo$2045bo3$2049bo$2045bo$2022b2o2$2024bo25b
o$2044bo3$2049bo$2045bo3$2048b2o$2045b2o15$2048b2o$2045b2o3$2049bo$
2045bo3$2050bo$2044bo3$2049bo$2045bo3$2048b2o$2045b2o5$2022b2o2$2024bo
23$2045b2o$2042b2o3$2046bo$2042bo3$2047bo$2041bo3$2046bo$2042bo3$2045b
2o$2042b2o6$2022b2o2$2024bo7$2045b2o$2042b2o3$2046bo$2042bo3$2047bo$
2041bo3$2046bo$2042bo3$2045b2o$2042b2o14$2042b2o$2039b2o3$2043bo$2039b
o3$2022b2o20bo$2038bo$2024bo2$2043bo$2039bo3$2042b2o$2039b2o15$2042b2o
$2039b2o3$2043bo$2039bo3$2044bo$2038bo3$2043bo$2039bo3$2036bo6bo3$
2040bo$2036bo3$2041bo$2022b2o11bo2$2024bo$2040bo$2036bo3$2039b2o$2036b
2o15$2039b2o$2036b2o3$2040bo$2036bo3$2041bo$2035bo3$2040bo$2036bo3$
2033bo6bo3$2037bo$2033bo3$2038bo$2032bo$2022b2o2$2024bo12bo$2033bo3$
2038bo$2032bo3$2037bo$2033bo3$2038bo$2032bo3$2037bo$2033bo3$2036b2o$
2033b2o25$2022b2o2$2024bo3$2033b2o$2030b2o3$2034bo$2030bo3$2035bo$
2029bo3$2034bo$2030bo3$2033b2o$2030b2o26$2022b2o2$2024bo34$2030b2o$
2027b2o3$2031bo$2027bo3$2032bo$2026bo3$2022b2o7bo$2027bo$2024bo2$2030b
2o$2027b2o43$2022b2o$2025b2o$2028b2o2$2022bo2$2029bo2$2021bo2$2030bo2$
2022bo2$2029bo2$2022b2o$2025b2o$2028b2o30$2023b2o$2026b2o3$2023bo$
2027bo3$2022bo$2028bo3$2023bo$2027bo3$2023b2o$2026b2o31$2023b2o$2026b
2o3$2023bo$2027bo3$2022bo$2028bo3$2023bo$2027bo3$2022bo$2028bo3$2023bo
$2027bo3$2022bo$2028bo3$2023bo$2027bo$2023bo$2023bo$2023bobo5$2047bo
31bo$2047bo31bo$2045bo31bo6$2103bo31bo$2103bo31bo$2101bo31bo6$2159bo
31bo$2159bo31bo$2157bo31bo6$2215bo31bo$2021b2o192bo31bo$2024b2o187bo
31bo$2021b2o$2024b2o4$2271bo31bo$2271bo31bo$2269bo31bo6$2327bo31bo$
2021b2o304bo31bo$2024b2o299bo31bo$2021b2o$2024b2o4$2383bo31bo$2383bo
31bo$2381bo31bo6$2439bo31bo$2021b2o416bo31bo$2024b2o411bo31bo$2021b2o$
2024b2o4$2495bo31bo$2495bo31bo$2493bo31bo6$2020b2o$2023b2o$2020b2o$
2023b2o4$2538b2o$2535b2o3$2539bo$2535bo3$2540bo$2020b2o512bo$2023b2o$
2020b2o$2023b2o514bo$2535bo3$2540bo$2534bo3$2539bo$2535bo3$2540bo$
2534bo3$2539bo$2535bo3$2540bo$2534bo3$2539bo$2535bo3$2540bo$2534bo3$
2539bo$2535bo3$2538b2o$2535b2o6$2035bobo$2037bo7$2091bobo440b2o$2093bo
443b2o3$2534bo$2538bo3$2147bobo383bo$2149bo389bo3$2534bo$2538bo3$2203b
obo327bo$2205bo333bo3$2534bo$2538bo3$2018b2o239bobo271bo$2021b2o238bo
277bo$2017bo$2023bo$2018b2o514bo$2021b2o515bo3$2315bobo215bo$2317bo
221bo3$2534bo$2538bo3$2018b2o351bobo159bo$2021b2o350bo165bo$2017bo$
2023bo$2018b2o514bo$2021b2o515bo3$2427bobo103bo$2429bo109bo3$2534bo$
2538bo3$2019b2o462bobo47bo$2022b2o461bo53bo$2018bo$2024bo$2019b2o$
2022b2o515bo$2537bo3bo$2537bo3bo$2541bo5$2483bo$2481bo$2481bo6$2427bo$
2425bo$2425bo6$2371bo$2369bo$2369bo6$2315bo$2313bo$2313bo6$2259bo$
2257bo$2257bo6$2203bo$2201bo$2201bo6$2147bo$2023b2o120bo$2020b2o123bo$
2023b2o$2020b2o4$2091bo$2089bo$2089bo6$2035bo$2033bo$2033bo!

FWKnightship wrote: September 1st, 2022, 7:28 pm 8 cells, adjustable:
Code: Select all
x = 72, y = 43, rule = B2ac/S
54bo2$54bo11bobo$66bobo3$69bobo12$36bo2$36bo23bobo$60bobo3$69bobo12$o
2$o47bobo$48bobo3$69bobo!

Quantum-mechanics · November 4th, 2023, 8:07 am

New gun?

Code: Select all

 x = 31, y = 6, rule = B2ac/S
o29bo2$o29bo2$21bo$21bo!

HerscheltheHerschel · December 15th, 2023, 10:10 am

Quantum-mechanics wrote: November 4th, 2023, 8:07 am New gun?
Code: Select all
 x = 31, y = 6, rule = B2ac/S
o29bo2$o29bo2$21bo$21bo!

This gun is adjustable.

b-engine · Post by **b-engine** » December 15th, 2023, 10:18 am

Fibonacci counter:

Code: Select all

x = 4, y = 6, rule = B2ac/S
o2$o2$3bo$3bo!

confocaloid · Post by **confocaloid** » December 15th, 2023, 1:17 pm

b-engine wrote: December 15th, 2023, 10:18 am Fibonacci counter:
Code: Select all
x = 4, y = 6, rule = B2ac/S
o2$o2$3bo$3bo!

The sequence seems to be powers of two (1, 2, 4, 8, ...):

Code: Select all

x = 28, y = 18, rule = B2ac/S
3bo$3bo$27bo$o11bo$27bo$o11bo7$o2$o2$3bo$3bo!

ConwayLife.com

Tadpoles (B2ac/S)

Tadpoles (B2ac/S)

Re: Tadpoles (B2ac/S)

Re: Tadpoles (B2ac/S)

Re: Tadpoles (B2ac/S)

Re: Tadpoles (B2ac/S)

Re: Tadpoles (B2ac/S)

Re: Tadpoles (B2ac/S)