A self - destructing reducing pattern vision

[BokaBB]

Please sorry if the title is bland . I did not have much ideas .
Anyway , I have got an idea for a hypothetical pattern which is shaped like some kind of polygon . It would make something a bit like a smaller version of it either automatically or by a signal . The original will then be destroyed , either by its own action or that of its offspring , and also that should be without ash . After that the offspring will do a similar thing and the process will repeat until the last pattern self - destructs .
I cannot help much due to my very limited knowledge , but I suppose that I can give some ideas .
I think that a sort of something like this might be already known in Generations rules , but this specific thread should be limited to Life .
Good morning / afternoon / evening / night !
Enjoy your life and all the best!
Have a suuuuperior day !

BokaBB

[confocaloid]

Unfortunately the 3x-scaled Herschel does not evolve to a Herschel, but at least it is a pure glider generator, so you can in fact make a Herschel from three 3x-scaled Herschels:

Code: Select all

x = 113, y = 48, rule = LifeHistory
104.9A$104.9A$104.9A$104.3A$104.3A$104.3A$101.9A$101.9A$101.9A$56.9A$
56.9A$56.9A$62.3A$25F37.3A$F23.F37.3A$F23.F34.9A$F18.3D2.F34.9A$F18.D
4.F34.9A$F17.3D3.F$F2.3D18.F$F4.D18.F$F3.3D17.F$F23.F$F23.F$F23.F$F
23.F$F23.F$F23.F$F14.D8.F$F14.3D6.F$F14.D.D6.F$F16.D6.F$F23.F$F23.F$
25F2$92.3A$78.3D11.3A$80.D11.3A$79.3D10.9A$92.9A$92.9A$92.3A3.3A$92.
3A3.3A$92.3A3.3A$98.3A$98.3A$98.3A!
#C [[ GRID STOP 171 ]]

I do not know of any pattern which would produce a scaled copy of itself (and nothing else) which in turn would produce a scaled copy of itself (and nothing else) which in turn would eventually vanish.

[BokaBB]

Unfortunately the 3x-scaled Herschel does not evolve to a Herschel, but at least it is a pure glider generator, so you can in fact make a Herschel from three 3x-scaled Herschels:

Code: Select all

x = 113, y = 48, rule = LifeHistory
104.9A$104.9A$104.9A$104.3A$104.3A$104.3A$101.9A$101.9A$101.9A$56.9A$
56.9A$56.9A$62.3A$25F37.3A$F23.F37.3A$F23.F34.9A$F18.3D2.F34.9A$F18.D
4.F34.9A$F17.3D3.F$F2.3D18.F$F4.D18.F$F3.3D17.F$F23.F$F23.F$F23.F$F
23.F$F23.F$F23.F$F14.D8.F$F14.3D6.F$F14.D.D6.F$F16.D6.F$F23.F$F23.F$
25F2$92.3A$78.3D11.3A$80.D11.3A$79.3D10.9A$92.9A$92.9A$92.3A3.3A$92.
3A3.3A$92.3A3.3A$98.3A$98.3A$98.3A!
#C [[ GRID STOP 171 ]]

I do not know of any pattern which would produce a scaled copy of itself (and nothing else) which in turn would produce a scaled copy of itself (and nothing else) which in turn would eventually vanish.

This is approximately what I mean .

Code: Select all

x = 104, y = 24, rule = B3/S23
6$9bo$8bobo17bo$7bo3bo15bobo15bo$6bo5bo13bo3bo13bobo13bo$5bo7bo5bo5bo
5bo5bo5bo3bo5bo5bobo5bo5bo5bo9bo7bo$4bo9bo5bo3bo7bo5bo3bo5bo5bo3bo3bo
5bo3bobo5bo3bo5bo7bo$3bo11bob5obo9bob5obo7bob5obo5bob5obo3bob5obobob5o
bob5o$4bo9bo5bo3bo7bo5bo3bo5bo5bo3bo3bo5bo3bobo5bo3bo5bo7bo$5bo7bo5bo
5bo5bo5bo5bo3bo5bo5bobo5bo5bo5bo9bo7bo$6bo5bo13bo3bo13bobo13bo$7bo3bo
15bobo15bo$8bobo17bo$9bo!

Good morning / afternoon / evening / night !
Enjoy your life and all the best!
Have a suuuuperior day !

BokaBB

[dvgrn]

I do not know of any pattern which would produce a scaled copy of itself (and nothing else) which in turn would produce a scaled copy of itself (and nothing else) which in turn would eventually vanish.

It's not an exact match, but there was some discussion on Discord of an engineered solution involving something like a Demonoid or Orthogonoid, which would gradually shrink (and move faster and faster) and then eventually vanish:

I think the Demonoid or Orthogonoid model works fairly well. Each half-cycle, the two halves could be one cell closer to each other than the previous cycle. Then you'd just want to add an Initial Construction Weirdness where the first thing that's built is an eater on the single-channel stream, and the last thing that happens is that a glider shoots down the eater.

As soon as there isn't time to get through the whole construction before the recipe bounces back across, the first glider in the recipe interferes with the eater-killing glider, the rest of the recipe gets eaten, the cleanup glider triggers the self-destruct of old circuitry as usual, and hey presto! Empty space.

[Jormungant]

... Time for a pond to shine I suppose:

Code: Select all

x = 24, y = 24, rule = B3/S23
6b12o$6b12o$6b12o$6b12o$6b12o$6b12o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o
12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6b12o$6b
12o$6b12o$6b12o$6b12o$6b12o!

or a tub

Code: Select all

x = 9, y = 9, rule = B3/S23
3b3o$3b3o$3b3o$3o3b3o$3o3b3o$3o3b3o$3b3o$3b3o$3b3o!

but they wont vanish ^^

[confocaloid]

Another variation:

Code: Select all

x = 71, y = 71, rule = B3/S23
34bo$33bobo$33bobo$34bo2$33b2ob2o$33b2ob2o3$33b2ob2o$33b2ob2o3$33b2ob
2o$33b2ob2o3$33b2ob2o$33b2ob2o3$33b2ob2o$33b2ob2o3$33b2ob2o$33b2ob2o3$
33b2ob2o$33b2ob2o3$5b2o2b2o2b2o2b2o2b2o2b2o2b2o2b2ob2o2b2o2b2o2b2o2b2o
2b2o2b2o2b2o$5b2o2b2o2b2o2b2o2b2o2b2o2b2o2b2ob2o2b2o2b2o2b2o2b2o2b2o2b
2o2b2o$b2o65b2o$o2bob2o2b2o2b2o2b2o2b2o2b2o2b2o2b2ob2o2b2o2b2o2b2o2b2o
2b2o2b2o2b2obo2bo$b2o2b2o2b2o2b2o2b2o2b2o2b2o2b2o2b2ob2o2b2o2b2o2b2o2b
2o2b2o2b2o2b2o2b2o3$33b2ob2o$33b2ob2o3$33b2ob2o$33b2ob2o3$33b2ob2o$33b
2ob2o3$33b2ob2o$33b2ob2o3$33b2ob2o$33b2ob2o3$33b2ob2o$33b2ob2o3$33b2ob
2o$33b2ob2o2$34bo$33bobo$33bobo$34bo!

Edit:

... Time for a pond to shine I suppose:

Code: Select all

x = 24, y = 24, rule = B3/S23
6b12o$6b12o$6b12o$6b12o$6b12o$6b12o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o
12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6b12o$6b
12o$6b12o$6b12o$6b12o$6b12o!

or a tub

Code: Select all

x = 9, y = 9, rule = B3/S23
3b3o$3b3o$3b3o$3o3b3o$3o3b3o$3o3b3o$3b3o$3b3o$3b3o!

but they wont vanish ^^

Or a pre-pre-block which also does not vanish:

Code: Select all

x = 6, y = 4, rule = B3/S23
4o$4o$2o2b2o$2o2b2o!
#C [[ GRID STOP 34 ]]

[Book]

... Time for a pond to shine I suppose:

Code: Select all

x = 24, y = 24, rule = B3/S23
6b12o$6b12o$6b12o$6b12o$6b12o$6b12o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o
12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6o12b6o$6b12o$6b
12o$6b12o$6b12o$6b12o$6b12o!

or a tub

Code: Select all

x = 9, y = 9, rule = B3/S23
3b3o$3b3o$3b3o$3o3b3o$3o3b3o$3o3b3o$3b3o$3b3o$3b3o!

but they wont vanish ^^

deflation

[AlbertArmStain]

It would make something a bit like a smaller version of it either automatically or by a signal . The original will then be destroyed , either by its own action or that of its offspring , and also that should be without ash . After that the offspring will do a similar thing and the process will repeat until the last pattern self - destructs .

Your description is very close to the 0E0P_metacell. Maybe using multiple 0E0P_metacells could work if they're modified correctly.

[yujh]

snip

[s]

Code: Select all

x = 1281, y = 1281, rule = B3/S23
o$bo$2bo$3bo$4bo$5bo$6bo$7bo$8bo$9bo$10bo$11bo$12bo$13bo$14bo$15bo$16b
o$17bo$18bo$19bo$20bo$21bo$22bo$23bo$24bo$25bo$26bo$27bo$28bo$29bo$30b
o$31bo$32bo$33bo$34bo$35bo$36bo$37bo$38bo$39bo$40bo$41bo$42bo$43bo$44b
o$45bo$46bo$47bo$48bo$49bo$50bo$51bo$52bo$53bo$54bo$55bo$56bo$57bo$58b
o$59bo$60bo$61bo$62bo$63bo$64bo$65bo$66bo$67bo$68bo$69bo$70bo$71bo$72b
o$73bo$74bo$75bo$76bo$77bo$78bo$79bo$80bo$81bo$82bo$83bo$84bo$85bo$86b
o$87bo$88bo$89bo$90bo$91bo$92bo$93bo$94bo$95bo$96bo$97bo$98bo$99bo$
100bo$101bo$102bo$103bo$104bo$105bo$106bo$107bo$108bo$109bo$110bo$111b
o$112bo$113bo$114bo$115bo$116bo$117bo$118bo$119bo$120bo$121bo$122bo$
123bo$124bo$125bo$126bo$127bo$128bo$129bo$130bo$131bo$132bo$133bo$134b
o$135bo$136bo$137bo$138bo$139bo$140bo$141bo$142bo$143bo$144bo$145bo$
146bo$147bo$148bo$149bo$150bo$151bo$152bo$153bo$154bo$155bo$156bo$157b
o$158bo$159bo$160bo$161bo$162bo$163bo$164bo$165bo$166bo$167bo$168bo$
169bo$170bo$171bo$172bo$173bo$174bo$175bo$176bo$177bo$178bo$179bo$180b
o$181bo$182bo$183bo$184bo$185bo$186bo$187bo$188bo$189bo$190bo$191bo$
192bo$193bo$194bo$195bo$196bo$197bo$198bo$199bo$200bo$201bo$202bo$203b
o$204bo$205bo$206bo$207bo$208bo$209bo$210bo$211bo$212bo$213bo$214bo$
215bo$216bo$217bo$218bo$219bo$220bo$221bo$222bo$223bo$224bo$225bo$226b
o$227bo$228bo$229bo$230bo$231bo$232bo$233bo$234bo$235bo$236bo$237bo$
238bo$239bo$240bo$241bo$242bo$243bo$244bo$245bo$246bo$247bo$248bo$249b
o$250bo$251bo$252bo$253bo$254bo$255bo$256bo$257bo$258bo$259bo$260bo$
261bo$262bo$263bo$264bo$265bo$266bo$267bo$268bo$269bo$270bo$271bo$272b
o$273bo$274bo$275bo$276bo$277bo$278bo$279bo$280bo$281bo$282bo$283bo$
284bo$285bo$286bo$287bo$288bo$289bo$290bo$291bo$292bo$293bo$294bo$295b
o$296bo$297bo$298bo$299bo$300bo$301bo$302bo$303bo$304bo$305bo$306bo$
307bo$308bo$309bo$310bo$311bo$312bo$313bo$314bo$315bo$316bo$317bo$318b
o$319bo$320bo$321bo$322bo$323bo$324bo$325bo$326bo$327bo$328bo$329bo$
330bo$331bo$332bo$333bo$334bo$335bo$336bo$337bo$338bo$339bo$340bo$341b
o$342bo$343bo$344bo$345bo$346bo$347bo$348bo$349bo$350bo$351bo$352bo$
353bo$354bo$355bo$356bo$357bo$358bo$359bo$360bo$361bo$362bo$363bo$364b
o$365bo$366bo$367bo$368bo$369bo$370bo$371bo$372bo$373bo$374bo$375bo$
376bo$377bo$378bo$379bo$380bo$381bo$382bo$383bo$384bo$385bo$386bo$387b
o$388bo$389bo$390bo$391bo$392bo$393bo$394bo$395bo$396bo$397bo$398bo$
399bo$400bo$401bo$402bo$403bo$404bo$405bo$406bo$407bo$408bo$409bo$410b
o$411bo$412bo$413bo$414bo$415bo$416bo$417bo$418bo$419bo$420bo$421bo$
422bo$423bo$424bo$425bo$426bo$427bo$428bo$429bo$430bo$431bo$432bo$433b
o$434bo$435bo$436bo$437bo$438bo$439bo$440bo$441bo$442bo$443bo$444bo$
445bo$446bo$447bo$448bo$449bo$450bo$451bo$452bo$453bo$454bo$455bo$456b
o$457bo$458bo$459bo$460bo$461bo$462bo$463bo$464bo$465bo$466bo$467bo$
468bo$469bo$470bo$471bo$472bo$473bo$474bo$475bo$476bo$477bo$478bo$479b
o$480bo$481bo$482bo$483bo$484bo$485bo$486bo$487bo$488bo$489bo$490bo$
491bo$492bo$493bo$494bo$495bo$496bo$497bo$498bo$499bo$500bo$501bo$502b
o$503bo$504bo$505bo$506bo$507bo$508bo$509bo$510bo$511bo$512bo$513bo$
514bo$515bo$516bo$517bo$518bo$519bo$520bo$521bo$522bo$523bo$524bo$525b
o$526bo$527bo$528bo$529bo$530bo$531bo$532bo$533bo$534bo$535bo$536bo$
537bo$538bo$539bo$540bo$541bo$542bo$543bo$544bo$545bo$546bo$547bo$548b
o$549bo$550bo$551bo$552bo$553bo$554bo$555bo$556bo$557bo$558bo$559bo$
560bo$561bo$562bo$563bo$564bo$565bo$566bo$567bo$568bo$569bo$570bo$571b
o$572bo$573bo$574bo$575bo$576bo$577bo$578bo$579bo$580bo$581bo$582bo$
583bo$584bo$585bo$586bo$587bo$588bo$589bo$590bo$591bo$592bo$593bo$594b
o$595bo$596bo$597bo$598bo$599bo$600bo$601bo$602bo$603bo$604bo$605bo$
606bo$607bo$608bo$609bo$610bo$611bo$612bo$613bo$614bo$615bo$616bo$617b
o$618bo$619bo$620bo$621bo$622bo$623bo$624bo$625bo$626bo$627bo$628bo$
629bo$630bo$631bo$632bo$633bo$634bo$635bo$636bo$637bo$638bo$639bo$640b
o$641bo$642bo$643bo$644bo$645bo$646bo$647bo$648bo$649bo$650bo$651bo$
652bo$653bo$654bo$655bo$656bo$657bo$658bo$659bo$660bo$661bo$662bo$663b
o$664bo$665bo$666bo$667bo$668bo$669bo$670bo$671bo$672bo$673bo$674bo$
675bo$676bo$677bo$678bo$679bo$680bo$681bo$682bo$683bo$684bo$685bo$686b
o$687bo$688bo$689bo$690bo$691bo$692bo$693bo$694bo$695bo$696bo$697bo$
698bo$699bo$700bo$701bo$702bo$703bo$704bo$705bo$706bo$707bo$708bo$709b
o$710bo$711bo$712bo$713bo$714bo$715bo$716bo$717bo$718bo$719bo$720bo$
721bo$722bo$723bo$724bo$725bo$726bo$727bo$728bo$729bo$730bo$731bo$732b
o$733bo$734bo$735bo$736bo$737bo$738bo$739bo$740bo$741bo$742bo$743bo$
744bo$745bo$746bo$747bo$748bo$749bo$750bo$751bo$752bo$753bo$754bo$755b
o$756bo$757bo$758bo$759bo$760bo$761bo$762bo$763bo$764bo$765bo$766bo$
767bo$768bo$769bo$770bo$771bo$772bo$773bo$774bo$775bo$776bo$777bo$778b
o$779bo$780bo$781bo$782bo$783bo$784bo$785bo$786bo$787bo$788bo$789bo$
790bo$791bo$792bo$793bo$794bo$795bo$796bo$797bo$798bo$799bo$800bo$801b
o$802bo$803bo$804bo$805bo$806bo$807bo$808bo$809bo$810bo$811bo$812bo$
813bo$814bo$815bo$816bo$817bo$818bo$819bo$820bo$821bo$822bo$823bo$824b
o$825bo$826bo$827bo$828bo$829bo$830bo$831bo$832bo$833bo$834bo$835bo$
836bo$837bo$838bo$839bo$840bo$841bo$842bo$843bo$844bo$845bo$846bo$847b
o$848bo$849bo$850bo$851bo$852bo$853bo$854bo$855bo$856bo$857bo$858bo$
859bo$860bo$861bo$862bo$863bo$864bo$865bo$866bo$867bo$868bo$869bo$870b
o$871bo$872bo$873bo$874bo$875bo$876bo$877bo$878bo$879bo$880bo$881bo$
882bo$883bo$884bo$885bo$886bo$887bo$888bo$889bo$890bo$891bo$892bo$893b
o$894bo$895bo$896bo$897bo$898bo$899bo$900bo$901bo$902bo$903bo$904bo$
905bo$906bo$907bo$908bo$909bo$910bo$911bo$912bo$913bo$914bo$915bo$916b
o$917bo$918bo$919bo$920bo$921bo$922bo$923bo$924bo$925bo$926bo$927bo$
928bo$929bo$930bo$931bo$932bo$933bo$934bo$935bo$936bo$937bo$938bo$939b
o$940bo$941bo$942bo$943bo$944bo$945bo$946bo$947bo$948bo$949bo$950bo$
951bo$952bo$953bo$954bo$955bo$956bo$957bo$958bo$959bo$960bo$961bo$962b
o$963bo$964bo$965bo$966bo$967bo$968bo$969bo$970bo$971bo$972bo$973bo$
974bo$975bo$976bo$977bo$978bo$979bo$980bo$981bo$982bo$983bo$984bo$985b
o$986bo$987bo$988bo$989bo$990bo$991bo$992bo$993bo$994bo$995bo$996bo$
997bo$998bo$999bo$1000bo$1001bo$1002bo$1003bo$1004bo$1005bo$1006bo$
1007bo$1008bo$1009bo$1010bo$1011bo$1012bo$1013bo$1014bo$1015bo$1016bo$
1017bo$1018bo$1019bo$1020bo$1021bo$1022bo$1023bo$1024bo$1025bo$1026bo$
1027bo$1028bo$1029bo$1030bo$1031bo$1032bo$1033bo$1034bo$1035bo$1036bo$
1037bo$1038bo$1039bo$1040bo$1041bo$1042bo$1043bo$1044bo$1045bo$1046bo$
1047bo$1048bo$1049bo$1050bo$1051bo$1052bo$1053bo$1054bo$1055bo$1056bo$
1057bo$1058bo$1059bo$1060bo$1061bo$1062bo$1063bo$1064bo$1065bo$1066bo$
1067bo$1068bo$1069bo$1070bo$1071bo$1072bo$1073bo$1074bo$1075bo$1076bo$
1077bo$1078bo$1079bo$1080bo$1081bo$1082bo$1083bo$1084bo$1085bo$1086bo$
1087bo$1088bo$1089bo$1090bo$1091bo$1092bo$1093bo$1094bo$1095bo$1096bo$
1097bo$1098bo$1099bo$1100bo$1101bo$1102bo$1103bo$1104bo$1105bo$1106bo$
1107bo$1108bo$1109bo$1110bo$1111bo$1112bo$1113bo$1114bo$1115bo$1116bo$
1117bo$1118bo$1119bo$1120bo$1121bo$1122bo$1123bo$1124bo$1125bo$1126bo$
1127bo$1128bo$1129bo$1130bo$1131bo$1132bo$1133bo$1134bo$1135bo$1136bo$
1137bo$1138bo$1139bo$1140bo$1141bo$1142bo$1143bo$1144bo$1145bo$1146bo$
1147bo$1148bo$1149bo$1150bo$1151bo$1152bo$1153bo$1154bo$1155bo$1156bo$
1157bo$1158bo$1159bo$1160bo$1161bo$1162bo$1163bo$1164bo$1165bo$1166bo$
1167bo$1168bo$1169bo$1170bo$1171bo$1172bo$1173bo$1174bo$1175bo$1176bo$
1177bo$1178bo$1179bo$1180bo$1181bo$1182bo$1183bo$1184bo$1185bo$1186bo$
1187bo$1188bo$1189bo$1190bo$1191bo$1192bo$1193bo$1194bo$1195bo$1196bo$
1197bo$1198bo$1199bo$1200bo$1201bo$1202bo$1203bo$1204bo$1205bo$1206bo$
1207bo$1208bo$1209bo$1210bo$1211bo$1212bo$1213bo$1214bo$1215bo$1216bo$
1217bo$1218bo$1219bo$1220bo$1221bo$1222bo$1223bo$1224bo$1225bo$1226bo$
1227bo$1228bo$1229bo$1230bo$1231bo$1232bo$1233bo$1234bo$1235bo$1236bo$
1237bo$1238bo$1239bo$1240bo$1241bo$1242bo$1243bo$1244bo$1245bo$1246bo$
1247bo$1248bo$1249bo$1250bo$1251bo$1252bo$1253bo$1254bo$1255bo$1256bo$
1257bo$1258bo$1259bo$1260bo$1261bo$1262bo$1263bo$1264bo$1265bo$1266bo$
1267bo$1268bo$1269bo$1270bo$1271bo$1272bo$1273bo$1274bo$1275bo$1276bo$
1277bo$1278bo$1279bo$1280bo!

?[/s]

[confocaloid]

...

That was also my first thought, but I was not sure whether a diagonal line of cells is polygon-shaped, as asked. Edit: maybe something like this:

Code: Select all

x = 50, y = 50, rule = B3/S23
o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo
$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3b
o3bo$o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo3bo
3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3bo3b
o3bo3bo3bo3bo3bo$o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo3bo
3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3bo3b
o3bo3bo3bo3bo3bo3bo3bo3bo3bo$o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$bo
3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo
3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$o3bo3bo3bo3bo3bo3bo3bo3bo3bo
3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo3bo
3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$o3bo3bo3bo3bo3bo
3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo3bo
3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$o3bo
3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo
3bo$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3b
o3bo3bo$o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo
3bo3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3b
o3bo3bo3bo3bo3bo3bo$o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo
3bo3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3b
o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$
bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo3bo3bo3bo3bo
3bo3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$o3bo3bo3bo3bo3bo3bo3bo3bo
3bo3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo3bo3bo3bo3bo
3bo3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$o3bo3bo3bo3bo
3bo3bo3bo3bo3bo3bo3bo3bo$bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$2bo3bo
3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$4b
o3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo$5bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3bo3b
o!

[Bullet51]

Is it like this?

Code: Select all

x = 34, y = 33, rule = Langtons-Ant
16.I2A$15.A3.A$14.A5.A$13.A7.A$12.A9.A$11.A11.A$10.A13.A$9.A15.A$8.A
17.A$7.A19.A$6.A21.A$5.A23.A$4.A25.A$3.A27.A$2.A29.A$.A31.A$A32.A$A
31.A$.A29.A$2.A27.A$3.A25.A$4.A23.A$5.A21.A$6.A19.A$7.A17.A$8.A15.A$
9.A13.A$10.A11.A$11.A9.A$12.A7.A$13.A5.A$14.A3.A$15.2AG!