ConwayLife.com

Here is a fun 1dca. Random patterns last for a long amount of time. Made by randomly adding numbers. @RULE cala @TABLE n_states:4 neighborhood:oneDimensional symmetries:none 0000 0012 0020 0030 0103 0111 0123 0130 0200 0213 0221 0232 0300 0312 0320 0330 1000 1011 1023 1032 1100 1111 1120 1132 1203 1...

SansDominotlife (B2-a_S2-i34q) generates a huge amount of distinct objects. In the 10147 soups I searched there were a whopping 1376 distinct objects (28088 objects in total), 442 of them p2 oscillators. But no spaceships (why?) SansDomino and tlife are two entirely different rules with entirely di...

Sorry for the double post, but this is a different rule.

c/8 cap-pusher in B3-ky8_S2-i3-y4qy: lol

Century becomes the pond layer!!!

Century is the pond layer.

SansDominotlife (B2-a_S2-i34q) generates a huge amount of distinct objects. In the 10147 soups I searched there were a whopping 1376 distinct objects (28088 objects in total), 442 of them p2 oscillators.

But no spaceships (why?)

Does this qualify? 237/34/3 has this 17832-gen methuselah. x = 6, y = 4, rule = 237/34/3 2A$2.A$3.2A$5.A! Sadly, there are no spaceships, just one oscillator (the p9 star also found in similar rules (unless you count a pattern made up of two of those which interact)) and so far just five still lifes...

On this note, is it possible to design a cellular automata that, say, on odd generations uses B3/S23 and on even ones B4/S23678? It would allow many interesting rules to be used. I think this might be a little off-topic, but yes if you use a rule table and 3 states. If you have both rule tables, yo...

Alright. But it's still interesting that it appeared in such a small haul.

Don't think I have seen this before. Is this known? x = 16, y = 16, rule = B3/S23 bboobooboboobobo$ bobbbobbooobooob$ ooobbbboooobbobo$ bbbooooooooobbbo$ oboboobbbbbobobo$ obboooooobbbbooo$ obbooobobobbbbob$ ooboooobbobbobob$ ooooboboobbobboo$ obobbobobooobobb$ obooboobbbbobbbo$ obbbbbobboobobbb$ bb...

Another oscillator (similar to muzik's) x = 9, y = 10, rule = randomnn bo$bo$3bo$bobo$o4bo$5bob2o4$7bo! EDIT: And here is something I found out while playing around with muzik's object: x = 10, y = 77, rule = randomnn 5bo$5bo3bo2$4b2o2$5b2o2$4b2o2$4b2o2$4b2o2$4b2o2$5b2o2$6b2o2$5b2o2$4b2o 2$4b2o2$3b2...

@RULE randomnn @TABLE n_states:2 neighborhood:Moore symmetries:rotate4 var a={0,1} var b=a var c=a var d=a var e=a var f=a var g=a var h=a 0,1,1,a,0,0,0,0,b,1 1,1,a,0,0,0,0,b,c,1 1,a,b,c,d,e,f,g,h,0 A rule I found some time ago. There are no still lives, but multiple common oscillators and a knight...