ConwayLife.com

Posted: **June 17th, 2019, 8:14 am**

Gamedziner wrote:|0|

Is that abs or cardinality?

Posted: **June 17th, 2019, 8:22 am**

An almost signal eater in the rule of interest/profile gif rule of drc (dani’s older account)

x = 17, y = 7, rule = B2ce3-ir4a5y/S2-c3-y
8b6o$2bo5bo4bo$3bo6b2obob2o$10obobo2bo$o10bob2o$o10bo$12o!

EDIT:

Code: Select all

x = 38, y = 4, rule = B2ce3-ir4a5y/S2-c3-y
38o$o32bo3bo$o36bo$38o!

Wickstretcher relative

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x = 23, y = 7, rule = B2ce3-ir4a5y/S2-c3-y
2b21o$bo20bo$bob2obo3b2ob2o7bo$o2bo5bo5bo2bobobo$bob2obo3b2ob2o7bo$bo
20bo$2b21o!

Prob. Known ^

It’s not actually dependent on the spark of the stretcher:

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x = 29, y = 7, rule = B2ce3-ir4a5y/S2-c3-y
2b27o$bo26bo$b2o8b2ob2o10bo$o9bo5bo2bobo4b2o$b2o8b2ob2o10bo$bo26bo$2b
27o!

Craziness

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x = 48, y = 13, rule = B2ce3-ir4a5y/S2-c3-y
48o$o46bo$o46bo$48o$5bo$4bo$3bo$4bo$5bo$48o$o46bo$o46bo$48o!

I like this

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x = 121, y = 6, rule = B2ce3-ir4a5y/S2-c3-y
3o2$121o$o119bo$o119bo$121o!

Really common, known

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x = 4, y = 4, rule = B2ce3-ir4a5y/S2-c3-y
3bo$3bo$o2bo$ob2o!

Incredibly dirty reaction which preserves the 3c8

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x = 5, y = 16, rule = B2ce3-ir4a5y/S2-c3-y
2bo$bobo2$bobo$o3bo7$2bo$bobo$bobo$bobo$2bo!

Pre-stretcher

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x = 5, y = 6, rule = B2ce3-ir4a5y/S2-c3-y
o3bo$bobo$o3bo$o3bo2$5o!

Methuselah

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x = 7, y = 35, rule = B2ce3-ir4a5y/S2-c3-y
o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o2bo2bo$obobobo
$obobobo$obobobo$o2bo2bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$o5bo$
o5bo$o5bo$o5bo$o5bo$obobobo$o5bo$o5bo$o5bo$b2ob2o$3bo!

I assume this is known

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x = 9, y = 15, rule = B2ce3-ir4a5y/S2-c3-y
4b4o$3bo4bo$4b3o$8bo$2b6o$bo$bo3bo$o$bo3bo$bo$2b6o$8bo$4b3o$3bo4bo$4b
4o!

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x = 6, y = 5, rule = B2ce3-ir4a5y/S2-c3-y
b4o$o4bo$b3o$5bo$5o!

I think it is; I saw something vaguely similar to this on the thread

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x = 10, y = 5, rule = B2ce3-ir4a5y/S2-c3-y
5b4o$4bo4bo$b2o2b3o$o8bo$b8o!

Guns

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x = 32, y = 30, rule = B2ce3-ir4a5y/S2-c3-y
30bo$30bo$29bobo4$6bo19b3o$7b2o16bo3bo$6bo19b3o13$30bo$30bo$29bobo4$o
25b3o$b2o22bo3bo$o25b3o!

Reaction

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x = 47, y = 9, rule = B2ce3-ir4a5y/S2-c3-y
45bo$45bo$44bobo4$o28b3o$b2o25bo3bo$o28b3o!

Posted: **June 17th, 2019, 10:45 am**

I think the centipede is still the smallest 31c/240

: what.png (4.33 KiB) Viewed 6433 times

Posted: **June 17th, 2019, 10:56 am**

I proposed a SMOGSLGSLR that certainly exists (but hasn’t been constructed) and would be huge, and may even be worth a thread

Now I need to come up with a better name than SMOGSLGSLR

Posted: **June 17th, 2019, 11:07 am**

I need a stable XOR gate so that I can make a stable glider crossover which would be entirely useless but fun

Posted: **June 17th, 2019, 11:37 am**

Moosey wrote:SMOGSLGSLR

whatdoes this stand for? i guess spaceship made of glider and still life (something) glider (something) still life (something)

Posted: **June 17th, 2019, 11:46 am**

Gustone wrote:
Moosey wrote:SMOGSLGSLR
whatdoes this stand for? i guess spaceship made of glider and still life (something) glider (something) still life (something)

http://www.conwaylife.com/forums/viewto ... 900#p77900

Posted: **June 17th, 2019, 12:58 pm**

Fun to watch

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x = 302, y = 725, rule = TuringTumble
109.pJ$106.pI2.pE$106.S3IA$105.A3.IE$105.E3.I$109.I$109.I$107.3I3$
106.D.C3$109.2J12$107.F$106.3F$105.5F$104.7F$103.9F$102.11F$101.13F$
100.15F$99.17F$98.19F$97.21F$98.19F$99.17F$100.15F$101.13F$102.11F$
103.9F$104.7F$105.5F$106.3F$107.F660$3E$3.6E$9.22E$31.7E$38.7E$45.18E
$63.117E$180.15E$195.12E$207.8E$215.8E$223.8E$231.6E$237.6E$243.11E$
254.11E$265.7E$272.17E$289.6E$295.7E!

Ruler

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x = 24, y = 27, rule = TuringTumble
pI3$F$.F$2.F$3.F$4.F$5.F$6.F$7.F$8.F$9.F$10.F$11.F$12.F$13.F$14.F$15.
F$16.F$17.F$18.F$19.F$20.F$21.F$22.F$23.F!

Posted: **June 17th, 2019, 1:11 pm**

Moosey wrote:
Gustone wrote:
Moosey wrote:SMOGSLGSLR
whatdoes this stand for? i guess spaceship made of glider and still life (something) glider (something) still life (something)
http://www.conwaylife.com/forums/viewto ... 900#p77900

I WAS CLOSE

Posted: **June 17th, 2019, 1:26 pm**

But honestly, I need a better name for it than something that could be pronounced smog-slug-slur

Posted: **June 17th, 2019, 2:25 pm**

This has like reverse mirror symmetry

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x = 20, y = 10, rule = HPP
.9X9P$T9O9.P$T9O9.P$T9O9.P$T9O9.P$T3O.5O5.O3.P$T9O9.P$T9O9.P$T9O9.P$.
9R9P!

Posted: **June 17th, 2019, 2:39 pm**

Gustavo6046 wrote:The crackers I hired to retrieve the info just said it would still keep some time until they got all the info about the secret research, but already got me some few info about some dragons and a caterpillar united together with an massive tagalong that looked like a big version of the Snail or the Crab, i don't know, some hybrid. Also the synthesis of it took many 386 gliders, and

Magical nonsense post with some non-nonsense in it (though it wasn’t known to be non-nonsense at the time)

Posted: **June 17th, 2019, 7:20 pm**

Nonexplosive:

Code: Select all

x = 13, y = 39, rule = B36aen8/S234cez5e
4b2o$5bo$5b2o$4b2o26$5bo$5bo$6bo2bo$4b3ob2obo$2o6b2ob2o$2o6b2ob2o$4b3o
b2obo$6bo2bo$5bo$5bo!

Some stupid waves JLS found

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x = 32, y = 114, rule = B3/S23:T32,0
32o$32o$32o2$bo6bo8bo6bo$32o2$bo6bo8bo6bo$bob4obob6obob4obob6o$bo6bo8b
o6bo$2b2o2b2o10b2o2b2o$4o2b4o6b4o2b4o$2o6b3o4b3o6b3o4bo$11bo2bo12bo2bo
$2o6b2o6b2o6b2o$2o6b2o6b2o6b2o$bo6bo3b2o3bo6bo3b2o2$b8obo4bob8obo4bo$b
6o4bo3bob6o4bo3bo$bo3bo4bo6bo3bo4bo$b2obo12b2obo$2ob5o8b2ob5o$2bob3o
11bob3o13$32o$32o$32o2$bo6bo8bo6bo$32o2$bo6bo8bo6bo$bob4obob6obob4obob
6o$bo6bo8bo6bo$2b2o2b2o10b2o2b2o$4o2b4o6b4o2b4o$2o6b3o4b3o6b3o4bo$11bo
2bo12bo2bo$2o6b2o6b2o6b2o$2o6b2o6b2o6b2o$bo6bo3b2o3bo6bo3b2o2$b8obo4bo
b8obo4bo$3b4o4bo2bo4b4o4bo2bo$4b2o4bo4bo4b2o4bo4bo2$2b6o10b6o$3b4o12b
4o$4b2o14b2o15$32o$5b3o2b6o5b3o2b6o$6bo4b4o7bo4b4o$o3bo2b2o7bo3bo2b2o$
2bo15bo10$32o$32o$32o6$b5o11b5o$b6o10b6o$5o2bo7b6o2bo7bo$4bob2o6b2o4bo
b2o6b2o$3bo2b2o11bo2b2o2$bo4b2o9bo4b2o$4bo3bo11bo3bo$2b3o3bo3b4o2b3o3b
o3b4o$o8b6obo8b6o$2o4b2obo2bo3b2o4b2obo2bo$o4bo5bo2bobo4bo5bo2bo$5bo5b
o3bo5bo5bo3bo$11bo15bo$3bo2b3obo8bo2b3obo$9bo15bo$3b2o14b2o!

Posted: **June 18th, 2019, 7:40 am**

Some b heptonimo sheganians

Code: Select all

x = 3, y = 4, rule = B34nt5r6i/S23
2o$b2o$2o$o!

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x = 3, y = 4, rule = B3-y4nt5r6i/S23
2o$b2o$2o$o!

Code: Select all

x = 3, y = 4, rule = B3-q4nt5r6i/S23
2o$b2o$2o$o!

Does anybody know a rule where B is H is oblique spaceship/puffer?

Posted: **June 18th, 2019, 7:57 am**

Gustone wrote: Does anybody know a rule where B is H is oblique spaceship/puffer?

I’ve seen a few but don’t know where they are.

Posted: **June 18th, 2019, 9:26 am**

epsilon numbers:
The solutions to n=w^n
zeta numbers:
The solutions to n= the nth solution to n=w^n
eta numbers:
The solutions to n= the nth solution to n= the nth solution to n=w^n
Γ_0= The first solution to n= the nth solution to n= the nth solution to n= ... the nth solution to n=w^n
That “...” indicates infinitely many layers

Note:
Zeta numbers are a subset of epsilon numbers, and eta numbers are a subset of epsilon numbers, and...

Bonus note:
I always had the misconception that the Bachmann-Howard ordinal was < the SVO but it is actually ψ(e_Ω+1) according to wikipedia, which is significantly larger

Posted: **June 18th, 2019, 10:13 am**

Suppose I have a number line, and I map it to a lot of ordinals:
Note: this is a joke, I know there are way too many problems with this.
f(0)=0
f(1)=w
f(2)=Ω
f(n)=w_f((n-1)), n ∈ (natural numbers >2)
where do I put the fefermann-schutte ordinal? Somewhere on [1,2], and probably real close to 1. Maybe around 1.03.

Actually, w/o joking, it would probably go on the point 1. I don’t see how you could sensibly put it anywhere else.

Posted: **June 18th, 2019, 10:33 am**

Does anyone know of an ordinal n such that n> w^n?
I’m not sure whether the solutions to n= w^((w^n)c) for c >1 count (they’re like branching epsilon numbers)
I know however, that ρ_(0,2) counts where ρ_(n,m) = the n(+1)th solution c to c= (w^c)m since w^ρ_(0,2) < (w^ρ_(0,2))2= ρ_(0,2)
I’m not sure how big ρ_(0,2) is, but:
ρ_(0,2)>w^ρ_(0,2)>Ξ>(e_0)^w

intuitively, p(0,2) (I know it’s actually rho, the Greek letter r, but it resembles p more)=

Code: Select all

w^(w^(w^...+w^...)+w^(w^...+w^...))+w^(w^(w^...+w^...)+w^(w^...+w^...))

whereas w^p(0,2) is

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w^(w^(w^...+w^...)+w^(w^...+w^...))

Btw:
Orditree#1 was a function I defined based on similar things as Ord(n).
Orditree#1(n) is defined as follows:
Orditree#1(n)=

Code: Select all

(orditree#1(n-1),orditree#1(oddpart(n)-1)

Using (a,b)= (w^a)+b

Note that
Orditree#1(n)>w^^(n-1) for all n >2

I took the limit here and estimated that, as n->w, Orditree#1(n) -> (something < Ξ+w^Ξ)
Where Ξ= the first (I think) n such that n= w^((w^n)2)
So that’s how I found Ξ.

Posted: **June 18th, 2019, 10:46 am**

Suppose I have a function ɰ(n), which defines the glottal trill.
Suppose I have another function ɖ(ð) which makes ð a velar sibilant.
What happens when I ʂ{ɖ͡ɰˤ(ʡʼ+ɬ),[×]}??

Posted: **June 18th, 2019, 10:48 am**

I made a tethered puffer

Code: Select all

x = 216, y = 36, rule = B3/S23
6bo$6b3o$9bo$8b2o$2b2o$3bo$2bo$2b2o173bo$32b3o43b3o85bo8bo3b2o$2b2o8bo
b2obo13b5o21b2o18b5o71bo12b5o3bo5bo$2bobo7bo4bo13b3ob2o17b3ob2o17b3ob
2o2bo66bo4b2o9b3o4bobo2bo9b2o$3bo8bob2obo16b2o18b5o21b2o3b4o63bob3o4b
5ob2o2bo6b2o9bo$3o52b3o25bob2obo22b2o39bobo4b9o6b2ob2o4bob5o4bo$o7b5o
69bo2bo14bo10b5ob2o21bo13bo8b4o5bobob2o5bob5ob2ob2o9b3o$7b2obo3bo10bo
55bo3bo3b2o2b2o3b4o7b2o3b2o20b2o2bob2o6bobo8b2o11bo3bo12b2o2b3o2bo2bo
2b2o3b2o$7b2o5bo9bobo63b2obo3b2o3bo6b3o6b3o17bobo3bo7bo3b2o4bo11bob3o
9bobo2bo7bob2o6bo$14bo8bo3bo52bo4b3o5bob2o2b3ob3o2bo6b2o3b2o5bobo2bo7b
o3bo4bo2b4obo5b2o16b2ob2ob5ob2o11bo5b3o$10bobo10bo3bo7b2o46bobobo8b2ob
3o5b5ob3obo11bobo3bo3b2o4bo2b4o5bo2bo3bo13bo2bo3bob2o3b2o9b2o2b2o5b2o$
10b3o10b2ob2o7b2o60b3o4b2o7b2o4bob5o3b3o3b4o5b2o2bob2o10b3o12b4o4bo4bo
bo3b4o3b2o3b2o3b2o$10b2o5b2o60bob2obo5bo7bo7b2obob2o9b3o2b2obo6b4obobo
2bo5bo27b2o8bo6b3obo5b3o$10b2o4bobo60b3o2bob2obobo17b2o10bo3b2o10bob3o
b2obo4b4o22b2o2bo29bo$6b2o2b2o4bo19b2o43bo6b2o2bo15bo15bo19bob2o3b2ob
2o54bobo$5bobo7b2o19bo42b3o2bob2obobo17b2o10bo3b2o10bob3ob2obo4b4o22b
2o2bo29bo$5bo31b3o39bob2obo5bo7bo7b2obob2o9b3o2b2obo6b4obobo2bo5bo27b
2o8bo6b3obo5b3o$4b2o19bo13bo57b3o4b2o7b2o4bob5o3b3o3b4o5b2o2bob2o10b3o
12b4o4bo4bobo3b4o3b2o3b2o3b2o$19b2obobobo56bobobo8b2ob3o5b5ob3obo11bob
o3bo3b2o4bo2b4o5bo2bo3bo13bo2bo3bob2o3b2o9b2o2b2o5b2o$19bob2ob2obo52bo
4b3o5bob2o2b3ob3o2bo6b2o3b2o5bobo2bo7bo3bo4bo2b4obo5b2o16b2ob2ob5ob2o
11bo5b3o$27bo62b2obo3b2o3bo6b3o6b3o17bobo3bo7bo3b2o4bo11bob3o9bobo2bo
7bob2o6bo$27b2o52bo3bo3b2o2b2o3b4o7b2o3b2o20b2o2bob2o6bobo8b2o11bo3bo
12b2o2b3o2bo2bo2b2o3b2o$82bo2bo14bo10b5ob2o21bo13bo8b4o5bobob2o5bob5ob
2ob2o9b3o$83bob2obo22b2o39bobo4b9o6b2ob2o4bob5o4bo$85b4o63bob3o4b5ob2o
2bo6b2o9bo$85bo66bo4b2o9b3o4bobo2bo9b2o$153bo12b5o3bo5bo$166bo8bo3b2o$
177bo!

Posted: **June 18th, 2019, 10:52 am**

Saka wrote:Suppose I have a function ɰ(n), which defines the glottal trill.
Suppose I have another function ɖ(ð) which makes ð a velar sibilant.
What happens when I ʂ{ɖ͡ɰˤ(ʡʼ+ɬ),[×]}??

ʂ{ɖ͡ɰˤ(ʡʼ+ɬ),[×]}? > (ɰ^4x(ɖ(ʡʼ-1))+3)!??!!?!??!!!!!

I think I might have an extra factorial somewhere though.

Posted: **June 18th, 2019, 11:20 am**

FIRIS
Is
Really
Irritating
Software

Posted: **June 18th, 2019, 11:23 am**

Gustone wrote:I think the centipede is still the smallest 31c/240

It’s far denser than the centipede caterloopillar so by population it’s bigger

Posted: **June 18th, 2019, 11:47 am**

Code: Select all

x = 30, y = 14, rule = B3/S23
18b2o3bob2o2bo$13b2o7bob6o$2b2ob2o2b2o6bo2bo4bo2bo$14obobo3b2o6bo$b2o
4bo4b2o2bo2b4obo$o3bo2bo2bo2bob2o3bo5b2obo$o3bo2bob3o2b2obobo3b6o$o2bo
2b2o3bo2bo2b2o2bob2o2bo$2bo4b2ob2o2b2o4bo5bobo$4o3bo2b2ob2o8bobo2bo$2b
obob2o2bo2b2o2b2obobo2bo$3b3ob3ob2o2b5o4b2o2bo$4bo3bobob4o4b4ob4o$4bo
3bob2ob2obo2bob2obob2obo!

#check gen (3-1)

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x = 15, y = 14, rule = B3/S23
b2obo4b2o2b2o$bo3b3o2bo$4bo2bo4b2o$2o2bo5bo$2o2b5obo2bo$2o10b2o$o2b2o
3bobo$6obobo2bobo$o3bo4b2obobo$2o2b2o3bob2o$4b2o5bo$bob2o6bo2bo$b5o$3b
2obo5b2o!

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x = 32, y = 32, rule = B3/S23
20bobo$16b5o2bo2bo$17bo5bo2b2o$13b2o4b2o2bo2bo$12b4o5bo4b2o$13bo2bo3bo
b2o$15b2o2b2o2bo2b2o$12b3obo2b2o2b3o$12bo5b2o3b2o$12b2o2bob2obobo2b2o$
12b2obo5bo4bo$12bo2bo2bo3b4o$12b3obo2b3ob2o$13bobobobo6bo9$29b3o$29bo$
30bo5$3o$2bo$bo!

Not sure why this is special

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x = 27, y = 14, rule = B3/S23
25bo$2bobobobo4bobobo7bo$2bobobobo4bobobo2b2o2b3o$obobo2bo3bobob2ob9o$
bo4bobo3bo4bobo3bobo$o2bobo3b2o3bo5bo2bobo$bo2bo2bo6bob2ob8o$o2bobo2bo
2b2o4b2obo2b4o$bo4bo3b5o4bo5bo$obobo2bobo4b2obob2o5bo$2b2o7bo3b2o2b2o$
2b4o9b6obo$3bo12bo2bo2bo$3bo12bo3bo!

Code: Select all

x = 52, y = 15, rule = B3/S23:T0,15
3o26b3o7bobo9bo$3o13b3o10b3o7b2o$3o13b3o10b3o7bobo9bo$3o13b3o10b3o7bo
3b2o3b2obo$3o13b3o10b3o5b3o4b2o$3o13b3o10b3o5b2o2bo6bobo$3o13b3o10b3o
5b2ob2o2bo3b2o$3o26b3o5bo7bob2o$3o6b2o5bo12b3o5bo8bo$3o5b3o18b3o5bo8bo
$3o5b3o18b3o5bo7bob2o$3o5b3o18b3o5b2ob2o2bo3b2o$3o5b3o18b3o5b2o2bo6bob
o$3o5b3o18b3o5b3o4b2o$3o6b2o5bo12b3o7bo3b2o3b2obo!

Code: Select all

x = 23, y = 16, rule = B3/S23:T0,18
o$2o20bo$o20b2o$22bo3$o$2o20bo$o20b2o$22bo3$o$2o20bo$o20b2o$22bo!
#C [[ STOP 764 ]]

formed again @ ~ gen 7550

Code: Select all

x = 3, y = 16, rule = B3/S23:T0,18
2o$obo$obo$b2o3$2o$obo$obo$b2o3$2o$obo$obo$b2o!

after ~ 30K gens a lighspeed replicator forms-- not sure whether the TTTs meet again.

EDIT:
the rep briefly gets locked into place by blocks around gen 34K but is freed shortly after.
It later (~ gen 35K) is locked into place for at least 1000 gens.

It seems like it basically just keeps pushing out forever, but if somebody else wants to run it for an extremely long time...

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