Rules with small adjustable spaceships

For discussion of other cellular automata.
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silversmith
Posts: 119
Joined: June 15th, 2020, 6:20 pm

Re: Rules with small adjustable spaceships

Post by silversmith » March 30th, 2021, 11:20 pm

Diagonal ships with 1 cell thick XOR stripe.
(1,1)c/7+2n, n>=0

Code: Select all

x = 123, y = 115, rule = B2cn3akqr4aei5e6ce/S02-ei3acknq4aijqrt
120bobo$120bo$120b3o$119bo$118bo$117bo$116bo$115bo2$113bo$112bo$111bo
$110bo$109bo$108bo$107bo2$105bo2$103bo2$101bo2$99bo2$97bo2$95bo$94bo$
93bo2$91bo2$89bo$88bo$87bo$86bo$85bo2$83bo$82bo$69bo11bo$68bobo9bo$
68b2o9bo$67bo$66bo10bo$65bo$64bo10bo2$62bo10bo$72bo$60bo10bo$59bo$58bo
10bo2$56bo10bo$55bo$54bo10bo2$52bo10bo2$50bo10bo$60bo$48bo10bo$47bo$
46bo10bo2$44bo10bo$43bo$42bo10bo$41bo$40bo10bo$50bo$38bo10bo$37bo$36bo
10bo$46bo$34bo10bo$33bo10bo$32bo10bo2$30bo10bo$29bo10bo$28bo10bo$38bo$
26bo10bo$36bo$24bo10bo$23bo10bo$22bo10bo2$20bo10bo$30bo$18bo10bo$28bo
$16bo10bo$15bo$14bo10bo$13bo$12bo10bo2$10bo10bo$9bo$8bo10bo$7bo10bo$
6bo10bo$5bo10bo$4bo10bo$3bo10bo$2bo10bo2$o10bo$b2o9b2o$b2o9b2o$o10bo!

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yujh
Posts: 2425
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Re: Rules with small adjustable spaceships

Post by yujh » March 31st, 2021, 7:23 am

Smaller c/7d and c/5d in above rule

Code: Select all

x = 65, y = 31, rule = B2cn3akqr4aei5e6ce/S02-ei3acknq4aijqrt
2bo29bo$b2o28b2o$3o27b3o$3bo29bo$34bo$5bo29bo$8bo$7bo29bo$8bo2b2o27bo$
9bob2o26bo$38bo3bo$41bo$10bobo27bobo$11bo31bo2$45bo$46bo$47bo$48bo$49b
o$50bo$51bo$50bobo$53bo$52bobo$55bo$54bo$57bo$61b2o$59bob2o$60bo2b2o!
Nothing to apgsearch? Try b38s23/C1!

B34kz5e7c8/S23-a4ityz5k!!!

b2n3-q5y6cn7s23-k4c8

B3-kq6cn8/S2-i3-a4ciyz8

B3-kq4z5e7c8/S2-ci3-a4ciq5ek6eik7

wiki

Rule modifier

Bored of Conway's Game of Life? Try Pedestrian Life -- not pedestrian at all!

dani
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Re: Rules with small adjustable spaceships

Post by dani » April 8th, 2021, 10:24 am

silversmith wrote:
March 30th, 2021, 11:20 pm
Diagonal ships with 1 cell thick XOR stripe.
(1,1)c/7+2n, n>=0

Code: Select all

x = 123, y = 115, rule = B2cn3akqr4aei5e6ce/S02-ei3acknq4aijqrt
120bobo$120bo$120b3o$119bo$118bo$117bo$116bo$115bo2$113bo$112bo$111bo
$110bo$109bo$108bo$107bo2$105bo2$103bo2$101bo2$99bo2$97bo2$95bo$94bo$
93bo2$91bo2$89bo$88bo$87bo$86bo$85bo2$83bo$82bo$69bo11bo$68bobo9bo$
68b2o9bo$67bo$66bo10bo$65bo$64bo10bo2$62bo10bo$72bo$60bo10bo$59bo$58bo
10bo2$56bo10bo$55bo$54bo10bo2$52bo10bo2$50bo10bo$60bo$48bo10bo$47bo$
46bo10bo2$44bo10bo$43bo$42bo10bo$41bo$40bo10bo$50bo$38bo10bo$37bo$36bo
10bo$46bo$34bo10bo$33bo10bo$32bo10bo2$30bo10bo$29bo10bo$28bo10bo$38bo$
26bo10bo$36bo$24bo10bo$23bo10bo$22bo10bo2$20bo10bo$30bo$18bo10bo$28bo
$16bo10bo$15bo$14bo10bo$13bo$12bo10bo2$10bo10bo$9bo$8bo10bo$7bo10bo$
6bo10bo$5bo10bo$4bo10bo$3bo10bo$2bo10bo2$o10bo$b2o9b2o$b2o9b2o$o10bo!
2c/24 orthogonal natural spaceship:

Code: Select all

x = 7, y = 3, rule = B2cn3akqr4aei5e6ce/S02-ei3acknq4aijqrt
2o2bobo$2o$4bobo!
40906 generation methuselah:

Code: Select all

x = 14, y = 20, rule = B2cn3akqr4aei5e6ce/S02-ei3acknq4aijqrt
11bo$10bobo$10b2o2$8bo$7bo$6bo5bo$5bo5bobo$4bo6b2o$2b2o$2b2o5bo$8bo$7b
o$6bo$5bo$4bo$3bo2$2o$2o!
Perhaps there's a way to make one of these that is so high period (easy) and is dirty enough (hard) that it inevitably creates a copy of itself. The resulting puffer would look like a huge zigzag line, but I don't know if it's even theoretically possible with how tame the ash is in this rule.
she/her // into oca since 2015

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LaundryPizza03
Posts: 1381
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Re: Rules with small adjustable spaceships

Post by LaundryPizza03 » April 9th, 2021, 3:06 am

dani wrote:
April 8th, 2021, 10:24 am
40906 generation methuselah:

Code: Select all

x = 14, y = 20, rule = B2cn3akqr4aei5e6ce/S02-ei3acknq4aijqrt
11bo$10bobo$10b2o2$8bo$7bo$6bo5bo$5bo5bobo$4bo6b2o$2b2o$2b2o5bo$8bo$7b
o$6bo$5bo$4bo$3bo2$2o$2o!
I counted 40946. Here's the pop plot of this thing:

Code: Select all

x = 548, y = 536, rule = B2cn3akqr4aei5e6ce/S02-ei3acknq4aijqrt
259bo3bobo3bob5o2b3o2b5obo5b5ob4o$259bo3bob2o2bo3bo5bo5bo3bo5bo5bo3bo$
259bo3bobobobo3bo5bo5bo3bo5bo5bo3bo$259bo3bobo2b2o3bo5bo5bo3bo5b3o3bo
3bo$259bo3bobo3bo3bo5bo5bo3bo5bo5bo3bo$259bo3bobo3bo3bo5bo5bo3bo5bo5bo
3bo$260b3o2bo3bo3bo4b3o4bo3b5ob5ob4o8$b3o2b5o4bo2b5o$o9bo3b2o2bo$o8bo
3bobo2bo$4o4bo3bo2bo3b3o11bo448bo$o3bo2bo4b5o5bo10bo448bo$o3bobo8bo2bo
3bo10bo448bo$b3o2bo8bo3b3o11bo448bo$33bo447b2o$33bo446b4o$33bo446b4o$
33bo444b6o$33bo442bob6o$33bo440b10o$33bo440b10o$33bo439b11o$33bo439b
11o$33bo438b12o$33bo438b13o$33bo438b9ob3o$33bo435bob10ob3o$33bo434b13o
b3o$33bo434b13o2b2o$33bo434b12o3b2o$33bo433b12o4b2o$33bo431bob11o5b2o$
33bo430b2ob9obo5b3o$33bo430b12o8b2o$33bo430b10obo8b2o$33bo428bob10o10b
2o$33bo426b12obo10b2o$33bo426b12o12b2o$33bo426b12o12b2o$33bo424b14o12b
3o$33bo424b12o14b3o$33bo424b10o16b3o$33bo422b12o17b2o$33bo421b13o17b2o
$33bo419bob12o18b2o$33bo419b12o20b2o$33bo415bo3b12o20b2o$33bo415bob12o
bo21b2o$33bo415bob12o23b2o$33bo415b11o26b2o$33bo414b12o26b2o$33bo412b
12o28b2o$33bo412b12o28b2o$33bo412b11o29b2o$33bo412b10o31bo$33bo408bob
12o31b2o$33bo407b13obo31b2o$33bo407b13o33b2o$33bo406b13o34b2o$33bo406b
13o34b2o$33bo406b11o36b2o$33bo405b11o37b2o$33bo404b12o37b3o$33bo403b
13o38b2o$33bo402b12o40b2o$33bo400b14o40b2o$33bo400b12o42b2o$33bo399b
13o42b2o$33bo397bob13o42b2o$33bo397b12o2bo43bo$33bo397b11o47b2o$33bo
395b13o47b2o$33bo393bob11obo47b2o$33bo393b13o49b3o$33bo393b12o50b3o$
33bo390bo2b9o54b2o$33bo390bob10o54b2o$33bo389b12o55b2o$33bo388b12o56b
2o$33bo387b12o57b2o$33bo385bob12o57b2o$33bo385bob11o58b2o$33bo385b12o
59b2o$33bo385b12o59b2o$33bo382bob10o2bo60b2o$33bo382b12o63b2o$33bo381b
13o63b2o$33bo381b13o63b3o$33bo380b12o65b3o$33bo380b12o65b3o$33bo378b
12o67b3o$33bo378b10o70b2o$33bo376bob10o70b2o$33bo376b11o71b2o$33bo373b
ob12o71b2o$33bo373b11o74b2o$33bo373b10o75b2o$33bo373b10o76bo$33bo369b
14o76b2o$33bo369b14o76b2o$33bo369b14o76b2o$33bo366bo2b9ob2o78b2o$33bo
366bob10ob2o78b2o$33bo366b12obo79b2o$33bo366b12obo79b2o$33bo365b12o82b
3o$33bo364b12o84b2o$33bo363b13o84b2o$33bo360bo2b10o2bo84b2o$33bo360bob
11o87b2o$33bo360b11obo87b3o$33bo359b12obo88b2o$33bo357bob10o92b2o$33bo
357bob10o92b2o$33bo357b10o94b2o$33bo353bo2b11o94b2o$33bo353b14o94b2o$
33bo353b13o95b2o$33bo353b10obo96b2o$33bo353b10obo96b2o$33bo350b2ob9o
100bo$33bo350b11o101b2o$33bo350b9obo101b2o$33bo348b11o103b2o$33bo347b
12o103b2o$33bo345b12obo103b2o$33bo345b12o105b3o$33bo345b11o106b3o$33bo
344b11o107b3o$33bo344b10o109b2o$33bo343b11o109b2o$33bo341b12o110b2o$
33bo340b12o111b2o$33bo339b10o114b2o$33bo337b11o115b3o$33bo337b10o116b
3o$33bo337b10o117b2o$33bo336b10o118b2o$33bo333bob11o118b2o$33bo333b11o
bo118b2o$33bo332b12o120b2o$33bo332b11o122bo$33bo332b10o123bo$33bo332b
10o123bo$33bo329b13o123bo$33bo329b13o123b2o$33bo329b8obo126b2o$33bo
326b11o128b2o$33bo325b11o129b2o$33bo323bob11o129b2o$33bo323bob11o129b
2o$33bo322b13o131b2o$33bo322b11o133b2o$33bo321b11o134b3o$33bo320b10obo
134b3o$33bo320b9o2bo134b3o$33bo319b10o137b3o$33bo318b11o137b3o$33bo
317b10obo137b3o$33bo316b11o140b2o$33bo316b11o140b2o$33bo315b10obo140b
2o$33bo314b10o143b2o$33bo312b10o146bo$33bo312b10o146b2o$33bo312b9o147b
2o$33bo311b9o148b2o$33bo309b10o149b2o$33bo309b8o151b2o$33bo307b9o152b
2o$33bo307b9o152b2o$33bo307b8o153b2o$33bo306b9o154bo$33bo305b10o154bo$
33bo304b10o155b2o$33bo304b8o157b2o$33bo303b8o158b2o$33bo301b10o158b2o$
33bo300b10o159b2o$33bo300b9o160b2o$33bo299b9o162bo$33bo296b12o162b2o$
33bo296b10o164b2o$33bo295b11o164b2o$33bo293bob9o166b2o$33bo293b9obo
166b2o$33bo293b9obo166b2o$33bo293b8o169b3o$33bo291b10o170b2o$33bo291b
8obo170b2o$33bo290b9o172b2o$33bo288b11o172b2o$33bo288b10o173b2o$33bo
287b11o173b2o$33bo287b9obo173b2o$33bo285b9obo176b2o$33bo283b11obo176b
2o$33bo283b10o2bo176b2o$33bo283b8obo179b2o$33bo283b8o181b2o$33bo281b9o
182b2o$33bo277bo3b7obo182b2o$33bo277b3ob7obo182b2o$33bo277b11o184b3o$
33bo276b11o186b2o$33bo275b10obo186b2o$33bo275b10o188b2o$33bo275b10o
188b2o$33bo274b10o189b2o$33bo273b8o2bo189b2o$33bo271b10o192b2o$33bo
268b13o193b2o$33bo268b11obo193b2o$33bo268b10o196b2o$33bo268b9o197b2o$
33bo266bob9o197b2o$33bo266b8o2bo197b2o$33bo265b9o2bo197b2o$33bo261bob
11o201bo$33bo261bob10o202bo$33bo261b10o204b2o$33bo261b9o205b2o$33bo
259bob8o206b2o$33bo259b10o206b2o$33bo258b11o206b2o$33bo256b13o206b2o$
33bo256b10obo207b2o$33bo255b10o2bo207b3o$33bo254b10o3bo208b2o$33bo254b
10o212b2o$33bo253b10o213b2o$16b7o10bo251b11o214b2o$19bo13bo249b12o215b
2o$18bo14bo249b12o215b2o$17bo15bo249b9o218b2o$16b7o10bo249b9o219bo$33b
o246b10o221bo$17b5o11bo245b11o221b2o$16bo5bo10bo245b9obo221b2o$16bo5bo
10bo244b10o223b2o$16bo5bo10bo244b9o225bo$17b5o11bo243b9o226bo$33bo243b
8o227bo$33bo242b9o227b2o$16bo5bo10bo239b10o229b2o$16b7o10bo239b10o229b
2o$16bo5bo10bo238b11o229b2o$33bo236bob9o231b2o$33bo236b11o231b2o$16bo
16bo236b8o235bo$16bo16bo233b11o235bo$16b7o10bo231bob11o235bo$16bo16bo
231b10o238bo$16bo16bo231b10o238b2o$33bo228bob10o239b2o$17b6o10bo228bob
10o239b2o$16bo2bo13bo228b11o240b2o$16bo2bo13bo227b11o242bo$16bo2bo13bo
226b10obo242b2o$17b6o10bo225b10o245b2o$33bo225b10o245b2o$22bo10bo225b
10o245b2o$22bo10bo223b9obo246b2o$22bo10bo222b10obo246b2o$22bo10bo221b
8o252bo$16b7o10bo219b10o252bo$33bo218b10o253b2o$16b6o11bo215bob10o254b
2o$22bo10bo215bob10o254b2o$22bo10bo215b11o256bo$22bo10bo215b9o258bo$
16b6o11bo213b11o258bo$33bo213b11o258bo$17b2o14bo212b9o261b2o$16bo2bo
13bo209bob9o262b2o$16bo2bo13bo209b10o263b2o$16bo2bo13bo208b9obo263b2o$
16b7o10bo208b9o265b2o$33bo206b9obo266bo$17b5o11bo205b10o268bo$16bo5bo
10bo205b9o269bo$16bo5bo10bo205b9o269b2o$16bo5bo10bo202b9o272b2o$17b5o
11bo202b9o272b2o$33bo200b9o274b2o$17b2o14bo200b9o274b2o$16bo2bo13bo
200b8o276b2o$16bo2bo13bo199b7o278b2o$16bo2bo13bo197b9o278b2o$16b7o10bo
195bob8o279b2o$33bo195b9o280b2o$33bo193b10o281b2o$33bo193b10o281b2o$
33bo193b9o283bo$33bo192b9o284bo$33bo191b8obo284b2o$33bo191b8o286b2o$
33bo190b7o288b2o$33bo188b9o288b2o$33bo187b10o288b2o$33bo187b8o291bo$
33bo185b9o292bo$33bo184b9o293b2o$33bo184b8o294b2o$33bo181bob8o295b2o$
33bo181bob7o296b2o$33bo181b9o297bo$33bo179b8o300bo$33bo179b8o300bo$33b
o179b7o301bo$33bo176bob8o301b2o$33bo176b10o301b2o$33bo175b9o303b2o$33b
o175b8o304b2o$33bo174b7obo305bo$33bo171bo2b7obo305bo$33bo171bob8o307bo
$33bo170b11o307bo$33bo170b9o309b2o$33bo169b9o310b2o$33bo168b9o311b2o$
33bo167b9o312b2o$33bo165b10o314bo$33bo164b10o315bo$33bo163b10o316bo$
33bo163b8o318bo$33bo162b9o318bo$33bo161b10o318b2o$33bo161b8o320b2o$33b
o160b8o321b2o$33bo159b8o323bo$33bo158b8o324bo$33bo158b8o324b2o$33bo
157b9o324b2o$33bo155b8o327b2o$33bo154b8o328b2o$33bo154b8o328b2o$33bo
154b8o329bo$33bo152b8o331bo$33bo152b8o331bo$33bo151b6ob2o331bo$33bo
149b8o334bo$33bo148b9o334b2o$33bo147b8obo334b2o$33bo146b8o337b2o$33bo
146b7o338b2o$33bo145b6obo338b2o$33bo143b8obo339bo$33bo142b8o2bo339bo$
33bo142b8o342b2o$33bo141b7obo342b2o$33bo140b8o345bo$33bo139b9o345bo$
33bo138b8o347bo$33bo137b9o347bo$33bo136b9o348b2o$33bo136b9o348b2o$33bo
135b8o350b2o$33bo134b7o353bo$33bo134b5o355bo$33bo132bob5o355bo$33bo
131b7o356bo$33bo130b7o357bo$33bo129b7o358b2o$33bo128b7o359b2o$33bo128b
7o360bo$33bo127b7o361bo$33bo126b7o362bo$33bo125b7o363b2o$33bo123b7obo
363b2o$33bo123b7obo363b2o$33bo123b7o365b2o$33bo122b7o367bo$33bo121b6o
369bo$33bo120b7o369b2o$33bo119b7o370b2o$33bo118b7o372bo$33bo117b7o373b
o$33bo116b7o374bo$33bo116b6o375bo$33bo116b5o376bo$33bo113b8o376bo$33bo
113b8o376bo$33bo113b6o378b2o$33bo111b7o379b2o$33bo110b7o381bo$33bo110b
6o382bo$33bo108b7o383bo$33bo106bob6o384bo$33bo106b7o385b2o$33bo104b8o$
33bo104b7o$33bo104b6o$33bo103b6o$33bo103b6o$33bo102b6o$33bo100b7o$33bo
100b5o$33bo100b5o$33bo99b5o$33bo97b5o$33bo96b6o$33bo95b7o$33bo94b7o$
33bo94b7o$33bo92b8o$33bo91b7o$33bo91b6o$33bo90b6o$33bo89b6o$33bo88b6o$
33bo88b5o$33bo85bob5o$33bo85b6o$33bo84b7o$33bo83b7o$33bo83b6o$33bo81b
7o$33bo81b5obo$33bo80b6o$33bo78b7o$33bo78b6o$33bo78b5o$33bo77b6o$33bo
75b8o$33bo73bob6o$33bo73b6o$33bo73b6o$33bo72b7o$33bo71b5o$33bo70b5o$
33bo67b7o$33bo67b7o$33bo66b7o$33bo65b7o$33bo64b7o$33bo62b6o$33bo61b7o$
33bo60b7o$33bo59b8o$33bo58b6o$33bo58b6o$33bo57b6o$33bo57b5o$33bo55b7o$
33bo55b4o$33bo53b5o$33bo53b5o$33bo52b5o$33bo51b4o$33bo49bob4o$33bo49b
5o$33bo48b5o$33bo47b5o$33bo46b5o$33bo45b5o$33bo45b5o$33bo44b4obo$33bo
43b5o$33bo42b5o$33bo41b5o$33bo41b4o$33bo40b4o$33bo39b5o$33bo39b5o$33bo
36b5o$33bo35b6o$33bo35b5o$33bo34b5o$33bo33b5o$33bo32b5o$33bo31b5o$33bo
31b4o$33bo30b4o$33bo29b4o$33bo29b3o$33bo27b4o$33bo27b4o$33bo26b3o$33bo
25b4o$33bo24b4o$33bo23b4o$33bo22b5o$33bo21b4o$33bo21b3o$33bo20b3o$33bo
19b3o$33bo18b4o$33bo17b4o$33bo17b2o$33bo16b3o$33bo14b4o$33bo12b5o$33bo
12b5o$33bo12b3o$33bo11b4o$33bo10b3o$33bo9b3o$33bo8b3o$33bo7b3o$33bo7b
2o$33bo6b2o$33bo5b2o$33bo4b3o$33bo3b3o$33bo2b3o$13b3o3b3o11bob3o$12bo
3bobo3bo10bob2o$16bobo3bo10b3o$15bo3b3o11b2o$14bo3bo3bo10b501o$13bo4bo
3bo$12b5o2b3o8$31b3o185b3o2b5obo3bob5ob4o3b3o2b5o2b3o3b3o2bo3bo10bo34b
o4b3o4bo4b3o3bo176bo3b3o3b3o5bo3b3o$30bo3bo183bo3bobo5b2o2bobo5bo3bobo
3bo3bo5bo3bo3bob2o2bo9bo11bo22b2o3bo3bo2bobo2bo3bo3bo174b2o2bo3bobo3bo
3b2o2bo$30bo2b2o183bo5bo5bobobobo5bo3bobo3bo3bo5bo3bo3bobobobo9bo4b4ob
5o2b3o2b4o2b5o3bo3bo2b2obo3bobo2b2o3bo173bobo2bo2b2obo3bo2bobo2bo$30bo
bobo183bo2b2ob3o3bo2b2ob3o3b4o2b5o3bo5bo3bo3bobo2b2o9bo3bo7bo3bo3bobo
3bo9bo3bobobo7bobobo3bo172bo2bo2bobobo2b4obo2bo2b4o$30b2o2bo183bo3bobo
5bo3bobo5bo2bo2bo3bo3bo5bo3bo3bobo3bo9bo4b3o4bo3b5obo3bob5o3bo3b2o2bo
7b2o2bo3bo172b5ob2o2bo5bob5obo3bo$30bo3bo183bo3bobo5bo3bobo5bo3bobo3bo
3bo5bo3bo3bobo3bo9bo7bo3bo3bo5bo3bo9bo3bo3bo7bo3bo3bo175bo2bo3bo5bo4bo
2bo3bo$31b3o185b3o2b5obo3bob5obo3bobo3bo3bo4b3o3b3o2bo3bo10bo2b4o5b2o
2b4ob4o9b3o3b3o9b3o3bo176bo3b3o3b3o5bo3b3o$308bo$308bo!

Code: Select all

x = 4, y = 3, rule = B3-q4z5y/S234k5j
2b2o$b2o$2o!
LaundryPizza03 at Wikipedia

The latest edition of new-gliders.db.txt and oscillators.db.txt have 31531 spaceships and 1293 oscillators from outer-totalistic rules. You are invited to help!

AforAmpere
Posts: 1281
Joined: July 1st, 2016, 3:58 pm

Re: Rules with small adjustable spaceships

Post by AforAmpere » July 1st, 2021, 12:00 pm

Another rule with true-period adjustable slope ships, with an example (5,1)c/747:

Code: Select all

x = 184, y = 33, rule = B2ei3eikn4ejnrwy5ajny6n/S01e2-k3cnr4aeikntw5-acnr6ckn
b2obo$o2b2o$b2obo175bo$b2o19$b3o$2bo178bobo$182bo$2bo$2bo$2bo2$26bo$
25bo$26bo$bo178bo!
Creating the ships is annoying in this rule due to the asymmetry of bounce reactions, but it is evidently doable to an extent.

EDIT, adjustable (3,2)c/(71+4n), n>=0:

Code: Select all

x = 21, y = 14, rule = B2ei3eikny4jkqrtwz5cein6ei/S01e2-k3nr4aeikn5acin6cin7
bo$o2$bo10bo7$bo$o2$bo18bo!
(3,2)c/(78+4n), n>=0:

Code: Select all

x = 21, y = 14, rule = B2ei3eikn4ejnqr5-cijq6ak/S01e2-k3cjnry4-cntz5iknqr6c7
bo$o2$bo9bo7$bo$o2$bo18bo!
EDIT really late because nobody's posted yet:
(3,2)c/(57+8n), n>=0:

Code: Select all

x = 37, y = 8, rule = B2i3-ceqy4aktwy5ckqr6k/S02ace3jnqry4aj5jny
o29bo2$2bo29bo$3bo29bo$b3o27b3o2$5bo$36bo!
(1,0)c/(34+8n), n>=0:

Code: Select all

x = 35, y = 12, rule = B3-cqy4eknz5ik6-cn/S02-kn3ijnr4nqry5k6a
4bo29bo$b2o28b2o$obo27bobo$2bo29bo2$o6$24bo!
Wildmyron and I manage the 5S project, which collects all known spaceship speeds in Isotropic Non-totalistic rules.

Things to work on:
- Find a (7,1)c/8 ship in a Non-totalistic rule

User avatar
silversmith
Posts: 119
Joined: June 15th, 2020, 6:20 pm

Re: Rules with small adjustable spaceships

Post by silversmith » August 4th, 2021, 10:44 am

AforAmpere discovered some finitely adjustable ships and posted them to the Discord.

One with two speeds(2c/74, 2c/66)

Code: Select all

x = 12, y = 15, rule = B2-ck3cey4jqt5a6ack/S02ei3-aejy4aejnt5ceny6e
3bo7bo4$o2bo4bo2bo$b2o6b2o5$10bo4$2bo!
And another with five speeds(2c/86, 2c/70, 2c/62, 2c/60, 2c/58)

Code: Select all

x = 48, y = 23, rule = B2-ck3k4jnw5j/S02i3-ajnq4aceknty5c
3bo8$14bo4$25bo$36bo$47bo4$o2bo7bo2bo7bo2bo7bo2bo7bo2bo$b2o9b2o9b2o9b
2o9b2o3$2bo10bo10bo10bo10bo!

AforAmpere
Posts: 1281
Joined: July 1st, 2016, 3:58 pm

Re: Rules with small adjustable spaceships

Post by AforAmpere » August 4th, 2021, 7:34 pm

Using a rule I posted on here a while ago, here's a Waterbear-sloped ship, at (46,10)c/1616:

Code: Select all

x = 365, y = 401, rule = B2ce3-knq4eqrwy5-ckq78/S012ck3cjnqy4cintz5acekq6in7c
359bo$313bo$299bo12b2o44bo$285bo12b2o13b2o42b3o$271bo12b2o13b2o56bo$
257bo12b2o13b2o$243bo12b2o13b2o$229bo12b2o13b2o$215bo12b2o13b2o$201bo
12b2o13b2o$187bo12b2o13b2o$173bo12b2o13b2o$159bo12b2o13b2o$145bo12b2o
13b2o$131bo12b2o13b2o$117bo12b2o13b2o$103bo12b2o13b2o226bo$89bo12b2o
13b2o239b3o$75bo12b2o13b2o253bo$61bo12b2o13b2o$47bo12b2o13b2o$33bo12b
2o13b2o$19bo12b2o13b2o$2bo2bo12b2o13b2o$4b2o13b2o$5b2o5$360bo$359b3o$
359bo12$361bo$360b3o$360bo12$362bo$361b3o$361bo278$bo$3o$o12$2bo$b3o$b
o12$3bo$2b3o$2bo7$364bo$361bo$347bo12b2o$333bo12b2o13b2o$319bo12b2o13b
2o$4bo300bo12b2o13b2o$3b3o285bo12b2o13b2o$3bo273bo12b2o13b2o$263bo12b
2o13b2o$249bo12b2o13b2o$235bo12b2o13b2o$221bo12b2o13b2o$207bo12b2o13b
2o$193bo12b2o13b2o$179bo12b2o13b2o$165bo12b2o13b2o$151bo12b2o13b2o$
137bo12b2o13b2o$123bo12b2o13b2o$5bo103bo12b2o13b2o$4b3o88bo12b2o13b2o$
4bo76bo12b2o13b2o$67bo12b2o13b2o$7bo45bo12b2o13b2o$52b2o13b2o$53b2o!
Wildmyron and I manage the 5S project, which collects all known spaceship speeds in Isotropic Non-totalistic rules.

Things to work on:
- Find a (7,1)c/8 ship in a Non-totalistic rule

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