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Immortalife (B3-cqy4j/S2-n34i)

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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby Moosey » May 28th, 2019, 8:31 pm

Hdjensofjfnen wrote:Anyone up to synthesize moose antlers?
x = 17, y = 5, rule = B3-cqy4j/S2-n34i
15bo$3o$2bo11b3o$2bo$bo!

EDIT: Halfway... I'm thinking maybe the sparks from the blinker destruction can be used to make a dot spark.
x = 50, y = 18, rule = B3-cqy4j/S2-n34i
47bo$47bobo$47b2o$36bo$21b3o$23bo11b3o$23bo$22bo8$bo$b2o$obo!

EDIT: Oh, wait, there's no B3y. Or B3c. Darn it!


x = 8, y = 9, rule = B3-cqy4j/S2-n34i
2o$obo2bo$2bo2b2o$2b2ob3o$6bo$2b2o2bo$2bo$obo$2o!


Also
x = 23, y = 12, rule = B3-cqy4j/S2-n34i
7bo$8bo$8bo11b3o$6b3o6$3o$2bo$bo!


x = 14, y = 9, rule = B3-cqy4j/S2-n34i
2b2o6b2o$3bo6bo$2o10b2o$2o3bo6b2o$5b2o$2o3bo6b2o$2o10b2o$3bo6bo$2b2o6b
2o!
I am a prolific creator of many rather pathetic googological functions

My CA rules can be found here

Also, the tree game
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby AbhpzTa » June 5th, 2019, 3:51 pm

p44:
x = 17, y = 20, rule = B3-cqy4j/S2-n34i
10b2o$10b2o2$13b2o$13b2o2$15b2o$8bo6b2o$6b2obo$7b3o$8bo2$2o$2o2$2b2o$
2b2o2$5b2o$5b2o!

p86:
x = 106, y = 76, rule = B3-cqy4j/S2-n34i
40b2o28b2o$40b2o28b2o3$39b2o28b2o$38bo2bo26bo2bo$39b2o28b2o$36bo29bo$
26b2o7bobo18b2o7bobo$26bo8bobo18bo8bobo$27b3o6bo20b3o6bo$29bo29bo2$25b
2o7b2o19b2o$25b2o7b2o19b2o2$42b2o18b2o8b2o$42b2o17b2o9b2o$62bo2b2o$62b
o3bo$63b3o$16b2o9b3o$16b2o11bo$2o3bo22bo10bo$2o2bobo33bo$4bobo31b3o$5b
o$8b2o$7bo2bo$8b2o3b2o$13b2o51b2o$67bo7bobo$17b3o44b3o9b2o$17bo38bo7bo
11bo$18bo36bobo$10b2o31b2o9bo3bo8b2o$10bo33b2o8bo3bo8b2o22b2o$8bobo32b
o10b2ob2o32b2o3b2o$8b2o3b2o80bobo$13b2o22b2o56bo$37b2o55b2o2$41bo45bob
o$39b3o45b2o$38bo49bo$38b2o51b2o$91b2o4bo$96b2o$96bo$50bo$50bobo48bo$
50b2o48b2o2b2o$100bo3b2o$39b2o47b2o$39bobo46b2o$39bo2$68b2o$32b2o28b2o
3b3o$32b2o28b2o3bo$70b2ob2o$40b2o7b2o19bo3bo4b2o$40b2o7b2o19bo3bo4b2o$
71bobo$46bo25bo3bo$39bo6b3o20bo6b3o$38bobo8bo18bobo8bo$38bobo7b2o18bob
o7b2o$39bo29bo$35b2o28b2o$34bo2bo26bo2bo$35b2o28b2o3$34b2o28b2o$34b2o
28b2o!
Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) :
965808 is period 336 (max = 207085118608).
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby fluffykitty » June 5th, 2019, 6:41 pm

Blinker to glider reaction (not compatible with the blinker factory version of the reflector sadly):
x = 20, y = 9, rule = B3-cqy4j/S2-n34i
o16b2o$o17bo$o14b3o$15bo2$18b2o$6b3o9b2o$6bobo$6bobo!
[[ STOP 43 ]]

Blinker factory reflector:
x = 20, y = 17, rule = B3-cqy4j/S2-n34i
5b2o$5b2o3b2o$9bobo$9bo$8b2o$bo$2bo$3o2$5b2o$5b2o3b2o$9bo2bo$10b2o$14b
o$13bobo$13bobo2b2o$14bo3b2o!
I like making rules
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby Naszvadi » June 6th, 2019, 3:46 pm

fluffykitty wrote:Blinker to glider reaction (not compatible with the blinker factory version of the reflector sadly):
rle

Blinker factory reflector:
x = 20, y = 17, rule = B3-cqy4j/S2-n34i
5b2o$5b2o3b2o$9bobo$9bo$8b2o$bo$2bo$3o2$5b2o$5b2o3b2o$9bo2bo$10b2o$14b
o$13bobo$13bobo2b2o$14bo3b2o!


Is this known?
#C stable reflector
x = 20, y = 21, rule = B3-cqy4j/S2-n34i
5b2o$5b2o3b2o$9bobo$9bo$8b2o$bo$2bo$3o2$5b2o$5b2o3b2o$9bo2bo$10b2o$14b
o$13bobo$13bobo2b2o$14bo3b2o$2b2o$2bobo$4bo$4b2o!


[APPEND]
Propably. It is just a variant of the first right angle reflector in this rule, the final blinker remover block is replaced to an eater.
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby fluffykitty » June 6th, 2019, 5:52 pm

Also, here's a second p58 wick component:
x = 57, y = 19, rule = B3-cqy4j/S2-n34i
2o53b2o$o14b3o25b3o10bo$bob2o10bobo25bobo6b2obo$2obo11bobo18b2o5bobo7b
ob2o$bob2o28b2o17b2obo$bobo5bo23bo19bobo$2ob2o5bo4b2o26b2o7b2ob2o$9bo
4bobo4bo14b3o3bobo$14bobo3bo11b2o2bobo3bobo$24bo7b2o4b2o$18b2o4bo$6bo
2b2o8bo2b3o3b2o16b2o$5bobob2o12bo4b3o15b2o2b2o$5b2o13bo10bo18b2o$19bo$
5b2o12b2obo27b2o$5b2o22bobo18b2o$22b2o5b3o$30bo!

Edit: Loop p58s
x = 176, y = 67, rule = B3-cqy4j/S2-n34i
b2o33b2o$b2o14bobo2b3o4bo6b2o$8b3o5bo3b3o2bo3bo$17bo2b2o3bo3bo2$21bo2b
o127b3ob3o4b2o$3bo17b2o127b2obo3bob2o2b2o$2b3o10b2ob2o9bo120b2o7b2o$2b
obo11b3o11bo63bo55b2obo3bob2o$2o15bo11bo64bo11b2o44b2o3b2o$2bobo30bo
20b2o34b2ob2o9b2o39bobo$2b3o29b3o19b2o33b2o3b2o49bobo$3bo30bobo26b3o
19bo6b2ob2o51bo$30bo6b2o45bobo74b3o$30bo3bobo47bobo54b2o$34b3o48bo57bo
$35bo22bo34b2o4bo21b2o12bo7bo2b3o$57b3o10b2ob2o23bobo3b3o14b2o11bo$57b
obo11b3o54b3o25bo$55b2o15bo82b3o$57bobo95bobo$7b2o23b2o23b3o44b2o47b2o
$6bo2bo21bo2bo23bo43bo3bo48bobo$7b2o23b2o72bo32b2ob2o11b3o$101bo3b2o
15b3o13b2o3b2o11bo$101b2ob2o16b3o14b2ob2o$104b2o15bo3bo15bo$100bo5bo
14b2ob2o15bo17bobo$10bo88b2o20bo37bo4bo$9b3o86b2o4bobo58bo$9bobo87b2o
4bo15bo37b2o4bo6b3o$12b2o48b2o36bo20b2ob2o6b2o24bo3bob2o6b3o$9bobo16bo
32bo2bo56bo3bo5bo2b4o21b4o2bo5bo3bo$9b3o15b3o32b2o58b3o6b2obo3bo24b2o
6b2ob2o$10bo16bobo92b3o6bo4b2o37bo$25b2o104bo$27bobo102bo4bo37bo$27b3o
71b2o32bobo17bo15b2ob2o$28bo71bo2bo51bo15bo3bo$64bo36b2o50b2ob2o14b3o$
59bo4b2o74bo11b2o3b2o13b3o$58bobo4b2o72b3o11b2ob2o$64b2o73bobo$5b2o23b
2o26bo5bo77b2o$4bo2bo21bo2bo26b2o78bobo$5b2o23b2o27b2ob2o75b3o$58b2o3b
o76bo25b3o$58bo103bo11b2o$58bo3bo43bo41b3o2bo7bo12b2o$59b2o44b3o45bo$
3bo101bobo46b2o$2b3o87bo15b2o23b3o$2bobo3bo82b3o11bobo40bo$2o6bo49b3o
3bobo23b2ob2o10b3o39bobo$2bobo30bo29bo4b2o34bo40bobo$2b3o29b3o42bo58b
2o3b2o$3bo30bobo41bobo55b2obo3bob2o$9bo11bo15b2o39bobo55b2o7b2o$8bo11b
3o11bobo31b2ob2o6bo19b3o30b2o2b2obo3bob2o$9bo9b2ob2o10b3o30b2o3b2o33b
2o23b2o4b3ob3o$16b2o17bo21b2o9b2ob2o34b2o$14bo2bo39b2o11bo$70bo$9bo3bo
3b2o2bo$9bo3bo2b3o3bo5b3o$b2o6bo4b3o2bobo14b2o$b2o33b2o!

Edit 2: Optimized eaters
I like making rules
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby AbhpzTa » June 7th, 2019, 4:59 pm

DoublePi-based 63-engine (5,0)c/38 p38 mod38 spaceship:
x = 127, y = 503, rule = B3-cqy4j/S2-n34i
107bo$106b3o$106bobo$109b2o$106bobo$106b3o2$93b2o13b3o$92bobo13bobo$
94bo16b2o$108bobo$108b3o$109bo5$88b3o$90bo$89bo3$111b3o$111bo2bo$115bo
$111bo2bo$84b2o25b3o$83bobo$85bo27b3o$113bo2bo$117bo$113bo2bo$113b3o4$
79b3o$81bo$80bo5$117bo$116b3o$75b2o39bobo$74bobo42b2o$76bo39bobo$116b
3o2$118b3o$118bobo$121b2o$118bobo$118b3o$70b3o46bo$72bo$71bo16b3o2b3o
2b3o3b2o3b2o$104b2o3b2o3$91bo$91bo$89b2ob2o$66b2o20b2o3b2o$65bobo21bob
2o12b3o$67bo21b2o2bo10bo3bo12b2o$92b2o14bo12bob2o$90bo2bo13b2o14b2o$
90b2o12b3o14bob2o$121b2o$90b2o12b3o$90bo2bo13b2o12b2o$92b2o14bo12bob2o
$61b3o25b2o2bo10bo3bo14b2o$63bo25bob2o12b3o13bob2o$62bo25b2o3b2o26b2o$
89b2ob2o$91bo$91bo3$100bo$57b2o29bo11bo$56bobo26b7o4b2o3b2o$58bo26bo5b
o6bo$88b4o6bo$86b2o2bo11b3o$86b2ob3o9bo3bo$87bo2bo14bo16b2o$87b2o15b2o
16bob2o$101b3o20b2o$87b2o33bob2o$52b3o32bo2bo12b3o16b2o$54bo31b2ob3o
14b2o$53bo32b2o2bo16bo14b2o$88b4o11bo3bo14bob2o$85bo5bo12b3o17b2o$85b
7o30bob2o$88bo9b2ob3o18b2o$98bob5o$98bob3ob2o$48b2o53b2o$47bobo43b3o$
49bo43b3o$92bo3bo$92b5o$95bo$95b2o$93bo2bo$93b2o10b3o$104bo3bo$43b3o
49b2o11bo14b2o$45bo49bo2bo8b2o14bob2o$44bo52b2o5b3o18b2o$97bo25bob2o$
94b5o5b3o16b2o$94bo3bo8b2o$95b3o10bo14b2o$95b3o6bo3bo14bob2o$105b3o17b
2o$39b2o82bob2o$38bobo41bo40b2o$40bo41bobo$82b2o28bo$111bob2o2b2o$115b
obo$104b2o4bo4b3o$95bo2b3o3b2o2b2o6bo$92bob2o15bo3bo$91b3o17bob2o$34b
3o31bo21b2o3bo$36bo30bo23b2o17bobo$35bo31b3o22bo18bo$115b3o$104b2o8bo
3bo$104bobo11bo$106bo10b2o$104bobo7b3o$104b2o$30b2o80b3o$29bobo21bo50b
2o9b2o$31bo21bobo48bobo9bo$53b2o51bo5bo3bo$104bobo6b3o$104b2o5$25b3o
11bo$27bo10bo$26bo11b3o3$110b2o$101b2o$101bob2o8b3o$103b2o10bo$22bo78b
ob2o8b3o$21bob2obo74b2o$21bob2obo$22bo3bo76b2o$103bob2o6b3o$2b3o3b2o3b
2o90b2o8bo$8b2o3b2o88bob2o6b3o$22b2o79b2o$22bo2bo3bo80b2o$22bo3bo2bo$
14bo10bobo7b3o$11b7o8b2o7bo$bo9bo5bo6bobo9bo$3o11b4o7b2o$2obo8b2o2bo8b
2o$3b2o7b2ob3o9bo$4o9bo2bo$3o10b2o86bo$100b3o10b2o$3o10b2o12bo22b2o48b
obo$4o9bo2bo8b2o23bobo50b2o11b3o$3b2o7b2ob3o7b2o23bo49bobo15bo$2obo8b
2o2bo7bobo73b3o13b3o$3o11b4o8b2o$bo9bo5bo7bobo74b3o$11b7o4bo3bo2bo72bo
bo$14bo7bo2bo3bo75b2o9b3o$22b2o78bobo13bo$102b3o11b3o$18b3o43b3o23bo
12bo$8b2o3b2o3b3o43bo23b4o21b2o$2b3o3b2o3b2o7b2o41bo21bo2b2o$22bobo61b
o2bo$23bo63bobo$88bo4b2o$23bo67bo2bob3o3b2o3b2o$23b2o66b3o8b2o3b2o$23b
o90b3o$79b2o30bo3b2o$79bobo33b2o5bo$79bo41b3o$23bo96b2ob2o$23b2o78b2o
18bo$23bo99b2o$92bobobo9b3o12bo$23bo67b7o10bo12b3o$22bobo66bo5b2o7b3o$
22b2o69b3obo23b3o$18b3o71bo28bo$18b3o74bobo25b2o$22bo73b2o8b3o14bo$21b
obo69b2o13bo11b2ob2o$21bobo82b3o12b3o$22bo2b2o64b2o29bo$25bobo66b2o7b
2o$26bo66bobo$90bo$26b2o63b3obo$25b3o61bo5b2o$26b2o61b7o$90bobobo$103b
2o$121bo$26b2o92b3o$25b3o54b3obob2o5bobo5bo15b2ob2o$26b2o54bo2b4ob2o4b
o6bo18bo$82b2o7bo30b2o$26bo56bo2b3o16b3o12bo$25bobo56bo5bo16bo12b3o$
22bo2b2o59b2ob2o14b3o$21bobo63bobo30b3o$21bobo4b2o58b2o30bo$22bo5bo2bo
3bo86b2o$28bo3bo2bo52b2o15b3o14bo$31bobo53bobo17bo11b2ob2o$32b2o52b2ob
2o14b3o12b3o$30bobo51bo5bo30bo$31b2o50bo2b3o13b2o$31b2o49b2o7bo6bo$33b
o48bo2b4ob2o$82b3obob2o3bo5bo$93bo4bo$77bo$33bo42b4o2b2o$31b2o42bo2b2o
4bo$31b2o47bo39bo$30bobo48b2o2bo33b3o$32b2o43bobo23bo14b2ob2o$31bobo
43bo2bo22b2o16bo$28bo3bo2bo43bo2bo2bo18b2o15b2o$28bo2bo3bo44bo3bo18b2o
14bo$28b2o51bo21bo15b3o$25b2o$24b2o55bo21bo15b3o$28b2o50bo3bo18b2o14bo
$28bobo48bo2bo2bo18b2o15b2o$30bo46bo2bo22b2o16bo$77bobo23bo14b2ob2o$
27bo2bo50b2o2bo33b3o$28bobo49bo39bo$29bo45bo2b2o4bo$76b4o2b2o$77bo$93b
o4bo$29bo52b3obob2o3bo5bo$28bobo51bo2b4ob2o$27bo2bo51b2o7bo6bo$83bo2b
3o13b2o$30bo53bo5bo30bo$28bobo55b2ob2o14b3o12b3o$28b2o57bobo17bo11b2ob
2o$24b2o62b2o15b3o14bo$25b2o95b2o$88b2o30bo$22b2o63bobo30b3o$21b2o63b
2ob2o14b3o$25b2o57bo5bo16bo12b3o$25bobo55bo2b3o16b3o12bo$27bo54b2o7bo
30b2o$82bo2b4ob2o4bo6bo18bo$24bo2bo54b3obob2o5bobo5bo15b2ob2o$25bobo
92b3o$26bo94bo$103b2o$90bobobo$89b7o$26bo62bo5b2o$25bobo63b3obo$24bo2b
o62bo$93bobo$27bo66b2o7b2o$25bobo63b2o29bo$25b2o79b3o12b3o$21b2o70b2o
13bo11b2ob2o$22b2o72b2o8b3o14bo$18b3o74bobo25b2o$18b3o71bo28bo$22b2o
69b3obo23b3o$22bobo66bo5b2o7b3o$23bo67b7o10bo12b3o$92bobobo9b3o12bo$
23bo99b2o$23b2o78b2o18bo$23bo96b2ob2o$79bo41b3o$79bobo33b2o5bo$79b2o
30bo3b2o$23bo90b3o$23b2o66b3o8b2o3b2o$23bo67bo2bob3o3b2o3b2o$88bo4b2o$
23bo63bobo$22bobo61bo2bo$2b3o3b2o3b2o7b2o41bo21bo2b2o$8b2o3b2o3b3o43bo
23b4o21b2o$18b3o43b3o23bo12bo$102b3o11b3o$22b2o78bobo13bo$14bo7bo2bo3b
o75b2o9b3o$11b7o4bo3bo2bo72bobo$bo9bo5bo7bobo74b3o$3o11b4o8b2o$2obo8b
2o2bo7bobo73b3o13b3o$3b2o7b2ob3o7b2o23bo49bobo15bo$4o9bo2bo8b2o23bobo
50b2o11b3o$3o10b2o12bo22b2o48bobo$100b3o10b2o$3o10b2o86bo$4o9bo2bo$3b
2o7b2ob3o9bo$2obo8b2o2bo8b2o$3o11b4o7b2o$bo9bo5bo6bobo9bo$11b7o8b2o7bo
$14bo10bobo7b3o$22bo3bo2bo$22bo2bo3bo80b2o$22b2o79b2o$8b2o3b2o88bob2o
6b3o$2b3o3b2o3b2o90b2o8bo$103bob2o6b3o$22bo3bo76b2o$21bob2obo$21bob2ob
o74b2o$22bo78bob2o8b3o$103b2o10bo$101bob2o8b3o$101b2o$110b2o3$26bo11b
3o$27bo10bo$25b3o11bo5$104b2o$104bobo6b3o$53b2o51bo5bo3bo$31bo21bobo
48bobo9bo$29bobo21bo50b2o9b2o$30b2o80b3o$104b2o$104bobo7b3o$106bo10b2o
$104bobo11bo$104b2o8bo3bo$115b3o$35bo31b3o22bo18bo$36bo30bo23b2o17bobo
$34b3o31bo21b2o3bo$91b3o17bob2o$92bob2o15bo3bo$95bo2b3o3b2o2b2o6bo$
104b2o4bo4b3o$115bobo$111bob2o2b2o$82b2o28bo$40bo41bobo$38bobo41bo40b
2o$39b2o82bob2o$105b3o17b2o$95b3o6bo3bo14bob2o$95b3o10bo14b2o$94bo3bo
8b2o$94b5o5b3o16b2o$97bo25bob2o$44bo52b2o5b3o18b2o$45bo49bo2bo8b2o14bo
b2o$43b3o49b2o11bo14b2o$104bo3bo$93b2o10b3o$93bo2bo$95b2o$95bo$92b5o$
92bo3bo$49bo43b3o$47bobo43b3o$48b2o53b2o$98bob3ob2o$98bob5o$88bo9b2ob
3o18b2o$85b7o30bob2o$85bo5bo12b3o17b2o$88b4o11bo3bo14bob2o$53bo32b2o2b
o16bo14b2o$54bo31b2ob3o14b2o$52b3o32bo2bo12b3o16b2o$87b2o33bob2o$101b
3o20b2o$87b2o15b2o16bob2o$87bo2bo14bo16b2o$86b2ob3o9bo3bo$86b2o2bo11b
3o$88b4o6bo$58bo26bo5bo6bo$56bobo26b7o4b2o3b2o$57b2o29bo11bo$100bo3$
91bo$91bo$89b2ob2o$62bo25b2o3b2o26b2o$63bo25bob2o12b3o13bob2o$61b3o25b
2o2bo10bo3bo14b2o$92b2o14bo12bob2o$90bo2bo13b2o12b2o$90b2o12b3o$121b2o
$90b2o12b3o14bob2o$90bo2bo13b2o14b2o$92b2o14bo12bob2o$67bo21b2o2bo10bo
3bo12b2o$65bobo21bob2o12b3o$66b2o20b2o3b2o$89b2ob2o$91bo$91bo3$104b2o
3b2o$71bo16b3o2b3o2b3o3b2o3b2o$72bo$70b3o46bo$118b3o$118bobo$121b2o$
118bobo$118b3o2$116b3o$76bo39bobo$74bobo42b2o$75b2o39bobo$116b3o$117bo
5$80bo$81bo$79b3o4$113b3o$113bo2bo$117bo$113bo2bo$85bo27b3o$83bobo$84b
2o25b3o$111bo2bo$115bo$111bo2bo$111b3o3$89bo$90bo$88b3o5$109bo$108b3o$
108bobo$94bo16b2o$92bobo13bobo$93b2o13b3o2$106b3o$106bobo$109b2o$106bo
bo$106b3o$107bo!
Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) :
965808 is period 336 (max = 207085118608).
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby testitemqlstudop » June 7th, 2019, 11:42 pm

fluffykitty wrote:Edit: Loop p58s


Removing a block gives a p58 gun, so all of those are actually quadruple-barreled guns with eaters.
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby Hunting » June 26th, 2019, 12:54 pm

In this relative, even thoufh soups last a lotta shorter, the pond puffer became very dirty.
x = 3, y = 6, rule = B2i3-cqy4j/S2-n34i
bo$3o$ob2o!
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Plz correct my grammar mistakes. I'm still studying English.

Working on:

Nothing.

Favorite gun ever:
#C Favorite Gun. Found by me.
x = 4, y = 6, rule = B2e3i4at/S1c23cijn4a
o2bo$4o3$4o$o2bo!
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby CoolCreeper39 » August 11th, 2019, 2:52 am

Methuselahs in Immortalife (Non record-breakers are not counted):


1-cell bounding box: 1G
x = 1, y = 1, rule = B3-cqy4j/S2-n34i
o!


4-cell bounding box: 2G
x = 1, y = 4, rule = B3-cqy4j/S2-n34i
o$o$o$o!


5-cell bounding box: 4G
x = 1, y = 5, rule = B3-cqy4j/S2-n34i
o$o$o$o$o!


6-cell bounding box: 63G
x = 2, y = 3, rule = B3-cqy4j/S2-n34i
2o$bo$2o!


8-cell bounding box: 64G
x = 2, y = 4, rule = B3-cqy4j/S2-n34i
bo$bo$o$2o!


9-cell bounding box: 157G
x = 3, y = 3, rule = B3-cqy4j/S2-n34i
2bo$bo$3o!


10-cell bounding box: 2,352G
x = 2, y = 5, rule = B3-cqy4j/S2-n34i
bo$2o$2o$bo$2o!


11-cell bounding boxes failed to produce any more record-breakers.


The smallest infinite growth pattern in Immortalife is this, with a 10-cell bounding box:
x = 2, y = 5, rule = B3-cqy4j/S2-n34i
bo$o$2o$bo$2o!


Compare this with the smallest infinite growth pattern in Life, with a 24-cell bounding box:
x = 2, y = 12, rule = B3/S23
2o2$bo$2o$2o$bo$o$2o$2o$o$o$2o!
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby Moosey » August 11th, 2019, 7:21 am

CoolCreeper39 wrote:Methuselahs in Immortalife (Non record-breakers are not counted):
10-cell bounding box: 2,352G
x = 2, y = 5, rule = B3-cqy4j/S2-n34i
bo$2o$2o$bo$2o!


The smallest infinite growth pattern in Immortalife is this, with a 10-cell bounding box:
x = 2, y = 5, rule = B3-cqy4j/S2-n34i
bo$o$2o$bo$2o!


Apparently you don't count infinite growth patterns either, since that infinite growth object lasts substantially longer than the 2352G. (And if you were counting by MCPS, there is another MCPS=7 pattern which lasts a little longer and is a predecessor of a B and a G. It can be found in the OP I think.)
I am a prolific creator of many rather pathetic googological functions

My CA rules can be found here

Also, the tree game
Bill Watterson once wrote: "How do soldiers killing each other solve the world's problems?"
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby fluffykitty » August 11th, 2019, 3:00 pm

The B heptomino has an MCPS 6 predecessor:
x = 4, y = 3, rule = B3-cqy4j/S2-n34i
3o$o2bo$o!
I like making rules
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Re: Immortalife (B3-cqy4j/S2-n34i)

Postby Hdjensofjfnen » August 11th, 2019, 5:48 pm

Heisenburp:
x = 9, y = 7, rule = B3-cqy4j/S2-n34i
6bo$6bobo$6b2o2$2bo$obo$b2o!
That that is, is. That that is not, is not. Is that it? It is.
A predecessor to my favorite oscillator of all time:
x = 7, y = 5, rule = B3/S2-i3-y4i
4b3o$6bo$o3b3o$2o$bo!
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