x = 14, y = 13, rule = B3/S23
7bo$7bo$7bo3$b2o7bo$o2bo5bobo$b2o5bo2bo$8b3o2$2bo$bobo7b3o$2b2o!
Replace the boat with a beehive to make it clean.
x = 14, y = 13, rule = B3/S23
7bo$7bo$7bo3$b2o7bo$o2bo5bobo$b2o5bo2bo$8b3o2$2bo$bobo7b3o$2b2o!
x = 16, y = 16, rule = B3/S23
obob3o3b2obobo$3obo2b2ob2o2bo$3ob2o2b2ob3obo$2bobob4ob3obo$2ob5o2b2o$
2o2bo5b2o2bo$3b2o4b7o$2o2bo2bo2bob4o$bo2b2obo2b2obobo$3o3b5o2bo$b2o2b
2o2bobo3bo$3ob4obo2bob2o$b3ob2o3b2o2b2o$ob2o5bo2b3o$3b4o4bo$2ob2ob2o2b
obo!
x = 17, y = 17, rule = B3/S23
8b2o$7bo2bo$7bobo$8bo4$5b2o3bo$5b2ob2o$9b2o$b2o$obo12bo$bo12bobo$7b2o
5bobo$6bo2bo5bo$6bo2bo$7b2o!
x = 22, y = 27, rule = B3/S23
11b2o$10bo2bo$11b2o7$10bo$5b2ob2o$5b2o2b2o8$19b3o3$bo$obo$b2o2$5b3o!
x = 20, y = 20, rule = B3/S23
2b3obobo$6b2o$7bo2$2o$2o7$17b2o$16bo2bo$16bo2bo$17b2o$11b3o2$16b2o$16b
2o!
x = 7, y = 13, rule = B3/S23
2b3o4$b2o$b2o2b2o$5b2o$bo$obo$o2bo$2b2o$3b3o$4b2o!
x = 16, y = 16, rule = B3/S23
oobbbbbooooobboo$
obooboooobooooob$
ooooobobobobbbob$
bboboboobobbobob$
obobobbbbbobbooo$
oobobbobooobbobb$
obbobbbooobobooo$
bbbbobbbbooooobb$
ooobboobbooooboo$
boooobboboooobob$
booobbbbbbbboboo$
oooobbobobooboob$
obobbbobooobooob$
obbbboooobobooob$
bobbbboobbbboobb$
oobobbobbboobooo!
codeholic wrote:dvgrn wrote:So what's the next likely new period for Catagolue? Any bets on whether it will be an unknown oscillator next time?
If you're talking about asymmetric soups, then I would bet it's going to be period 24, namely a figure eight on pulsar.
codeholic wrote:codeholic wrote:dvgrn wrote:So what's the next likely new period for Catagolue? Any bets on whether it will be an unknown oscillator next time?
If you're talking about asymmetric soups, then I would bet it's going to be period 24, namely a figure eight on pulsar.
Not surprisingly, I has been right http://catagolue.appspot.com/object/xp2 ... 81qo/b3s23
biggiemac wrote:Assuming independence to first order, a compound oscillator will occur with frequency proportional to the product of its constituents.
For reference, the frequencies of a few common oscillators normalized to let pulsars have unit frequency:
So we have pulsar+pd estimated 40 times more likely than pulsar+figure-8,
My estimate is we would need to increase the census by 2 to 3 orders of magnitude.
We have 20 occurrences of p46 objects
We might uncover a whopping p690 with an additional 7 to 8 orders of magnitude.
I would certainly hope the next period is p7 though.
Time will tell!
x = 14, y = 14, rule = B3/S23
9bo$9bobo$bo7b2o$2bo3b2o$3o3b2o2$3b2o4b2o$3b2o4b2o2$6b2o3b3o$6b2o3bo$
3b2o7bo$2bobo$4bo!
For reference, the frequencies of a few common oscillators normalized to let pulsars have unit frequency:
I like how the jam is now considered to be a common oscillator!
So we have pulsar+pd estimated 40 times more likely than pulsar+figure-8,
By which you mean 25?
I think that Gosper guns would be much more common, since you only need two incomplete p30 shuttles (i.e. ones which lack a block). As for Simkin guns, I have no idea what the expected frequency is.
gmc_nxtman wrote:Here's a fairly simple phoenix synthesis: ...
x = 70, y = 72, rule = B3/S23
67bo$67bobo$67b2o12$7bobo$8b2o$8bo2$39bobo$39b2o6bo$40bo6bobo$47b2o6$
11bo$12bo$10b3o$16bo$17bo$15b3o4$7b3o$9bo2b3o$8bo5bo$13bo3$34bo$33b2o$
33bobo$27b2o$28b2o$27bo6$55b2o$19b3o33bobo$21bo33bo$20bo13$3o$2bo$bo!
x = 16, y = 16, rule = B3/S23
bboobbooboobobbb$
booobboboobbbboo$
oooobbbobobbobbb$
bobbbbbboobobooo$
bobbobboboobbobb$
oboboobbbobbobbo$
boboooobooooooob$
obobbobboobobobb$
obboobboboobbbob$
oooboooobobboooo$
booobbobbbbooooo$
bbbobooboboboobb$
bbobbobooobbbobo$
oobbooooooooobbb$
oobooobbbbbobbbb$
bbobbbobobooooob!
x = 418, y = 397, rule = B3/S23
2$335b2o$334bobo$336bo62$271b2o$270bobo$272bo62$207b2o$206bobo$208bo
50$229b2o$221bo4bo2bo$220bobo2bob3o2bo$221b4o4bo2bo$229bo2bo$222bo6bo$
227bob2o$209b2o11bo$209b2o12b2o6$147bo$145b2ob2o$148b2o$150bo62bo$149b
o61bobo$149bo61b3o12bo2bo$144bo3bo62bo10b3ob3o$143b2o3bo8b2o64bobob2o$
142bo4b2o8b2o65b3o$146bo2bo43b2o29b2o$146bo2bo26b3o14b2o$147bobo$146bo
27bo5bo$146bo27bo4bobo$145bo2b2o24bo4bobo$145bo2b2o20b2o8bo$146b3obo
19b2o$147b2o51b2o$146bo2bo50bobo$146bo2bo51bo$145bo2bo$146bo2bo40b3o$
146b2ob2o16bobo19bo2bo$147bobo18b2o19bo3bo$148bo19bo19b2obobo$188b2ob
2o$189b3o3$196bo8b2o$194b2o9b2o$196b3o$194b3o$194bo$187b3o3bobo$117b2o
47b2o19b3o2b3o$117b2o47bobo23b2o2b2o$167bo23bo2bob2o$188bo5b3o$125b2o
61bo4bo3bo$125b2o61bo3bo$190bo$144b3o2$106b2o34bo5bo11b2o24b2o$106bobo
33bo4bobo10bobo22bobo$107b2o33bo4bobo11bo24bo$138b2o8bo$138b2o$168b2o$
168bobo$169bo7$136b3o3$173b2o$173b2o3$132bo$132bo$85b2o45bo$85b2o3$93b
2o$93b2o2$112b3o40b2o$154bo2bo$74b2o34bo5bo11b2o24bobo$74bobo33bo4bobo
10bobo24bo$75b2o33bo4bobo11bo$106b2o8bo$106b2o59bo$166bobo$166bobo$
167bo7$104b3o7$100bo$100bo$53b2o45bo$53b2o3$61b2o$61b2o2$80b3o40b2o$
122bo2bo$42b2o34bo5bo11b2o24bobo$42bobo33bo4bobo10bobo24bo$43b2o33bo4b
obo11bo$74b2o8bo$74b2o59bo$134bobo$134bobo$135bo7$72b3o7$68bo$68bo$21b
2o45bo$21b2o3$29b2o$29b2o2$48b3o40b2o$90bo2bo$10b2o34bo5bo11b2o24bobo$
10bobo33bo4bobo10bobo24bo$11b2o33bo4bobo11bo$42b2o8bo$42b2o59bo$102bob
o$102bobo$103bo7$40b3o7$36bo$36bo$36bo7$16b3o40b2o$58bo2bo$14bo5bo11b
2o24bobo$14bo4bobo10bobo24bo$14bo4bobo11bo$10b2o8bo$10b2o59bo$70bobo$
70bobo$71bo7$8b3o7$4bo$4bo$4bo!
My thoughts while checking the twitter bot wrote:Huh, that's pretty big for a cuphook variant, especially with the bit connected to the pre-block...wait, then that pre-block bit would turn off in generation 2? How does the rotor...and why does this other cell have four neighbors in generation 0? What in the...never mind, I'll just check the link for answers.
x = 16, y = 16, rule = B3/S23
bbbbbooooooobooo$
ooboooobobobobob$
bbobboobboobbooo$
obbbbbbbbboboboo$
oobobobbbbooboob$
oooobbbooooobboo$
bbooboboobbbbbob$
boobbobbbbooobbb$
bobbobobbbbooboo$
bbboooobbooboooo$
obbbbobobooooooo$
bbbboooobbbbobbb$
bbooobooboobbooo$
obbbobobobobooob$
obbooobobbbbbobb$
bbbobobbbbobbbbo!
Kazyan wrote:It's a cuphook variant with a built-in-stillater. Sweet.
biggiemac wrote:I think this is the first natural p3 with constant population. Is it also the smallest such p3?
x = 11, y = 52, rule = B3/S23
8bo$4b2obobo$2obobobo2bo$o5bob2o$b5o2bo$6bobo$3b2o2bo$3bob2o5$4b2obo$
2obobob3o$o5bo3bo$b5o2bobo$6bob2o$3b2obo$3bob2o4$8b2o$4b2obobo$2obobob
o$o5bobo$b5o2bo$6bob2o$3b2obo$3bob2o5$4b2obo$2obobob3o$o5bo3bo$b5o2b2o
$6bobo$3b3o2bo$3bo4b2o5$4b2obo$2obobob3o$o5bo3bo$b5o2b2o$6bobo$3bobo2b
o$3b2o3b2o!
x = 16, y = 16, rule = B3/S23
obbooooooobbobbo$
bbbobboooobbbbbb$
oobooboobobobbbo$
ooooboobobobbobb$
ooooooobbbboobbo$
bboooobooooobboo$
boobbbboobobbbbo$
obbbobbboobboobo$
obbbbbbboobbbbob$
oobbbbooobbbbbbo$
obbbobboboboobbo$
ooooobbbbboooobo$
oboooooobboobooo$
boobboobboboooob$
bbobobbbobboobob$
ooboobboobobbooo!
x = 16, y = 20, rule = B3/S23
8b2o$8b2o2$14bo$8b2o4b2o$7bo2bo3b2o$3b2o3bobo4bo$3bo5bo$5bo$4b2o4$13bo
$6b2o4bobo$6b2o5bo2$3o4bo$7b2o$6bobo!
x = 16, y = 16, rule = B3/S23
bobooboooobbbboo$
ooooobbbboobboob$
obooobobbbooooob$
boboobboobboobbb$
obobbbboobbbboob$
obbbbboobooboboo$
bbboboobbboboobb$
oobobbbooobbboob$
bobooooobobbbboo$
bboboobobobobboo$
oooboobboooobbob$
bboobbobboobbbbo$
boobbbooobobooob$
bobbobbbobboooob$
obbobboobooooboo$
oooobobooooobbbb!
Billabob wrote:A new queen bee shuttle variant has appeared:Code: Select allx = 16, y = 16, rule = B3/S23
obbooooooobbobbo$
bbbobboooobbbbbb$
oobooboobobobbbo$
ooooboobobobbobb$
ooooooobbbboobbo$
bboooobooooobboo$
boobbbboobobbbbo$
obbbobbboobboobo$
obbbbbbboobbbbob$
oobbbbooobbbbbbo$
obbbobboboboobbo$
ooooobbbbboooobo$
oboooooobboobooo$
boobboobboboooob$
bbobobbbobboobob$
ooboobboobobbooo!
x = 16, y = 16, rule = B3/S23
boobbbbbbboobobo$
ooobobobbboobboo$
obbboobbbbobbobo$
obobooooobbooobb$
obboooooobbobooo$
bbboobbboobobobb$
bbbbooboobbooobb$
bbbbobbobooboobo$
bbbbbbooboobbbbb$
boobbobbobobbobb$
bbbbbbooobobobob$
obobbbbboboobobo$
ooooboboobbobobo$
oooboooboobbbbob$
oobooobbobbbobbo$
oooobbooobobbbbo!
#C [[ THUMBNAIL AUTOSTART LOOP 60 GPS 20 ZOOM 12 ]]
x = 16, y = 16, rule = B3/S23
oboooobbbboobbbb$
bboboobbbobbbboo$
bbbobboobbbooooo$
bbobbboooobbbobb$
ooobobbbobbobobb$
obobbbbooobobbbo$
oobbobbobbboobbb$
bobobbbbbobboboo$
booobbbbboboobbo$
obooooooobbobbbo$
booobboboobbobbo$
oobboboboobobbbo$
obbobooobbboobbb$
bboobobboobboooo$
booobbbooobbobob$
bbbbobboboobbobb!
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