## tDryLife

For discussion of other cellular automata.

### Re: tDryLife

Possibly better precursor for the P4:
x = 11, y = 11, rule = B37_S2-i34q6b3o$7bo4$8b3o$o7bobo$2o6b2o$o4b3o$5bobo$5b2o! Still drifting. Bullet51 Posts: 533 Joined: July 21st, 2014, 4:35 am ### Re: tDryLife muzik wrote:Any syntheses for this?: (Gate Kid) rle That's a "honeyloaf p5", actually, and it's known in tlife already. Bullet51 wrote:And a p6: x = 32, y = 32, rule = B37_S2-i34q12b2o2b4o$12bobo2b3o$12bobobo2bo$12bo2b4o$12bobo2b2o$12b2o2bo2bo$12b2o5bo$13b3o2b2o$12b2o2b2o$14b2o2bo$12b2o2b3o$12bob2ob2o$7obob11o3bo4bobo$o4b4obobob3o2bo3bo2b2o2bo$b2obo2bobob3ob6obo3b3o2bo$3bo3bobob4obob2obo4bo3bo$ob2obo2bobob6ob3o4bo2b2o$2ob2o3bob3obobob3obobob3obo$2ob2o2bob4ob2ob4ob5obo$3o2b3o4b7o2bo4b3o2bo$12bobob3o$15b2o2bo$14bo2b2o$13bo4bo$12bo4b2o$18bo$13b7o$13b2o2bobo$14bo2b3o$12bo3bo$13bob3o$12bobo4bo!

What symmetry even is that? Or are you developing your own version of apgsearch?
x₁=ηx
V ⃰_η=c²√(Λη)
K=(Λu²)/2
Pₐ=1−1/(∫^∞_t₀(p(t)ˡ⁽ᵗ⁾)dt)

$$x_1=\eta x$$
$$V^*_\eta=c^2\sqrt{\Lambda\eta}$$
$$K=\frac{\Lambda u^2}2$$
$$P_a=1-\frac1{\int^\infty_{t_0}p(t)^{l(t)}dt}$$

http://conwaylife.com/wiki/A_for_all

Aidan F. Pierce

A for awesome

Posts: 1876
Joined: September 13th, 2014, 5:36 pm
Location: 0x-1

### Re: tDryLife

A for awesome wrote:What symmetry even is that?

Looks like an 8x32 overlaid with itself to create diagonal symmetry.
apgsearch doesn't do hybrid symmetries last I checked.
LifeWiki: Like Wikipedia but with more spaceships. [citation needed]

Posts: 1889
Joined: November 8th, 2014, 8:48 pm
Location: Getting a snacker from R-Bee's

### Re: tDryLife

I left apgsearch overnight in D2_+1 to find three D2-symmetry-natural xq2 and xp8, among other less interesting discoveries.

Two predecessors for the xp8:
x = 28, y = 9, rule = B37/S2-i34q20bo$b2o16bo$2b2o16b4o$2obo19bo2b2o$3b2o19b4o$2obo19bo2b2o$2b2o16b4o$b2o16bo$20bo!

This soup is the most likely of the two for the synthesis of the new xq2:
x = 16, y = 31, rule = B37/S2-i34qobbbbbbbbobooobo$oobobobbooobboob$booobboboobbobob$boooobobboooboob$ooboobbooobbbooo$bboboobbbobbobbo$bbboobobbboobobo$oobbobbbbbboobbo$bbbbooobbobobbbo$obbbbobbobbbbbob$oobbbbobbobbbbbb$obooobobbbbobooo$ooboobbboobbbbbb$bobbbobobbobbbbo$bobbboobbobobooo$bobboobbobbobbob$bobbboobbobobooo$bobbbobobbobbbbo$ooboobbboobbbbbb$obooobobbbbobooo$oobbbbobbobbbbbb$obbbbobbobbbbbob$bbbbooobbobobbbo$oobbobbbbbboobbo$bbboobobbboobobo$bboboobbbobbobbo$ooboobbooobbbooo$boooobobboooboob$booobboboobbobob$oobobobbooobboob$obbbbbbbbobooobo!

xp8 eats gliders:
x = 18, y = 6, rule = B37/S2-i34q9b7o$10b2ob2o$7b2o7b2o$bo8b2ob2o$b2o6b7o$obo! but otherwise reacts violently with pretty much anything other nice xp8 reactions: x = 76, y = 22, rule = B37/S2-i34q71b3o$54bo$54bo16bobo$53b3o16bo4$26b2o$25b3o$26b2o2$2bo9bo19bo21bo17bo$3bo7b3o17b3o19b3o15b3o$3o7bo3bo15bo3bo17bo3bo13bo3bo$3o6bo5bo13bo5bo15bo5bo11bo5bo$9bo5bo13bo5bo15bo5bo11bo5bo$9bo5bo13bo5bo15bo5bo11bo5bo$9bo5bo13bo5bo15bo5bo11bo5bo$9bo5bo13bo5bo15bo5bo11bo5bo$10bo3bo15bo3bo17bo3bo13bo3bo$11b3o17b3o19b3o15b3o$12bo19bo21bo17bo!
SoL : FreeElectronics : DeadlyEnemies : 6a-ite : Rule X3VI
what is “sesame oil”?

Rhombic

Posts: 1056
Joined: June 1st, 2013, 5:41 pm

### Re: tDryLife

SoL : FreeElectronics : DeadlyEnemies : 6a-ite : Rule X3VI
what is “sesame oil”?

Rhombic

Posts: 1056
Joined: June 1st, 2013, 5:41 pm

### Re: tDryLife

I thought I remembered this osc from the tlife thread; maybe it was from somewhere else because I can't find the post.
LifeWiki: Like Wikipedia but with more spaceships. [citation needed]

Posts: 1889
Joined: November 8th, 2014, 8:48 pm
Location: Getting a snacker from R-Bee's

### Re: tDryLife

I thought I remembered this osc from the tlife thread; maybe it was from somewhere else because I can't find the post.

http://www.conwaylife.com/forums/viewtopic.php?p=27818#p27818
x₁=ηx
V ⃰_η=c²√(Λη)
K=(Λu²)/2
Pₐ=1−1/(∫^∞_t₀(p(t)ˡ⁽ᵗ⁾)dt)

$$x_1=\eta x$$
$$V^*_\eta=c^2\sqrt{\Lambda\eta}$$
$$K=\frac{\Lambda u^2}2$$
$$P_a=1-\frac1{\int^\infty_{t_0}p(t)^{l(t)}dt}$$

http://conwaylife.com/wiki/A_for_all

Aidan F. Pierce

A for awesome

Posts: 1876
Joined: September 13th, 2014, 5:36 pm
Location: 0x-1

### Re: tDryLife

Something possibly promising:

x = 43, y = 13, rule = B37_S2-i34q39b2o$39bo2bo$40b3o8$2o$b3o$2bo! Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace! muzik Posts: 3465 Joined: January 28th, 2016, 2:47 pm Location: Scotland ### Re: tDryLife muzik wrote:Something possibly promising: x = 43, y = 13, rule = B37_S2-i34q39b2o$39bo2bo$40b3o8$2o$b3o$2bo!

Like most (if not all) of the most promising 2-puffer interactions, this cleans up one track but adds two more.
We need a way to end up with net benefit if we're ever going to make a diagonal ship.
LifeWiki: Like Wikipedia but with more spaceships. [citation needed]

Posts: 1889
Joined: November 8th, 2014, 8:48 pm
Location: Getting a snacker from R-Bee's

### Re: tDryLife

muzik wrote:Something possibly promising:

x = 43, y = 13, rule = B37_S2-i34q39b2o$39bo2bo$40b3o8$2o$b3o$2bo! Like most (if not all) of the most promising 2-puffer interactions, this cleans up one track but adds two more. We need a way to end up with net benefit if we're ever going to make a diagonal ship. I'm assuming he was referring to the glider that escapes backwards, since the two-Pond Layer interaction is already well-known. SoL : FreeElectronics : DeadlyEnemies : 6a-ite : Rule X3VI what is “sesame oil”? Rhombic Posts: 1056 Joined: June 1st, 2013, 5:41 pm ### Re: tDryLife Rhombic wrote:I'm assuming he was referring to the glider that escapes backwards, since the two-Pond Layer interaction is already well-known. Oh, then it is definitely not because there's no way to fit in another engine that can delete the block that prevents subsequent gliders from forming. LifeWiki: Like Wikipedia but with more spaceships. [citation needed] BlinkerSpawn Posts: 1889 Joined: November 8th, 2014, 8:48 pm Location: Getting a snacker from R-Bee's ### Re: tDryLife BlinkerSpawn wrote: muzik wrote:Something possibly promising: x = 43, y = 13, rule = B37_S2-i34q39b2o$39bo2bo$40b3o8$2o$b3o$2bo!

Like most (if not all) of the most promising 2-puffer interactions, this cleans up one track but adds two more.
We need a way to end up with net benefit if we're ever going to make a diagonal ship.

2-pondpuffer interaction: 2 tracks
x = 19, y = 34, rule = B37/S2-i34q2o$2o$2o$3b2o2$2bo$2bo4bo$2b2obo$2bobo$3bobo$4b2o21$17b2o$15b3o$16bo!

Rhombic wrote:
muzik wrote:Something possibly promising:

x = 43, y = 13, rule = B37_S2-i34q39b2o$39bo2bo$40b3o8$2o$b3o$2bo! Like most (if not all) of the most promising 2-puffer interactions, this cleans up one track but adds two more. We need a way to end up with net benefit if we're ever going to make a diagonal ship. I'm assuming he was referring to the glider that escapes backwards, since the two-Pond Layer interaction is already well-known. Do you mean x = 14, y = 37, rule = B37/S2-i34q2bo$b3o$o2bo$o$2bo$o2bo$3o$bo2$4bobo$6bo23$12b2o$10bo2bo$10b3o$11bo!
?
Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) :
965808 is period 336 (max = 207085118608).
AbhpzTa

Posts: 473
Joined: April 13th, 2016, 9:40 am
Location: Ishikawa Prefecture, Japan

### Re: tDryLife

Feel like I'm onto something.

x = 229, y = 220, rule = B37_S2-i34q220b2o3bo$220b2o2bobo$224bo2bo$225bobo$226bo4$224b2o$215bo3b3o2b2o$214b2o4b2o$214bo4b2o2b3o$219bobo2b2o$215b3o5bobo$216b2o6b2o$190b2o21b3o8b2o$189bo2bo21bobo4b4o$189bo2bo22bo6b2o$190b2o7$216bo$179b2o35bo$178bo2bo$178bo2bo$179b2o42bo$222bobo$221bo3bo$222bo2bo$205b2o$204bo2bo6b3o9bo$205bob2o5b2o6bo5bo$212b2o8bobob2o$211b2o4b3o$209b2ob2o4bob2o$207b2obo7b3o$206b4o4bo$206bo4bo3bo$207b4ob3o$207bobo$207b2obo$207b3o$208bo3bo$208bo2b2o$207b2o2bo2b2o$214b2o12$193b2o$192bo2bo$192bo2bo$193b2o3$210b2o$209bo2bo$209bo2bo$210b2o8$199b2o$198bo2bo$198bo2bo$199b2o118$10b2o3bo$10b2o2bobo$14bo2bo$15bobo$16bo6$2b3o19bo$2o4b3o13bobobo$o5bobo2b2o8bo2b2o$o5b2obob3o$bo12bo$2bo5b2o3b3o$3bo5bo3bo2bo$6bob2o4bobo$6bo9bo$7bobo$8bo!
Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace!
muzik

Posts: 3465
Joined: January 28th, 2016, 2:47 pm
Location: Scotland

### Re: tDryLife

muzik wrote:Feel like I'm onto something.

engines die

Sorta, yeah:
x = 81, y = 107, rule = B37/S2-i34q35bo2$31b2obo$31bobo4bo$32bobo3bo$33b4o$39b3o$39b3o8$24b2o$23bo2bo$23bo2bo$24b2o25$64bo$63b2o$62b2o$63bo32$74b3o$74bob2o$73b2ob2o$72b2o3bo$76bo$76b3o$75bo3b2o$76b5o$11b2o3bo58bo$11b2o2bobo54bo$15bo2bo53b2o$16bobo52bo2bo$17bo54bobo$74bo$72bobo$71bo2bo$68b2obo2b3o$7bo2bo57b9o$72bo$o4bo$2b2o5bo$b2o$4bo7bobob2o$6b4o2b2o2bobo$7bo9bo$11bo$6bo2b2o$6bo2b2o$6bo2bo! LifeWiki: Like Wikipedia but with more spaceships. [citation needed] BlinkerSpawn Posts: 1889 Joined: November 8th, 2014, 8:48 pm Location: Getting a snacker from R-Bee's ### Re: tDryLife BlinkerSpawn wrote: muzik wrote:Feel like I'm onto something. engines die Sorta, yeah: x = 81, y = 107, rule = B37/S2-i34q35bo2$31b2obo$31bobo4bo$32bobo3bo$33b4o$39b3o$39b3o8$24b2o$23bo2bo$23bo2bo$24b2o25$64bo$63b2o$62b2o$63bo32$74b3o$74bob2o$73b2ob2o$72b2o3bo$76bo$76b3o$75bo3b2o$76b5o$11b2o3bo58bo$11b2o2bobo54bo$15bo2bo53b2o$16bobo52bo2bo$17bo54bobo$74bo$72bobo$71bo2bo$68b2obo2b3o$7bo2bo57b9o$72bo$o4bo$2b2o5bo$b2o$4bo7bobob2o$6b4o2b2o2bobo$7bo9bo$11bo$6bo2b2o$6bo2b2o$6bo2bo!

Slight variation which is period doubled, leaves behind 3 pond trails in place of 4, and emits a G and a backward T:
x = 73, y = 109, rule = B37/S2-i34q40b3o$37b4o2bo$39b2ob2o$33bo$32bo2$30bo2bo2b3o$32bo6bo$40bo$31bo7bo$32b7o6$47b3o$45bo2bobo$44b3ob3o$44b2o2bo$44b2ob2o$45bobo$46bo11$40b2o$38b2o2bo$42b2o8b2o$43bo7bo2bo$38b5o9bo2bo$40b2o11b2o3$54b2o$54b2o$40bo2b3o$39b2ob4o$38bobo5b2o$39b3ob5o$40bobobo$41b2ob2o$42bobo$43bo34$65b2o3bo$2bo62b2o2bobo$bobo65bo2bo$2obo66bobo$o3b2o65bo$obo4bo$4bo$b2o2bobo3b2o$5b2o4b2o$b3obo$2b2o58bo$b3o56b2obo$2bo5bo50bo3bo$6b2obo48bobo2bo$8bob2o45b2o4bo$11b2o44bobobobo$13bo42b3o4bo$10b3o43b2o4b2o$12bo45bo$59b3o2bo$58b2ob5o2b3o$60bobo2b2o$62bo2bo2bobo$61b4o4bo$62bo! The latest version of the 5S Project contains over 221,000 spaceships. Tabulated pages up to period 160 are available on the LifeWiki. wildmyron Posts: 1236 Joined: August 9th, 2013, 12:45 am ### Re: tDryLife wildmyron wrote:Slight variation which is period doubled, leaves behind 3 pond trails in place of 4, and emits a G and a backward T: x = 73, y = 109, rule = B37/S2-i34q40b3o$37b4o2bo$39b2ob2o$33bo$32bo2$30bo2bo2b3o$32bo6bo$40bo$31bo7bo$32b7o6$47b3o$45bo2bobo$44b3ob3o$44b2o2bo$44b2ob2o$45bobo$46bo11$40b2o$38b2o2bo$42b2o8b2o$43bo7bo2bo$38b5o9bo2bo$40b2o11b2o3$54b2o$54b2o$40bo2b3o$39b2ob4o$38bobo5b2o$39b3ob5o$40bobobo$41b2ob2o$42bobo$43bo34$65b2o3bo$2bo62b2o2bobo$bobo65bo2bo$2obo66bobo$o3b2o65bo$obo4bo$4bo$b2o2bobo3b2o$5b2o4b2o$b3obo$2b2o58bo$b3o56b2obo$2bo5bo50bo3bo$6b2obo48bobo2bo$8bob2o45b2o4bo$11b2o44bobobobo$13bo42b3o4bo$10b3o43b2o4b2o$12bo45bo$59b3o2bo$58b2ob5o2b3o$60bobo2b2o$62bo2bo2bobo$61b4o4bo$62bo!

Glide-symmetric version which leaves behind 2 pond trails and 4 period-doubled glider streams:

x = 738, y = 727, rule = B37/S2-i34q471bo$470b2o$469b2o2$473bo$473b3o$472b2o$473b2o3$441b2o31bo$440bo2bo30bo$440bo2bo31b2ob2o$441b2o33bob2o$475b2ob3o$476b2o2b2o$476b2o2b2o5$430b2o$429bo2bo$429bo2bo$430b2o$459b3o2$459bobo$460bo$476b2o$475b2obo$474b3o2bo$419b2o53bo3b2o$418bo2bo53b2ob2o4b2o$418bo2bo53bo3bo4b2o$419b2o56bobo$477b3o7$408b2o$407bo2bo50b2o$407bo2bo49bo2bo$408b2o50bo2bo$461b2o7$397b2o$396bo2bo$396bo2bo$397b2o3$423b2o11b2o$422b5o8bo2bo$421b2ob3o9bo2bo$422bobo12b2o$423b3o$386b2o$385bo2bo49b2o$385bo2bo49b2o$386b2o32b3o72bo$419b2ob2o70bob2o$419bo73b2o$420b3o64bobo3bo$421bo64bo2bo2b2o3bo$486bo2bo3bo$486b3o7bo$426b2o68bo$375b2o48bo2bo65bo$374bo2bo48b2o$374bo2bo$375b2o8$364b2o$363bo2bo$363bo2bo38b2o$364b2o38bo2bo56b2o$404bo2bo55bo2bo$405b2o56bo2bo$464b2o2$422b2o$421bo2bo56b2o$421bo2bo55bo2bo$353b2o67b2o56bo2bo$352bo2bo76b3o46b2o$352bo2bo38b2o36bo$353b2o38bo2bo36bo19b2o$393bo2bo55bo2bo$394b2o56bo2bo$453b2o2$411b2o$410bo2bo56b2o$410bo2bo55bo2bo$342b2o67b2o56bo2bo$341bo2bo97bo3bo23b2o$341bo2bo38b2o56b3o2bo$342b2o38bo2bo61bo$382bo2bo54b2o2b2obobo$383b2o53bob2o3bo2b2o$436bo9bob2o$436bo3bo6bo$400b2o33bobobo23b2o$399bo2bo33bobo3bobo18b2o$399bo2bo33b3o$331b2o67b2o40bobo$330bo2bo$330bo2bo38b2o$331b2o38bo2bo$371bo2bo$372b2o3$389b2o$388bo2bo$388bo2bo$320b2o67b2o$319bo2bo$319bo2bo38b2o$320b2o38bo2bo$360bo2bo$361b2o3$378b2o$377bo2bo$377bo2bo$309b2o67b2o$308bo2bo$308bo2bo38b2o$309b2o38bo2bo$349bo2bo$350b2o3$367b2o$366bo2bo$366bo2bo$298b2o67b2o$297bo2bo$297bo2bo38b2o$298b2o38bo2bo$338bo2bo$339b2o3$356b2o$355bo2bo$355bo2bo$287b2o67b2o$286bo2bo$286bo2bo38b2o$287b2o38bo2bo$327bo2bo$328b2o3$345b2o$344bo2bo$344bo2bo$276b2o67b2o$275bo2bo$275bo2bo38b2o$276b2o38bo2bo$316bo2bo$317b2o3$334b2o$333bo2bo$333bo2bo$265b2o67b2o$264bo2bo$264bo2bo38b2o$265b2o38bo2bo$305bo2bo$306b2o3$323b2o$322bo2bo$322bo2bo$254b2o67b2o$253bo2bo$253bo2bo38b2o$254b2o38bo2bo$294bo2bo$295b2o3$312b2o$311bo2bo$311bo2bo$243b2o67b2o$242bo2bo$242bo2bo38b2o$243b2o38bo2bo$283bo2bo$284b2o3$301b2o$300bo2bo$300bo2bo$232b2o67b2o$231bo2bo$231bo2bo38b2o$232b2o38bo2bo$272bo2bo$273b2o3$290b2o$289bo2bo$289bo2bo$221b2o67b2o$220bo2bo$220bo2bo38b2o$221b2o38bo2bo$261bo2bo$262b2o3$279b2o$278bo2bo$278bo2bo383bo2bo$210b2o67b2o381b2o4bo$209bo2bo456bo$209bo2bo38b2o408bo5b2o$210b2o38bo2bo410b4o$250bo2bo411bo$251b2o2$664b3o$268b2o393bo$267bo2bo392bo2bo$267bo2bo392b3o$199b2o67b2o433b2o$198bo2bo501b2o$198bo2bo38b2o397b2o$199b2o38bo2bo395bo2bo$239bo2bo395bo2bo79b2o$240b2o397b2o80b3o$701b6o16b3o$701bo2b2obo15b3o$257b2o442b2o5bo12b2o$256bo2bo444bob3o12b5o$256bo2bo443b2ob2o15bobo6bo$188b2o67b2o446b2o19b2o2bobo$187bo2bo539b4o$187bo2bo38b2o397b2o101bo$188b2o38bo2bo395bo2bo105b2o$228bo2bo395bo2bo104b2o$229b2o397b2o105bo3$246b2o397b2o$245bo2bo395bo2bo$245bo2bo395bo2bo$177b2o67b2o397b2o44b2o$176bo2bo510bo2bo$176bo2bo38b2o397b2o71bo2bo16bobo$177b2o38bo2bo395bo2bo71b2o16bo2bo$217bo2bo395bo2bo90bobo$218b2o397b2o3$235b2o397b2o$234bo2bo395bo2bo$234bo2bo395bo2bo$166b2o67b2o397b2o$165bo2bo$165bo2bo38b2o$166b2o38bo2bo359b2o$206bo2bo359b3o$207b2o360b2o3$224b2o$223bo2bo498b2o$223bo2bo497bo2bo$155b2o67b2o498bo2bo$154bo2bo567b2o$154bo2bo38b2o472b2o3bo$155b2o38bo2bo471b2o2bobo$195bo2bo475bo2bo$196b2o477bobo$676bo2$213b2o$212bo2bo498b2o$212bo2bo497bo2bo$144b2o67b2o498bo2bo$143bo2bo567b2o$143bo2bo38b2o474bo$144b2o38bo2bo50bo421bobo$184bo2bo48b2o2bo419bobo12b2o$185b2o51bo422bo11bob2o$640b2o31b5o$639bo2bo25bo4bo2b2o$202b2o435bo2bo23bob2o4b3o$201bo2bo435b2o23b2o2bo5bo27b2o$201bo2bo461bob2o32bo2bo$133b2o67b2o463b2o33bo2bo$132bo2bo567b2o$132bo2bo$133b2o3$629b2o$628bo2bo$628bo2bo$629b2o61b2o$691bo2bo$122b2o567bo2bo$121bo2bo521b2o44b2o$121bo2bo520bo2bo$122b2o312b3o206bo2bo$646b2o$436bobo$437bo180b2o$617bo2bo$617bo2bo$618b2o61b2o$680bo2bo$111b2o567bo2bo$110bo2bo521b2o44b2o$110bo2bo520bo2bo$111b2o521bo2bo$635b2o2$607b2o$606bo2bo$606bo2bo$607b2o61b2o$669bo2bo$100b2o567bo2bo$99bo2bo521b2o44b2o$99bo2bo520bo2bo$100b2o521bo2bo$624b2o2$596b2o$595bo2bo$595bo2bo$596b2o61b2o$658bo2bo$89b2o567bo2bo$88bo2bo521b2o44b2o$88bo2bo520bo2bo$89b2o521bo2bo$613b2o2$585b2o$584bo2bo$584bo2bo$585b2o61b2o$647bo2bo$78b2o567bo2bo$77bo2bo521b2o44b2o$77bo2bo520bo2bo$78b2o521bo2bo$602b2o2$574b2o$573bo2bo$573bo2bo$574b2o61b2o$636bo2bo$67b2o567bo2bo$66bo2bo521b2o44b2o$66bo2bo520bo2bo$67b2o521bo2bo$591b2o2$563b2o$562bo2bo$562bo2bo$563b2o61b2o$625bo2bo$56b2o567bo2bo$55bo2bo521b2o44b2o$55bo2bo520bo2bo$56b2o521bo2bo$580b2o2$552b2o$551bo2bo$551bo2bo$552b2o61b2o$614bo2bo$45b2o567bo2bo$44bo2bo521b2o44b2o$44bo2bo520bo2bo$45b2o521bo2bo$569b2o2$541b2o$540bo2bo$540bo2bo$541b2o61b2o$603bo2bo$34b2o567bo2bo$33bo2bo521b2o44b2o$33bo2bo520bo2bo$34b2o521bo2bo$558b2o2$530b2o$529bo2bo$529bo2bo$530b2o61b2o$592bo2bo$23b2o567bo2bo$22bo2bo521b2o44b2o$22bo2bo520bo2bo$23b2o521bo2bo$547b2o2$519b2o$518bo2bo$518bo2bo$519b2o61b2o$581bo2bo$12b2o567bo2bo$11bo2bo521b2o44b2o$11bo2bo520bo2bo$12b2o521bo2bo$536b2o2$508b2o$507bo2bo$317bo189bo2bo$316b2o190b2o61b2o$316bobo251bo2bo$b2o567bo2bo$o2bo521b2o44b2o$o2bo520bo2bo$b2o521bo2bo$525b2o2$497b2o$496bo2bo$496bo2bo$497b2o61b2o$559bo2bo$559bo2bo$514b2o44b2o$513bo2bo$513bo2bo$514b2o2$486b2o$485bo2bo$485bo2bo$486b2o61b2o$548bo2bo$548bo2bo$503b2o44b2o$502bo2bo$502bo2bo$503b2o2$475b2o$474bo2bo$474bo2bo$475b2o61b2o$537bo2bo$537bo2bo$492b2o44b2o$491bo2bo$491bo2bo$492b2o2$464b2o$463bo2bo$463bo2bo$464b2o61b2o$526bo2bo$526bo2bo$481b2o44b2o$480bo2bo$480bo2bo$481b2o2$453b2o$452bo2bo$452bo2bo$453b2o61b2o$515bo2bo$515bo2bo$470b2o44b2o$469bo2bo$469bo2bo$470b2o2$442b2o$441bo2bo$441bo2bo$442b2o61b2o$504bo2bo$504bo2bo$459b2o44b2o$458bo2bo$458bo2bo$459b2o2$431b2o$430bo2bo$430bo2bo$431b2o61b2o$493bo2bo$493bo2bo$448b2o44b2o$447bo2bo$447bo2bo$448b2o5$483b2o$482bo2bo$482bo2bo$437b2o44b2o$436bo2bo$436bo2bo$437b2o5$472b2o$471bo2bo$471bo2bo$472b2o8$461b2o$460bo2bo$460bo2bo$461b2o8$450b2o$449bo2bo$449bo2bo$450b2o8$439b2o$438bo2bo$438bo2bo$439b2o8$428b2o$427bo2bo$427bo2bo$428b2o8$417b2o$416bo2bo$416bo2bo$417b2o8$406b2o$405bo2bo$405bo2bo$406b2o8$395b2o74bo$394bo2bo74b2o$394bo2bo73b2o$395b2o8$384b2o$383bo2bo$383bo2bo$384b2o8$373b2o$372bo2bo$372bo2bo$373b2o8$362b2o$361bo2bo$361bo2bo$362b2o8$351b2o$350bo2bo$350bo2bo$351b2o8$340b2o$339bo2bo$339bo2bo$340b2o8$329b2o$328bo2bo$328bo2bo$329b2o8$318b2o$317bo2bo$317bo2bo$318b2o8$307b2o$306bo2bo$306bo2bo$307b2o8$296b2o$295bo2bo$295bo2bo$296b2o!

This is an over-unity component (a glider rake supported by AbphzTa-style waves) so we just need a mechanism by which the gliders can be used to delete unwanted ponds.
What do you do with ill crystallographers? Take them to the mono-clinic!

calcyman

Posts: 2088
Joined: June 1st, 2009, 4:32 pm

### Re: tDryLife

Pondpuffer-based p1552 spaceship:
x = 1879, y = 1900, rule = B37/S2-i34q1227b2o$1227bob2o$1227bo3b2o$1227b3ob2o4b2o$1227bo3b2o4b2o$1228bobo$1228b3o2$1238bo$1238bo$1202b2o27b3o3b3o$1201bo2bo25bo2bo2bo2bo$1201bo2bo26bobo6bo$1202b2o28bo4bobo5$1220b3o2$1220bobo$1191b2o28bo$1190bo2bo$1190bo2bo$1191b2o5$1234bo$1233bobo$1229b2o2b2o$1180b2o47b2o3bobo$1179bo2bo53b2o$1179bo2bo53b2o$1180b2o55bo$1236b2o$1236b2o6$1169b2o$1168bo2bo50b2o$1168bo2bo49bo2bo$1169b2o50bo2bo$1222b2o7$1158b2o$1157bo2bo$1157bo2bo$1158b2o8$1147b2o$1146bo2bo$1146bo2bo$1147b2o5$1261b4o$1260b2o$1263b3o$1136b2o121bo2b3o$1135bo2bo126bo$1135bo2bo124bo$1136b2o122bo4bo$1261bo$1263bo6$1125b2o$1124bo2bo$1124bo2bo$1125b2o8$1114b2o$1113bo2bo$1113bo2bo$1114b2o5$1278b3o$1278bob2o$1277b2ob2o$1276b2o3bo$1280bo$1280b3o$1279bo3b2o$1280b5o$1279bo$1276bo$1276b2o$1275bo2bo$1250bo25bobo$1249b3o26bo$1092b2o155b3o24bobo$1091bo2bo180bo2bo$1091bo2bo177b2obo2b3o$1092b2o157b2o19b9o$1250bo2bo22bo$1250bo2bo$1251b2o10$1281b2o$1281b2o$1275b4o$1275b2ob2o11b2o$1274bo5bo9bo2bo$1275bobo2bob2ob3o3bo2bo$1070b2o204b2ob2ob2ob3o4b2o$1069bo2bo205bo3bo2bo$1069bo2bo206bob4o$1070b2o206bo5bo8b2o$1282b2o9b2o$1282bo$1281bo2$1286b2o4$1291bo$1291bo9$1048b2o$1047bo2bo$1047bo2bo$1048b2o18$1330b2o$1026b2o302b2o$1025bo2bo295b4o$1025bo2bo275b2o3bo14b2ob2o11b2o$1026b2o276b2o2bobo12bo5bo9bo2bo$1308bo2bo12bobo2bob2ob3o3bo2bo$1309bobo13b2ob2ob2ob3o4b2o$1310bo16bo3bo2bo$1328bob4o$1244bob2o3b2o74bo5bo8b2o$1242bo8b2o78b2o9b2o$1241bo3bo2bo82bo$1242bobo3bo81bo$1243b2o2bo$1245bo2bo7bo38bo39b2o$1245bo2bo7b2o36bobo12bo$1245bo10b3o35bobo11bo$1215b2o29bobo8b2o36bo10b2obo$1214bo2bo36bo19b2o26bo3b2o32bo$1214bo2bo24b2o9b3o17bo2bo23b2obo2b2o32bo$1215b2o25b3o7bob2o17bo2bo22b2o2b2o2bo$1244bo8b3o18b2o22bo3bobo3b3o$1232bo3b2o5bobo53b2o2b2o4bo$1004b2o225bo2bo2bo62b4o$1003bo2bo225b3o3bo63bo78b3o$1003bo2bo230bo143bob2o$1004b2o374b2ob2o$1379b2o3bo$1204b2o28bo148bo$1203bo2bo26bo2bo26b2o118b3o$1203bo2bo27b2o26bo2bo116bo3b2o$1204b2o56bo2bo117b5o$1263b2o117bo$1379bo$1221b2o156b2o$1220bo2bo56b2o96bo2bo$1220bo2bo55bo2bo96bobo$1221b2o56bo2bo98bo$1280b2o97bobo$1193b2o183bo2bo$1192bo2bo56b2o4bo116b2obo2b3o$1192bo2bo55bo2bo3bo116b9o$1193b2o56bo2bo2b3o119bo$1252b2o2$982b2o226b2o$981bo2bo224bo2bo56b2o$981bo2bo224bo2bo55bo2bo$982b2o226b2o56bo2bo$1269b2o$1182b2o$1181bo2bo$1181bo2bo$1182b2o$1384b2o$1384b2o$1199b2o177b4o$1198bo2bo56b2o118b2ob2o11b2o$1198bo2bo55bo2bo116bo5bo9bo2bo$1199b2o56bo2bo117bobo2bob2ob3o3bo2bo$1258b2o119b2ob2ob2ob3o4b2o$1171b2o208bo3bo2bo$1170bo2bo208bob4o$1170bo2bo207bo5bo8b2o$1171b2o212b2o9b2o$1385bo$1384bo$960b2o226b2o$959bo2bo224bo2bo198b2o$959bo2bo224bo2bo$960b2o226b2o2$1160b2o232bo$1159bo2bo231bo$1159bo2bo$1160b2o3$1177b2o256b3o$1176bo2bo255bob2o$1176bo2bo254b2ob2o$1177b2o254b2o3bo$1437bo$1149b2o286b3o$1148bo2bo284bo3b2o$1148bo2bo285b5o$1149b2o285bo$1433bo$1433b2o$938b2o226b2o264bo2bo$937bo2bo224bo2bo264bobo$937bo2bo224bo2bo266bo$938b2o226b2o265bobo$1432bo2bo$1138b2o289b2obo2b3o$1137bo2bo288b9o$1137bo2bo292bo$1138b2o3$1155b2o$1154bo2bo$1154bo2bo$1155b2o2$1127b2o$1126bo2bo$1126bo2bo$1127b2o309b2o$1438b2o$1432b4o$916b2o226b2o286b2ob2o11b2o$915bo2bo224bo2bo284bo5bo9bo2bo$915bo2bo224bo2bo285bobo2bob2ob3o3bo2bo$916b2o226b2o287b2ob2ob2ob3o4b2o$1435bo3bo2bo$1116b2o318bob4o$1115bo2bo316bo5bo8b2o$1115bo2bo320b2o9b2o$1116b2o321bo$1438bo2$1133b2o308b2o$1132bo2bo$1132bo2bo$1133b2o$1448bo$1105b2o341bo$1104bo2bo$1104bo2bo$1105b2o2$1489b3o$894b2o226b2o365bob2o$893bo2bo224bo2bo363b2ob2o$893bo2bo224bo2bo362b2o3bo$894b2o226b2o367bo$1491b3o$1094b2o394bo3b2o$1093bo2bo394b5o$1093bo2bo393bo$1094b2o391bo$1487b2o$1486bo2bo$1111b2o374bobo$1110bo2bo375bo$1110bo2bo373bobo$1111b2o373bo2bo$1483b2obo2b3o$1083b2o398b9o$1082bo2bo401bo$1082bo2bo$1083b2o3$872b2o226b2o$871bo2bo224bo2bo$871bo2bo224bo2bo$872b2o226b2o2$1072b2o$1071bo2bo$1071bo2bo417b2o$1072b2o418b2o$1486b4o$1486b2ob2o11b2o$1089b2o394bo5bo9bo2bo$1088bo2bo394bobo2bob2ob3o3bo2bo$1088bo2bo395b2ob2ob2ob3o4b2o$1089b2o398bo3bo2bo$1490bob4o$1061b2o426bo5bo8b2o$1060bo2bo429b2o9b2o$1060bo2bo429bo$1061b2o429bo2$1497b2o$850b2o226b2o$849bo2bo224bo2bo$849bo2bo224bo2bo$850b2o226b2o422bo$1157bo344bo$1050b2o103b2o$1049bo2bo103b2o$1049bo2bo$1050b2o$1543b3o$1543bob2o$1067b2o473b2ob2o$1066bo2bo471b2o3bo$1066bo2bo475bo$1067b2o476b3o$1544bo3b2o$1039b2o504b5o$1038bo2bo502bo$1038bo2bo499bo$1039b2o500b2o$1540bo2bo$1541bobo$828b2o226b2o485bo$827bo2bo224bo2bo482bobo$827bo2bo224bo2bo481bo2bo$828b2o226b2o479b2obo2b3o$1537b9o$1028b2o511bo$1027bo2bo$1027bo2bo$1028b2o$1246b3o$1247bo$1045b2o$1044bo2bo$1044bo2bo$1045b2o2$1017b2o$1016bo2bo526b2o$1016bo2bo526b2o$1017b2o521b4o$1540b2ob2o11b2o$1539bo5bo9bo2bo$806b2o226b2o504bobo2bob2ob3o3bo2bo$805bo2bo224bo2bo504b2ob2ob2ob3o4b2o$805bo2bo224bo2bo506bo3bo2bo$806b2o226b2o508bob4o$1543bo5bo8b2o$1006b2o539b2o9b2o$1005bo2bo538bo$1005bo2bo537bo$1006b2o$1551b2o2$1023b2o$1022bo2bo$1022bo2bo530bo$1023b2o531bo2$995b2o$994bo2bo$994bo2bo$995b2o600b3o$1597bob2o$1596b2ob2o$784b2o226b2o581b2o3bo$783bo2bo224bo2bo584bo$783bo2bo224bo2bo584b3o$784b2o226b2o584bo3b2o$1599b5o$984b2o612bo$983bo2bo608bo$983bo2bo608b2o$984b2o608bo2bo$1595bobo$1597bo$1001b2o592bobo$1000bo2bo590bo2bo$1000bo2bo587b2obo2b3o$1001b2o588b9o$1595bo$973b2o$972bo2bo$972bo2bo$973b2o3$762b2o226b2o$761bo2bo224bo2bo$761bo2bo224bo2bo$762b2o226b2o2$962b2o636b2o$961bo2bo635b2o$961bo2bo629b4o$962b2o630b2ob2o11b2o$1593bo5bo9bo2bo$1594bobo2bob2ob3o3bo2bo$979b2o614b2ob2ob2ob3o4b2o$978bo2bo615bo3bo2bo$978bo2bo616bob4o$979b2o616bo5bo8b2o$1601b2o9b2o$951b2o648bo$950bo2bo646bo$950bo2bo$951b2o652b2o3$740b2o226b2o$739bo2bo224bo2bo639bo$739bo2bo224bo2bo639bo$740b2o226b2o2$940b2o$939bo2bo$939bo2bo708b3o$940b2o709bob2o$1650b2ob2o$1649b2o3bo$957b2o694bo$956bo2bo693b3o$956bo2bo692bo3b2o$957b2o694b5o$1652bo$929b2o718bo$928bo2bo717b2o$928bo2bo716bo2bo$929b2o718bobo$1651bo$1649bobo$718b2o226b2o700bo2bo$717bo2bo224bo2bo696b2obo2b3o$717bo2bo224bo2bo696b9o$718b2o226b2o701bo2$918b2o$917bo2bo$917bo2bo$918b2o3$935b2o$934bo2bo$934bo2bo$935b2o$1654b2o$907b2o745b2o$906bo2bo738b4o$906bo2bo738b2ob2o11b2o$907b2o738bo5bo9bo2bo$1648bobo2bob2ob3o3bo2bo$1649b2ob2ob2ob3o4b2o$696b2o226b2o725bo3bo2bo$695bo2bo224bo2bo725bob4o$695bo2bo224bo2bo724bo5bo8b2o$696b2o226b2o729b2o9b2o$1655bo$896b2o756bo$895bo2bo$895bo2bo760b2o$896b2o3$913b2o749bo$912bo2bo748bo$912bo2bo$913b2o2$885b2o$884bo2bo$884bo2bo$885b2o3$674b2o226b2o$673bo2bo224bo2bo$673bo2bo224bo2bo$674b2o226b2o2$874b2o$873bo2bo$873bo2bo$874b2o3$891b2o$890bo2bo$890bo2bo$891b2o2$863b2o$862bo2bo$862bo2bo$863b2o$1703b2o$1703b2o$652b2o226b2o815b4o$651bo2bo224bo2bo794b2o3bo14b2ob2o11b2o$651bo2bo224bo2bo794b2o2bobo12bo5bo9bo2bo$652b2o226b2o799bo2bo12bobo2bob2ob3o3bo2bo$1682bobo13b2ob2ob2ob3o4b2o$603b2o3bo243b2o829bo16bo3bo2bo$603b2o2bobo241bo2bo846bob4o$607bo2bo240bo2bo845bo5bo8b2o$608bobo241b2o850b2o9b2o$601b3o5bo1094bo$600b5o1098bo$599bob2ob2o263b2o81bo$598b3obo2b2o261bo2bo78b2o716bo39b2o$598bob4o2bo261bo2bo79b2o714bobo12bo$597b3obo267b2o796bobo11bo$597bo3bobob2o1061bo10b2obo$598bob2ob3obo233b2o804b2o26bo3b2o32bo$593b2o7bo2bo234bo2bo802bo2bo23b2obo2b2o32bo$593b2o10bobo232bo2bo802bo2bo22b2o2b2o2bo$604bob2o233b2o804b2o22bo3bobo3b3o$573b2o23b2o5b2o1065b2o2b2o4bo$572bo2bo20b2ob2o1072b4o$572bo2bo20bo2bo2bobo25b2o226b2o815bo78b3o$573b2o20bo2bo2b2obo24bo2bo224bo2bo893bob2o$595bobo3bo3bo23bo2bo224bo2bo892b2ob2o$596b2o7bo24b2o226b2o892b2o3bo$596b2o5b2o1151bo$603bo226b2o804b2o118b3o$829bo2bo802bo2bo116bo3b2o$829bo2bo802bo2bo117b5o$830b2o804b2o117bo$562b2o1188bo$561bo2bo1187b2o$561bo2bo282b2o804b2o96bo2bo$562b2o282bo2bo802bo2bo96bobo$846bo2bo802bo2bo98bo$847b2o804b2o97bobo$579b2o1170bo2bo$578bo2bo237b2o804b2o121b2obo2b3o$578bo2bo236bo2bo802bo2bo120b9o$579b2o237bo2bo802bo2bo124bo$819b2o804b2o$551b2o$550bo2bo1237b4o$550bo2bo54b2o226b2o760bobo41b2o146b2o$551b2o54bo2bo224bo2bo759b2o41bo2bo148b3o$607bo2bo224bo2bo760bo41bo2bo144bo2b3o$608b2o226b2o804b2o151bo$568b2o1223bo$567bo2bo237b2o980bo4bo$567bo2bo236bo2bo742bobo235bo$568b2o237bo2bo741bo2bo237bo$808b2o743bobo$540b2o1276bo$539bo2bo1274bobo$539bo2bo282b2o986b2o2b2o$540b2o282bo2bo985b2o3bobo$824bo2bo992b2o$825b2o993b2o$557b2o1262bo$556bo2bo237b2o1021b2o$556bo2bo236bo2bo1020b2o$557b2o237bo2bo$797b2o$529b2o$528bo2bo1246b2o$528bo2bo54b2o226b2o961bo2bo$529b2o54bo2bo224bo2bo860bob2o3b2o91bo2bo13bo$585bo2bo224bo2bo858bo8b2o92b2o14b3o$586b2o226b2o858bo3bo2bo112bo$546b2o1127bobo3bo$545bo2bo237b2o888b2o2bo$545bo2bo236bo2bo432bo456bo2bo7bo$546b2o237bo2bo432b3o454bo2bo7b2o$786b2o433bo456bo10b3o$518b2o1128b2o29bobo8b2o$517bo2bo1126bo2bo36bo$517bo2bo282b2o842bo2bo24b2o9b3o$518b2o282bo2bo842b2o25b3o7bob2o176b2o$802bo2bo871bo8b3o176bob2o$803b2o860bo3b2o5bobo186bo3b2o$535b2o1127bo2bo2bo194b3ob2o4b2o$534bo2bo237b2o888b3o3bo193bo3b2o4b2o$534bo2bo236bo2bo892bo195bobo$535b2o237bo2bo1088b3o$775b2o$507b2o1128b2o28bo208bo$506bo2bo1126bo2bo26bo2bo206bo$506bo2bo54b2o226b2o842bo2bo27b2o200b3o3b3o$507b2o54bo2bo224bo2bo842b2o229bo2bo2bo2bo$563bo2bo224bo2bo1074bobo6bo$564b2o226b2o1076bo4bobo$524b2o1128b2o$523bo2bo237b2o887bo2bo$523bo2bo236bo2bo121b2o763bo2bo200b2o$524b2o237bo2bo121b3o763b2o200bo2bo$764b2o122b2o966bo2bo$496b2o1128b2o229b2o$495bo2bo1126bo2bo$495bo2bo282b2o842bo2bo$496b2o282bo2bo842b2o$780bo2bo$781b2o$513b2o1128b2o$512bo2bo1126bo2bo$512bo2bo1126bo2bo200b2o$513b2o1128b2o200bo2bo$1845bo2bo$485b2o1128b2o229b2o$484bo2bo1126bo2bo$484bo2bo54b2o1070bo2bo$485b2o54bo2bo1070b2o$541bo2bo$542b2o$502b2o1128b2o$501bo2bo1126bo2bo$501bo2bo1126bo2bo200b2o$502b2o1128b2o200bo2bo$1834bo2bo$474b2o1128b2o229b2o$473bo2bo1126bo2bo$473bo2bo1126bo2bo$474b2o1128b2o3$491b2o1128b2o$490bo2bo1126bo2bo$490bo2bo1126bo2bo200b2o$491b2o1128b2o200bo2bo$1823bo2bo$463b2o1128b2o229b2o$462bo2bo1126bo2bo$462bo2bo54b2o1070bo2bo$463b2o54bo2bo1070b2o$519bo2bo$520b2o$480b2o1128b2o$479bo2bo1126bo2bo$479bo2bo1126bo2bo200b2o$480b2o1128b2o200bo2bo$1812bo2bo$452b2o1128b2o229b2o$451bo2bo1126bo2bo$451bo2bo1126bo2bo$452b2o1128b2o3$469b2o1128b2o$468bo2bo1126bo2bo$468bo2bo1126bo2bo200b2o$469b2o1128b2o200bo2bo$1801bo2bo$441b2o1128b2o229b2o$440bo2bo1126bo2bo$440bo2bo54b2o1070bo2bo$441b2o54bo2bo1070b2o$497bo2bo$498b2o$458b2o1128b2o$457bo2bo1126bo2bo$457bo2bo1126bo2bo200b2o$458b2o1128b2o200bo2bo$1790bo2bo$430b2o1128b2o229b2o$429bo2bo791b3o332bo2bo$429bo2bo1126bo2bo$430b2o792bobo333b2o$1225bo2$447b2o1128b2o$446bo2bo1126bo2bo$446bo2bo1126bo2bo200b2o$447b2o1128b2o200bo2bo$1779bo2bo$419b2o1128b2o229b2o$418bo2bo1126bo2bo$418bo2bo54b2o1070bo2bo$419b2o54bo2bo1070b2o$475bo2bo$476b2o$436b2o1128b2o$435bo2bo323bo802bo2bo$435bo2bo323b2o801bo2bo200b2o$436b2o324bobo801b2o200bo2bo$765bo1002bo2bo$408b2o351b2ob2o772b2o229b2o$407bo2bo349b3obo772bo2bo$407bo2bo344bo4b2o2bo772bo2bo$408b2o343b4obo3bo775b2o$753b3o$758bobo$425b2o330b2o2bo793b2o$424bo2bo329bo3bo792bo2bo$424bo2bo319b2o8bo3b2o791bo2bo$425b2o320b2o10bo795b2o2$397b2o328b2o26b3o769b2o$396bo2bo326bo2bo27bo768bo2bo$396bo2bo54b2o270bo2bo21b2o3b5o765bo2bo$397b2o54bo2bo270b2o19bo2b2o2b7o765b2o$453bo2bo290bob2o3b4o2bobo$454b2o291bo2b4o4bo2bo$414b2o332b2o8bo2bo782b2o$413bo2bo1126bo2bo$413bo2bo1126bo2bo200b2o$414b2o1128b2o200bo2bo$1746bo2bo$386b2o328b2o798b2o229b2o$385bo2bo326bo2bo796bo2bo$385bo2bo326bo2bo796bo2bo$386b2o328b2o798b2o3$403b2o328b2o798b2o$402bo2bo326bo2bo33b3o760bo2bo$402bo2bo326bo2bo34bo761bo2bo$403b2o328b2o798b2o2$375b2o328b2o798b2o$374bo2bo326bo2bo796bo2bo$374bo2bo54b2o270bo2bo796bo2bo$375b2o54bo2bo270b2o798b2o$431bo2bo$432b2o$392b2o328b2o798b2o$391bo2bo326bo2bo796bo2bo$391bo2bo326bo2bo796bo2bo200b2o$392b2o328b2o798b2o200bo2bo$1724bo2bo$364b2o328b2o798b2o229b2o$363bo2bo326bo2bo796bo2bo$363bo2bo326bo2bo796bo2bo$364b2o328b2o798b2o3$381b2o328b2o798b2o$380bo2bo326bo2bo796bo2bo$380bo2bo326bo2bo796bo2bo$381b2o328b2o798b2o2$353b2o328b2o798b2o$352bo2bo326bo2bo796bo2bo$352bo2bo54b2o270bo2bo796bo2bo$353b2o54bo2bo270b2o798b2o$409bo2bo$410b2o$370b2o328b2o798b2o$369bo2bo326bo2bo796bo2bo$369bo2bo326bo2bo796bo2bo200b2o$370b2o328b2o691bobo104b2o200bo2bo$1393b2o307bo2bo$342b2o328b2o208b2o510bo77b2o229b2o$341bo2bo326bo2bo206b2o588bo2bo$341bo2bo326bo2bo208bo587bo2bo$342b2o328b2o798b2o3$359b2o328b2o798b2o$358bo2bo326bo2bo796bo2bo$358bo2bo326bo2bo796bo2bo$359b2o328b2o798b2o2$331b2o328b2o798b2o$330bo2bo326bo2bo796bo2bo$330bo2bo54b2o270bo2bo796bo2bo$331b2o54bo2bo270b2o798b2o$387bo2bo$388b2o$348b2o328b2o798b2o$347bo2bo326bo2bo796bo2bo$347bo2bo326bo2bo796bo2bo200b2o$348b2o328b2o798b2o200bo2bo$1680bo2bo$320b2o328b2o798b2o229b2o$319bo2bo326bo2bo796bo2bo$319bo2bo326bo2bo796bo2bo$320b2o328b2o798b2o3$337b2o328b2o798b2o$336bo2bo326bo2bo796bo2bo$336bo2bo326bo2bo796bo2bo$337b2o328b2o798b2o2$309b2o328b2o798b2o$308bo2bo326bo2bo796bo2bo$308bo2bo54b2o270bo2bo796bo2bo$309b2o54bo2bo270b2o798b2o$365bo2bo$366b2o$326b2o328b2o798b2o$325bo2bo326bo2bo796bo2bo$325bo2bo326bo2bo796bo2bo200b2o$326b2o328b2o798b2o200bo2bo$1658bo2bo$298b2o328b2o798b2o229b2o$297bo2bo326bo2bo796bo2bo$297bo2bo326bo2bo796bo2bo$298b2o328b2o798b2o3$315b2o328b2o798b2o$314bo2bo326bo2bo796bo2bo$314bo2bo326bo2bo796bo2bo$315b2o328b2o798b2o2$287b2o328b2o798b2o$286bo2bo326bo2bo796bo2bo$286bo2bo54b2o270bo2bo796bo2bo$287b2o54bo2bo270b2o798b2o$343bo2bo$344b2o$304b2o328b2o798b2o$303bo2bo326bo2bo796bo2bo$303bo2bo326bo2bo796bo2bo200b2o$304b2o328b2o798b2o200bo2bo$1636bo2bo$276b2o328b2o798b2o229b2o$275bo2bo326bo2bo350bobo443bo2bo$275bo2bo326bo2bo351b2o443bo2bo$276b2o328b2o352bo445b2o3$293b2o328b2o798b2o$292bo2bo326bo2bo796bo2bo$292bo2bo326bo2bo796bo2bo$293b2o328b2o798b2o2$265b2o328b2o798b2o$264bo2bo326bo2bo796bo2bo$264bo2bo54b2o270bo2bo796bo2bo$265b2o54bo2bo270b2o798b2o$321bo2bo$322b2o$282b2o328b2o798b2o$281bo2bo326bo2bo796bo2bo$281bo2bo326bo2bo796bo2bo200b2o$282b2o328b2o798b2o200bo2bo$1614bo2bo$254b2o328b2o798b2o229b2o$253bo2bo326bo2bo796bo2bo$253bo2bo326bo2bo796bo2bo$254b2o328b2o798b2o3$271b2o328b2o798b2o$270bo2bo326bo2bo796bo2bo$270bo2bo326bo2bo796bo2bo$271b2o328b2o798b2o2$243b2o328b2o798b2o$242bo2bo326bo2bo796bo2bo$242bo2bo54b2o270bo2bo796bo2bo$243b2o54bo2bo270b2o798b2o$299bo2bo$300b2o$260b2o328b2o798b2o$259bo2bo326bo2bo796bo2bo$259bo2bo326bo2bo796bo2bo200b2o$260b2o328b2o798b2o200bo2bo$1592bo2bo$232b2o328b2o798b2o229b2o$231bo2bo326bo2bo796bo2bo$231bo2bo326bo2bo796bo2bo$232b2o328b2o798b2o3$249b2o328b2o798b2o$248bo2bo326bo2bo796bo2bo$248bo2bo326bo2bo796bo2bo$249b2o328b2o798b2o2$221b2o328b2o798b2o$220bo2bo326bo2bo796bo2bo$220bo2bo54b2o270bo2bo796bo2bo$221b2o54bo2bo270b2o798b2o$277bo2bo$278b2o$238b2o328b2o798b2o$237bo2bo326bo2bo188bo607bo2bo$237bo2bo326bo2bo187b3o606bo2bo200b2o$238b2o328b2o188b3o607b2o200bo2bo$1570bo2bo$210b2o328b2o798b2o229b2o$209bo2bo326bo2bo796bo2bo$209bo2bo326bo2bo796bo2bo$210b2o328b2o798b2o3$227b2o328b2o798b2o$226bo2bo326bo2bo796bo2bo$226bo2bo326bo2bo796bo2bo$227b2o328b2o798b2o2$199b2o328b2o798b2o$198bo2bo326bo2bo796bo2bo$198bo2bo54b2o270bo2bo796bo2bo$199b2o54bo2bo270b2o798b2o$255bo2bo$256b2o$216b2o328b2o798b2o$215bo2bo326bo2bo796bo2bo$215bo2bo326bo2bo796bo2bo200b2o$216b2o328b2o798b2o200bo2bo$1548bo2bo$188b2o328b2o798b2o229b2o$187bo2bo326bo2bo796bo2bo$187bo2bo326bo2bo796bo2bo$188b2o328b2o798b2o3$205b2o328b2o798b2o$204bo2bo326bo2bo796bo2bo$204bo2bo326bo2bo796bo2bo$205b2o328b2o798b2o2$177b2o328b2o798b2o$176bo2bo326bo2bo796bo2bo$176bo2bo54b2o270bo2bo796bo2bo$177b2o54bo2bo270b2o798b2o$233bo2bo$234b2o$194b2o328b2o798b2o$193bo2bo326bo2bo796bo2bo$193bo2bo326bo2bo796bo2bo200b2o$194b2o328b2o798b2o200bo2bo$1526bo2bo$166b2o328b2o798b2o229b2o$165bo2bo326bo2bo796bo2bo$165bo2bo326bo2bo796bo2bo$166b2o328b2o798b2o3$183b2o328b2o798b2o$182bo2bo326bo2bo796bo2bo$182bo2bo326bo2bo796bo2bo$183b2o328b2o798b2o2$155b2o328b2o798b2o$154bo2bo326bo2bo796bo2bo$154bo2bo54b2o270bo2bo796bo2bo$155b2o54bo2bo270b2o798b2o$211bo2bo$212b2o$172b2o328b2o798b2o$171bo2bo326bo2bo796bo2bo$171bo2bo326bo2bo796bo2bo200b2o$172b2o328b2o798b2o200bo2bo$1504bo2bo$144b2o328b2o798b2o229b2o$143bo2bo326bo2bo796bo2bo$143bo2bo326bo2bo796bo2bo$144b2o328b2o798b2o2$1188bobo$161b2o328b2o695b2o101b2o$160bo2bo326bo2bo695bo100bo2bo$160bo2bo326bo2bo796bo2bo$161b2o328b2o798b2o2$133b2o328b2o798b2o$132bo2bo326bo2bo796bo2bo$132bo2bo54b2o270bo2bo796bo2bo$133b2o54bo2bo270b2o798b2o$189bo2bo$190b2o$150b2o328b2o798b2o$149bo2bo326bo2bo796bo2bo$149bo2bo326bo2bo796bo2bo200b2o$150b2o328b2o798b2o200bo2bo$1482bo2bo$122b2o328b2o798b2o229b2o$121bo2bo326bo2bo796bo2bo$121bo2bo326bo2bo796bo2bo$122b2o328b2o798b2o3$139b2o328b2o798b2o$138bo2bo326bo2bo796bo2bo$138bo2bo326bo2bo796bo2bo$139b2o328b2o798b2o2$111b2o328b2o798b2o$110bo2bo326bo2bo796bo2bo$110bo2bo326bo2bo796bo2bo$111b2o328b2o798b2o3$128b2o328b2o798b2o$127bo2bo326bo2bo796bo2bo$127bo2bo326bo2bo796bo2bo200b2o$128b2o328b2o798b2o200bo2bo$1460bo2bo$100b2o328b2o798b2o229b2o$99bo2bo326bo2bo796bo2bo$99bo2bo326bo2bo796bo2bo$100b2o328b2o771bo26b2o$1203bo$1202b3o$117b2o328b2o798b2o$116bo2bo326bo2bo796bo2bo$116bo2bo326bo2bo796bo2bo$117b2o328b2o798b2o2$89b2o328b2o798b2o$88bo2bo326bo2bo796bo2bo$88bo2bo326bo2bo796bo2bo$89b2o328b2o798b2o3$106b2o328b2o798b2o$105bo2bo326bo2bo796bo2bo$105bo2bo326bo2bo796bo2bo200b2o$106b2o328b2o798b2o200bo2bo$1438bo2bo$78b2o328b2o798b2o229b2o$77bo2bo157bo168bo2bo796bo2bo$77bo2bo156b2o168bo2bo796bo2bo$78b2o157bobo168b2o798b2o3$95b2o328b2o798b2o$94bo2bo326bo2bo796bo2bo$94bo2bo326bo2bo796bo2bo$95b2o328b2o798b2o2$67b2o328b2o798b2o$66bo2bo326bo2bo608bobo185bo2bo$66bo2bo326bo2bo607bo2bo185bo2bo$67b2o328b2o609bobo186b2o3$84b2o328b2o798b2o$83bo2bo326bo2bo796bo2bo$83bo2bo326bo2bo796bo2bo200b2o$84b2o328b2o798b2o200bo2bo$1416bo2bo$56b2o328b2o1029b2o$55bo2bo326bo2bo454bo$55bo2bo326bo2bo452b2o2bo$56b2o328b2o455bo3$73b2o328b2o726b2o70b2o$72bo2bo326bo2bo725bobo68bo2bo$72bo2bo326bo2bo341b3o380bo2bo6b2o60bo2bo$73b2o328b2o727b2o6bobo60b2o$747bobo381bo$45b2o328b2o371bo387b2o5bo$44bo2bo326bo2bo298bo460b3o3bo$44bo2bo326bo2bo298b3o458b2o$45b2o328b2o299bo459b2o2bo2bo$1105b2o27b6ob2o$1104bo2bo26bob3o2bobo$62b2o328b2o710bo2bo27b2o5bo2b2o$61bo2bo326bo2bo710b2o37bo2bo$61bo2bo326bo2bo748bo251b2o$62b2o328b2o752bo247bo2bo$1122b2o19bobo248bo2bo$34b2o328b2o755bo2bo270b2o$33bo2bo326bo2bo143bo610bo2bo$33bo2bo326bo2bo142b2o611b2o$34b2o328b2o144bo$1094b2o$1093bo2bo$51b2o328b2o710bo2bo$50bo2bo326bo2bo710b2o$50bo2bo326bo2bo$51b2o328b2o$1111b2o$23b2o1085bo2bo$22bo2bo317b2o765bo2bo$22bo2bo317b3o765b2o$23b2o318b2o$1083b2o$1082bo2bo$40b2o1040bo2bo$39bo2bo1040b2o$39bo2bo1330b2o$40b2o1330bo2bo$1100b2o270bo2bo$12b2o1085bo2bo270b2o$11bo2bo1084bo2bo$11bo2bo1085b2o$12b2o$1072b2o$1071bo2bo$29b2o1040bo2bo$28bo2bo1040b2o$28bo2bo$29b2o$1089b2o$b2o1085bo2bo$o2bo8bo1075bo2bo$o2bo6b2o2bo1074b2o$b2o9bo$1061b2o$1060bo2bo$18b2o1040bo2bo$17bo2bo1040b2o$17bo2bo1330b2o$18b2o1330bo2bo$1078b2o270bo2bo$1077bo2bo270b2o$1077bo2bo$1078b2o2$1050b2o$1049bo2bo$1049bo2bo$1050b2o3$1067b2o$1066bo2bo$1066bo2bo$1067b2o2$1039b2o$1038bo2bo$1038bo2bo$1039b2o$1329b2o$1328bo2bo$1056b2o270bo2bo$1055bo2bo270b2o$1055bo2bo$1056b2o2$1028b2o$1027bo2bo$1027bo2bo$1028b2o3$1045b2o$1044bo2bo$1044bo2bo$1045b2o2$1017b2o$1016bo2bo$1016bo2bo$1017b2o$1307b2o$1306bo2bo$1034b2o270bo2bo$1033bo2bo270b2o$1033bo2bo$1034b2o2$1006b2o$1005bo2bo$1005bo2bo$1006b2o3$1023b2o$1022bo2bo$1022bo2bo$1023b2o2$995b2o$994bo2bo$994bo2bo$995b2o$1285b2o$1284bo2bo$1012b2o270bo2bo$1011bo2bo270b2o$1011bo2bo$1012b2o2$984b2o$983bo2bo$983bo2bo$984b2o3$1001b2o$1000bo2bo$1000bo2bo$1001b2o2$973b2o$972bo2bo$972bo2bo$973b2o$1263b2o$1262bo2bo$990b2o270bo2bo$989bo2bo270b2o$989bo2bo$990b2o2$962b2o$961bo2bo$961bo2bo$962b2o3$979b2o$978bo2bo$978bo2bo$979b2o2$951b2o$950bo2bo$950bo2bo$951b2o$737bo503b2o$1240bo2bo77bo$736bobo229b2o270bo2bo76bob2o$737bo229bo2bo270b2o75bobo2bo$737bo229bo2bo347bo3b2o$968b2o348bob2o$1319bobo$940b2o377b2o$939bo2bo373bo$939bo2bo372b3o$940b2o372bo4bo$1314bo$1314b2o3bo$957b2o357b3o$956bo2bo356b3o$956bo2bo332b2o$957b2o332bo2bo$1291bo2bo$929b2o361b2o$928bo2bo$928bo2bo$929b2o$1219b2o$1218bo2bo$946b2o270bo2bo$945bo2bo270b2o$945bo2bo332b2o$946b2o332bo2bo$1280bo2bo$918b2o361b2o$917bo2bo$917bo2bo$918b2o378b2o$1297bo2bo$1297bo2bo$935b2o361b2o$934bo2bo$934bo2bo332b2o$935b2o332bo2bo$1269bo2bo$907b2o361b2o$906bo2bo$906bo2bo$907b2o378b2o$1197b2o87bo2bo$1196bo2bo86bo2bo$924b2o270bo2bo87b2o$533bo389bo2bo270b2o$534b2o387bo2bo332b2o$533b2o389b2o332bo2bo$1258bo2bo$896b2o361b2o$895bo2bo$895bo2bo$896b2o378b2o$1275bo2bo$1275bo2bo$913b2o361b2o$912bo2bo$912bo2bo332b2o$913b2o332bo2bo$1247bo2bo$885b2o361b2o$884bo2bo$884bo2bo$885b2o378b2o$1175b2o87bo2bo$1174bo2bo86bo2bo$902b2o270bo2bo87b2o$901bo2bo270b2o$901bo2bo332b2o$902b2o332bo2bo$1236bo2bo$874b2o361b2o$873bo2bo$873bo2bo$874b2o378b2o$1253bo2bo$1253bo2bo$891b2o361b2o$890bo2bo$890bo2bo332b2o$891b2o332bo2bo$1225bo2bo$863b2o361b2o$862bo2bo$862bo2bo$863b2o378b2o$1153b2o87bo2bo$1152bo2bo86bo2bo$880b2o270bo2bo87b2o$879bo2bo270b2o$879bo2bo332b2o$880b2o332bo2bo$1214bo2bo$852b2o361b2o$851bo2bo$851bo2bo$852b2o378b2o$1231bo2bo$1231bo2bo$869b2o361b2o$868bo2bo$868bo2bo332b2o$869b2o332bo2bo$1203bo2bo$841b2o361b2o$840bo2bo$840bo2bo$841b2o378b2o$1131b2o87bo2bo$1130bo2bo86bo2bo$858b2o270bo2bo87b2o$857bo2bo270b2o$857bo2bo332b2o$858b2o332bo2bo$1192bo2bo$830b2o361b2o$829bo2bo$829bo2bo$830b2o378b2o$1209bo2bo$1209bo2bo$847b2o361b2o$846bo2bo$846bo2bo332b2o$847b2o332bo2bo$1181bo2bo$819b2o361b2o$818bo2bo$818bo2bo$819b2o378b2o$1109b2o87bo2bo$1108bo2bo86bo2bo$836b2o270bo2bo87b2o$835bo2bo270b2o$835bo2bo332b2o$836b2o332bo2bo$1170bo2bo$808b2o361b2o$807bo2bo$807bo2bo$808b2o378b2o$1187bo2bo$1187bo2bo$825b2o361b2o$824bo2bo$824bo2bo332b2o$825b2o332bo2bo$1159bo2bo$797b2o361b2o$796bo2bo$796bo2bo$797b2o378b2o$1087b2o87bo2bo$1086bo2bo86bo2bo$814b2o270bo2bo87b2o$813bo2bo270b2o$813bo2bo332b2o$814b2o332bo2bo$1148bo2bo$786b2o361b2o$785bo2bo$785bo2bo$786b2o378b2o$1165bo2bo$1165bo2bo$726bo76b2o361b2o$726bo75bo2bo$725b3o74bo2bo332b2o$803b2o332bo2bo$1137bo2bo$648bo126b2o361b2o$647b2o125bo2bo$647bobo124bo2bo$775b2o378b2o$1065b2o87bo2bo$1064bo2bo86bo2bo$792b2o270bo2bo87b2o$791bo2bo270b2o$791bo2bo332b2o$792b2o332bo2bo$1126bo2bo$764b2o361b2o$763bo2bo$763bo2bo$764b2o378b2o$1143bo2bo$1143bo2bo$781b2o361b2o$780bo2bo$780bo2bo332b2o$781b2o332bo2bo$1115bo2bo$753b2o361b2o$752bo2bo$752bo2bo$753b2o378b2o$1043b2o87bo2bo$1042bo2bo86bo2bo$770b2o270bo2bo87b2o$769bo2bo270b2o$769bo2bo332b2o$770b2o332bo2bo$1104bo2bo$742b2o361b2o$741bo2bo$741bo2bo$742b2o378b2o$1121bo2bo$1121bo2bo$759b2o361b2o$758bo2bo$758bo2bo332b2o$759b2o332bo2bo$1093bo2bo$731b2o361b2o$730bo2bo$730bo2bo$731b2o378b2o$1021b2o87bo2bo$1020bo2bo86bo2bo$748b2o270bo2bo87b2o$747bo2bo270b2o$747bo2bo332b2o$748b2o332bo2bo$1082bo2bo$1083b2o3$1100b2o$1099bo2bo$1099bo2bo$737b2o361b2o$736bo2bo$736bo2bo332b2o$737b2o332bo2bo$1071bo2bo$1072b2o3$1089b2o$999b2o87bo2bo$998bo2bo86bo2bo$998bo2bo87b2o$999b2o$1061b2o$1060bo2bo$1060bo2bo$1061b2o$339bobo$340b2o$340bo737b2o$1077bo2bo$1077bo2bo$1078b2o2$1050b2o$1049bo2bo$1049bo2bo$1050b2o3$1067b2o$977b2o87bo2bo$976bo2bo86bo2bo$976bo2bo87b2o$977b2o$1039b2o$1038bo2bo$1038bo2bo$1039b2o3$1056b2o$1055bo2bo$1055bo2bo$1056b2o2$1028b2o$1027bo2bo$1027bo2bo$1028b2o3$1045b2o$955b2o87bo2bo$954bo2bo86bo2bo$954bo2bo87b2o$955b2o$1017b2o$1016bo2bo$1016bo2bo$1017b2o3$1034b2o$1033bo2bo$1033bo2bo$1034b2o2$1006b2o$1005bo2bo$1005bo2bo$1006b2o3$1023b2o$933b2o87bo2bo$932bo2bo86bo2bo$932bo2bo87b2o$933b2o$995b2o$994bo2bo$994bo2bo$995b2o3$1012b2o$1011bo2bo$1011bo2bo$1012b2o2$984b2o$983bo2bo$983bo2bo$984b2o3$1001b2o$911b2o87bo2bo$910bo2bo86bo2bo$910bo2bo87b2o$911b2o$973b2o$972bo2bo$972bo2bo$973b2o3$990b2o$989bo2bo$989bo2bo$990b2o2$962b2o$961bo2bo$961bo2bo$962b2o3$979b2o$889b2o87bo2bo$888bo2bo86bo2bo$888bo2bo87b2o$889b2o$951b2o$950bo2bo$950bo2bo$951b2o3$968b2o$967bo2bo$967bo2bo$968b2o2$940b2o$939bo2bo$939bo2bo$940b2o3$957b2o$867b2o87bo2bo$866bo2bo86bo2bo$866bo2bo87b2o$867b2o$929b2o$928bo2bo$928bo2bo$929b2o3$946b2o$945bo2bo$945bo2bo$946b2o2$918b2o$917bo2bo$917bo2bo$918b2o3$935b2o$934bo2bo$934bo2bo$935b2o2$907b2o$906bo2bo$906bo2bo$907b2o3$924b2o$923bo2bo$923bo2bo$924b2o2$896b2o$895bo2bo$895bo2bo$896b2o3$913b2o$912bo2bo$912bo2bo$913b2o2$885b2o$884bo2bo$884bo2bo$885b2o3$902b2o$901bo2bo$901bo2bo$902b2o2$874b2o$873bo2bo$873bo2bo$874b2o3$891b2o$890bo2bo$890bo2bo$891b2o2$863b2o$862bo2bo$862bo2bo$863b2o3$880b2o$879bo2bo$879bo2bo$880b2o2$852b2o$851bo2bo$851bo2bo$852b2o3$869b2o$868bo2bo$868bo2bo$869b2o2$841b2o$840bo2bo$840bo2bo$841b2o3$858b2o$857bo2bo$857bo2bo$858b2o2$830b2o$829bo2bo$829bo2bo$830b2o3$847b2o$846bo2bo$846bo2bo$847b2o2$819b2o$818bo2bo$818bo2bo$819b2o3$836b2o$835bo2bo$835bo2bo$836b2o2$808b2o$704bo102bo2bo$703b3o101bo2bo$703b3o102b2o3$825b2o$824bo2bo$824bo2bo$825b2o2$797b2o$796bo2bo$796bo2bo$797b2o3$814b2o$813bo2bo$813bo2bo$814b2o2$786b2o$785bo2bo$785bo2bo$786b2o3$803b2o$802bo2bo$802bo2bo$803b2o2$775b2o$774bo2bo$774bo2bo$775b2o3$792b2o$791bo2bo$791bo2bo$792b2o2$764b2o$763bo2bo$763bo2bo$764b2o3$781b2o$780bo2bo$780bo2bo$781b2o2$753b2o$752bo2bo$752bo2bo$753b2o3$770b2o$769bo2bo$769bo2bo$770b2o2$742b2o$741bo2bo$741bo2bo$742b2o3$759b2o$758bo2bo$758bo2bo$759b2o2$731b2o$730bo2bo$730bo2bo$731b2o3$748b2o$747bo2bo$747bo2bo$748b2o2$720b2o$719bo2bo$719bo2bo$720b2o3$737b2o$736bo2bo$736bo2bo$737b2o2$709b2o$708bo2bo$708bo2bo$709b2o3$726b2o$725bo2bo$725bo2bo$726b2o2$698b2o$697bo2bo$697bo2bo$698b2o3$715b2o$714bo2bo$714bo2bo$715b2o8$704b2o$703bo2bo$703bo2bo$704b2o! Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) : 965808 is period 336 (max = 207085118608). AbhpzTa Posts: 473 Joined: April 13th, 2016, 9:40 am Location: Ishikawa Prefecture, Japan ### Re: tDryLife this guy is a genius Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace! muzik Posts: 3465 Joined: January 28th, 2016, 2:47 pm Location: Scotland ### Re: tDryLife Me 1 month ago: Ehh, it's not sparky enough to yield a spaceship. Me now: W o w . This post was brought to you by the letter D, for dishes that Andrew J. Wade won't do. (Also Daniel, which happens to be me.) Current rule interest: B2ce3-ir4a5y/S2-c3-y drc Posts: 1664 Joined: December 3rd, 2015, 4:11 pm Location: creating useless things in OCA ### Re: tDryLife So the speeds we have so far: c/2 orthogonal c/3 orthogonal c/5 orthogonal 2c/21 orthogonal c/4 diagonal ?c/240 diagonal 8c/21 camel Can someone put a modified gfind on this rule or something? Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace! muzik Posts: 3465 Joined: January 28th, 2016, 2:47 pm Location: Scotland ### Re: tDryLife Can your python connect to your Golly? There is a script in the Adapting gfind thread: http://www.conwaylife.com/forums/viewtopic.php?f=9&t=925&p=41661&hilit=adapting#p6825 Download EricG's mod and use the Python script to generate the rule table thing, there are instructions on the .c file. I have been running it for my rule B2ek3-ajny4ajqr5a/S02ack3ackny4aq5y. I would make the script for this, but I can't get Python to connect to golly on Linux, so I manually typed the transitions in, and it takes forever. I and wildmyron manage the 5S project, which collects all known spaceship speeds in Isotropic Non-totalistic rules. Things to work on: - Find a (7,1)c/8 ship in a Non-totalistic rule - Finish a rule with ships with period >= f_e_0(n) (in progress) AforAmpere Posts: 1046 Joined: July 1st, 2016, 3:58 pm ### Re: tDryLife muzik wrote:?c/240 diagonal It's actually 11c/776 (22c/1552 for the ship). x₁=ηx V ⃰_η=c²√(Λη) K=(Λu²)/2 Pₐ=1−1/(∫^∞_t₀(p(t)ˡ⁽ᵗ⁾)dt) $$x_1=\eta x$$ $$V^*_\eta=c^2\sqrt{\Lambda\eta}$$ $$K=\frac{\Lambda u^2}2$$ $$P_a=1-\frac1{\int^\infty_{t_0}p(t)^{l(t)}dt}$$ http://conwaylife.com/wiki/A_for_all Aidan F. Pierce A for awesome Posts: 1876 Joined: September 13th, 2014, 5:36 pm Location: 0x-1 ### Re: tDryLife AforAmpere wrote:I would make the script for this, but I can't get Python to connect to golly on Linux, so I manually typed the transitions in, and it takes forever. How did you install Golly? The following installation method works straight out of the box: sudo apt-get install golly It's sufficiently popular to be in most repositories (at the very least, Ubuntu and Debian both have it). What do you do with ill crystallographers? Take them to the mono-clinic! calcyman Posts: 2088 Joined: June 1st, 2009, 4:32 pm ### Re: tDryLife Seeing as tDryLife has pretty much taken over the tlife wiki article, is it time to move it to its own article? PS. The large images for the puffers and spaceships could potentially be changed to slightly smaller ones. SoL : FreeElectronics : DeadlyEnemies : 6a-ite : Rule X3VI what is “sesame oil”? Rhombic Posts: 1056 Joined: June 1st, 2013, 5:41 pm ### Re: tDryLife A p120 puffer, and a p40 ship and rake: x = 57, y = 129, rule = B37/S2-i34q2bo$o3bo$5bo$5bo$6o4$6o$5bo$5bo$o3bo$2bo4$6b3o$8bo$6bobo$6b2o11$9bo$7bo3bo$12bo$12bo$7b6o4$7b6o$12bo$12bo$7bo3bo$9bo$2bo$bobo$obo2b2o$bo11b3o$5b3o7bo$6bo6bobo$6bo6b2o4$6bo6b2o$6bo6bobo$5b3o7bo$bo11b3o$obo2b2o$bobo$2bo$9bo$7bo3bo$12bo$12bo$7b6o4$7b6o$12bo$12bo$7bo3bo$9bo8$28bo$26bo3bo$31bo$31bo$26b6o4$26b6o$31bo$31bo$26bo3bo$27b2o$25b3o$24bo3bo$6b2o16bo3bo$5bob2o15b3o20bo3bo$9bo17bobo16bobo4bo$8bo18bo13b2o2bo8bo$4bobo15bobo15bo2bo2b3o5bo$23bo12bo4b2o10b2o$6b2o27bobo11bo2bo$5b2o16b5o8bobo10b2o$5b3o14bo3bo10bo$16b2o4b2obo22bo$16b2o7bo20bo3bo$24b2obobo21bo$25bo2bo22bo$26b3o17b6o4$48b6o$53bo$30b3o20bo$20b2o7b2ob2o14bo3bo$6b2o12b2o6b3o19bo$5bobo19bo2bo10bo$2bo24b3o3bo6bobo$4bob2o22bo2bo5bobo11b2o$5b2o20b2o3bo2bo4bo4b2o5bo2b2o$bobobobo19bo2bo2bobo8bo2bo3b3o2bo$obo26b2o2bobo9b2o4bo4bo$3bo25b3o19b5o$b2obo3bo19bo2bo20b2o$3bobo2bobo18b3o$2b4o24bo$5b2o$5b2o! Simple B->G: x = 4, y = 8, rule = B37/S2-i34q2b2o$2b2o3$bo$2bo$2bo$3o!

Simple DSMMWSS->G:
x = 14, y = 15, rule = B37/S2-i34q2bo$o3bo$5bo$5bo$6o4$6o$5bo$5bo$o3bo5b2o$2bo7bobo$12bo$12b2o! DSMMWSS turns two beehives into caps: x = 13, y = 21, rule = B37/S2-i34q10b2o$9bo2bo$10b2o2$2bo$o3bo$5bo$5bo$6o4$6o$5bo$5bo$o3bo$2bo2$10b2o$9bo2bo$10b2o!
This post was brought to you by the letter D, for dishes that Andrew J. Wade won't do. (Also Daniel, which happens to be me.)
Current rule interest: B2ce3-ir4a5y/S2-c3-y

drc

Posts: 1664
Joined: December 3rd, 2015, 4:11 pm
Location: creating useless things in OCA

PreviousNext