Agar as caterpillar

[simsim314]

I want to open for discussion the option of converting moving agar into caterpillar. I'm not entierly sure how to do this, but it seems to me a valid direction of research.

For starters here are three interesting interactions (found with RandomAgar):

Code: Select all

x = 289, y = 289, rule = B3/S23
11bo220b2obo30b3o$10b3o31bo220b2obo$9b2obo30b3o31bo$42b2obo30b3o31bo$
75b2obo30b3o31bo$108b2obo30b3o31bo$141b2obo30b3o31bo$174b2obo30b3o31bo
$207b2obo30b3o31bo$19bo220b2obo30b3o$18b3o31bo220b2obo$17b2obo30b3o31b
o$50b2obo30b3o31bo$83b2obo30b3o31bo$116b2obo30b3o31bo$149b2obo30b3o31b
o$182b2obo30b3o31bo$215b2obo30b3o31bo$27bo220b2obo30b3o$26b3o31bo220b
2obo$25b2obo30b3o31bo$58b2obo30b3o31bo$91b2obo30b3o31bo$124b2obo30b3o
31bo$157b2obo30b3o31bo$190b2obo30b3o31bo$2bo220b2obo30b3o$b3o31bo220b
2obo$2obo30b3o31bo$33b2obo30b3o31bo$66b2obo30b3o31bo$99b2obo30b3o31bo$
132b2obo30b3o31bo$165b2obo30b3o31bo$198b2obo30b3o31bo$10bo220b2obo30b
3o$9b3o31bo220b2obo$8b2obo30b3o31bo$41b2obo30b3o31bo$74b2obo30b3o31bo$
107b2obo30b3o31bo$140b2obo30b3o31bo$173b2obo30b3o31bo$206b2obo30b3o31b
o$18bo220b2obo30b3o$17b3o31bo220b2obo$16b2obo30b3o31bo$49b2obo30b3o31b
o$82b2obo30b3o31bo$115b2obo30b3o31bo$148b2obo30b3o31bo$181b2obo30b3o
31bo$214b2obo30b3o31bo$26bo220b2obo30b3o$25b3o31bo220b2obo$24b2obo30b
3o31bo$57b2obo30b3o31bo$90b2obo30b3o31bo$123b2obo30b3o31bo$156b2obo30b
3o31bo$189b2obo30b3o31bo$bo220b2obo30b3o$3o31bo220b2obo$obo30b3o31bo
220bo$32b2obo30b3o31bo$65b2obo30b3o31bo$98b2obo30b3o31bo$131b2obo30b3o
31bo$164b2obo30b3o31bo$197b2obo30b3o31bo$9bo220b2obo30b3o$8b3o31bo220b
2obo$7b2obo30b3o31bo$40b2obo30b3o31bo$73b2obo30b3o31bo$106b2obo30b3o
31bo$139b2obo30b3o31bo$172b2obo30b3o31bo$205b2obo30b3o31bo$17bo220b2ob
o30b3o$16b3o31bo220b2obo$15b2obo30b3o31bo$48b2obo30b3o31bo$81b2obo30b
3o31bo$114b2obo30b3o31bo$147b2obo30b3o31bo$180b2obo30b3o31bo$213b2obo
30b3o31bo$25bo220b2obo30b3o$24b3o31bo220b2obo$23b2obo30b3o31bo$56b2obo
30b3o31bo$89b2obo30b3o31bo$122b2obo30b3o31bo$155b2obo30b3o31bo$188b2ob
o30b3o31bo$o220b2obo30b3o$2o31bo220b2obo30bo$bo30b3o31bo220b2o$31b2obo
30b3o31bo$64b2obo30b3o31bo$97b2obo30b3o31bo$130b2obo30b3o31bo$163b2obo
30b3o31bo$196b2obo30b3o31bo$8bo220b2obo30b3o$7b3o31bo220b2obo$6b2obo
30b3o31bo$39b2obo30b3o31bo$72b2obo30b3o31bo$105b2obo30b3o31bo$138b2obo
30b3o31bo$171b2obo30b3o31bo$204b2obo30b3o31bo$16bo220b2obo30b3o$15b3o
31bo220b2obo$14b2obo30b3o31bo$47b2obo30b3o31bo$80b2obo30b3o31bo$113b2o
bo30b3o31bo$146b2obo30b3o31bo$179b2obo30b3o31bo$212b2obo30b3o31bo$24bo
220b2obo30b3o$23b3o31bo220b2obo$22b2obo30b3o31bo$55b2obo30b3o31bo$88b
2obo30b3o31bo$121b2obo30b3o31bo$154b2obo30b3o31bo$187b2obo30b3o31bo$
220b2obo30b3o31bo$o31bo220b2obo30b2o$o30b3o31bo220b2o$30b2obo30b3o31bo
$63b2obo30b3o31bo$96b2obo30b3o31bo$129b2obo30b3o31bo$162b2obo30b3o31bo
$195b2obo30b3o31bo$7bo220b2obo30b3o$6b3o31bo220b2obo$5b2obo30b3o31bo$
38b2obo30b3o31bo$71b2obo30b3o31bo$104b2obo30b3o31bo$137b2obo30b3o31bo$
170b2obo30b3o31bo$203b2obo30b3o31bo$15bo220b2obo30b3o$14b3o31bo220b2ob
o$13b2obo30b3o31bo$46b2obo30b3o31bo$79b2obo30b3o31bo$112b2obo30b3o31bo
$145b2obo30b3o31bo$178b2obo30b3o31bo$211b2obo30b3o31bo$23bo220b2obo30b
3o$22b3o31bo220b2obo$21b2obo30b3o31bo$54b2obo30b3o31bo$87b2obo30b3o31b
o$120b2obo30b3o31bo$153b2obo30b3o31bo$186b2obo30b3o31bo$219b2obo30b3o
31bo$31bo220b2obo30b3o$30b3o31bo220b2obo$29b2obo30b3o31bo$62b2obo30b3o
31bo$95b2obo30b3o31bo$128b2obo30b3o31bo$161b2obo30b3o31bo$194b2obo30b
3o31bo$6bo220b2obo30b3o$5b3o31bo220b2obo$4b2obo30b3o31bo$37b2obo30b3o
31bo$70b2obo30b3o31bo$103b2obo30b3o31bo$136b2obo30b3o31bo$169b2obo30b
3o31bo$202b2obo30b3o31bo$14bo220b2obo30b3o$13b3o31bo220b2obo$12b2obo
30b3o31bo$45b2obo30b3o31bo$78b2obo30b3o31bo$111b2obo30b3o31bo$144b2obo
30b3o31bo$177b2obo30b3o31bo$210b2obo30b3o31bo$22bo220b2obo30b3o$21b3o
31bo220b2obo$20b2obo30b3o31bo$53b2obo30b3o31bo$86b2obo30b3o31bo$119b2o
bo30b3o31bo$152b2obo30b3o31bo$185b2obo30b3o31bo$218b2obo30b3o31bo$30bo
220b2obo30b3o$29b3o31bo220b2obo$28b2obo30b3o31bo$61b2obo30b3o31bo$94b
2obo30b3o31bo$127b2obo30b3o31bo$160b2obo30b3o31bo$193b2obo30b3o31bo$5b
o220b2obo30b3o$4b3o31bo220b2obo$3b2obo30b3o31bo$36b2obo30b3o31bo$69b2o
bo30b3o31bo$102b2obo30b3o31bo$135b2obo30b3o31bo$168b2obo30b3o31bo$201b
2obo30b3o31bo$13bo220b2obo30b3o$12b3o31bo220b2obo$11b2obo30b3o31bo$44b
2obo30b3o31bo$77b2obo30b3o31bo$110b2obo30b3o31bo$143b2obo30b3o31bo$
176b2obo30b3o31bo$209b2obo30b3o31bo$21bo220b2obo30b3o$20b3o31bo220b2ob
o$19b2obo30b3o31bo$52b2obo30b3o31bo$85b2obo30b3o31bo$118b2obo30b3o31bo
$151b2obo30b3o31bo$184b2obo30b3o31bo$217b2obo30b3o31bo$29bo220b2obo30b
3o$28b3o31bo220b2obo$27b2obo30b3o31bo$60b2obo30b3o31bo$93b2obo30b3o31b
o$126b2obo30b3o31bo$159b2obo30b3o31bo$192b2obo30b3o31bo$4bo220b2obo30b
3o$3b3o31bo220b2obo$2b2obo30b3o31bo$35b2obo30b3o31bo$68b2obo30b3o31bo$
101b2obo30b3o31bo$134b2obo30b3o31bo$167b2obo30b3o31bo$200b2obo30b3o31b
o$12bo220b2obo30b3o$11b3o31bo220b2obo$10b2obo30b3o31bo$43b2obo30b3o31b
o$76b2obo30b3o31bo$109b2obo30b3o31bo$142b2obo30b3o31bo$175b2obo30b3o
31bo$208b2obo30b3o31bo$20bo220b2obo30b3o$19b3o31bo220b2obo$18b2obo30b
3o31bo$51b2obo30b3o31bo$84b2obo30b3o31bo$117b2obo30b3o31bo$150b2obo30b
3o31bo$183b2obo30b3o31bo$216b2obo30b3o31bo$28bo220b2obo30b3o$27b3o31bo
220b2obo$26b2obo30b3o31bo$59b2obo30b3o31bo$92b2obo30b3o31bo$125b2obo
30b3o31bo$158b2obo30b3o31bo$191b2obo30b3o31bo$3bo220b2obo30b3o$2b3o31b
o220b2obo$b2obo30b3o31bo$34b2obo30b3o31bo$67b2obo30b3o31bo$100b2obo30b
3o31bo$133b2obo30b3o31bo$166b2obo30b3o31bo$199b2obo30b3o31bo!

Code: Select all

x = 1122, y = 953, rule = B3/S23
1118bo$1118bo$1118bo6$1108bo$1108bo$1108bo3$1117b2o$1118b2o$1117bo$
1098bo$1098bo$1098bo3$1107b2o$1108b2o$1107bo$1088bo$1088bo$1088bo3$
1097b2o$1098b2o$1097bo$1078bo$1078bo$1078bo3$1087b2o$1088b2o$1087bo$
1068bo$1068bo$1068bo3$1077b2o$1078b2o$1077bo$1058bo$1058bo61bo$1058bo
61bo$1120bo2$1067b2o$1068b2o$1067bo$1048bo$1048bo61bo$1048bo61bo$1110b
o2$1057b2o$1058b2o59b2o$1057bo62b2o$1038bo80bo$1038bo61bo$1038bo61bo$
1100bo2$1047b2o$1048b2o59b2o$1047bo62b2o$1028bo80bo$1028bo61bo$1028bo
61bo$1090bo2$1037b2o$1038b2o59b2o$1037bo62b2o$1018bo80bo$1018bo61bo$
1018bo61bo$1080bo2$1027b2o$1028b2o59b2o$1027bo62b2o$1008bo80bo$1008bo
61bo$1008bo61bo$1070bo2$1017b2o$1018b2o59b2o$1017bo62b2o$998bo80bo$
998bo61bo$998bo61bo$1060bo2$1007b2o$1008b2o59b2o$1007bo62b2o$988bo80bo
$988bo61bo$988bo61bo$1050bo2$997b2o$998b2o59b2o$997bo62b2o$978bo80bo$
978bo61bo$978bo61bo$1040bo2$987b2o$988b2o59b2o$987bo62b2o$968bo80bo$
968bo61bo$968bo61bo$1030bo2$977b2o$978b2o59b2o$977bo62b2o$958bo80bo$
958bo61bo$958bo61bo$1020bo2$967b2o$968b2o59b2o$967bo62b2o$948bo80bo$
948bo61bo$948bo61bo$1010bo2$957b2o$958b2o59b2o$957bo62b2o$938bo80bo$
938bo61bo$938bo61bo$1000bo2$947b2o$948b2o59b2o$947bo62b2o$928bo80bo$
928bo61bo$928bo61bo$990bo2$937b2o$938b2o59b2o$937bo62b2o$918bo80bo$
918bo61bo$918bo61bo$980bo2$927b2o$928b2o59b2o$927bo62b2o$908bo80bo$
908bo61bo$908bo61bo$970bo2$917b2o$918b2o59b2o$917bo62b2o$898bo80bo$
898bo61bo$898bo61bo$960bo2$907b2o$908b2o59b2o$907bo62b2o$888bo80bo$
888bo61bo$888bo61bo$950bo2$897b2o$898b2o59b2o$897bo62b2o$878bo80bo$
878bo61bo$878bo61bo$940bo2$887b2o$888b2o59b2o$887bo62b2o$868bo80bo$
868bo61bo$868bo61bo$930bo2$877b2o$878b2o59b2o$877bo62b2o$858bo80bo$
858bo61bo$858bo61bo$920bo2$867b2o$868b2o59b2o$867bo62b2o$848bo80bo$
848bo61bo$848bo61bo$910bo2$857b2o$858b2o59b2o$857bo62b2o$838bo80bo$
838bo61bo$838bo61bo$900bo2$847b2o$848b2o59b2o$847bo62b2o$828bo80bo$
828bo61bo$828bo61bo$890bo2$837b2o$838b2o59b2o$837bo62b2o$818bo80bo$
818bo61bo$818bo61bo$880bo2$827b2o$828b2o59b2o$827bo62b2o$808bo80bo$
808bo61bo$808bo61bo$870bo2$817b2o$818b2o59b2o$817bo62b2o$798bo80bo$
798bo61bo$798bo61bo$860bo2$807b2o$808b2o59b2o$807bo62b2o$788bo80bo$
788bo61bo$788bo61bo$850bo2$797b2o$798b2o59b2o$797bo62b2o$778bo80bo$
778bo61bo$778bo61bo$840bo2$787b2o$788b2o59b2o$787bo62b2o$768bo80bo$
768bo61bo$768bo61bo$830bo2$777b2o$778b2o59b2o$777bo62b2o$758bo80bo$
758bo61bo$758bo61bo$820bo2$767b2o$768b2o59b2o$767bo62b2o$748bo80bo$
748bo61bo$748bo61bo$810bo2$757b2o$758b2o59b2o$757bo62b2o$738bo80bo$
738bo61bo$738bo61bo$800bo2$747b2o$748b2o59b2o$747bo62b2o$728bo80bo$
728bo61bo$728bo61bo$790bo2$737b2o$738b2o59b2o$737bo62b2o$718bo80bo$
718bo61bo$718bo61bo$780bo2$727b2o$728b2o59b2o$727bo62b2o$708bo80bo$
708bo61bo$708bo61bo$770bo2$717b2o$718b2o59b2o$717bo62b2o$698bo80bo$
698bo61bo$698bo61bo$760bo2$707b2o$708b2o59b2o$707bo62b2o$688bo80bo$
688bo61bo$688bo61bo$750bo2$697b2o$698b2o59b2o$697bo62b2o$678bo80bo$
678bo61bo$678bo61bo$740bo2$687b2o$688b2o59b2o$687bo62b2o$668bo80bo$
668bo61bo$668bo61bo$730bo2$677b2o$678b2o59b2o$677bo62b2o$658bo80bo$
658bo61bo$658bo61bo$720bo2$667b2o$668b2o59b2o$667bo62b2o$648bo80bo$
648bo61bo$648bo61bo$710bo2$657b2o$658b2o59b2o$657bo62b2o$638bo80bo$
638bo61bo$638bo61bo$700bo2$647b2o$648b2o59b2o$647bo62b2o$628bo80bo$
628bo61bo$628bo61bo$690bo2$637b2o$638b2o59b2o$637bo62b2o$618bo80bo$
618bo61bo$618bo61bo$680bo2$627b2o$628b2o59b2o$627bo62b2o$608bo80bo$
608bo61bo$608bo61bo$670bo2$617b2o$618b2o59b2o$617bo62b2o$598bo80bo$
598bo61bo$598bo61bo$660bo2$607b2o$608b2o59b2o$607bo62b2o$588bo80bo$
588bo61bo$588bo61bo$650bo2$597b2o$598b2o59b2o$597bo62b2o$578bo80bo$
578bo61bo$578bo61bo$640bo2$587b2o$588b2o59b2o$587bo62b2o$568bo80bo$
568bo61bo$568bo61bo$630bo2$577b2o$578b2o59b2o$577bo62b2o$558bo80bo$
558bo61bo$558bo61bo$620bo2$567b2o$568b2o59b2o$567bo62b2o$548bo80bo$
548bo61bo$548bo61bo$610bo2$557b2o$558b2o59b2o$557bo62b2o$538bo80bo$
538bo61bo$538bo61bo$600bo2$547b2o$548b2o59b2o$547bo62b2o$528bo80bo$
528bo61bo$528bo61bo$590bo2$537b2o$538b2o59b2o$537bo62b2o$518bo80bo$
518bo61bo$518bo61bo$580bo2$527b2o$528b2o59b2o$527bo62b2o$508bo80bo$
508bo61bo$508bo61bo$570bo2$517b2o$518b2o59b2o$517bo62b2o$498bo80bo$
498bo61bo$498bo61bo$560bo2$507b2o$508b2o59b2o$507bo62b2o$488bo80bo$
488bo61bo$488bo61bo$550bo2$497b2o$498b2o59b2o$497bo62b2o$478bo80bo$
478bo61bo$478bo61bo$540bo2$487b2o$488b2o59b2o$487bo62b2o$468bo80bo$
468bo61bo$468bo61bo$530bo2$477b2o$478b2o59b2o$477bo62b2o$458bo80bo$
458bo61bo$458bo61bo$520bo2$467b2o$468b2o59b2o$467bo62b2o$448bo80bo$
448bo61bo$448bo61bo$510bo2$457b2o$458b2o59b2o$457bo62b2o$438bo80bo$
438bo61bo$438bo61bo$500bo2$447b2o$448b2o59b2o$447bo62b2o$428bo80bo$
428bo61bo$428bo61bo$490bo2$437b2o$438b2o59b2o$437bo62b2o$418bo80bo$
418bo61bo$418bo61bo$480bo2$427b2o$428b2o59b2o$427bo62b2o$408bo80bo$
408bo61bo$408bo61bo$470bo2$417b2o$418b2o59b2o$417bo62b2o$398bo80bo$
398bo61bo$398bo61bo$460bo2$407b2o$408b2o59b2o$407bo62b2o$388bo80bo$
388bo61bo$388bo61bo$450bo2$397b2o$398b2o59b2o$397bo62b2o$378bo80bo$
378bo61bo$378bo61bo$440bo2$387b2o$388b2o59b2o$387bo62b2o$368bo80bo$
368bo61bo$368bo61bo$430bo2$377b2o$378b2o59b2o$377bo62b2o$358bo80bo$
358bo61bo$358bo61bo$420bo2$367b2o$368b2o59b2o$367bo62b2o$348bo80bo$
348bo61bo$348bo61bo$410bo2$357b2o$358b2o59b2o$357bo62b2o$338bo80bo$
338bo61bo$338bo61bo$400bo2$347b2o$348b2o59b2o$347bo62b2o$328bo80bo$
328bo61bo$328bo61bo$390bo2$337b2o$338b2o59b2o$337bo62b2o$318bo80bo$
318bo61bo$318bo61bo$380bo2$327b2o$328b2o59b2o$327bo62b2o$308bo80bo$
308bo61bo$308bo61bo$370bo2$317b2o$318b2o59b2o$317bo62b2o$298bo80bo$
298bo61bo$298bo61bo$360bo2$307b2o$308b2o59b2o$307bo62b2o$288bo80bo$
288bo61bo$288bo61bo$350bo2$297b2o$298b2o59b2o$297bo62b2o$278bo80bo$
278bo61bo$278bo61bo$340bo2$287b2o$288b2o59b2o$287bo62b2o$268bo80bo$
268bo61bo$268bo61bo$330bo2$277b2o$278b2o59b2o$277bo62b2o$258bo80bo$
258bo61bo$258bo61bo$320bo2$267b2o$268b2o59b2o$267bo62b2o$248bo80bo$
248bo61bo$248bo61bo$310bo2$257b2o$258b2o59b2o$257bo62b2o$238bo80bo$
238bo61bo$238bo61bo$300bo2$247b2o$248b2o59b2o$247bo62b2o$228bo80bo$
228bo61bo$228bo61bo$290bo2$237b2o$238b2o59b2o$237bo62b2o$218bo80bo$
218bo61bo$218bo61bo$280bo2$227b2o$228b2o59b2o$227bo62b2o$208bo80bo$
208bo61bo$208bo61bo$270bo2$217b2o$218b2o59b2o$217bo62b2o$198bo80bo$
198bo61bo$198bo61bo$260bo2$207b2o$208b2o59b2o$207bo62b2o$188bo80bo$
188bo61bo$188bo61bo$250bo2$197b2o$198b2o59b2o$197bo62b2o$178bo80bo$
178bo61bo$178bo61bo$240bo2$187b2o$188b2o59b2o$187bo62b2o$168bo80bo$
168bo61bo$168bo61bo$230bo2$177b2o$178b2o59b2o$177bo62b2o$158bo80bo$
158bo61bo$158bo61bo$220bo2$167b2o$168b2o59b2o$167bo62b2o$148bo80bo$
148bo61bo$148bo61bo$210bo2$157b2o$158b2o59b2o$157bo62b2o$138bo80bo$
138bo61bo$138bo61bo$200bo2$147b2o$148b2o59b2o$147bo62b2o$128bo80bo$
128bo61bo$128bo61bo$190bo2$137b2o$138b2o59b2o$137bo62b2o$118bo80bo$
118bo61bo$118bo61bo$180bo2$127b2o$128b2o59b2o$127bo62b2o$108bo80bo$
108bo61bo$108bo61bo$170bo2$117b2o$118b2o59b2o$117bo62b2o$98bo80bo$98bo
61bo$98bo61bo$160bo2$107b2o$108b2o59b2o$107bo62b2o$88bo80bo$88bo61bo$
88bo61bo$150bo2$97b2o$98b2o59b2o$97bo62b2o$78bo80bo$78bo61bo$78bo61bo$
140bo2$87b2o$88b2o59b2o$87bo62b2o$68bo80bo$68bo61bo$68bo61bo$130bo2$
77b2o$78b2o59b2o$77bo62b2o$58bo80bo$58bo61bo$58bo61bo$120bo2$67b2o$68b
2o59b2o$67bo62b2o$48bo80bo$48bo61bo$48bo61bo$110bo2$57b2o$58b2o59b2o$
57bo62b2o$38bo80bo$38bo61bo$38bo61bo$100bo2$47b2o$48b2o59b2o$47bo62b2o
$28bo80bo$28bo61bo$28bo61bo$90bo2$37b2o$38b2o59b2o$37bo62b2o$18bo80bo$
18bo61bo$18bo61bo$80bo2$27b2o$28b2o59b2o$27bo62b2o$8bo80bo$8bo61bo$8bo
61bo$70bo3$79b2o$80b2o$79bo$60bo$60bo$60bo3$69b2o$70b2o$69bo$50bo$50bo
$50bo3$59b2o$60b2o$59bo$40bo$40bo$40bo3$49b2o$50b2o$49bo$30bo$30bo$30b
o3$39b2o$40b2o$39bo$20bo$20bo$20bo3$29b2o$30b2o$29bo$10bo$10bo$10bo3$
19b2o$20b2o$19bo$o$o$o3$9b2o$10b2o$9bo!

Code: Select all

x = 651, y = 191, rule = B3/S23
13b2o167bo165b3o$14bo165b3o304b2o$12b3o304b2o167bo$151b2o167bo165b3o$
152bo165b3o304b2o$150b3o304b2o167bo$289b2o167bo165b3o$121b2o167bo165b
3o$122bo165b3o304b2o$120b3o304b2o167bo$259b2o167bo165b3o$91b2o167bo
165b3o$92bo165b3o304b2o$90b3o304b2o167bo$229b2o167bo165b3o$61b2o167bo
165b3o$62bo165b3o304b2o$60b3o304b2o167bo$199b2o167bo165b3o$31b2o167bo
165b3o$32bo165b3o304b2o$30b3o304b2o167bo$169b2o167bo165b3o$b2o167bo
165b3o$2bo165b3o304b2o$3o304b2o167bo$139b2o167bo165b3o$140bo165b3o304b
2o$138b3o304b2o167bo$277b2o167bo165b3o$109b2o167bo165b3o$110bo165b3o
304b2o$108b3o304b2o167bo$247b2o167bo165b3o$79b2o167bo165b3o$80bo165b3o
304b2o$78b3o304b2o167bo$217b2o167bo165b3o$49b2o167bo165b3o$50bo165b3o
304b2o$48b3o304b2o167bo$187b2o167bo165b3o$19b2o167bo165b3o$20bo165b3o
304b2o$18b3o304b2o167bo$157b2o167bo165b3o$158bo165b3o304b2o$156b3o304b
2o167bo$295b2o167bo165b3o$127b2o167bo165b3o$128bo165b3o304b2o$126b3o
304b2o167bo$265b2o167bo165b3o$97b2o167bo165b3o$98bo165b3o304b2o$96b3o
304b2o167bo$235b2o167bo165b3o$67b2o167bo165b3o$68bo165b3o304b2o$66b3o
304b2o167bo$205b2o167bo165b3o$37b2o167bo165b3o$38bo165b3o304b2o$36b3o
304b2o167bo$175b2o167bo165b3o$7b2o167bo165b3o$8bo165b3o304b2o$6b3o304b
2o167bo$145b2o167bo165b3o$146bo165b3o304b2o$144b3o304b2o167bo$283b2o
167bo165b3o$115b2o167bo165b3o$116bo165b3o304b2o$114b3o304b2o167bo$253b
2o167bo165b3o$85b2o167bo165b3o$86bo165b3o304b2o$84b3o304b2o167bo$223b
2o167bo165b3o$55b2o167bo165b3o$56bo165b3o304b2o$54b3o304b2o167bo$193b
2o167bo165b3o$25b2o167bo165b3o$26bo165b3o304b2o$24b3o304b2o167bo$163b
2o167bo165b3o$164bo165b3o304b2o$162b3o304b2o167bo$301b2o167bo165b3o$
133b2o167bo165b3o$134bo165b3o304b2o$132b3o304b2o167bo$271b2o167bo165b
3o$103b2o167bo165b3o$104bo165b3o304b2o$102b3o304b2o167bo$241b2o167bo
165b3o$73b2o167bo165b3o$74bo165b3o304b2o$72b3o304b2o167bo$211b2o167bo
165b3o$43b2o167bo165b3o$44bo165b3o304b2o$42b3o304b2o167bo$181b2o167bo
165b3o$13b2o167bo165b3o$14bo165b3o304b2o$12b3o304b2o167bo$151b2o167bo
165b3o$152bo165b3o304b2o$150b3o304b2o167bo$289b2o167bo165b3o$121b2o
167bo165b3o$122bo165b3o304b2o$120b3o304b2o167bo$259b2o167bo165b3o$91b
2o167bo165b3o$92bo165b3o304b2o$90b3o304b2o167bo$229b2o167bo165b3o$61b
2o167bo165b3o$62bo165b3o304b2o$60b3o304b2o167bo$199b2o167bo165b3o$31b
2o167bo165b3o$32bo165b3o304b2o$30b3o304b2o167bo$169b2o167bo165b3o$170b
o165b3o304b2o$168b3o304b2o167bo$307b2o167bo165b3o$139b2o167bo165b3o$
140bo165b3o304b2o$138b3o304b2o167bo$277b2o167bo165b3o$109b2o167bo165b
3o$110bo165b3o304b2o$108b3o304b2o167bo$247b2o167bo165b3o$79b2o167bo
165b3o$80bo165b3o304b2o$78b3o304b2o167bo$217b2o167bo165b3o$49b2o167bo
165b3o$50bo165b3o304b2o$48b3o304b2o167bo$187b2o167bo165b3o$19b2o167bo
165b3o$20bo165b3o304b2o$18b3o304b2o167bo$157b2o167bo165b3o$158bo165b3o
304b2o$156b3o304b2o167bo$295b2o167bo165b3o$127b2o167bo165b3o$128bo165b
3o304b2o$126b3o304b2o167bo$265b2o167bo165b3o$97b2o167bo165b3o$98bo165b
3o304b2o$96b3o304b2o167bo$235b2o167bo165b3o$67b2o167bo165b3o$68bo165b
3o304b2o$66b3o304b2o167bo$205b2o167bo165b3o$37b2o167bo165b3o$38bo165b
3o304b2o$36b3o304b2o167bo$175b2o167bo165b3o$176bo165b3o304b2o$174b3o
304b2o167bo$313b2o167bo165b3o$145b2o167bo165b3o$146bo165b3o304b2o$144b
3o304b2o167bo$283b2o167bo165b3o$115b2o167bo165b3o$116bo165b3o304b2o$
114b3o304b2o167bo$253b2o167bo165b3o$85b2o167bo165b3o$86bo165b3o304b2o$
84b3o304b2o167bo$223b2o167bo165b3o$55b2o167bo165b3o$56bo165b3o304b2o$
54b3o304b2o167bo$193b2o167bo165b3o!

[biggiemac]

Those are cool agars.

We would need the destructive endcaps to produce something that traverses the agar to build the front row again. There's not really enough variety to work with in the endcaps as is, so we would probably need to find a tagalong or pushalong at the agar velocity.

The most convenient approach (which is definitely a long shot) would be an agar of width 1 supporting a pushalong that also generates stills. The stills (magically) stabilize the agar from the side and then vanish on the endcap debris to form an extendable spaceship.

In fact, I don't see any benefit to having the agar occupy very much space. The only reason to have a wider front would be if the pushalong required it. The only reason to have a longer ship is if the interaction that stabilized the agar also transformed the stabilizing component. I can't see these theoretical ships being very big though.

Maybe the ship would need multiple pockets of the agar-stabilization procedure to interact and be clean. I don't know, this has turned into a first-impression brain dump.

[simsim314]

Well you don't need SLs to stabilize the agar. You could use moving wick (wave) like this one:

Code: Select all

x = 9, y = 215, rule = B3/S23
3o3b3o$o2bobo2bo$3bobo$2bo3bo$2b2ob2o17$3o3b3o$o2bobo2bo$3bobo$2bo3bo$
2b2ob2o17$3o3b3o$o2bobo2bo$3bobo$2bo3bo$2b2ob2o17$3o3b3o$o2bobo2bo$3bo
bo$2bo3bo$2b2ob2o17$3o3b3o$o2bobo2bo$3bobo$2bo3bo$2b2ob2o17$3o3b3o$o2b
obo2bo$3bobo$2bo3bo$2b2ob2o17$3o3b3o$o2bobo2bo$3bobo$2bo3bo$2b2ob2o17$
3o3b3o$o2bobo2bo$3bobo$2bo3bo$2b2ob2o17$3o3b3o$o2bobo2bo$3bobo$2bo3bo$
2b2ob2o17$3o3b3o$o2bobo2bo$3bobo$2bo3bo$2b2ob2o17$3o3b3o$o2bobo2bo$3bo
bo$2bo3bo$2b2ob2o!

All we need is sort of "tagalong" but one that goes in the side of the wick and preferably shoots gliders. If we find something of this sort, it would be equivalent to pi-blinker interaction.

EDIT There of course would be a problem of stabilizing the front + end, but it's the same as deleting the blinkers at the tail and creating them at the front.

[Scorbie]

If you're interested, here are two more (not so promising results) from a Randomagar search.

Code: Select all

x = 198, y = 31, rule = B3/S23
2o18b2o18b2o18b2o18b2o18b2o18b2o$obo17bobo17bobo17bobo17bobo17bobo17bo
bo$2bo7b3o9bo7b3o9bo7b3o9bo7b3o9bo7b3o9bo7b3o9bo$3o9bo7b3o9bo7b3o9bo7b
3o9bo7b3o9bo7b3o9bo7b3o$10bobo17bobo17bobo17bobo17bobo17bobo$10b2o18b
2o18b2o18b2o18b2o18b2o16$2bo23bo23bo23bo23bo23bo23bo23bo23bo$bobo21bob
o21bobo21bobo21bobo21bobo21bobo21bobo21bobo$bo3bo19bo3bo19bo3bo19bo3bo
19bo3bo19bo3bo19bo3bo19bo3bo19bo3bo$2bo2bo20bo2bo20bo2bo20bo2bo20bo2bo
20bo2bo20bo2bo20bo2bo20bo2bo$3b2o22b2o22b2o22b2o22b2o22b2o22b2o22b2o
22b2o$15b2o22b2o22b2o22b2o22b2o22b2o22b2o22b2o$14bo2bo20bo2bo20bo2bo
20bo2bo20bo2bo20bo2bo20bo2bo20bo2bo$13bo3bo19bo3bo19bo3bo19bo3bo19bo3b
o19bo3bo19bo3bo19bo3bo$13bobo21bobo21bobo21bobo21bobo21bobo21bobo21bob
o$14bo23bo23bo23bo23bo23bo23bo23bo!

And I saw codeholic's really successful moving agar somewhere in the forum... I just can't find it.
EDIT: It was Extrementhusiast's wick.

[simsim314]

A thought came to my mind.

What if we could organize front and back of the wick in some configuration that would emit glider, and stabilize the wick? If this would work we have our basic "programming" unit, like with pi+blinkers.

All we need is to run the known moving wicks (waves) through gencols/python script that will collide front and back in any possible combination and see if they stabilized again.

[Scorbie]

I guess it would be great if we could, but I think the difficulty would vary from wick to wick (and the wicks I posted depend on themselves too much, I think.)
Here's the wick that I mentioned earlier, which seems more probable to your approach. (the 14c/65 reaction; may have to scroll the link down.)
viewtopic.php?f=2&t=279&p=8872&hilit=wick#p8872

[simsim314]

Thx. The relevant to this purpose are waves (moving wicks).

There is a nice collection of these, I guess we need to place some of them into use.

[codeholic]

Once I investigated orbits for pi waves, but found nothing promising. Here is the only non-trivial orbit I found using soup search (there are two trivial pi wave orbits and lots of ways they can interact, but nothing that I could get a pure glider from):

Code: Select all

x = 891, y = 29, rule = B3/S23:T900,0
4bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17b
o17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo$3bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo$3bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo$3bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo4$3bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bo
bo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo15bobo
15bobo15bobo15bobo2$2bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo
13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo
13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo
13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo
13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo13bo3bo
13bo3bo13bo3bo13bo3bo$3b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b
3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b
3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b
3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o15b3o$447bobo
bo6b2o3b2o$449b2obo2bob2o2bo3bo2bo$447b2obo2bo2bo5bo7bo$b2o3b2o11b2o3b
2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o
3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b
2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o
13bo4bo2bobobo5bo2b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b
2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o
11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b2o11b2o3b
2o11b2o3b2o11b2o3b2o$bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo
11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo
11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo8b2obo4b2o2b2o
3b4obo4bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo5bo11bo5bo$2b5o13b5o13b5o13b5o13b5o13b5o13b5o13b
5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b
5o13b5o13b5o13b5o10bo2b2obo2b2obo3bo2bobob3o13b5o13b5o13b5o13b5o13b5o
13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o13b5o
13b5o13b5o13b5o13b5o$2bobobo13bobobo13bobobo13bobobo13bobobo13bobobo
13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobo
bo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bo
bobo13bobobo8bo2bob2o2b2o2b2o2bo5bobobo13bobobo13bobobo13bobobo13bobob
o13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bob
obo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13bobobo13b
obobo13bobobo$bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo
11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo
11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo8b3o8bo6bob2obo3bo11b
o5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11b
o5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11b
o5bo11bo5bo11bo5bo$bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3ob
o11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob
3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11b
ob3obo11bob3obo11bob3obo11bob3obo7bo3bo9b2o9b2obo11bob3obo11bob3obo11b
ob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo
11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo11bob3o
bo11bob3obo11bob3obo11bob3obo11bob3obo11bob3obo$bo5bo11bo5bo11bo5bo11b
o5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11b
o5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11b
o5bo11bo5bo8bob3o3bo7b2o4bo4bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo
5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo11bo5bo$4bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo10bo6bo7bo6b4o17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo$4bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo10bo10bo4bo6b3o17bo17bo17bo17bo17bo17bo17bo17bo17bo17b
o17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo$4bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo10b8o3bo2b2obob4o2bo17bo17bo17bo17bo17bo17bo17bo17bo
17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo17bo4$o7bo9bo
7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo
9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo
7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo
9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo
7bo9bo7bo9bo7bo$o7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9b
o7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo
9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo
7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo
9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo9bo7bo!

[simsim314]

Once I investigated orbits for pi waves

Nice! Did you try to place in close proximity (but with some DX, DY) to waves in different phase?

I'm just a bit busy with bellman and other stuff, but this should be simple gencols serach (I might improve LifeAPI to support any size of grids, and do the search in LifeAPI).

[codeholic]

Nice! Did you try to place in close proximity (but with some DX, DY) to waves in different phase?

Nope. By the way, one can reburn exhaust of one of trivial pi wave orbits with velocity 72c/361:

Code: Select all

x = 33, y = 428, rule = B3/S23
13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o
13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b
2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b
2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b
2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$
13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo
2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$
8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2b
obo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$
12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b
2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b
2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b
2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o
13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o
5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o
13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b
2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b
2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b
2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$
13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo
2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$
8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2b
obo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$
12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b
2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b
2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b
2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o
13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o
5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o
13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b
2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b
2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b
2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$
13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo
2bo$13b2o3b2o5$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$
8b2o13b2o$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$2o29b2o$b2o27b2o$
o31bo2$13b2o3b2o$12bo2bobo2bo$13b2o3b2o$8b2o13b2o$8b2o13b2o5$8b2o13b2o
$8b2o13b2o$13b2o3b2o$12bo2bobo2bo$13b2o3b2o!

Theoretically, it is possible to build a growing caterpillar.