Soup search results in rules other than Conway's Life

[Jasmine]

In B358/S238 there is a natural p48 puffer coded as yl48_1_4_aa2ec6ab225d8ee7edfbfa93607759d8. It lays only one tub a period. I haven't found another one having mentioned it.

Code: Select all

x = 12, y = 31, rule = B358/S238
bobo2b2o$bo2bob2o$bo5bob3o$2bo2b2o3bo$4b2ob3o$8bo6$bobo$bo2bo$bob3o$2b
o3bo$2bo$3bobo7$3b2o$2b2o$b2o$b4o$bob2o$o2b2o$b3o$2bo!

[1and0nlycordershippr]

In B358/S238 there is a natural p48 puffer coded as yl48_1_4_aa2ec6ab225d8ee7edfbfa93607759d8. It lays only one tub a period. I haven't found another one having mentioned it.

Code: Select all

x = 12, y = 31, rule = B358/S238
bobo2b2o$bo2bob2o$bo5bob3o$2bo2b2o3bo$4b2ob3o$8bo6$bobo$bo2bo$bob3o$2b
o3bo$2bo$3bobo7$3b2o$2b2o$b2o$b4o$bob2o$o2b2o$b3o$2bo!

Corderized:

Code: Select all

x = 16, y = 103, rule = B358/S238
bobo2b2o$bo2bob2o$bo5bob3o$2bo2b2o3bo$4b2ob3o$8bo6$bobo$bo2bo$bob3o3b
o$2bo3bobobo$2bo6bo$3bobo7$3b2o$2b2o$b2o$b4o$bob2o$o2b2o$b3o$2bo7$9bo
$8bobo$9bo22$9bo$8bobo$9bo9$5bobo2b2o$5bo2bob2o$5bo5bob3o$6bo2b2o3bo$
8b2ob3o$12bo6$5bobo$5bo2bo$5bob3o$6bo3bo$6bo$7bobo7$7b2o$6b2o$5b2o$5b
4o$5bob2o$4bo2b2o$5b3o$6bo!

How about 5 engines?

Code: Select all

x = 43, y = 618, rule = B358/S238
bobo2b2o$bo2bob2o$bo5bob3o$2bo2b2o3bo$4b2ob3o$8bo6$bobo$bo2bo$bob3o4b
o$2bo3bo2bobo$2bo7bo$3bobo7$3b2o$2b2o$b2o$b4o$bob2o$o2b2o$b3o$2bo7$10b
o$9bobo$10bo22$10bo$9bobo$10bo22$10bo$9bobo$10bo22$10bo$9bobo$10bo22$
10bo$9bobo$10bo9$6bobo2b2o$6bo2bob2o$6bo5bob3o$7bo2b2o3bo$9b2ob3o$13b
o6$6bobo$6bo2bo$6bob3o$7bo3bo$7bo$8bobo7$8b2o$7b2o$6b2o$6b4o$6bob2o$5b
o2b2o$6b3o$7bo13$15bo$14bobo$15bo22$15bo$14bobo$15bo22$15bo$14bobo$15b
o22$15bo$14bobo$15bo22$15bo$14bobo$15bo22$15bo$14bobo$15bo46$15bo$14b
obo$15bo9$11bobo2b2o$11bo2bob2o$11bo5bob3o$12bo2b2o3bo$14b2ob3o$18bo6$
11bobo$11bo2bo$11bob3o3bo$12bo3bo2bo$12bo6bo$13bobo7$13b2o$12b2o$11b2o
$11b4o$11bob2o$10bo2b2o$11b3o$12bo11$15bo$15b2ob2o$14bobo$17bobo$17bo
bo14bo$16bobo15b2o3b3o$15bo2bo13b2o4bo3bo$15bo2bo14bo4bob2o$39bo2$34b
2o$33bo2bo$33bobo$33bobo$34bo6$19bo$19bo$19bo27$27b3o2bobo$14bo11bobo
2b3o$14bo8b2o2bo3b3o$13b3o7b5o$14bo2bob3ob5o13b2o$14bo2bo4b3o16b2o$15b
2o2bo3b3o$16bo3bob2o$15b4o2bobo$16b2o4bo11$25b2o$23b2obo$22b3obo$21bo
$21bo$20b2ob2ob2o$20b5ob2o$21b4ob2o$21b2o2b3o$27bo$25b3o$20b2o$19b3o$
18b2o12b2o$18b2o12b2o$19bobo$20bo8bobo$22b2o$21bo4b2o4bo$21bo10bo$23b
2o3bo2bo$24b2o2b3o$26b3o2$29b2o$29b3o$27b3o3bo$25b3o2b2obo$23b4obo$23b
o2bobo$23bobo2bo4bo$28bo4b2o$28bo3b3o$31bo2bo$28bo3bo$27bobo$28b2o$28b
o$28b2obo$22bob4obo$22bo6bobo$22bo4b2ob3o$23bo2b2o3bo$25b2ob3o$29bo6$
22bobo$22bo2bo$22bob3o6bo$23bo3bo4bobo$23bo9bo$24bobo7$24b2o$23b2o$22b
2o$22b4o$22bob2o$21bo2b2o$22b3o$23bo7$33bo$32bobo$33bo22$33bo$32bobo$
33bo9$29bobo2b2o$29bo2bob2o$29bo5bob3o$30bo2b2o3bo$32b2ob3o$36bo6$29b
obo$29bo2bo$29bob3o$30bo3bo$30bo$31bobo7$31b2o$30b2o$29b2o$29b4o$29bo
b2o$28bo2b2o$29b3o$30bo!

[I6_I6]

In B358/S238 there is a natural p48 puffer coded as yl48_1_4_aa2ec6ab225d8ee7edfbfa93607759d8. It lays only one tub a period. I haven't found another one having mentioned it.

Code: Select all

x = 12, y = 31, rule = B358/S238
bobo2b2o$bo2bob2o$bo5bob3o$2bo2b2o3bo$4b2ob3o$8bo6$bobo$bo2bo$bob3o$2b
o3bo$2bo$3bobo7$3b2o$2b2o$b2o$b4o$bob2o$o2b2o$b3o$2bo!

Corderized:

Code: Select all

x = 16, y = 103, rule = B358/S238
bobo2b2o$bo2bob2o$bo5bob3o$2bo2b2o3bo$4b2ob3o$8bo6$bobo$bo2bo$bob3o3b
o$2bo3bobobo$2bo6bo$3bobo7$3b2o$2b2o$b2o$b4o$bob2o$o2b2o$b3o$2bo7$9bo
$8bobo$9bo22$9bo$8bobo$9bo9$5bobo2b2o$5bo2bob2o$5bo5bob3o$6bo2b2o3bo$
8b2ob3o$12bo6$5bobo$5bo2bo$5bob3o$6bo3bo$6bo$7bobo7$7b2o$6b2o$5b2o$5b
4o$5bob2o$4bo2b2o$5b3o$6bo!

4-cell reduction:

Code: Select all

x = 15, y = 96, rule = B358/S238
8bo22$bobo$3bo$4bo$3b3o3b2o$o9bo$2bo3bo3bo$6bo2bo2$4bo2b2o$5b2o3$5bob
o$4bo2bo$4bob2o$3bo$12bo$11bobo$6b2o4bo$5b2o$4b2o$4b4o$4bob2o$3bo2b2o
$4b3o$5bo$12bo14$12bo$11bobo$12bo6$5bobo$7bo$8bo$7b3o3b2o$4bo9bo$6bo3b
o3bo$10bo2bo2$8bo2b2o$9b2o3$9bobo$8bo2bo$8bob2o$7bo3$10b2o$9b2o$8b2o$
8b4o$8bob2o$7bo2b2o$8b3o$9bo!

[LaundryPizza03]

Code: Select all

x = 15, y = 96, rule = B358/S238
8bo22$bobo$3bo$4bo$3b3o3b2o$o9bo$2bo3bo3bo$6bo2bo2$4bo2b2o$5b2o3$5bob
o$4bo2bo$4bob2o$3bo$12bo$11bobo$6b2o4bo$5b2o$4b2o$4b4o$4bob2o$3bo2b2o
$4b3o$5bo$12bo14$12bo$11bobo$12bo6$5bobo$7bo$8bo$7b3o3b2o$4bo9bo$6bo3b
o3bo$10bo2bo2$8bo2b2o$9b2o3$9bobo$8bo2bo$8bob2o$7bo3$10b2o$9b2o$8b2o$
8b4o$8bob2o$7bo2b2o$8b3o$9bo!

This improves the one in new-gliders.db by minpop, but not bounding box.

Code: Select all

x = 51, y = 18, rule = B358/S238
4b2o$b2o$o2bob2o6b2ob2obo$ob2obo3bo2b2o2bobo24b2o$3o2bo3bob2o3b3o6bo
16bo2bo$9bobo2bo9b3o15bo$5bo2bo3b2o9b2ob2o16bo4b2o$6bo17b3o16b2o2bo2bo
$25bo24bo$48b2o2$31bo12bobo$17b2o11bobo10bo2bo$6bo6b2ob2o4bo7bo2bo2b3o
5b4o$5bob3o3b4o3b2obo6bobo3b3o7b3o$4b2o2b3o4b2o2bo4bo6bo4b3o$5b4ob2o5b
7o12b3o$6b3o2bo!

[1and0nlycordershippr]

Code: Select all

x = 15, y = 96, rule = B358/S238
8bo22$bobo$3bo$4bo$3b3o3b2o$o9bo$2bo3bo3bo$6bo2bo2$4bo2b2o$5b2o3$5bob
o$4bo2bo$4bob2o$3bo$12bo$11bobo$6b2o4bo$5b2o$4b2o$4b4o$4bob2o$3bo2b2o
$4b3o$5bo$12bo14$12bo$11bobo$12bo6$5bobo$7bo$8bo$7b3o3b2o$4bo9bo$6bo3b
o3bo$10bo2bo2$8bo2b2o$9b2o3$9bobo$8bo2bo$8bob2o$7bo3$10b2o$9b2o$8b2o$
8b4o$8bob2o$7bo2b2o$8b3o$9bo!

This improves the one in new-gliders.db by minpop, but not bounding box.

Code: Select all

x = 51, y = 18, rule = B358/S238
4b2o$b2o$o2bob2o6b2ob2obo$ob2obo3bo2b2o2bobo24b2o$3o2bo3bob2o3b3o6bo
16bo2bo$9bobo2bo9b3o15bo$5bo2bo3b2o9b2ob2o16bo4b2o$6bo17b3o16b2o2bo2bo
$25bo24bo$48b2o2$31bo12bobo$17b2o11bobo10bo2bo$6bo6b2ob2o4bo7bo2bo2b3o
5b4o$5bob3o3b4o3b2obo6bobo3b3o7b3o$4b2o2b3o4b2o2bo4bo6bo4b3o$5b4ob2o5b
7o12b3o$6b3o2bo!

Another version:

Code: Select all

x = 20, y = 32, rule = B358/S238
2b2o12b2o$bo2bo10bo2bo$ob2obo8bob2obo$bo2bo10bo2bo$2b2o12b2o$6b2o4b2o
$6b2o4b2o6$o18bo$o3b2o8b2o3bo$3o3bo6bo3b3o$2bob2o8b2obo$2b4ob2o2b2ob4o
$3bo3bo4bo3bo$6b2o4b2o$5bo8bo5$4b2o8b2o$3b2o10b2o$2b2o12b2o$2b4o8b4o$
2bob2o8b2obo$bo2b2o8b2o2bo$2b3o10b3o$3bo12bo!

[Rhombicubocta]

New semi natural diagonal puffer in pseudo life! It looks like it could be corderized.
Does this technically count as natural since the 32 by 8 soup is asymmetric?
https://catagolue.hatsya.com/object/yl1 ... 5/b357s238

Code: Select all

x = 32, y = 8, rule = B357/S238
oobboboboooooobbbobbobbbbooboobb$
bbooobbbbbbbbbbbobbobobboooobobb$
bobbbobbboooobbobboboooobooobbbo$
bbboobobboobbbbbbbobbbobobboobob$
bboooobbobboboooooobbbobobooobbb$
bobbbbobbooobbbbbobboobbobbbbbbb$
obboobbbbobbbobbobboobbboobbobob$
oobobbobbboooooobobbobbbbboooooo!

Edit: I did not find this. I just noticed it on catagolue.