Anyone heard of these rules?

For discussion of other cellular automata.
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Coolberry
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Anyone heard of these rules?

Post by Coolberry » July 27th, 2023, 11:01 am

Do these rules have a thread? And what is their name?
B34t8/S23
B3/23-a4ei6
B2aei3r4kn5jnr6k/S2ai3k4iknqr5r6ai
B2cek3i/12cei
B2-ac3ai/S1c2-n3-aky4a
B3-cnqy4ekz5ck6c7c8/S2-i3-ak4-ajkqw6aci7c8
-Coolberry
a ten cell pattern that makes 12 gilders

Code: Select all

bo$b2o$2o2$3b2o$2b2o$3bo!


o!

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confocaloid
Posts: 4643
Joined: February 8th, 2022, 3:15 pm
Location: https://catagolue.hatsya.com/census/b3s234c/C4_4/xp62

Re: Anyone heard of these rules?

Post by confocaloid » July 27th, 2023, 11:08 am

Coolberry wrote:
July 27th, 2023, 11:01 am
Do these rules have a thread? And what is their name?
Here's an (incomplete) list of rules, sometimes with links to forum threads / forum posts: User:Confocal/R
Coolberry wrote:
July 27th, 2023, 11:01 am
B2cek3i/12cei
A "close" rule (B2cek3i/S12-ak) has thread: viewtopic.php?f=11&t=3189
127:1 B3/S234c User:Confocal/R (isotropic CA, incomplete)
Unlikely events happen.
My silence does not imply agreement, nor indifference. If I disagreed with something in the past, then please do not construe my silence as something that could change that.

hotdogPi
Posts: 1814
Joined: August 12th, 2020, 8:22 pm

Re: Anyone heard of these rules?

Post by hotdogPi » July 27th, 2023, 11:16 am

The first one has some Catagolue searches here: http://catagolue.hatsya.com/census/b34t8s23 as part of a "two transitions from Life" search.
User:HotdogPi/My discoveries

Periods discovered: 5-16,⑱,⑳G,㉑G,㉒㉔㉕,㉗-㉛,㉜SG,㉞㉟㊱㊳㊵㊷㊹㊺㊽㊿,54G,55G,56,57G,60,62-66,68,70,73,74S,75,76S,80,84,88,90,96
100,02S,06,08,10,12,14G,16,17G,20,26G,28,38,44,47,48,54,56,72,74,80,92,96S
217,300,486,576

S: SKOP
G: gun

Coolberry
Posts: 45
Joined: July 11th, 2023, 4:17 pm
Location: A sandbox where you can post more than once a day
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Re: Anyone heard of these rules?

Post by Coolberry » July 27th, 2023, 12:29 pm

I'm gonna make a thread for the first one.
-Coolberry
a ten cell pattern that makes 12 gilders

Code: Select all

bo$b2o$2o2$3b2o$2b2o$3bo!


o!

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