Synthesising Oscillators

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.
mattiward
Posts: 36
Joined: February 8th, 2018, 3:19 am

Re: Synthesising Oscillators

Post by mattiward » November 10th, 2021, 4:26 pm

Traffic circle from 77 gliders:

Code: Select all

x = 1504, y = 455, rule = B3/S23
637bobo$638b2o$638bo10$659bo$657bobo$658b2o3$677bo$675bobo184bobo$656b
o19b2o184b2o$654bobo206bo$655b2o8$844bobo$844b2o$845bo$690bo$688bobo$
689b2o3$688bo$686bobo$687b2o24$854bo11bobo$854bobo9b2o$854b2o11bo2$
714bobo$715b2o$715bo2$856bo$855bo$855b3o7$836bo$834b2o$835b2o$843bo$
841b2o$831bo10b2o$829b2o$830b2o2$827bo$825b2o$826b2o10$769bobo20bobo$
770b2o20b2o17bo$770bo22bo15b2o$810b2o2$807bo$805b2o$806b2o$711bo64bo
10bo$712bo64b2o6b2o$710b3o63b2o8b2o2$766bobo26bobo$767b2o5bo14bo5b2o$
767bo7b2o10b2o7bo$774b2o12b2o3$790bo$788bobo$789b2o$802bo$802bobo$771b
obo28b2o$771b2o$772bo$759bobo$760b2o24bo29bobo$760bo26bo28b2o$785b3o
29bo$809bo$809bobo$751bo57b2o$752b2o13bo$751b2o14bobo5bo$759bo7b2o6bob
o$760bo14b2o$758b3o$772b3o$772bo7bo$758b3o12bo6bobo$760bo19b2o$759bo7b
2o$751b2o14bobo$752b2o13bo4b3o$751bo20bo$773bo28bo$801bo$801b3o$809b2o
$809bobo$809bo$785b3o29bo$780b2o5bo28b2o$779bobo4bo29bobo$781bo54b2o$
785bo50bobo$785b2o49bo$784bobo$807bo$806b2o$775bo8bo21bobo$761b3o11b2o
6b2o13b3o$763bo3b2o5bobo6bobo5b2o5bo$762bo5b2o20b2o7bo$753bo13bo24bo$
753b2o2b3o17bo4bo$752bobo4bo17b2o2b2o$758bo17bobo2bobo7$770b2o16b2o$
771b2o14b2o$770bo18bo6$828b3o$774b2o52bo$775b2o52bo$774bo4$825b3o$716b
o108bo$716b2o108bo$715bobo9$846b2o$845b2o$847bo4$705bo$705b2o$704bobo$
712bo$712b2o$711bobo7$691b2o$690bobo$692bo6$859b3o$692b3o164bo$694bo
165bo$693bo22$655bo6bo$655b2o5b2o$654bobo4bobo2$896bo$895b2o$895bobo
105$1251bo$1252b2o$1251b2o4$837bobo$837b2o$838bo509bo$1349b2o$502bo16b
o828b2o$503bo14bo$501b3o14b3o746bo$1267bobo$1267b2o$1264bo$1265b2o$
1264b2o2$509bo2bo$507bobo2bobo854bo$508b2o2b2o856bo$499bo22bo845b3o$
500bo20bo296bo$498b3o6bo6bo6b3o73b2o4b2o102b2o4b2o82b2o4b2o13bobo96b2o
4b2o82b2o4b2o82b2o4b2o82b2o4b2o82b2o4b2o102b2o4b2o82b2o4b2o$505bobo6bo
bo80bobo2bobo102bobo2bobo82bobo2bobo13b2o97bobo2bobo82bobo2bobo82bobo
2bobo82bobo2bobo82bobo2bobo102bobo2bobo82bobo2bobo$506b2o6b2o83bo2bo
106b4o86bo2bo22bo93bo2bo86bo2bo86bo2bo86bo2bo86bo2bo88bo17b4o86b4o$
598b2o2b2o103bo2b2o2bo83bo4bo16bo4bobo90bo4bo84b2o2b2o84bo4bo84bo4bo
84b2o2b2o82bo2b2o16bo2b2o2bo82bo2b2o2bo$597b3o2b3o102bo2b2o2bo83b6o15b
2o4b2o91b2o2b2o83b3o2b3o83bo4bo84bo4bo83b3o2b3o82bo2b2o15bo2b2o2bo82bo
2b2o2bo$599bo2bo106bo2bo9bobo74b4o16bobo98b2o87bo2bo85bo4bo84bo4bo85bo
2bo82b3o21bo2bo86bo2bo$722b2o203bobo170b2o5bo82b2o5b2o88bobo88bo$434bo
288bo83bo118bo89b3o87bob2o87b3o86bo90bobo16b3o87b3o$432bobo371bobo118b
o2bo85b3obo89bo86b2obo86bo2bo86bobo16b3obo85b3obo$433b2o283bobo85bobo
118bobobo85bobobo84bo2bobo87bobo80bo4bobobo86bo18bobobo85bobobo$436bo
281b2o87bo120bo2bo86bo2bo86bo2bo86bo2bo80bo5bo2bo99b3o4bo2bo79b3o4bo2b
o$76bo359bobo86b2o88b2o102bo5b2o88b2o112b2o88b2o88b2o77bo10b2o81bo6b2o
108b2o88b2o$76bobo357b2o86bo2bo86bo2bo106bo2bo86bo2bo368bobo200bo5bo
69b2o12bo5bo$76b2o447b2o88b2o101b2o5b2o88b2o370b2o2b2o85b3o3b3o102bo5b
o68bo2bo11bo5bo$74bo644b2o469bobo196bo5bo67bobobo11bo5bo$72bobo49b2o
98b2o88b2o88b2o88b2o88b2o108b2o22bo65b2o118b2o88b2o88b2o88b2o16bo71b2o
16bo91b2o87bo2bo$o72b2o48bo2bo96bo2bo86bo2bo86bo2bo86bo2bo86bo2bo106bo
2bo86bo2bo116bo2bo86bo2bo86bo2bo86bo2bo86bo2bo15bo90bo2bo14b3o68bo18b
3o$b2o13bo107b2o25bo17bobo52b2o88b2o88b2o88b2o88b2o108b2o88b2o118b2o
88b2o88b2o88b2o88b2o16bo91b2o87bobo$2o14bobo5bo53bo73bo16b2o57bo89bo
179bo289bo119bo179bo179bo200b5o3b2o$8bo7b2o6bobo39b2o10bo37b2o9b3o20b
3o17bo45b2ob2o7bo77b2o10bo77b2o2bo6b3o76b2ob2o7bo77b2o2bo6b3o96b2ob2o
6b3o76b2o10bo107b2o10bo77b2o2bo6b3o76b2o10bo77b2o9b3o76b2o2bo7bo97b2ob
2o6b3o76b2ob2o6b2o4bob2o2bo$9bo14b2o40bo2b2o7bo37bo2b3o40bo53bo11bo77b
o2b2o7bo77bo2b2o85bo11bo77bo2b2o105bo89bo2b2o7bo107bo2b2o7bo77bo2b2o
85bo2b3o6bo22bo54bo2b3o84bo2b2o7bo97bo89bo18b2ob3o$7b3o57b2obo46b2o43b
obo52b2o2bo37b2ob2o43b2obo41b2o43b5o37bo2b2o43b2o2bo37b2ob2o43b5o37bo
2b2o63b2o2bo37b2ob2o43b2ob2o40b2o73b2obo41b2o43b5o37bo2b2o43b2o31bo11b
2o43b2o43b2o43b5o37bo2b2o63b2o2bo37b2ob2o43b2o2bo3b2o4b2o3bobobo18b2ob
2o$21b3o47bo50bo39b2o54b3o42bo47bo37b2o2bo85b2o2bo44b3o42bo85b2o2bo64b
3o11bobo28bo46b2o37b2o2bo77bo37b2o2bo85b2o2bo48bo27b3o5b3o2bo48bo27bo
7b3o2bo85b2o2bo64b3o29bo12bo44b3o6bobobo3b2o4b2o7bo12bo$21bo49bo50bo
95b3o37bo2b2o48bo37bob2o85b5o45b3o37bo2b2o85b5o65b3o11b2o24bo2b2o47b2o
36b2ob2o78bo37bob2o85b5o49bo38b2o49bo27bo10b2o76b3o6b5o65b3o29bo7bo2b
2o45b3o6b3ob2o17bo7bo2b2o$7b3o12bo44b2obo46b2o98b2o2bo37b3o45b2obo37bo
48b5o85b2o2bo37b3o45b5o105b2o2bo11bo25b3o45b2ob2o36b2o77b2obo37bo48b5o
85b2o30bo7bo49b2o31bo6bo49b5o105b2o2bo28bo8b3o45b2o2bo6bo2b2obo4b2o9bo
8b3o$9bo56bo2b2o45bo2b3o94bo42b3o44bo2b2o37bo47bo2b2o85bo42b3o44bo2b2o
105bo42b3o44bo2b2o37b2o76bo2b2o37bo47bo2b2o85bo2b3o28bo6bo48bo2b3o35bo
48bo2b2o26bo5bo72bo42b3o44bo12b2o3b5o20b3o$8bo7b2o48b2o48b2o98b2ob2o
37bo2b2o43b2o41bob2o43b2o2bo37b5o43b2ob2o37bo2b2o43b2o2bo37b5o63b2ob2o
7bobo27bo2b2o43b2o40b2ob2o73b2o41bob2o43b2o2bo37b5o43b2o30b3o10b2o43b
2o28b3o3b3o6b2o43b2o2bo26bo5bo4b5o63b2ob2o25b3o3b3o3bo2b2o43b2ob2o25b
3o3b3o3bo2b2o$2o14bobo143b2o99bo85b2o2bo85b2o2bo89bo85b2o2bo74b2o33bo
85b2o2bo115b2o2bo85b2o2bo84b3o2bo84b3o2bo73bo5bo5b2o2bo109bo89bo$b2o
13bo4b3o138bobo94b2ob2o88b2o85bo2b2o85b2ob2o85bo2b2o75bo29b2ob2o88b2o
118b2o85bo2b2o88b2o76bo11b2o85bo2b2o96bo8b2ob2o76bo8b2ob2o$o20bo140bo
1037bo88b3o108bo89bo$22bo127b3o17bo83b2o88b2o88b2o88b2o88b2o110bo88b2o
209bo70bo17b2o83bo3bobo70bo122bo5bo83bo5bo$145b2o5bo16b2o82bo2bo86bo2b
o86bo2bo86bo2bo86bo2bo107b2obo86b3o118b3o86b2obo69bo16b3o69b3o18bo69bo
17b3o88b3o15b2obo68b3o15b2obo$144bobo4bo17bobo82b2o65bo22b2o88b2o88b2o
88b2o107bo89bob2o116bob3o69bo15bo73bo15bob2o86bo2bo70bo15bob3o105bo89b
o$146bo172b2o401bobo2bo84bobo117bobobo70bobo12bobo2bo84bobo69bo5bo11bo
bobo85bobobo87bo5bo11bobo2bo66bo5bo11bobo2bo$150bo169b2o400bo2bo57b2o
27bo2bo87b2o27bo2bo71b2o2b2o9bo2bo67b3o3b3o10bo2bo68bo5bo11bo2bo67b3o
3b3o10bo2bo88bo5bo11bo2bo68bo5bo11bo2bo$150b2o571b2o57bo2bo27b2o87bo2b
o27b2o76bobo9b2o88b2o69bo5bo12b2o88b2o89bo5bo12b2o69bo5bo12b2o$149bobo
3bo164bo462b2o118b2o94b2o10bo77b2o6bo81b2o88b2o6bo87b2o5b2o5b2o88b2o$
154bo5bo159b2o90bo89bo89bo109bo89bo119bo85bo2bo86bo2bo5bo80bo2bo4b3o
79bo2bo5bo88b2o5b2o3bo2bo4b3o79bo2bo4b3o$154b3o2b2o90bo67bobo19bo69bob
o17bo69bobo17bo69bobo17bo89bobo87bobo117bobo84bobo87bobobo4bo80bobobo
85bobo2bo3bo87bo6bo5bobo87bobo$159bobo88bobo87bobo68bobo16bobo68bobo
16bobo68bobo16bobo68b2o18bobo87bobo117bobo85bob2o86bo2bo86bob3o85bo
109bob2o86bob2o$151b3o96bobo63bo23bobo69bo17bobo69bo17bobo69bo17bobo
69b2o18bo89bo119bo87b3o90bo87b3o86b2obo106b3o20b2o65b3o$151bo99bo64b2o
23bo89bo89bo89bo69bo319b2o87bobo5b2o88b2o82bo108b2o19b2o67b2o$152bo
162bobo10b2o87bo2bo86bo2bo86bo2bo21b3o82bo2bo86b4o97bobo17b2o87bo2bo
85bo4bo84bo4bo85bo2bo106bo2bo13bo72bo2bo$326b2o2b2o83b3o2b3o82bo2b2o2b
o82b3o2b3o15b2o2bo82bo2b2o2bo83b6o91b2o4b2o15b2o2b2o83b3o2b3o83bo4bo
84bo4bo83b3o2b3o102bo2b2o2bo82bo2b2o2bo$326bo4bo84b2o2b2o83bo2b2o2bo
83b2o2b2o17b2o2bo81bo2b2o2bo83bo4bo90bobo4bo16bo4bo84b2o2b2o84bo4bo84b
o4bo84b2o2b2o103bo2b2o2bo82bo2b2o2bo$234b2o6b2o83bo2bo86bo2bo86b4o86bo
2bo17bo88b4o86bo2bo93bo22bo2bo86bo2bo86bo2bo86bo2bo86bo2bo106b4o86b4o$
233bobo6bobo80bobo2bobo82bobo2bobo82bobo2bobo82bobo2bobo102bobo2bobo
82bobo2bobo97b2o13bobo2bobo82bobo2bobo82bobo2bobo82bobo2bobo82bobo2bob
o102bobo2bobo82bobo2bobo$226b3o6bo6bo6b3o73b2o4b2o82b2o4b2o82b2o4b2o
82b2o4b2o102b2o4b2o82b2o4b2o96bobo13b2o4b2o82b2o4b2o82b2o4b2o82b2o4b2o
82b2o4b2o102b2o4b2o82b2o4b2o$228bo20bo651bo$227bo22bo368b3o$236b2o2b2o
377bo$235bobo2bobo377bo$237bo2bo7$229b3o14b3o$231bo14bo$230bo16bo392b
2o$639b2o$641bo239bo$881b2o$880bobo!

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wwei47
Posts: 1657
Joined: February 18th, 2021, 11:18 am

Re: Synthesising Oscillators

Post by wwei47 » November 14th, 2021, 6:16 pm

Here's an attempt at reworking a really expensive step in the star-based MW volcano synthesis:

Code: Select all

x = 82, y = 101, rule = B3/S23
49bo$49bobo$49b2o14$32bo$31bo$31b3o$bo$2bo$3o3$30bobo$30b2o$31bo3$33b
o$33bobo$33b2o2$37bo10bo$37bobo7bo$37b2o8b3o5$52bo$50b2o$51b2o2$13b2o
18bo21bo$13b2o17bobo20bobo$33bobo15bo3b2o$34bobo13bo$3b2o26bo3bo14b3o
$3bobo24bobo$5bo4b2o2b2o15bobo$5b2o3b2o2b2o3bo7b2o3bo$18bobo6bobo$5b4o
10b2o2b2o3b2o$4bo3bo7bo6bobo$b2o2bo8b3o7bo$o2b2obo6bo$b2o2bo8b3o7bo4b
o7b2o$4bo3bo7bo6bobo3bo7bobo2bo$5b4o10b2o2b2o4bo8bo2bobo$18bobo21b2o$
5b2o3b2o2b2o3bo$5bo4b2o2b2o13b2o6b2o$3bobo22bobo6bobo$3b2o24bo3bo4bo$
32bobo$31bobo3bo$13b2o17bo3bobo$13b2o20bo2bo$36b2o17b2o$54b2o8b2o$56b
o6b2ob2o$52bo11b4o$51b2o12b2o$51bobo3$37b2o$37bobo12bo$37bo13b2o$51bo
bo$33b2o$33bobo11b2o$33bo12b2o$48bo2$31bo$30b2o$30bobo3$3o$2bo45b3o$b
o46bo$31b3o15bo$31bo$32bo2$79b3o$79bo$80bo!
I'm probably missing something obvious here.
EDIT: Here's a cleanup for my big mess except one block:

Code: Select all

x = 125, y = 102, rule = B3/S23
89bo$89bobo$89b2o14$72bo$71bo$71b3o$41bo$42bo$40b3o3$70bobo$70b2o$71bo
3$73bo$73bobo$73b2o48bo$122bo$77bo10bo33b3o$77bobo7bo$77b2o8b3o5$92bo$
90b2o$91b2o2$53b2o18bo21bo$53b2o17bobo20bobo$73bobo15bo3b2o$74bobo13bo
$43b2o26bo3bo14b3o$43bobo24bobo$45bo4b2o2b2o15bobo$45b2o3b2o2b2o3bo7b
2o3bo$58bobo6bobo$45b4o10b2o2b2o3b2o$44bo3bo7bo6bobo$41b2o2bo8b3o7bo$
40bo2b2obo6bo$41b2o2bo8b3o7bo4bo7b2o$44bo3bo7bo6bobo3bo7bobo2bo$45b4o
10b2o2b2o4bo8bo2bobo$3o55bobo21b2o$2bo42b2o3b2o2b2o3bo$bo43bo4b2o2b2o
13b2o6b2o$43bobo22bobo6bobo$43b2o24bo3bo4bo$72bobo$71bobo3bo$53b2o17bo
3bobo$53b2o20bo2bo$76b2o17b2o$94b2o8b2o$96bo6b2ob2o$92bo11b4o$91b2o12b
2o$91bobo3$77b2o$77bobo12bo$77bo13b2o$91bobo$73b2o$73bobo11b2o$73bo12b
2o$88bo2$71bo$70b2o$70bobo3$40b3o$42bo45b3o$41bo46bo$71b3o15bo$71bo$
72bo3$27bo$27b2o$26bobo!
Last edited by wwei47 on November 14th, 2021, 11:25 pm, edited 1 time in total.

MathAndCode
Posts: 5142
Joined: August 31st, 2020, 5:58 pm

Re: Synthesising Oscillators

Post by MathAndCode » November 14th, 2021, 9:13 pm

wwei47 wrote:
November 8th, 2021, 10:08 am
54P17.1 final step:

Code: Select all

x = 36, y = 39, rule = B3/S23
22bo$21bobo$21bobo3b2o$18b2obob2o3bo$19bobo6bob2o$17bo2bob5obo2bo$17b
2obobo4bobo$18bobobo2b2o2b2o$16bobob2o4bobo$16b2obo4bobobo$19bo3bobob
o$14b3obo4bobo$13bo2bobobo3b2o$12bobo4b2o$13bo10$2o$b2o10b2o$o11bobo19b
2o$14bo18b2o$35bo2$24b3o$24bo$25bo4$34b2o$33b2o$35bo!
I reduced the cost of cleanup.

Code: Select all

x = 36, y = 44, rule = B3/S23
22bo$21bobo$21bobo3b2o$18b2obob2o3bo$19bobo6bob2o$17bo2bob5obo2bo$17b
2obobo4bobo$18bobobo2b2o2b2o$16bobob2o4bobo$16b2obo4bobobo$19bo3bobobo
$14b3obo4bobo$13bo2bobobo3b2o$12bobo4b2o$13bo10$bo$b2o10b2o$obo9bobo
19b2o$14bo18b2o$35bo2$24b3o$24bo$25bo9$31b2o$30b2o$32bo!
I am tentatively considering myself back.

MathAndCode
Posts: 5142
Joined: August 31st, 2020, 5:58 pm

Re: Synthesising Oscillators

Post by MathAndCode » November 18th, 2021, 8:26 pm

Scorbie wrote:
October 31st, 2015, 1:19 am
Incidentally,

Code: Select all

x = 26, y = 24, rule = B3/S23
13b2o$7bo5bo$8bo5b3ob2o$6b3o7bobobo$18bobo$17b2obob2o$18bobobobo$18bob
obobo$17b2obobob2o$20bobo$17b2obobob2o$4b2o12bobobobo$3bobo12bobobobo$
5bo11b2obob2o$18bobo$16bobobo$14b3ob2o$13bo$13b2o3$3o$2bo$bo!
That step and the activation can be combined into one step, which would cheapen the overall cost.

Code: Select all

x = 57, y = 47, rule = B3/S23
26bo$27b2o$26b2o6$44b2o$44bo$45b3ob2o$47bobobo$49bobo$48b2obob2o$49bo
bobobo$49bobobobo$48b2obobob2o$51bobo$48b2obobob2o$49bobobobo$49bobob
obo$48b2obob2o$49bobo$47bobobo$45b3ob2o$44bo$44b2o8$24b2o$23bobo$25bo
8$b2o$obo$2bo!
I am tentatively considering myself back.

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iNoMed
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Posts: 611
Joined: August 29th, 2020, 3:05 pm
Location: Scotland

Re: Synthesising Oscillators

Post by iNoMed » November 22nd, 2021, 3:34 pm

Anyway, here's a tiny bit of progress on the Spartan stable twirling T-tetsons 2 (Eater2 inserter demonstration and suitable final step):

Code: Select all

x = 118, y = 57, rule = B3/S23
12bo$13bo$11b3o28bo$40b2o$41b2o6$9bobo11bo$10b2o9bobo$10bo11b2o5$105bo
$104bobo$104bobo$103b2ob3o$98b2o9bo$98b2o3b2ob3o$103b2obo2$4bo77bo16b
2o$3bobo75bobo14bo2bo$3bobo75bobo14bobo3bo$b3ob2o72b3ob2o14bo3bobo$o
10bo66bo10bo14bo$b3ob2o3bobo66b3ob2o3bobo$3bob2o4bo69bob2o4bo2$9bo77bo
$8bobo27b2o46bobo$4b2o2bo2bo25b2o5b2o36b2o2bo2bo$4b2o3b2o8b2o18bo3b2o
37b2o3b2o8b2o$20bo2bo5b2o3b2o9bo52bo2bo5b2o3b2o$20bobobo3bo2bo2b2o62bo
bobo3bo2bo2b2o$21bobo5bobo67bobo5bobo$22bo7bo69bo7bo$87b2o$28bo4b2obo
49bobo17bo4b2obo$27bobo3b2ob3o49bo16bobo3b2ob3o$13bo14bo10bo51bo14bo
10bo$12bobo3bo14b2ob3o51bobo3bo14b2ob3o$13bo3bobo14bobo54bo3bobo14bobo
$16bo2bo14bobo57bo2bo14bobo$17b2o16bo59b2o16bo2$11bob2o74bob2o$9b3ob2o
3b2o67b3ob2o3b2o$8bo9b2o66bo9b2o$9b3ob2o72b3ob2o$11bobo75bobo$11bobo
75bobo$12bo77bo!
Edit: The block is super-trivial, can someone find an applicable loaf and tub to complete the rest?

Code: Select all

x = 202, y = 57, rule = B3/S23
27bo$28bo$26b3o28bo$55b2o$56b2o6$24bobo11bo80bo$25b2o9bobo78bobo$25bo
11b2o79b2o$123bo$121b2o$122b2o$115bo$116bo8bo63bo$114b3o7bobo61bobo$
124bobo61bobo$123b2ob3o58b2ob3o$129bo52b2o9bo$123b2ob3o53b2o3b2ob3o$
123b2obo60b2obo2$19bo82bo16b2o45bo16b2o$18bobo80bobo14bo2bo43bobo14bo
2bo$18bobo80bobo14bobo3bo40bobo14bobo3bo$16b3ob2o77b3ob2o14bo3bobo37b
3ob2o14bo3bobo$15bo10bo71bo10bo14bo37bo10bo14bo$16b3ob2o3bobo71b3ob2o
3bobo52b3ob2o3bobo$18bob2o4bo74bob2o4bo55bob2o4bo2$24bo82bo63bo$obobo
18bobo27b2o51bobo61bobo$19b2o2bo2bo25b2o5b2o41b2o2bo2bo56b2o2bo2bo$19b
2o3b2o8b2o18bo3b2o14bobobo23b2o3b2o8b2o47b2o3b2o8b2o$35bo2bo5b2o3b2o9b
o57bo2bo5b2o3b2o48bo2bo5b2o3b2o$35bobobo3bo2bo2b2o67bobobo3bo2bo2b2o
48bobobo3bo2bo2b2o$36bobo5bobo72bobo5bobo53bobo5bobo$37bo7bo74bo7bo55b
o7bo$171b2o$43bo4b2obo74bo4b2obo35bobo17bo4b2obo$42bobo3b2ob3o71bobo3b
2ob3o35bo16bobo3b2ob3o$28bo14bo10bo56bo14bo10bo37bo14bo10bo$27bobo3bo
14b2ob3o56bobo3bo14b2ob3o37bobo3bo14b2ob3o$28bo3bobo14bobo59bo3bobo14b
obo40bo3bobo14bobo$31bo2bo14bobo62bo2bo14bobo43bo2bo14bobo$32b2o16bo
64b2o16bo45b2o16bo2$26bob2o79bob2o60bob2o$24b3ob2o3b2o72b3ob2o3b2o53b
3ob2o3b2o$23bo9b2o71bo9b2o52bo9b2o$24b3ob2o77b3ob2o58b3ob2o$26bobo80bo
bo61bobo$26bobo80bobo61bobo$27bo82bo63bo!
Edit 2: Nearly complete, just need the barges in:

Code: Select all

x = 664, y = 74, rule = B3/S23
241bo91bo$242bo91b2o$240b3o28bo61b2o$269b2o$270b2o$482bo$480b2o$481b2o
2$449bo$238bobo11bo194bobo115bo$35bobo201b2o9bobo195b2o4bo44bo63bobo$
35b2o202bo11b2o199bobo43bo65b2o$36bo416b2o43b3o68bo$2bobo562b2o$3b2o
384bobo176b2o$3bo385b2o65bo40bo63bo$34bobo325bo27bo63bobo14bo8bo15bo
65bo8bo79bo$34b2o325bobo91b2o14bobo5bobo10bo3b3o61b3o7bobo77bobo$35bo
325bobo107b2o6bobo9bo78bobo77bobo$360b2ob3o112b2ob3o7b3o75b2ob3o74b2ob
3o$366bo117bo90bo68b2o9bo$360b2ob3o112b2ob3o85b2ob3o69b2o3b2ob3o$360b
2obo114b2obo87b2obo76b2obo2$90bo56bo85bo105bo15bo101bo16b2o72bo16b2o
61bo16b2o$89bobo54bobo40bo42bobo103bobo13bobo99bobo14bo2bo70bobo14bo2b
o59bobo14bo2bo$89bobo54bobo38b2o43bobo103bobo14bobo83bobo12bobo14bobo
71bobo14bobo3bo56bobo14bobo3bo$87b3ob2o51b3ob2o38b2o7bo32b3ob2o100b3ob
2o14bo85b2o10b3ob2o14bo70b3ob2o14bo3bobo53b3ob2o14bo3bobo$86bo56bo53bo
bo29bo105bo106bo10bo90bo10bo14bo53bo10bo14bo$87b3ob2o51b3ob2o47b2o31b
3ob2o100b3ob2o112b3ob2o85b3ob2o3bobo68b3ob2o3bobo$89bob2o53bob2o82bob
2o102bob2o114bob2o80bobo4bob2o4bo71bob2o4bo$541b2o$10b3o449bo78bo11bo
28bo50bo$12bo254b2o76bo115bobo88bobo27bobo47bobo$11bo254b2o5b2o69bobo
114bo2bo25b3o44b3o12bo2bo26b2o44b2o2bo2bo$36b2o42bo24b2o55b2o84b2o18bo
3b2o69bobo8b2o9bo88bo7b2o8b2o16bo48bo13b2o8b2o24bo38b2o3b2o8b2o$37bo2b
o40b2o3bo19bo2bo53bo2bo82bo2bo21bo69bo10bo2bo5bobo88bo17bo2bo5b2o7bo
46bo25bo2bo5b2o13bo55bo2bo5b2o3b2o$37bobobo38b2o5b2o17bobobo52bobobo
20bo60bobobo101bobobo3bobo87b3o17bobobo3bo2bo59b2o18bobobo3bo2bo12b3o
53bobobo3bo2bo2b2o$38bobo45b2o19bobo54bobo20bo62bobo103bobo5bo109bobo
5bobo58bobo19bobo5bobo69bobo5bobo$39bo68bo56bo21b3o61bo105bo117bo7bo
61bo20bo7bo11bo59bo7bo$585b2o46b2o$262b2obo102b2obo114b2obo82bo4b2obo
4bobo44bobo17bo4b2obo$b2o259b2ob3o100b2ob3o112b2ob3o79bobo3b2ob3o51bo
16bobo3b2ob3o$obo265bo105bo117bo10bo53bo14bo10bo53bo14bo10bo$2bo7b2o
250b2ob3o85bo14b2ob3o97bo14b2ob3o10b2o52bobo3bo14b2ob3o53bobo3bo14b2ob
3o$11b2o250bobo86bobo14bobo98bobo14bobo12bobo52bo3bobo14bobo56bo3bobo
14bobo$10bo252bobo87bobo13bobo97bo2bo14bobo70bo2bo14bobo59bo2bo14bobo$
264bo89bo15bo99b2o16bo72b2o16bo61b2o16bo2$154bob2o82bob2o102bob2o114bo
b2o87bob2o76bob2o$152b3ob2o80b3ob2o100b3ob2o112b3ob2o85b3ob2o74b3ob2o
3b2o$151bo85bo105bo117bo90bo79bo9b2o$152b3ob2o80b3ob2o100b3ob2o102b3o
7b3ob2o85b3ob2o74b3ob2o$154bobo7bo75bobo103bobo105bo9bobo6b2o80bobo77b
obo$154bobo7b2o74bobo103bobo98b3o3bo10bobo5bobo14b2o64bobo7b3o67bobo$
155bo7bobo75bo77bo27bo101bo15bo8bo14bobo64bo8bo70bo$196bo122b2o127bo
40bo76bo$195b2o121bobo237b2o$195bobo361b2o$163bo281b3o43b2o65bo$102b2o
11bo47b2o282bo43bobo68b2o$102bobo9b2o46bobo281bo44bo4b2o64bobo$102bo
11bobo379bobo63bo$496bo2$463b2o$464b2o$463bo$83b2o$84b2o$83bo28b3o260b
2o$112bo261b2o$113bo262bo!

Code: Select all

x = 35, y = 5, rule = B3/S23
4b2o3b2o3bo3b2ob2o3b2ob2o$2o2bobo3bo2bobobobobobobobobobo$obobo2bo2bob
o2bobo2bo2bobo3bobo$2bobo3bobobobo2bo5bobo3bobob2o$b2ob2o3b2ob2o3b2o3b
2ob2o3b2ob2o!

MathAndCode
Posts: 5142
Joined: August 31st, 2020, 5:58 pm

Re: Synthesising Oscillators

Post by MathAndCode » November 23rd, 2021, 8:18 pm

After a couple of long spark_search runs, I improved iNoMed's syntheses of xp60_y4g88e1e8xggzy51130330g89hyag8gzy8252w121y38k8xqr0raa4zyd8sy1s8w8kicwoozy033w6952z4aar0rbx252y3ggx8k8zx121y9h20vwoo0oggzyg11x2ege221.

Code: Select all

x = 3941, y = 127, rule = B3/S23
534bobo$535b2o$535bo12$1369bo$1369bobo1453bo$1369b2o1454bobo$2825b2o2$
2793bobo$2097bobo694b2o$2098b2o694bo$2098bo2$2350bo$2099bobo246b2o699b
o$2100b2o28bobo212bo3b2o474bo221b2o$2100bo29b2o211b2o309bo169bobo221b
2o460bo$2131bo212b2o307bobo168bobo383bo300b2o$2653bobo167b2ob3o380bob
o298b2o8bo$856bo1795b2ob3o171bo200bo178bobo306b2o$854b2o1802bo164b2ob
3o200bobo176b2ob3o169bo135b2o$855b2o643bo824bo164bo161b2ob3o165b2obo202b
obo182bo167bobo$1499bobo630bo191bobo162bobo160b2obo372b2ob3o174b2ob3o
168bobo236bo$1500b2o629bobo190bobo162bobo310bo15bo215bo173b2obo169b2o
b3o124bobo10bo95bobo98bo99bo$1510bo139bo153bo162bo163bobo189b2ob3o159b
2ob3o137bo15bo153bobo13bobo208b2ob3o353bo124b2o9bobo94bobo97bobo97bob
o104bo$1508b2o139bobo151bobo160bobo161b2ob3o193bo164bo135bobo13bobo152b
obo14bobo3b2o202b2obo155bo15bo177b2ob3o125bo10bobo93b2ob3o95bobo97bob
o103bobo$1509b2o138bobo151bobo160bobo167bo186b2ob3o159b2ob3o136bobo14b
obo3b2o144b3ob2o14bo3bobo360bobo13bobo176b2obo137b2ob3o86b2o9bo93b2ob
3o94b2ob3o101bobo$1504bo143b2ob3o148b2ob3o139bo17b2ob3o159b2ob3o187b2o
bo161b2obo136b3ob2o14bo3bobo143bo9b2o14bo182bo15bo162bobo14bobo3bo318b
o85b2o3b2ob3o89b2o9bo88b2o9bo99b2ob3o$1502b2o150bo153bo138bobo21bo158b
2obo486bo6bo9b2o14bo145b3ob2o3bobo195bobo13bobo159b3ob2o14bo3bobo149b
o15bo145b2ob3o91b2obo91b2o3b2ob3o89b2o3b2ob3o95b2o9bo$1045bo309bo147b
2o143b2ob3o148b2ob3o132bobo4b2o16b2ob3o331bo15bo148bo15bo137b2o5b3ob2o
3bobo161bob2o4bo196bobo14bobo3b2o152bo10bo14bo149bobo13bobo144b2obo193b
2obo96b2obo97b2o3b2ob3o$173bo870bobo307bobo291b2obo150b2obo135b2o22b2o
bo140bo15bo175bobo13bobo146bobo13bobo135b2o8bob2o4bo180bo184b3ob2o14b
o3bobo153b3ob2o3bobo150bo12bobo14bobo3bo215bo16b2o308b2obo$171bobo819b
o51b2o308b2o153b3o428bo166bobo13bobo174bobo14bobo145bobo14bobo3b2o157b
o169bobo182bo10bo14bo156bob2o4bo152bo9b3ob2o14bo3bobo117bo15bo79bobo14b
o2bo80bo16b2o81bo16b2o$172b2o17bobo800bo501bo5b2o6bo132bo153bo162bo147b
obo14bobo171b3ob2o14bo144b3ob2o14bo3bobo156bobo158bo10bobo182b3ob2o3b
obo188bo140b3o8bo10bo14bo117bobo13bobo78bobo14bobo3bo76bobo14bo2bo79b
obo14bo2bo86bo16b2o$191b2o799b3o500bobo4b2o7bo130bobo151bobo160bobo144b
3ob2o14bo171bo9b2o153bo9b2o14bo147bo10bobo156bobo10bo185bob2o4bo188bo
bo151b3ob2o3bobo131bobo14bobo3bo71b3ob2o14bo3bobo75bobo14bobo3bo76bob
o14bobo3bo82bobo14bo2bo$192bo1303bobo144bobo151bobo160bobo142bo193b3o
b2o3bobo153b3ob2o3bobo160bobo10bo156bobo8b3o8bo195bo168bo10bobo152bob
2o4bo130b3ob2o14bo3bobo69bo10bo14bo74b3ob2o14bo3bobo73b3ob2o14bo3bobo
81bobo14bobo3bo$74bo722bo699bo146bo153bo144bobo15bo144b3ob2o189bob2o4b
o156bob2o4bo160bobo8b3o8bo149bo9bo9bobo193bobo166bobo10bo171bo119bo10b
o14bo71b3ob2o3bobo31bobo53bo10bo14bo73bo10bo14bo80b3ob2o14bo3bobo$75b
2o719bobo685b2o145b2o152b2o157b2o2b2o158bob2o207bo164bo151bo9bo9bobo167b
obo184bo10bobo164bobo8b3o8bo162bobo119b3ob2o3bobo87bob2o4bo27bo4b2o55b
3ob2o3bobo88b3ob2o3bobo93bo10bo14bo$74b2o104bobo3bo610b2o685b2o145b2o
152b2o157bo3b2o176bo191bobo162bobo169bobo169bo184bobo10bo166bo9bo9bob
o151bo10bobo120bob2o4bo106bo15b2o6bo57bob2o4bo91bob2o4bo95b3ob2o3bobo
$181b2o2bo1288b2o145b2o152b2o161b2o185bobo180bo10bobo151bo10bobo169bo
354bobo8b3o8bo177bobo151bobo10bo139bo95bobo15b2o81bo99bo87bob2o4bo$181b
o3b3o1285bobo21bo122bobo21bo129bobo21bo138bobo21bo153bo10bobo178bobo10b
o151bobo10bo526bo9bo9bobo177bo151bobo8b3o8bo130bobo84bo10bobo96bobo72b
obo22bobo104bo$1041bo5b2o302bo5b2o115bo21bobo122bo21bobo129bo21bobo138b
o21bobo151bobo10bo178bobo8b3o8bo142bobo8b3o8bo332bo4b2obo196bobo331bo
9bo9bobo119bo10bobo82bobo10bo87bo10bobo72b2o12bo10bobo91bo10bobo$81bo
491bo5b2o459bobo4b2o301bobo4b2o127bo10bobo133bo10bobo140bo10bobo149bo
10bobo149bobo8b3o8bo171bo9bo9bobo142bo9bo9bobo160bo4b2obo161bobo3b2ob
3o195bo351bobo119bobo10bo82bobo8b3o8bo78bobo10bo73bo12bobo10bo91bobo10b
obo$79bobo277bo5b2o205bobo4b2o460bobo307bobo131bobo10bo133bobo10bo140b
obo10bo149bobo10bo151bo9bo9bobo189bobo162bobo160bobo3b2ob3o145bo14b2o
9bo373bo4b2obo165bo119bobo8b3o8bo75bo9bo9bobo76bobo8b3o86bobo8b3o88b2o
2bo2bo10bo$80b2o84b2o96bo5b2o86bobo4b2o206bobo466bo309bo131bobo8b3o8b
o124bobo8b3o8bo131bobo8b3o8bo140bobo8b3o8bo162bobo191bo164bo162b2o9bo
143bobo3bo14b2ob3o373bobo3b2ob3o284bo9bo9bobo93bobo12bo65bo9bo9b2o3b2o
73bo9bo9b2o3b2o74b2o3b2o8b3o$o165b2o95bobo4b2o87bobo212bo454b2o308b2o
144bo9bo9bobo124bo9bo9bobo131bo9bo9bobo140bo9bo9bobo162bo510bo14b2ob3o
144b2o3bobo14bobo196bo4b2obo156bo14b2o9bo302bobo95bo12b2o84bo2bo2b2o92b
o2bo2b2o89bo9b2o3b2o$b2o261bobo93bo200b2o466b2o308b2o163bobo144bobo151b
obo160bobo673bobo14bobo152bobo13bobo195bobo3b2ob3o153bobo3bo14b2ob3o162b
o4b2obo133bo109bobo84bobo97bobo102bo2bo2b2o$2o77b2o13bo84bo85bo81b2o212b
2o230bo5b2o704bo146bo153bo162bo361b2obo8b2o151b2obo145bobo13bobo153bo
15bo182bo14b2o9bo8b3o141b2o3bobo14bobo163bobo3b2ob3o329bo69b2o28bo104b
obo$80b2o11bobo82bobo71b2o93b2o443bobo4b2o241bo309bo164bo146bo473b2ob
o189b2ob3o5b2o152b2ob3o144bo15bo352bobo3bo14b2ob3o9bo149bobo13bobo149b
o14bo10bo226bo4b2obo157bo6b2o133bo$79bo14bobo71bo10bobo70b2o29bo290bo
218bobo245bobo307bobo162bobo144bobo472b2ob3o193bo6bo157bo306bob2o202b
2o3bobo14bobo12bo149bo15bo149bobo3bo14b2ob3o130bo4b2obo87bobo3b2ob3o89b
o4b2obo57b2o4bo27bo4b2obo$b2o92bo71bobo10bo101bo77bo212bobo218bo236bo
10bobo296bo10bobo161b2o145b2o145b2obo159b2obo167bo171bo14b2ob3o144bo14b
2ob3o136bob2o165b3ob2o208bobo13bobo328b2o3bobo14bobo131bobo3b2ob3o71b
o14bo10bo87bobo3b2ob3o54bobo31bobo3b2ob3o95bo4b2obo$bobo3bo84b3o71bob
o8b3o85bo16b3o74bobo201bo10bobo204b2o247bobo10bo296bobo10bo152b2o145b
2o3bo151b2ob3o157b2ob3o144bo14b2ob3o171bobo14bobo145bobo14bobo136b3ob
2o164bo215bo15bo155bob2o176bobo13bobo117bo14bo10bo69bobo3bo14b2ob3o74b
o14bo10bo73bo14bo10bo93bobo3b2ob3o$bo4b2o84bo74bo9bo86bobo82bo10bobo199b
obo10bo205b2o246bobo8b3o8bo287bobo8b3o8bo144b2o145b2o2b2o157bo162bo142b
obo14bobo174bobo13bobo146bobo13bobo135bo171b3ob2o379b3ob2o177bo15bo117b
obo3bo14b2ob3o71bo3bobo14bobo75bobo3bo14b2ob3o73bobo3bo14b2ob3o80bo14b
o10bo$6bobo245bo10bobo80bobo10bo199bobo8b3o8bo446bo9bo9bobo287bo9bo9b
obo131bo146bo15bobo135bo14b2ob3o142bo14b2ob3o144bobo13bobo175bo15bo148b
o15bo137b3ob2o167bobo202bob2o173bo318bo3bobo14bobo78bobo13bobo76bo3bo
bo14bobo76bo3bobo14bobo81bobo3bo14b2ob3o$253bobo10bo80bobo8b3o8bo192b
o9bo9bobo209bo254bobo307bobo131bobo144bobo151bobo14bobo143bobo14bobo147b
o15bo497bobo168bobo200b3ob2o174b3ob2o169bob2o144bobo13bobo79bo15bo82b
obo13bobo79bo2bo14bobo82bo3bobo14bobo$252bobo8b3o82bo9bo9bobo210bobo209b
obo254bo309bo127b2o4bobo138b2o4bobo137bo7b2o4bobo13bobo144bobo13bobo332b
ob2o161bob2o160bobo169bo200bo182bobo168b3ob2o145bo15bo180bo15bo81b2o16b
o86bo2bo14bobo$72b3o178bo9bo103bobo212bo200bo10bobo265bo309bo115b2o5b
o139b2o5bo139bo6b2o5bo15bo146bo15bo140bob2o187b3ob2o159b3ob2o161bo372b
3ob2o176bobo167bo240bob2o308b2o16bo$74bo293bo413bobo10bo265bobo307bob
o287bo118b3o331b3ob2o186bo164bo542bobo178bo169b3ob2o137bob2o91b3ob2o96b
ob2o96bob2o$73bo203bo503bobo8b3o8bo257b2o308b2o287b2o289bob2o158bo193b
3ob2o159b3ob2o536bobo350bobo136b3ob2o90bo100b3ob2o94b3ob2o3b2o97bob2o
$275b2o505bo9bo9bobo246b2o308b2o291b2o4bobo125b2o159b3ob2o159b3ob2o189b
obo162bobo538bo351bobo135bo97b3ob2o93bo99bo9b2o95b3ob2o3b2o$276b2o305b
2o216bobo247b2o308b2o290bobo133b2o157bo167bobo190bobo162bobo142b2o747b
o137b3ob2o93bobo95b3ob2o94b3ob2o99bo9b2o$369b2o212b2o217bo236bo309bo305b
o132bo160b3ob2o161bobo191bo164bo144b2o886bobo94bobo97bobo10bo86bobo101b
3ob2o$28b2o339b2o200bo466bobo307bobo431b2o167bobo163bo496b2o3bo606bo281b
obo95bo98bobo9b2o86bobo103bobo$28bobo244b2o293bobo460b2o4bobo301b2o4b
obo431b2o166bobo661b2o608b2o122b2o158bo196bo10bobo86bo104bobo$28bo246b
obo287b2o4bobo459b2o5bo302b2o5bo431bo169bo661bo610bobo122b2o560bo$275b
o289b2o5bo230b2o685b2o145b2o152b2o1556bo$349b3o3bo447b2o685bobo144bob
o151bobo682bo717b2o514b2o$351bo2b2o435bo699bo146bo153bo683b2o29bo685b
obo515b2o$350bo3bobo433bobo1682bobo28b2o687bo514bo8b2o217b3o$281b2o502b
2o4bobo1712bobo1209b2o218bo$280b2o503b2o5bo2927bo218bo$282bo61bo$344b
2o273b3o1887bo$343bobo17b2o254bo725b2o1161b2o$363bobo254bo724bobo1160b
obo$363bo982bo14$1287b2o$1288b2o$1287bo14$773b2o$772bobo$774bo7$1078b
o$1077b2o$1077bobo!
I am tentatively considering myself back.

User avatar
wwei47
Posts: 1657
Joined: February 18th, 2021, 11:18 am

Re: Synthesising Oscillators

Post by wwei47 » November 26th, 2021, 12:03 am

I think this improves the T-nosed P4 final step.

Code: Select all

x = 46, y = 55, rule = Life
10bo$8bobo$9b2o$25bo$25bobo$25b2o2$10bo$11b2o$10b2o9$o$b2o10b2o7b2o$2o
11bo2bobobo2bo$14b2ob3ob2o$15bo5bo$15bob3obo$16bobobo2$22b2o$22b2o4$42b
2o$41b2ob2o$42b4o$43b2o$3b3o19b2o$5bo11b2o6bobo$4bo11bobo6bo$16b2o13b
2o$30b2o$32bo4$17b2o$12bo3bobo$12b2o4bo14b3o$11bobo19bo$34bo$23b2o$23b
obo$23bo$5b2o$6b2o$5bo!
EDIT: How was this beacon variant missed? Old version:

Code: Select all

#C [[ GRID MAXGRIDSIZE 14 THEME Catagolue ]] 
#CSYNTH xp2_2lm06996z34430352 costs 14 gliders (true).
#CLL state-numbering golly
x = 107, y = 25, rule = B3/S23
94bo$86bobo5bobo$87b2o5b2o$87bo$83bo$84b2o10b3o3bo$83b2o11bo4bo$
97bo3b3o2$41bo$39bobo3bobo45b2o$40b2o3b2o45bo2bo$46bo35b3o7bo2bo$
84bo8b2o$obo3b2o41b2o32bo3b2o8b2o6b2o$b2o3bobo39bo2bo35bobo6bo2bo
4b2o$bo4bo41bo2bo35bo8bo2bo6bo$49b2o46b2o2$88b2o$87bobo$89bo$97bo$
96b2o$96bobo!
New version:

Code: Select all

x = 22, y = 14, rule = Life
16bobo$16b2o$17bo$8b2o11bo$7bo2bo8b2o$7bo2bo9b2o$8b2o$12b2o$2o9bo2bo$
b2o8bo2bo$o11b2o$4bo$4b2o$3bobo!

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Re: Synthesising Oscillators

Post by iNoMed » December 2nd, 2021, 9:48 am

Smaller period-36 honey farm hassler in 45 gliders, complete with atrocious final step:

Code: Select all

x = 446, y = 59, rule = B3/S23
400bo$401b2o42bo$400b2o41b2o$444b2o2$402bo35bo$403b2o32bo$402b2o33b3o$
444bo$413bo28b2o$414bo28b2o$412b3o$435bobo$435b2o$436bo$413bo$414bo$
412b3o19bobo$434b2o$435bo$426bo$294bobo127b2o$295b2o94b4o18bobo9b2o$
295bo5bo88bo3bo19b2o$68bobo228b2o93bo19bo$69b2o229b2o88bo2bo31bo$69bo
355bobo$78bobo344b2o$78b2o270bo$79bo270bo78b3o$122bo45bo181bo70bobo$
123bo32bo10bo61b2o70b2o50bob2o65b2o11b2o$2bo18bo49bo49b3o28bob2obo9b3o
56b4obo66b4obo48bo4bo64bo9b4obo$3bo16bobo47bobo78bobo3bo2bo64bob2o2bo
65bob2o2bo47bo3bobo73bob2o2bo$b3o17bo49bo9b3o68bo4bobobo64bo4bob2o63bo
4bob2o45b2o3bob2o71bo4bob2o$16b2o35bo12b2o13bo65b2o7b2obobo59b2o7b2ob
2o58b2o7b2ob2o40b2o7b2ob2o66b2o7b2ob2o$15bo2bo34bobo9bo2bo8b2o3bo63bo
2bo10bo59bo2bo68bo2bo50bo2bo76bo2bo$16b2o31bo3b2o11b2o8bobo54bo13b2o
72b2o70b2o52b2o78b2o$50bo27bo53bobob2o69b2ob2o67b2ob2o49b2ob2o75b2ob2o
$2bo45b3o9bo71bobobo4bo65b2obo4bo63b2obo4bo45b2obo3b2o71b2obo4bo$obo
56bobo71bo2bo3bobo67bo2b2obo65bo2b2obo47bobo3bo73bo2b2obo$b2o57bo63b3o
9bob2obo28b3o37bob4o66bob4o10b2o36bo4bo10b2o62bob4o10b2o$126bo10bo32bo
40b2o70b2o13bobo36b2obo11bobo62b2o13bobo$125bo45bo128bo42bo10bo79bo$
52bo247b2o41bo10b2o66b3o3bo5b2o$52b2o289bo83bobo$51bobo167b2o205bo$2o
60bo157bobo$b2o58b2o159bo61b2o$o60bobo169bo51b2o$232b2o50bo5bo$221b2o
9bobo54b2o$222b2o65bobo49b2o$221bo118bobo4b3o6bo$342bo6bo5b2o$348bo6bo
bo$233b3o$233bo$234bo!
Edit: 42G using different candlefrobras:

Code: Select all

x = 423, y = 59, rule = B3/S23
377bo$378b2o42bo$377b2o41b2o$421b2o2$379bo35bo$380b2o32bo$379b2o33b3o$
421bo$390bo28b2o$391bo28b2o$389b3o$412bobo$412b2o$413bo$390bo$391bo$
389b3o19bobo$411b2o$412bo$403bo$271bobo127b2o$272b2o94b4o18bobo9b2o$
272bo5bo88bo3bo19b2o$62bo213b2o93bo19bo$63bo213b2o88bo2bo31bo$61b3o
338bobo$402b2o$327bo$327bo78b3o$327bo70bobo$12bo72b2o63b2o54b2o70b2o
50bob2o65b2o11b2o$8bob2obob2o65b4obob2o56b4obob2o47b4obob2o63b4obob2o
45bo4bob2o61bo9b4obob2o$7bobo3bob2o64bob2o2bob2o55bob2o2bob2o46bob2o2b
ob2o62bob2o2bob2o44bo3bobob2o70bob2o2bob2o$8bo4bo68bo4bo59bo4bo50bo4bo
66bo4bo48b2o3bo74bo4bo$12b2o56bo6b2o7b2o31bo22b2o7b2o45b2o7b2o61b2o7b
2o43b2o7b2o69b2o7b2o$68bobo5bo2bo40bo20bo2bo52bo2bo68bo2bo50bo2bo76bo
2bo$69b2o6b2o39b3o21b2o54b2o70b2o52b2o78b2o$3o128b2o54b2o70b2o52b2o78b
2o$2bo125bo2bo4bo50bo4bo66bo4bo48bo3b2o74bo4bo$bo125bobobo2b2obo46b2ob
o2b2obo62b2obo2b2obo44b2obobo3bo70b2obo2b2obo$6b3o119b2obob4o47b2obob
4o63b2obob4o10b2o33b2obo4bo10b2o59b2obob4o10b2o$6bo125b2o54b2o70b2o13b
obo36b2obo11bobo62b2o13bobo$7bo57bo211bo42bo10bo79bo$65b2o210b2o41bo
10b2o66b3o3bo5b2o$64bobo253bo83bobo$58b2o138b2o205bo$57bobo137bobo$59b
o139bo61b2o$210bo51b2o$209b2o50bo5bo$50b3o145b2o9bobo54b2o$52bo6b2o
138b2o65bobo49b2o$51bo6bobo137bo118bobo4b3o6bo$60bo258bo6bo5b2o$325bo
6bobo$210b3o$210bo$211bo!
Edit 2: 35G with a much-cleaner final step:

Code: Select all

x = 361, y = 55, rule = B3/S23
360bo$358b2o$359b2o3$328bo$329bo$327b3o3$328bo24bo$329bo22bo$327b3o22b
3o3$91bo251bo$91bobo6bo240b2o$91b2o6bo116bobo109bobo11b2o$99b3o115b2o
110b2o$217bo5bo105bo$221b2o119bo$92bo129b2o118bobo$92bobo247b2o$92b2o$
85bobo184bo$85b2o185bo66bo5b3o$86bo185bo67bo$163b2o58b2o50bob2o59b3o
11bo$160b4obob2o51b4obob2o45bo4bob2o65bob2obob2o$159bob2o2bob2o50bob2o
2bob2o44bo3bobob2o64bobo3bob2o$160bo4bo54bo4bo48b2o3bo68bo4bo$18bo145b
2o58b2o52b2o72b2o$13bobo2bobo60b2o$13b2o3b2o61bobo$3b2o9bo49b2o8bo6bo
62b2o8bo49b2o8bo43b2o8bo63b2o8bo$3bo4bo55bo4bo3bobo68bo4bo3bobo48bo4bo
3bobo42bo3b2o3bobo62bo4bo3bobo$2obo2b2obo5b2o44b2obo2b2obo3bobo64b2obo
2b2obo3bobo44b2obo2b2obo3bobo38b2obobo3bo3bobo58b2obo3bobo3bobo$2obob
4o6bobo43b2obob4o5bo65b2obob4o5bo45b2obob4o5bo4b2o33b2obo4bo5bo4b2o53b
2obob2obo5bo4b2o$4b2o9bo49b2o78b2o58b2o13bobo36b2obo11bobo56bo14bobo$
105bo116bo42bo10bo73bo$104b2o116b2o41bo10b2o60b3o3bo5b2o$104bobo158bo
77bobo$155b2o187bo$88b3o63bobo$88bo67bo49b2o$89bo77bo39b2o$166b2o38bo
5bo$155b2o9bobo42b2o$156b2o53bobo49b2o$155bo106bobo4b3o6bo$264bo6bo5b
2o$270bo6bobo$167b3o$167bo$168bo!
Edit 3: And a reduced final step for the below synthesis.

Code: Select all

x = 42, y = 46, rule = B3/S23
39bobo$39b2o$40bo3$2bo$obo$b2o$27bobo$27b2o$28bo4bo$33bobo$26bo6b2o$
24b2o$6bo18b2o$7bo$5b3o$27bo$25b2o$19bo6b2o$17b2o$6bobo9b2o$7b2o$7bo$
18bo$18bobo$18b2o2$22b3o$14bobo11bo$15b2o9bobo$15bo9bo4bo$24bob5o$25bo
$11b2o7b2o5b2o$12bo6bo2bo5bo$11bo8b2o5bo$11b2o14b2o$14bo$9b5obo$9bo4bo
10b2o$11bobo11bobo$11bo15bo$15b3o3bo5b2o$20bobo$21bo!
Last edited by iNoMed on December 2nd, 2021, 2:31 pm, edited 1 time in total.

Code: Select all

x = 35, y = 5, rule = B3/S23
4b2o3b2o3bo3b2ob2o3b2ob2o$2o2bobo3bo2bobobobobobobobobobo$obobo2bo2bob
o2bobo2bo2bobo3bobo$2bobo3bobobobo2bo5bobo3bobob2o$b2ob2o3b2ob2o3b2o3b
2ob2o3b2ob2o!

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Re: Synthesising Oscillators

Post by Ian07 » December 2nd, 2021, 2:21 pm

iNoMed wrote:
December 2nd, 2021, 9:48 am
Smaller period-36 honey farm hassler
20x22 griddle version in 82G:

Code: Select all

x = 719, y = 59, rule = B3/S23
673bo$674b2o42bo$673b2o41b2o$717b2o2$675bo35bo$676b2o32bo$675b2o33b3o$
717bo$686bo28b2o$687bo28b2o$685b3o$708bobo$708b2o$26bo110bobo569bo$24b
2o112b2o546bo$25b2o107bo3bo548bo$134b2o549b3o19bobo$133bobo4bo566b2o$
140bobo565bo$140b2o557bo$567bobo127b2o$156bobo409b2o94b4o18bobo9b2o$
156b2o410bo5bo88bo3bo19b2o$5bo151bo414b2o93bo19bo$6b2o565b2o88bo2bo31b
o$5b2o691bobo$2bo37bo111bo545b2o$obo37bobo109bobo468bo$b2o35bo4bo84bo
23b2o469bo78b3o$10bo26bob5o85b2o371bo71bo48bo3bo66bobo11bo$8bobo10bo
16bo89b2o176bo193bobo69bobo52bobo65b2o9bobo$9b2o9bo19b2o262b2o80bo9bo
102bo4bo66bo4bo48bo4bo64bo9bo4bo$20b3o18bo83bo112bo66b2o80b2o7bobo99bo
b5o65bob5o47bob5o73bob5o$40bo72b2o11b2o110bobo145b2o6bo4bo99bo71bo53bo
79bo$40b2o70b4o9b2o30bo78bo4bo60bo90bob5o85b2o7b2o5b2o54b2o7b2o5b2o36b
2o7b2o5b2o62b2o7b2o5b2o$112b2ob2o40bobo75bob5o61bo3bo14bo71bo91bo6bo2b
o5bo55bo6bo2bo5bo37bo6bo2bo5bo63bo6bo2bo5bo$21b2o91b2o39bo4bo59bo15bo
64b3o3bobo12bobo55b2o8bo5b2o87bo8b2o5bo55bo8b2o5bo37bo8b2o5bo63bo8b2o
5bo$20b2o132bob5o53bo5b3o15b2o67b2o11bo4bo55bo9bo5bo87b2o14b2o54b2o14b
2o36b2o14b2o62b2o14b2o$22bo132bo59bo7bo15bo79bob5o54bo8b3o4bo91bo71bo
53bo79bo$157b2o54b3o6bo15bo65bo15bo59b2o14b2o85b5obo65b5obo47b5obo73b
5obo$158bo63b2o14b2o64b3o15b2o59bo99bo4bo66bo4bo10b2o36bo4bo10b2o62bo
4bo10b2o$24b3o114bo15bo59bo7bo74bo6bo15bo54b5obo4bo95bobo69bobo11bobo
36bobo12bobo63bobo11bobo$24bo116b3o13b2o57bobob5obo73b2o4bo15bo55bo4bo
4b2o95bo71bo15bo38bo3bo10bo63bo15bo$16b2o7bo118bo72b2obo4bo73bobo4b2o
14b2o55bobo6bobo182b2o41bo10b2o66b3o3bo5b2o$2b2o11b2o122b5obo75bobo85b
o71bo234bo83bobo$bobo13bo121bo4bo8b3o67bo80b5obo183b2o205bo$3bo136bobo
10bo150bo4bo183bobo$142bo11bo150bobo187bo61b2o$307bo198bo51b2o$159bo
345b2o50bo5bo$158b2o334b2o9bobo54b2o$158bobo334b2o65bobo49b2o$494bo
118bobo4b3o6bo$615bo6bo5b2o$621bo6bobo$506b3o$506bo$507bo!

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Re: Synthesising Oscillators

Post by iNoMed » December 2nd, 2021, 4:12 pm

Griddle-supported P36 honey farm hassler in 55G:

Code: Select all

x = 711, y = 181, rule = B3/S23
291bo$289b2o$290b2o4$307bobo$307b2o$308bo12$281bo$280bo$280b3o8$267bo$
267bobo$267b2o11$11bo$12b2o$11b2o10$212bo495bobo$213bo494b2o$211b3o
495bo3$671bo$16bo652bobo$14bobo653b2o$15b2o679bobo$696b2o$233bobo461bo
4bo$234b2o466bobo$234bo460bo6b2o$693b2o$675bo18b2o$170bo65bobo437bo$
169bo67b2o435b3o$169b3o49bo15bo458bo$222b2o9bo460b2o$221b2o10b2o453bo
6b2o$232bobo10b2o318bobo118b2o$245b2o319b2o107bobo9b2o$566bo5bo103b2o$
570b2o104bo$571b2o114bo$687bobo$172b3o512b2o$172bo448bo$173bo447bo69b
3o$385bo9bo104bo71bo48bo3bo57bobo11bo$386b2o7bobo100bobo69bobo52bobo
56b2o9bobo$240b2o143b2o6bo4bo98bo4bo66bo4bo48bo4bo55bo9bo4bo$64bo175bo
bo149bob5o97bob5o65bob5o47bob5o64bob5o$62bobo175bo152bo103bo71bo53bo
70bo$63b2o83b2o78b2o149b2o8bo5b2o86b2o7b2o5b2o54b2o7b2o5b2o36b2o7b2o5b
2o53b2o7b2o5b2o$149bo79bo150bo9bo5bo87bo6bo2bo5bo55bo6bo2bo5bo37bo6bo
2bo5bo54bo6bo2bo5bo$148bo79bo16b2o132bo8b3o4bo87bo8b2o5bo55bo8b2o5bo
37bo8b2o5bo54bo8b2o5bo$69bo78b2o78b2o15bobo131b2o14b2o86b2o14b2o54b2o
14b2o36b2o14b2o53b2o14b2o$67bobo81bo79bo13bo136bo103bo71bo53bo70bo$68b
2o76b5obo73b5obo144b5obo4bo92b5obo65b5obo47b5obo64b5obo$146bo4bo74bo4b
o145bo4bo4b2o92bo4bo66bo4bo10b2o36bo4bo10b2o53bo4bo10b2o$147bobo77bobo
148bobo6bobo93bobo69bobo11bobo36bobo12bobo54bobo11bobo$149bo79bo150bo
102bo71bo15bo38bo3bo10bo54bo15bo$571b2o41bo10b2o57b3o3bo5b2o$614bo74bo
bo$492b2o196bo$491bobo$493bo61b2o$504bo51b2o$63b2o438b2o50bo5bo$63b2o
10bobo414b2o9bobo54b2o$75b2o10b2o404b2o65bobo49b2o$76bo9b2o404bo118bob
o4b3o6bo$72bo15bo524bo6bo5b2o$71b2o546bo6bobo$71bobo430b3o$504bo$505bo
$75bo$74b2o$74bobo2$293b2o$293bobo$293bo4$96b3o$96bo$97bo10$297b2o$
296b2o$298bo11$41b2o$40bobo$42bo8$27b3o$29bo$28bo12$bo$b2o$obo4$18b2o$
19b2o$18bo!
Edit: and 52G, since I forgot to use the updated final step.

Code: Select all

x = 622, y = 181, rule = B3/S23
317bo$315b2o$316b2o4$333bobo$333b2o$334bo12$307bo$306bo$306b3o8$293bo$
293bobo$293b2o11$11bo$12b2o$11b2o10$238bo$239bo$237b3o$621bo$619b2o$
620b2o$16bo$14bobo$15b2o572bo$590bo$259bobo326b3o$260b2o$260bo$589bo
24bo$590bo22bo$196bo65bobo323b3o22b3o$195bo67b2o$195b3o49bo15bo$248b2o
9bo344bo$247b2o10b2o341b2o$258bobo10b2o214bobo99bobo11b2o$271b2o215b2o
100b2o$488bo5bo95bo$492b2o109bo$493b2o108bobo$603b2o$198b3o$198bo344bo
$199bo343bo56bo5b3o$422bo71bo48bo3bo53bo10bo$420bobo69bobo52bobo49b3o
8bobo$266b2o151bo4bo66bo4bo48bo4bo58bo4bo$64bo201bobo149bob5o65bob5o
47bob5o57bob5o$62bobo201bo152bo71bo53bo63bo$63b2o62b2o11bo33b2o78b2o
149b2o14b2o54b2o14b2o36b2o14b2o46b2o14b2o$128bo6bobo2bobo32bo79bo150bo
15bo55bo15bo37bo15bo47bo15bo$127bo7b2o3b2o32bo79bo16b2o132bo15bo55bo
15bo37bo15bo47bo15bo$69bo57b2o7bo37b2o6bo71b2o6bo8bobo131b2o6bo7b2o54b
2o6bo7b2o36b2o6bo7b2o46b2o6bo7b2o$67bobo60bo46bo3bobo73bo3bobo7bo136bo
3bobo65bo3bobo47bo3bobo57bo3bobo$68b2o55b5obo5b2o33b5obo3bobo67b5obo3b
obo138b5obo3bobo59b5obo3bobo41b5obo3bobo51b5obo3bobo$125bo4bo6bobo32bo
4bo5bo68bo4bo5bo139bo4bo5bo60bo4bo5bo4b2o36bo4bo5bo4b2o46bo4bo5bo4b2o$
126bobo8bo35bobo77bobo149bobo69bobo11bobo36bobo12bobo47bobo11bobo$128b
o46bo79bo149bo71bo15bo38bo3bo10bo47bo15bo$493b2o41bo10b2o50b3o3bo5b2o$
536bo67bobo$414b2o189bo$413bobo$415bo61b2o$426bo51b2o$63b2o360b2o50bo
5bo$63b2o10bobo336b2o9bobo54b2o$75b2o10b2o326b2o65bobo49b2o$76bo9b2o
326bo118bobo4b3o6bo$72bo15bo446bo6bo5b2o$71b2o468bo6bobo$71bobo352b3o$
426bo$427bo$75bo$74b2o$74bobo2$319b2o$319bobo$319bo4$96b3o$96bo$97bo
10$323b2o$322b2o$324bo11$41b2o$40bobo$42bo8$27b3o$29bo$28bo12$bo$b2o$o
bo4$18b2o$19b2o$18bo!

Code: Select all

x = 35, y = 5, rule = B3/S23
4b2o3b2o3bo3b2ob2o3b2ob2o$2o2bobo3bo2bobobobobobobobobobo$obobo2bo2bob
o2bobo2bo2bobo3bobo$2bobo3bobobobo2bo5bobo3bobob2o$b2ob2o3b2ob2o3b2o3b
2ob2o3b2ob2o!

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Re: Synthesising Oscillators

Post by Ian07 » December 7th, 2021, 8:43 pm

Statorless p46 and p92 in 32G and 24G, respectively: (the former is a single step because I don't think Catagolue will accept it otherwise)

Code: Select all

x = 285, y = 93, rule = B3/S23
68bo$67bo$17bo4bo44b3o$15bobo2bobo$16b2o3b2o2$60bo$59bo$59b3o5$23bo$
24bo32bo$22b3o32bobo$57b2o$79bo$78bo$78b3o$271bo$249bo4bo16bobo$3bo
246bo4bo15b2o$bobo244b3o2b3o$2b2o$73bo$72bo190bo$3bo68b3o188bobo$bobo
10bo8bo41bo197b2o$2b2o11bo8bo33bo6bobo$13b3o6b3o32bo7b2o$57b3o2$54b3o
199bo4bo$54bo199bobo3bo$55bo199b2o3b3o19bo$19b3o260bobo$21bo260b2o$20b
o$235bo$236bo$234b3o2$276bo$235bo40bobo$236bo32bo6b2o$234b3o10bo20bo$
245bobo20b3o$246b2o2$269b2o$246b3o20bobo$248bo20bo10b3o$239b2o6bo32bo$
60bo177bobo40bo$59bo180bo$59b3o$25bo254b3o$26bo253bo$24b3o254bo2$21b3o
209b2o$14b2o7bo32b3o6b3o164bobo$13bobo6bo33bo8bo11b2o155bo19b3o3b2o$
15bo41bo8bo10bobo176bo3bobo$6b3o68bo177bo4bo$8bo$7bo$77b2o$77bobo$77bo
174b2o$251bobo$253bo$3o$2bo$bo259b3o2b3o$22b2o220b2o15bo4bo$21bobo32b
3o184bobo16bo4bo$23bo32bo188bo$57bo5$19b3o$21bo$20bo2$58b2o3b2o$58bobo
2bobo$11b3o44bo4bo$13bo$12bo!

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Re: Synthesising Oscillators

Post by iNoMed » December 9th, 2021, 2:52 pm

P55 pre-pulsar hassler (136-cell form) in 124G, sadly unsubmittable to Catagolue because some of the steps have the partial eater 3s 21 cells apart:

Code: Select all

x = 2621, y = 58, rule = B3/S23
2615bo$2614bo$2614b3o$23bo$21bobo$22b2o$2445bo$2446bo$23bo2420b3o$24b
2o2346bo170bo47bo$23b2o2345bobo5bobo154bobo5bobo46b2o$2371b2o5b2o67b2o
87b2o5b2o46b2o13b2o$2379bo66bo2bo86bo68bo2bo$430bo7bo2007bo2bo155bo2bo
$37bo393bo6bobo2006b2o157b2o$37bobo389b3o6b2o2017bo134bo$37b2o462bo80b
o63bobo1806b2o136b2o$425b3o73bobo76bobo64b2o1807b2o134b2o$8bo84bo25b2o
48bo25b2o51bo25b2o48bo25b2o56bo18bo6b2o52bo12b2o11bo54bo11b2o12bo45bo
5bo19bo43bo25bo54bo25bo45bo25bo59bo25bo56bo25bo51bo25bo58bo25bo46bo25b
o59bo25bo50bo25bo51bo25bo60bo25bo68bo25bo45bo25bo46bo25bo45bo25bo59bo
25bo48bo25bo44bo25bo53bo25bo51bo25bo46bo25bo43bo25bo48bo25bo42bo25bo$
7bobo82bobo22bo2bo47bobo22bo2bo50bobo21b2o2bo47bobo21b2o2bo55bobo16bo
4b2o2bo51bobo23bobo52bobo23bobo43bobo23bobo41bobo23bobo52bobo23bobo43b
obo23bobo57bobo23bobo54bobo23bobo49bobo23bobo56bobo23bobo44bobo23bobo
57bobo23bobo48bobo23bobo49bobo23bobo58bobo23bobo66bobo23bobo43bobo23bo
bo44bobo23bobo43bobo23bobo57bobo23bobo46bobo23bobo42bobo23bobo51bobo
23bobo49bobo23bobo44bobo23bobo41bobo23bobo46bobo23bobo40bobo23bobo$8bo
84bo23b3o49bo23b3o52bo22bob2o49bo22bob2o11bo45bo22bob2o53bo25bo54bo25b
o45bo25bo43bo25bo54bo25bo45bo25bo59bo25bo56bo25bo51bo25bo58bo25bo46bo
25bo59bo25bo50bo25bo51bo25bo60bo25bo68bo25bo45bo25bo46bo25bo45bo25bo
59bo25bo48bo25bo44bo25bo53bo25bo51bo25bo46bo25bo43bo25bo48bo25bo42bo
25bo$361bo2160bo68bo$6b5o80b5o21b5o45b5o14bo6b5o48b5o21b5o45b5o21b5o8b
3o42b5o21b5o49b5o21b5o50b5o21b5o41b5o21b5o39b5o21b5o50b5o21b5o41b5o21b
5o55b5o21b5o52b5o21b5o47b5o21b5o54b5o21b5o42b5o21b5o55b5o21b5o46b5o21b
5o47b5o21b5o56b5o21b5o64b5o21b5o41b5o21b5o42b5o21b5o41b5o21b5o55b5o21b
5o44b5o21b5o40b5o21b5o49b5o21b5o47b5o21b5o42b5o21b5o39b5o21b5o44b5o2b
3o16b5o38b5o2b3o16b5o$5bo4bo15bo16b3o44bo4bo21bo4bo43bo4bo15b2o4bo4bo
46bo4bo21bo4bo43bo4bo21bo4bo51bo4bo21bo4bo47bo4bo21bo4bo48bo4bo21bo4bo
39bo4bo21bo4bo37bo4bo21bo4bo48bo4bo21bo4bo39bo4bo21bo4bo53bo4bo21bo4bo
50bo4bo21bo4bo45bo4bo21bo4bo52bo4bo21bo4bo40bo4bo21bo4bo53bo4bo21bo4bo
44bo4bo21bo4bo45bo4bo21bo4bo54bo4bo21bo4bo62bo4bo21bo4bo39bo4bo21bo4bo
40bo4bo21bo4bo39bo4bo21bo4bo53bo4bo21bo4bo42bo4bo21bo4bo38bo4bo21bo4bo
47bo4bo21bo4bo45bo4bo21bo4bo40bo4bo21bo4bo37bo4bo21bo4bo42bo4bo5bo15bo
4bo36bo4bo5bo15bo4bo$4bo2bo16bobo16bo45bo2bo27bo2bo41bo2bo17b2o8bo2bo
44bo2bo27bo2bo41bo2bo27bo2bo49bo2bo27bo2bo45bo2bo27bo2bo46bo2bo27bo2bo
37bo2bo27bo2bo35bo2bo17b2o8bo2bo46bo2bo17b2o8bo2bo37bo2bo17b2o8bo2bo
51bo2bo17b2o8bo2bo48bo2bo17b2o8bo2bo43bo2bo17b2o8bo2bo50bo2bo17b2o8bo
2bo38bo2bo17b2o8bo2bo51bo2bo17b2o8bo2bo42bo2bo17b2o8bo2bo43bo2bo17b2o
8bo2bo52bo2bo17b2o8bo2bo60bo2bo17b2o8bo2bo37bo2bo8b2o17bo2bo38bo2bo17b
2o8bo2bo37bo2bo17b2o8bo2bo51bo2bo17b2o8bo2bo40bo2bo17b2o8bo2bo36bo2bo
17b2o8bo2bo45bo2bo17b2o8bo2bo43bo2bo17b2o8bo2bo38bo2bo17b2o8bo2bo35bo
2bo17b2o8bo2bo40bo2bo7b2o8b2o8bo2bo34bo2bo7b2o8b2o8bo2bo$bo2bob2o17b2o
17bo41bo2bob2o27b2obo2b2o34bo2bob2o27b2obo2b2o37bo2bob2o27b2obo2b2o34b
o2bob2o27b2obo2b2o42bo2bob2o27b2obo2bo39bo2bob2o27b2obo2bo40bo2bob2o
27b2obo2bo31bo2bob2o27b2obo2bo29bo2bob2o16bo10b2obo2bo40bo2bob2o16bo
10b2obo2bo31bo2bob2o16bo10b2obo2bo45bo2bob2o16bo10b2obo2bo42bo2bob2o
16bo10b2obo2bo37bo2bob2o16bo10b2obo2bo44bo2bob2o16bo10b2obo2bo32bo2bob
2o16bo10b2obo2bo45bo2bob2o16bo10b2obo2bo36bo2bob2o16bo10b2obo2bo37bo2b
ob2o16bo10b2obo2bo46bo2bob2o16bo10b2obo2bo54bo2bob2o16bo10b2obo2bo31bo
2bob2o10bo16b2obo2bo32bo2bob2o16bo10b2obo2bo31bo2bob2o16bo10b2obo2bo
45bo2bob2o16bo10b2obo2bo34bo2bob2o16bo10b2obo2bo30bo2bob2o16bo10b2obo
2bo39bo2bob2o16bo10b2obo2bo37bo2bob2o16bo10b2obo2bo32bo2bob2o16bo10b2o
bo2bo29bo2bob2o16bo10b2obo2bo34bo2bob2o16bo10b2obo2bo28bo2bob2o16bo10b
2obo2bo$obobo80bobobo33bobobo33bobobo33bobobo36bobobo33bobobo33bobobo
33bobobo41bobobo33bobobo37bobobo33bobobo38bobobo5bo27bobobo29bobobo5bo
21bo5bobobo27bobobo5bo16bo4bo5bobobo38bobobo5bo16bo4bo5bobobo29bobobo
5bo16bo4bo5bobobo43bobobo5bo16bo4bo5bobobo40bobobo5bo16bo4bo5bobobo35b
obobo5bo16bo4bo5bobobo42bobobo5bo16bo4bo5bobobo30bobobo5bo16bo4bo5bobo
bo43bobobo5bo16bo4bo5bobobo34bobobo5bo16bo4bo5bobobo35bobobo5bo16bo4bo
5bobobo44bobobo5bo16bo4bo5bobobo52bobobo5bo16bo4bo5bobobo29bobobo5bo4b
o16bo5bobobo30bobobo5bo16bo4bo5bobobo29bobobo5bo16bo4bo5bobobo43bobobo
5bo16bo4bo5bobobo32bobobo5bo16bo4bo5bobobo28bobobo5bo16bo4bo5bobobo37b
obobo5bo16bo4bo5bobobo35bobobo5bo16bo4bo5bobobo30bobobo5bo16bo4bo5bobo
bo27bobobo5bo16bo4bo5bobobo32bobobo5bo16bo4bo5bobobo26bobobo5bo16bo4bo
5bobobo$bo2bo23b2o56bo2bo33bobo36bo2bo22b2o9bobo39bo2bo33bobo36bo2bo
33bobo44bo2bo33bo2bo39bo2bo33bo2bo40bo2bo4bobo26bo2bo31bo2bo4bobo19bob
o4bo2bo29bo2bo4bobo13b2o4bobo4bo2bo40bo2bo4bobo13b2o4bobo4bo2bo31bo2bo
4bobo13b2o4bobo4bo2bo45bo2bo4bobo13b2o4bobo4bo2bo42bo2bo4bobo13b2o4bob
o4bo2bo37bo2bo4bobo13b2o4bobo4bo2bo44bo2bo4bobo13b2o4bobo4bo2bo32bo2bo
4bobo13b2o4bobo4bo2bo45bo2bo4bobo13b2o4bobo4bo2bo36bo2bo4bobo13b2o4bob
o4bo2bo37bo2bo4bobo13b2o4bobo4bo2bo46bo2bo4bobo13b2o4bobo4bo2bo54bo2bo
4bobo13b2o4bobo4bo2bo31bo2bo4bobo4b2o13bobo4bo2bo32bo2bo4bobo13b2o4bob
o4bo2bo31bo2bo4bobo13b2o4bobo4bo2bo45bo2bo4bobo13b2o4bobo4bo2bo34bo2bo
4bobo13b2o4bobo4bo2bo30bo2bo4bobo13b2o4bobo4bo2bo39bo2bo4bobo13b2o4bob
o4bo2bo37bo2bo4bobo13b2o4bobo4bo2bo32bo2bo4bobo13b2o4bobo4bo2bo29bo2bo
4bobo13b2o4bobo4bo2bo34bo2bo4bobo13b2o4bobo4bo2bo28bo2bo4bobo13b2o4bob
o4bo2bo$4b2o23b2o58b2o31b2ob2o38b2o20bobo8b2ob2o41b2o31b2ob2o38b2o31b
2o2bo46b2o31b2o45b2o31b2o46b2o2bo2bo25b2o37b2o2bo2bo19bo2bo2b2o35b2o2b
o2bo19bo2bo2b2o46b2o2bo2bo19bo2bo2b2o37b2o2bo2bo19bo2bo2b2o51b2o2bo2bo
19bo2bo2b2o48b2o2bo2bo19bo2bo2b2o43b2o2bo2bo19bo2bo2b2o50b2o2bo2bo19bo
2bo2b2o38b2o2bo2bo19bo2bo2b2o51b2o2bo2bo19bo2bo2b2o42b2o2bo2bo19bo2bo
2b2o43b2o2bo2bo19bo2bo2b2o52b2o2bo2bo19bo2bo2b2o60b2o2bo2bo19bo2bo2b2o
37b2o2bo2bo19bo2bo2b2o38b2o2bo2bo19bo2bo2b2o37b2o2bo2bo19bo2bo2b2o51b
2o2bo2bo19bo2bo2b2o40b2o2bo2bo19bo2bo2b2o36b2o2bo2bo19bo2bo2b2o45b2o2b
o2bo19bo2bo2b2o43b2o2bo2bo19bo2bo2b2o38b2o2bo2bo19bo2bo2b2o35b2o2bo2bo
19bo2bo2b2o40b2o2bo2bo19bo2bo2b2o34b2o2bo2bo19bo2bo2b2o$28bo160bo166b
2o3b2o207b2o70b2o21b2o45b2o21b2o56b2o21b2o47b2o21b2o61b2o21b2o58b2o21b
2o53b2o21b2o60b2o21b2o48b2o21b2o61b2o21b2o52b2o21b2o53b2o21b2o62b2o21b
2o70b2o21b2o47b2o21b2o48b2o21b2o47b2o21b2o61b2o21b2o50b2o21b2o46b2o21b
2o55b2o21b2o53b2o21b2o48b2o21b2o45b2o21b2o50b2o21b2o44b2o21b2o$113b3o
245bobo1559b2o84b2o73b2o69b2o78b2o76b2o71b2o68b2o73b2o67b2o$361bo1562b
o85bo74bo70bo79bo77bo72bo69bo74bo68bo$271b3o517b2o70b2o25b2o57b2o25b2o
47bo6b2o25b2o49b2o25b2o6bo49b2o25b2o44b2o25b2o57b2o25b2o48b2o25b2o49b
2o25b2o58b2o25b2o66b2o25b2o43b2o25b2o44b2o25b2o43b2o11bo13b2o57b2o11b
3o11b2o46b2o11b3o11b2o42b2o11b3o11b2o51b2o11b3o11b2o49b2o11b3o11b2o44b
2o11b3o11b2o41b2o11b3o11b2o46b2o11b3o11b2o40b2o11b3o11b2o$109b3o161bo
3bo80b2o431b2o70b2o25b2o57b2o23bo2bo41bo6b2o4bo2bo21bo2bo49bo2bo21bo2b
o4b2o6bo43bo2bo21bo2bo44bo2bo21bo2bo45bo11bo2bo21bo2bo48bo2bo21bo2bo
49bo2bo21bo2bo58bo2bo21bo2bo11bo54bo2bo21bo2bo43bo2bo21bo2bo44bo2bo21b
o2bo43bo2bo9b2o10bo2bo57bo2bo8bo12bo2bo46bo2bo8bo12bo2bo42bo2bo8bo12bo
2bo51bo2bo8bo12bo2bo49bo2bo8bo12bo2bo44bo2bo8bo12bo2bo41bo2bo8bo12bo2b
o46bo2bo8bo12bo2bo40bo2bo8bo12bo2bo$111bo160bo3b2o79bobo614b2o44b2o3b
2o7b2o21b2o52b3o21b2o7b2o3b2o45b3o21b3o46b3o21b3o47bo11b3o21b3o50b3o
21b3o51b3o21b3o60b3o21b3o11bo56b3o21b3o45b3o21b3o46b3o9b2o10b3o45b3o
21b3o59b3o7bobo11b3o48b3o7bobo11b3o44b3o7bobo11b3o53b3o7bobo11b3o51b3o
7bobo11b3o46b3o7bobo11b3o43b3o7bobo11b3o48b3o7bobo11b3o42b3o7bobo11b3o
$110bo165bobo80bo352b3o100b3o201b2o129b2o189b3o291b3o212b2o153bo2bo72b
o70bo79bo77bo72bo69bo74bo68bo$52b2o70b2o586bo104bo80bo43bo164b2obob2o
78b2obob2o21b2obob2o38b2obob2o21b2obob2o51b2obob2o21b2obob2o42b2obob2o
21b2obob2o43b2obob2o21b2obob2o52b2obob2o21b2obob2o60b2obob2o21b2obob2o
37b2obob2o21b2obob2o38b2obob2o9bo11b2obob2o37b2obob2o10b3o8b2obob2o51b
2obob2o8b2o11b2obob2o40b2obob2o21b2obob2o36b2obob2o21b2obob2o45b2obob
2o21b2obob2o43b2obob2o21b2obob2o38b2obob2o21b2obob2o35b2obob2o21b2obob
2o40b2obob2o21b2obob2o34b2obob2o21b2obob2o$52bobo68bo2bo586bo102bo81bo
bo39bobo164bob2ob2o78bob2ob2o21b2ob2obo38bob2ob2o3b2o16b2ob2obo51bob2o
b2o3b2o16b2ob2obo42bob2obobo20b2ob2obo43bob2obobo15b2o3b2ob2obo52bob2o
bobo15b2o3b2ob2obo60bob2obobo19bobob2obo37bob2obo21bobob2obo38bob2obo
23bob2obo37bob2obo11bo11bob2obo51bob2obo23bob2obo40bob2obo23bob2obo36b
ob2obo23bob2obo45bob2obo23bob2obo43bob2obo23bob2obo38bob2obo23bob2obo
35bob2obo23bob2obo40bob2obo23bob2obo34bob2obo23bob2obo$52bo71bobo578b
3o114b3o73b2o41b2o331bo2bo82bo2bo70bo77bo15bo2bo67bo15bo2bo75bo21bo48b
o22bo49bo15bo7bo47bo12bo10bo61bo23bo50bo23bo46bo23bo55bo23bo53bo23bo
48bo23bo45bo23bo50bo23bo44bo23bo$47b2o76bo540b2o39bo114bo71b2o49b2o87b
3o97b3o138b2o84b2o166b2o85b2o147b2o71b2o13b2o6b2o47b2o7b2o12b2o61b2o
21b2o50b2o21b2o46b2o21b2o55b2o16b2o3b2o53b2o16b2o3b2o48b2o3b2o11b2o3b
2o45b2o3b2o11b2o3b2o50b2o3b2o11b2o3b2o44b2o3b2o11b2o3b2o$47bobo70bo
522b3o20bobo37bo116bo70bobo47bobo75b2o10bo101bo10b2o55b3o148bo92b3o
172bo229bobo64b2o318bo77bo60bo11bo57bo11bo62bo11bo56bo11bo$47bo72b2o
356b3o122b3o39bo20bo213b2o12bo51bo12b2o62b2o10bo99bo10b2o56bo149bobo
93bo171bobo294bo321b3o75b3o54b3o13b3o51b3o13b3o56b3o13b3o50b3o13b3o$
119bobo358bo122bo40bo234bobo77bobo60bo125bo56bo148bobo92bo172bobo226bo
391bo77bo54bo17bo51bo17bo56bo17bo50bo17bo$479bo124bo276bo77bo71b3o103b
3o58b3o154bo98b3o166bo81bo71bo73b2o$33b3o997bo103bo62bo253bo249b2o71b
2o71bobo145b2o14b2o$35bo996bo105bo60bo255bo248bobo69bobo148bo71b2o12b
2o$34bo861bo47bo400b3o15b3o247b3o15b3o276b2o14b2o70bo16bo137b2o157b2o$
895b2o47b2o325b2o74bo15bo169b2o80bo15bo277bobo14bobo225b2o155b2o$883b
3o9bobo45bobo9b3o313bobo72bo17bo167bobo79bo17bo54b3o4b3o89b3o4b3o115bo
241bo159bo$885bo69bo308b2o5bo262bo5b2o147bo6bo89bo6bo368b2o139b2o$884b
o71bo306bobo86bo187bobo83bo61bo6bo91bo6bo216b3o147bo2bo137bo2bo$1265bo
86b2o186bo84b2o384bo78bo70bo2bo62bo74bo2bo$1351bobo271bobo384bo77b2o5b
2o63b2o55b2o5b2o75b2o$1266b2o270b2o549bobo5bobo118bobo5bobo$1266bobo
268bobo557bo122bo$1266bo272bo624b3o133b3o$2164bo137bo$2165bo135bo!
If anything, the BTS inserters are disgustingly expensive though...

Edit on December 19th: Heavyweight emulator in 21G (as part of a 27G P76 Pi hassler):

Code: Select all

x = 407, y = 34, rule = B3/S23
227bo$225b2o$182bo43b2o$181bo$181b3o$26bo42bo108bo$25bo44bo108bo$25b3o
40b3o106b3o45b2o$14bo47b2o17bo45b2o10b2o32b2o10b2o32b2o3bo2bo3b2o42b2o
4b2o4b2o45b2o10b2o44b2o10b2o$15b2o44bo2bo14b2o45bo2bo8bo2bo30bo2bo8bo
2bo30bo2bo3b2o3bo2bo40bo2bobo4bobo2bo43bo2bo8bo2bo42bo2bo2b4o2bo2bo$
14b2o45b3o16b2o44b3o10b3o30b3o10b3o30b3o10b3o40b3o10b3o43b3o10b3o42b3o
2b6o2b3o$64b3o62b3o4b3o36b3o4b3o36b3o4b3o46b2o6b2o49b10o48b10o$63bo2bo
61bo2bo4bo2bo34bo2bo4bo2bo34bo2bo4bo2bo44bo2b6o2bo47bo2b6o2bo46bo10bo$
63b2o63b2o8b2o34b2o8b2o34b2o8b2o44b2o8b2o47b2o2b4o2b2o46b2o8b2o$179bo
45bo$178bobo43bobo$178bobo43bobo$179bo45bo$219b2o$128bobo87bobo6b2o54b
2o40bo16b2o39b3o14b2o$129b2o2b3o3bo80bo6bobo53b2o41bo15b2o50bo5b2o$
129bo3bo4b2o87bo96b3o54bo5bo7bo$134bo3bobo240bo5bo5b3o$269bo50b3o58bo
5bo12b2o$25bo44bo199b2o50bo76b2o$24b2o44b2o193b2o2b2o50bo79bo$24bobo
42bobo192bobo$11bo72bo181bo56b2o56b2o$11b2o15b2o36b2o15b2o239bo57bo$
10bobo15bobo34bobo15bobo235b3o55b3o$3o25bo38bo25b3o225bo57bo$2bo90bo
173b2o$bo92bo171b2o$268bo!
Relatedly, middleweight emulator in 16G:

Code: Select all

x = 124, y = 33, rule = B3/S23
71bo$71bobo$67bo3b2o$68bo$66b3o$7bo$8bo$6b3o107bo$b2o16bo45b2o9b2o32b
2o4bo4b2o$o2bo13b2o45bo2bo7bo2bo30bo2bo3bo3bo2bo$3o15b2o44b3o9b3o30b3o
9b3o$3b3o61b3o3b3o36b3o3b3o$2bo2bo60bo2bo3bo2bo34bo2bo3bo2bo$2b2o62b2o
7b2o34b2o7b2o5$119b3o$119bo$115b2o3bo$114bobo$116bo2$8bo$8b2o$7bobo$
22bo$4b2o15b2o$3bobo15bobo$5bo25b3o$31bo$32bo!

Code: Select all

x = 35, y = 5, rule = B3/S23
4b2o3b2o3bo3b2ob2o3b2ob2o$2o2bobo3bo2bobobobobobobobobobo$obobo2bo2bob
o2bobo2bo2bobo3bobo$2bobo3bobobobo2bo5bobo3bobob2o$b2ob2o3b2ob2o3b2o3b
2ob2o3b2ob2o!

MathAndCode
Posts: 5142
Joined: August 31st, 2020, 5:58 pm

Re: Synthesising Oscillators

Post by MathAndCode » December 21st, 2021, 4:09 pm

Here is Catagolue's current synthesis of xp4_2e0771zw8ee074.

Code: Select all

x = 34, y = 23, rule = B3/S23
obo17bo$b2o17bobo$bo18b2o3$6bo$7bo21bobo$5b3o21b2o$30bo$2b2o$bobo$3bo26bo$30bobo$30b2o$3bo$3b2o21b3o$2bobo21bo$27bo3$12b2o18bo$11bobo17b2o$13bo17bobo!
Here is my improvement.

Code: Select all

x = 64, y = 77, rule = B3/S23
54bo8bo$54bobo4b2o$54b2o6b2o24$6bobo28bo$7b2o28bobo$7bo29b2o20$25b2o29bo$24bobo28b2o$26bo28bobo24$2o6b2o$b2o4bobo$o8bo!
I am tentatively considering myself back.

User avatar
wwei47
Posts: 1657
Joined: February 18th, 2021, 11:18 am

Re: Synthesising Oscillators

Post by wwei47 » December 27th, 2021, 12:01 am

Is there a way to attach the left 9 cells?

Code: Select all

x = 12, y = 9, rule = B3/S23
b2o$o2bob2o$2obobobo$3bo3b3o$3bobo4bo$4bob4obo$5bo4bo$7b3o$6b2o!
Afterwards, one can add a long boat (mniemiec), do this mutation (myself and unknown Catagolue author):

Code: Select all

x = 61, y = 67, rule = B3/S23
obo$b2o$bo5$37bo$35b2o$36b2o4$5bo$3bobo$4b2o9$27b2o$26bo2bob2o$26b2obo
bobo$29bo3b3o$29bobo4bo$30bob4obo$31bo4bo$33b3o$32b2o$28b2o$28bobo$29b
obo$30bo23b6o$54bo5bo$54bo$55bo4bo$57b2o$8b2o$9b2o$8bo2$6bo$6b2o$5bobo
47b2o$13bo40b2o$13b2o25b2o14bo$12bobo24b2o$41bo2$2b3o$4bo$3bo46b3o$50b
o$51bo4$2bo$2b2o16bo$bobo15b3o$19bob2o$20b3o$20b2o!
Stick in an eater (mniemiec), and then activate a P6 (Blinkerspawn).

Code: Select all

x = 18, y = 13, rule = Life
7b2o$7bobob2o$9bobobo$8b2o3b3o$6bo2bobo4bo$bobo2b2o2bob4obo$2b2o7bo4bo
$2bo10b3o$12b2o$bo6b2o$b2o6bo$obo3b3o$6bo!

GUYTU6J
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Re: Synthesising Oscillators

Post by GUYTU6J » January 3rd, 2022, 8:19 am

The small p59 emu in this post looks like a nice candidate for a new synthesized prime period. However, I am not clear what recipe can be used to insert Herschels; the method from p98 R49 loop works at p118.

Code: Select all

x = 374, y = 316, rule = B3/S23
213bo$213b3o24b2o$216bo5b2o15bobo$215b2o4bob3o13bo$221bo4bo11b2o$218b
2obob3o$218bo2bobo27b2o$219b2o30bo$249bobo$249b2o$235b2o$208b2o25b2o9b
2o$208bo36bobo$209b3o33bo$211bo34b4o$250bo$217b2o27b2ob2o$217b2o28bobo
$247bobo$248bo9bo$256b3o$255bo$239b2o14b2o$239b2o5$228bo$226b3o$225bo$
207bo16bobo$207b3o15bo$210bo46b2o$181bo27b2o16bo25b2o2bo$181b3o20bo19b
obobo9b2o13bobobo$184bo5b2o12b3o17b2o2bo8bobo16bo$183b2o4bob3o13bo20b
2o7bo$189bo4bo11b2o28b2o16bo$186b2obob3o59bobo$186bo2bobo62bo$187b2o
66b3o$257bo2$203b2o25bo$176b2o25b2o17b2o6b3o$176bo45b2o9bo$177b3o52b2o
14b2o$179bo68b2o$223b2o$185b2o36bo$185b2o23b2o12b3o$211bo14bo$208b3o$
208bo4$230b2o$231bo2b2o$231bobobo13b2o$232bo16bobo$196bo54bo$194b3o37b
o16b2o$193bo39bobo$192bobo39bo$175b2o16bo37b3o$176bo54bo$176bobo16bo$
177b2o13bobobo$192b2o2bo$196b2o4$219bo$217b3o$201bo14bo$201b3o12b2o23b
2o$204bo36b2o$203b2o$178b2o68bo$178b2o14b2o52b3o$194bo9b2o45bo$195b3o
6b2o17b2o25b2o$197bo25b2o2$170bo$170b3o66b2o$173bo62bobo2bo$172bobo59b
3obob2o$173bo16b2o28b2o11bo4bo$190bo7b2o20bo13b3obo4b2o$171bo16bobo8bo
2b2o17b3o12b2o5bo$170bobobo13b2o9bobobo19bo20b3o$170bo2b2o25bo16b2o27b
o$169b2o46bo$202bo15b3o$201bobo16bo$202bo$199b3o$199bo5$187b2o$171b2o
14b2o$172bo$169b3o$169bo9bo$178bobo$178bobo28b2o$177b2ob2o27b2o$177bo$
178b4o34bo$182bo33b3o$180bobo36bo$180b2o36b2o2$177b2o11b3o$176bobo11bo
$176bo14bo15b2o$175b2o8b3o16bobo2bo$187bo3bo10b3obob2o$186bo3b2o9bo4bo
$190bobo9b3obo4b2o$204b2o5bo$212b3o$214bo7$180b3o$182bo$181bo11$220b2o
$220bobo$220bo$156b2o$155bobo$157bo62b2o$219b2o$221bo9$151b2o$150bobo$
152bo12$249b3o$249bo$250bo$126b3o$128bo121bo$127bo121b2o$249bobo10$
121b3o$123bo$122bo11$279b2o$279bobo$279bo$97b2o$96bobo$98bo180b2o$278b
2o$280bo9$92b2o$91bobo$93bo12$308b3o$308bo$309bo$67b3o$69bo239bo$68bo
239b2o$308bobo10$62b3o$64bo$63bo11$338b2o$338bobo$338bo$38b2o$37bobo$
39bo298b2o$337b2o$339bo9$33b2o$32bobo$34bo12$367b3o$367bo$368bo$8b3o$
10bo357bo$9bo357b2o$367bobo7$372bo$371b2o$371bobo$3o$2bo$bo!
Completely unrelated, possible ship-to-pentapole component reaction: (EDIT: Whoops, I must be a bit absent-minded just now)

Code: Select all

x = 22, y = 34, rule = B3/S23
15b2o$15b2o5$20b2o$20b2o8$7bobo$7b2o3bo$8bo3bo$11b2o$11bo$11bo7$2o$2o
3$3b2o$2bobo$2b2o!
Quadpole predecessor:

Code: Select all

x = 10, y = 5, rule = B3/S23
b2o$o8bo$bo7bo$b2ob5o$5b2o!
Last edited by GUYTU6J on January 3rd, 2022, 9:11 am, edited 1 time in total.

hotdogPi
Posts: 1616
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Re: Synthesising Oscillators

Post by hotdogPi » January 3rd, 2022, 8:25 am

The second one is a quadpole.
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,28,38,47,48,54,56,72,74,80,92,96S
217,486,576

S: SKOP
G: gun

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iNoMed
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Re: Synthesising Oscillators

Post by iNoMed » January 3rd, 2022, 2:51 pm

Here's the 58-glider synthesis for the period-143 Bandersnatch loop that I had mentioned on the Discord server:

Code: Select all

x = 860, y = 106, rule = B3/S23
719bobo$720b2o$720bo$723bobo$724b2o$724bo$857bobo$857b2o$553bo304bo$
552bo$523bo28b3o$524b2o$523b2o144bo$668bo$668b3o2$644bobo$645b2o$542bo
11bobo88bo$542bobo9b2o$542b2o11bo2$80bo$81bo$79b3o$642bo137bo$641bobo
135bobo$180bo460bobo135bobo7b2o$178bobo458b3ob2o132b3ob2o6b2o$179b2o
457bo137bo19b2o$639b3ob2o132b3ob2o13b2o$641bob2o134bob2o2$105bo10bo
229bo$103bobo8b2o77bo151bo$104b2o9b2o76bobo11bo109bo21bobo3b3o99bo102b
o103bo137bo$31bo161b2o11bobo107bobo20b2o105bobo100bobo101bobo135bobo$
29b2o174bo2bo106bo2bo21bo104bo2bo30bo68bo2bo100bo2bo134bo2bo$30b2o174b
2o9b2o97b2o9b2o117b2o9b2o19bo70b2o9b2o91b2o9b2o125b2o9b2o$217b2o108b2o
128b2o13bobo3b3o79b2o102b2o136b2o$472b2o$462bo10bo91bo103bo6bo130bo$
305b2o128b2o23b3o63b2o10b2o23b3o76b2o23b3o5b2o103b2o23b3o$305b2o128b2o
22bo60b2o5b2o9b2o22bo79b2o22bo8bobo87bobo12b2o22bo$103bo105bo109bo129b
o9b2o60b2o3bo25bo9b2o92bo9b2o98b2o26bo9b2o$102bobo103bobo88b2o17bobo
108b2o17bobo69bo11b2o17bobo14bo67b2o17bobo14bo93bo7b2o17bobo14bo$102b
2o104b2o89b2o17b2o109b2o17b2o82b2o17b2o13b3o67b2o17b2o13b3o101b2o17b2o
13b3o$186b2o377bo103bo137bo$14bo170bobo377b2o102b2o136b2o$14bobo170bo
148b2o3b2o$14b2o320bobob2o68bo5bo$336bo5bo68b2obobo$410b2o3b2o$16b2o
451b2o3b2o$15bobo265bo5bo179bobob2o$17bo266b2obobo179bo5bo$218bo64b2o
3b2o$218bobo304b2o102b2o136b2o$218b2o306bo103bo137bo$90b2o104b2o108b2o
17b2o109b2o17b2o66b3o13b2o17b2o67b3o13b2o17b2o101b3o13b2o17b2o$89bobo
103bobo107bobo17b2o108bobo17b2o66bo14bobo17b2o11bo55bo14bobo17b2o101bo
14bobo17b2o7bo$90bo105bo109bo118b2o9bo91b2o9bo25bo3b2o61b2o9bo126b2o9b
o26b2o$319b2o105bo22b2o78bo22b2o9b2o5b2o50bobo8bo22b2o113bo22b2o12bobo
$319b2o102b3o23b2o75b3o23b2o10b2o57b2o5b3o23b2o110b3o23b2o$412bo10bo
102bo96bo6bo137bo$2o410b2o$b2o184b2o108b2o106b3o3bobo13b2o101b2o102b2o
136b2o$o186b2o9b2o97b2o9b2o97bo19b2o9b2o90b2o9b2o91b2o9b2o125b2o9b2o$
197bo2bo84bo21bo2bo95bo30bo2bo99bo2bo100bo2bo134bo2bo$197bobo11b2o72b
2o20bobo127bobo100bobo101bobo135bobo$77b2o9b2o108bo11bobo65b3o3bobo21b
o129bo102bo103bo137bo$78b2o8bobo121bo67bo$77bo10bo190bo2$655b2obo134b
2obo$655b2ob3o117b2o13b2ob3o$225b2o434bo116b2o19bo$225bobo427b2ob3o
124b2o6b2ob3o$225bo430bobo126b2o7bobo$656bobo135bobo$657bo137bo$112b3o
$112bo$113bo2$536bo11b2o$536b2o9bobo$535bobo11bo104bo$653b2o$653bobo2$
629b3o$631bo$567b2o61bo$566b2o$537b3o28bo$539bo$538bo178bo$717b2o$716b
obo$851bo$850b2o$850bobo$855bo$854b2o$854bobo!

Code: Select all

x = 35, y = 5, rule = B3/S23
4b2o3b2o3bo3b2ob2o3b2ob2o$2o2bobo3bo2bobobobobobobobobobo$obobo2bo2bob
o2bobo2bo2bobo3bobo$2bobo3bobobobo2bo5bobo3bobob2o$b2ob2o3b2ob2o3b2o3b
2ob2o3b2ob2o!

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Freywa
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Re: Synthesising Oscillators

Post by Freywa » January 12th, 2022, 6:32 am

New SKOP96 in 24 gliders (trivially implying the gun itself can be made in 20, by removing the snake):

Code: Select all

x = 274, y = 82, rule = B3/S23
257bo$255bobo$256b2o$260bo$62b2o119b2o59b2o14bobo$63bo120bo60bo14b2o$b
o61bobo118bobo58bobo$b2o61b2o119b2o59b2o$obo$5b3o$5bo15bobo3bobo53bobo
3bobo112bo50bo9bobo4b2o$6bo14bobo6bo36bo14bo6bobo112bo3b5o40b2o9bob2o
3b3o$21bo2b2o3bo36bo16bo3b2o2bo112bo2bo3b2o41b2o9bob3o$25bobo38b3o16bo
bo118bo61b2o3bo$22bo3bo34bobo22bo3bo115b2o$23b2obo35b2o22bob2o95b2o24b
o34b2o19bo3b2o$23b2o2b2o33bo21b2o2b2o94bobo19b2ob2o34bobo4b3o12bob2o$
26bo59bo97bo16b2o3b2o37bo6bo9b2o3bo$79b2o102b2o16b2o41b2o7bo8b2o$78bob
o$80bo$83b2o$83bobo157b2obo$83bo159bob2o3$175bo$175b2o2b3o$174bobo2bo$
180bo17$190b2o$189b2o$191bo31$122b3o$124bo$123bo!
Princess of Science, Parcly Taxel

Code: Select all

x = 31, y = 5, rule = B2-a/S12
3bo23bo$2obo4bo13bo4bob2o$3bo4bo13bo4bo$2bo4bobo11bobo4bo$2bo25bo!

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Freywa
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Re: Synthesising Oscillators

Post by Freywa » January 12th, 2022, 2:22 pm

Strontium in 14 gliders:

Code: Select all

x = 97, y = 62, rule = B3/S23
76bo$77b2o$76b2o2$96bo$94b2o$95b2o3$78b2o$79bo$39bo39bobo$39b2o39b
2o$38bobo$43b3o$43bo44bobo$44bo43b2o$89bo$85bo$84bo$84b3o2$81b2o$
81bobo$81bo10$91bo$89b2o$90b2o3$85b2o$77bo7bobo$77b2o6bo$76bobo3$
6bo$5bo$5b3o$obo$b2o38b2o37b2o$bo38bobo36bobo$40bo38bo$39b2o37b2o
3$95b2o$94b2o$96bo2$76b2o$77b2o$76bo!
Princess of Science, Parcly Taxel

Code: Select all

x = 31, y = 5, rule = B2-a/S12
3bo23bo$2obo4bo13bo4bob2o$3bo4bo13bo4bo$2bo4bobo11bobo4bo$2bo25bo!

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Freywa
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Re: Synthesising Oscillators

Post by Freywa » January 13th, 2022, 9:48 am

The new SKOP102 in 30:

Code: Select all

x = 486, y = 122, rule = B3/S23
398bo$399b2o$398b2o4$105bobo$105b2o$106bo16$78bo$76bobo$77b2o344bo
bo$424b2o$424bo4$85bo$83bobo$84b2o$80b2o115b2o100b2o116b2o$79bobo
114bobo99bobo114bo2bo$81bo113b3o99b3o$195b2o100b2o$196bobo99bobo
114b2obo$197bobo2b2o95bobo2b2o111bobo2b2o$198bo2bobo96bo2bobo7bo
104bo4bo$199b4o98b4o9bo104bo$200b2o100b2o8b3o104bo2bo$297b2o18bo
97b2o$298bo17bo99bo$195bo102bobo15b3o97bobo14b2o$195b2o102b2o116b
2o13bo2bo$2bo191bobo236b2o$obo196b3o218b2o$b2o65b2o129bo103b2o115b
2o$67bobo31b2o97bo15b2o85bobo12b2o116b2o11bo$69bo31bo114bo86bo14bo
117bo13b2o$3b2o97b3o112b3o79b2o18b3o115b3o9b2o$4b2o98bo114bo78bobo
20bo117bo$3bo296bo17$33bo330bo$31b2o93bo114bo101bo20bobo94bo$32b2o
92b3o112b3o99b3o18b2o95b3o$129bo31bo82bo101bo14bo102bo$128b2o31bob
o79b2o15bo84b2o12bobo101b2o$34b2o125b2o98bo98b2o112bobo2b2o$34bobo
222b3o213b2o2b2o$34bo229bobo199b2o7bo$264b2o98b2o99bo2bo13b2o$265b
o80b3o15bobo99b2o14bobo$348bo17bo117bo$347bo18b2o116b2o$259b2o89b
3o8b2o115bo2bo$258b4o88bo9b4o117bo$257bobo2bo88bo7bobo2bo112bo4bo$
257b2o2bobo95b2o2bobo111b2o2bobo$262bobo99bobo115bob2o$264b2o100b
2o$149bo113b3o99b3o$149bobo110bobo99bobo115bo2bo$149b2o111b2o100b
2o116b2o$145b2o$145bobo$145bo6$152b2o$152bobo$152bo16$124bo$124b2o
$123bobo!
Princess of Science, Parcly Taxel

Code: Select all

x = 31, y = 5, rule = B2-a/S12
3bo23bo$2obo4bo13bo4bob2o$3bo4bo13bo4bo$2bo4bobo11bobo4bo$2bo25bo!

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Freywa
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Re: Synthesising Oscillators

Post by Freywa » January 16th, 2022, 5:34 pm

Raucci's p217 in 160 gliders, with the final step from Dave Greene:

Code: Select all

x = 1300, y = 110, rule = B3/S23
1256bo$1255bo$1255b3o2$1265bobo$1265b2o$1266bo$757bo$755bobo245bo$
756b2o246b2o$1003b2o$873bo$759bo112bo$759bobo110b3o$753bobo3b2o98b
o20bo120bo117bo7b2o116bo7b2o$754b2o104bo18bobo118bobo115bobo5bobo
115bobo5bobo$754bo103b3o18bobo118bobo115bobo6bo81bo34bobo6bo$880bo
120bo117bo10bo6bo72bo34bo10bo$357bo288bobo213bobo264bobo4bo71b3o
44bobo23bo$356bo289b2o112bo102b2o2bobo12bo112b2o6bo9bobo97b2o6bo7b
2o5b3o100b2o6bo7b2o4b2o18bobo$356b3o288bo111bobo101bo3b2o12bobo
111b2o5bobo9b2o2bobo92b2o5bobo116b2o5bobo12b2o18b2o$476bobo281bo
107bo13bo120bo10bo3b2o101bo125bo$468bo8b2o164bo375bo$469b2o6bo163b
obo493b2o$353bobo112b2o172b2o3bo488b2o$354b2o2bobo286bobo488bo5bo$
354bo3b2o119b2o166b2o493b2o$260bobo14bobo79bo118b2o542b3o118b2o$
261b2o14b2o201bo514b2o25bo90b2o124b2o20b2o$261bo16bo181b2o88b2o8b
2o81b2o8b2o103b2o8b2o110b2o8b2o103b2o4b2o8b2o10bo65bobo21b2o4b2o8b
2o108b2o4b2o8b2o4b2o$459bobo87bobo8bobo79bobo8bobo101bobo8bobo108b
obo8bobo107bobo8bobo76b2o26bobo8bobo112bobo8bobo$460bo89bo10bo81bo
10bo103bo10bo110bo10bo81bo27bo10bo77bo28bo10bo114bo10bo$362bo4bo
95bo4bo84bo4bo87bo4bo109bo4bo116bo4bo84bobo28bo4bo112bo4bo66bo53bo
4bo$361bobo2bobo93bobo2bobo82bobo2bobo85bobo2bobo107bobo2bobo114bo
bo2bobo28bo54b2o28bobo2bobo110bobo2bobo66b2o50bobo2bobo$169bo191b
2o4b2o62bobo28b2o4b2o82b2o4b2o85b2o4b2o107b2o4b2o114b2o4b2o28bobo
82b2o4b2o110b2o4b2o65b2o51b2o4b2o$170b2o80bo13bobo2bobo73bo83b2o
15bo89bo92bo114bo121bo49b2o46bo22bo93bo3bobo17bo125bo6bo20bo$112bo
56b2o28bo50b3o14b2o2b2o72b3o78b2o4bo13b3o87b3o90b3o112b3o119b3o98b
2o18b3o91bobo3b2o16b3o123b3o7b2o16b2o$111bo88bo48bo17bo4bo71bo82b
2o16bo89bo92bo114bo121bo50bo49b2o18bo95b2o4bo15bo104b2o7b2o10bo9b
2o18b2o$111b3o84b3o48b2o93b2o80bo18b2o88b2o91b2o113b2o120b2o47b2o
70b2o116b2o103b2o7b2o5bobo2b2o$106bobo58b2o34bobo30bo678b2o309b2o$
107b2o57bobo10b2o22b2o32b2o19b2o20b2o71b2o20b2o77b2o20b2o66b2o6bob
o4bo6b2o69b2o20b2o91b2o20b2o98b2o20b2o67b2o28b2o20b2o94b2o20b2o89b
o12b2o20b2o$107bo60bo9bobo23bo31b2o19bobo20bobo69bobo20bobo75bobo
20bobo64bobo7b2o2b2o7bobo67bobo7bo12bobo89bobo7bo12bobo96bobo7bo
12bobo67b2o26bobo7bo12bobo92bobo7bo12bobo100bobo20bobo$178bo78bo
24bo69bo24bo75bo24bo46bo17bo9bo4b2o8bo49bo17bo9bo14bo71bo17bo9bo
14bo78bo17bo9bo14bo15b2o49bo10bo17bo9bo14bo62bo11bo17bo9bo14bo54bo
15bo11bo17bo8b3o13bo$177b2o77b2o24b2o67b2o24b2o73b2o24b2o44bobo15b
2o24b2o47bobo15b2o9bo14b2o69bobo15b2o9bo14b2o76bobo15b2o9bo14b2o
13b2o60bobo15b2o9bo14b2o60bobo9bobo15b2o9bo14b2o51bobo14bobo9bobo
15b2o24b2o$428bo95b2o91b2o113b2o120b2o59bo59b2o105b2o9b2o96b2o15b
2o9b2o$52bo191bo92b2o89b2o8b2o88b2o5bobo83b2o113b2o120b2o119b2o97b
2o17b2o105b2o17b2o$52bobo75bo114b2o89bobo88bobo7bobo87bobo6b2o82bo
bo112bobo119bobo118bobo97bobo15bobo105bobo15bobo$12bobo37b2o74b2o
66bo47b2o29bo61bo32bo67bo32bo56bo7bo24bo59bo32bo81bo32bo88bo32bo
29b2o56bo32bo66bo17bo32bo74bo17bo32bo$13b2o48bo45b2o9bo8b2o48b2o9b
o5b3o59b2o9bo5b3o75b2o9bo5b3o81b2o9bo5b3o70b2o9bo5b3o49bo23b2o9bo
5b3o95b2o9bo5b3o102b2o9bo5b3o27bobo71b2o9bo5b3o98b2o9bo5b3o106b2o
9bo5b3o$13bo3b3o42bobo43bobo8bobo56bobo8bobo7bo57bobo8bobo7bo73bob
o8bobo7bo15bo63bobo8bobo7bo68bobo8bobo7bo41bo7bo21bobo8bobo7bo93bo
bo8bobo7bo100bobo8bobo7bo26bo72bobo8bobo7bo10b2o7b2o75bobo8bobo7bo
10b2o7b2o83bobo8bobo7bo10b2o7b2o$17bo32b2o11b2o44bo10b2o57bo10b2o
6b2o44b2o12bo10b2o6b2o58bo15bo10b2o6b2o13b2o49bo15bo10b2o6b2o53bo
6b2o7bo10b2o6b2o42b2o3b3o6bo15bo10b2o6b2o78bo15bo10b2o6b2o25bo59bo
15bo10b2o6b2o60bo23bo15bo10b2o6b2o10b2o7b2o60bo15bo10b2o6b2o10b2o
7b2o68bo8bo6bo10b2o6b2o2bobo5b2o7b2o$18bo32b2o78b2o112b2o44bo44bob
o49b2o47bobo87bobo6b2o68b2o12bobo6b3o84bo6bo11bobo6b3o49b2o47bo11b
obo6b3o86b2o9bo11bobo6b3o94bo11bobo6b3o102bo11bobo7bo29b2o$50bo80b
obo110bo44b2o46b2o54b2o43b2o88b2o5bo85b2o94bo4bobo11b2o59b2o5bo39b
obo11b2o94bobo8bobo11b2o102bobo11b2o110bobo11b2o7bo30bo$131bo158b
2o37bo63bobo38b2o88b2o91b2o55bo40b3o5bo8b2o69bo36b2o3bo8b2o105b2o
3bo8b2o102b2o3bo8b2o110b2o3bo8b2o$330b2o55b2o4bo40bobo47bo39bobo
47bo35b3o4bobo47bo5bo58bobo47bo20b3o33bo2bo11bobo47bo13b2o40bo2bo
11bobo47bo13b2o37bo2bo11bobo47bo13b2o45bo2bo11bobo47bo13b2o$324bo
4b2o55b2o47bo47bobo39bo47bobo36bo5bo47bobo4b3o34b3o20bo47bobo56b2o
13bo47bobo11bo2bo40b2o13bo47bobo11bo2bo37b2o13bo47bobo11bo2bo45b2o
13bo47bobo11bo2bo$98bo137b2o84bobo63bo95b2o88b2o35bo55b2o43bo69b2o
8bo5b3o103b2o8bo3b2o105b2o8bo3b2o102b2o8bo3b2o110b2o8bo3b2o$65bo
30bobo138b2o44bo39b2o54b2o99b2o82bo5b2o91b2o46bo5b2o59b2o11bobo4bo
101b2o11bobo105b2o11bobo8bobo91b2o11bobo71bo30bo7b2o11bobo$bo61b2o
32b2o137bo44b2o45b2o49bobo98bobo79b2o6bobo81b3o6bobo12b2o38b2o49b
3o6bobo11bo6bo91b3o6bobo11bo97b3o6bobo11bo9b2o83b3o6bobo11bo72b2o
29bo7bobo11bo$2bo48b2o11b2o42b2o10bo49b2o6b2o10bo58b2o6b2o10bo12b
2o45b2o13b2o6b2o10bo15bo64b2o6b2o10bo15bo53b2o6b2o10bo7b2o6bo56b2o
6b2o10bo15bo6b3o3b2o38bo25b2o6b2o10bo15bo85b2o6b2o10bo15bo63b2o7b
2o10b2o6b2o10bo15bo23bo36b2o7b2o10b2o6b2o10bo15bo68b2o7b2o5bobo2b
2o6b2o10bo6bo8bo$3o3bo44bobo54bobo8bobo48bo7bobo8bobo57bo7bobo8bob
o57bo15bo7bobo8bobo79bo7bobo8bobo68bo7bobo8bobo71bo7bobo8bobo21bo
7bo63bo7bobo8bobo73bo26bo7bobo8bobo78b2o7b2o10bo7bobo8bobo75b2o7b
2o10bo7bobo8bobo83b2o7b2o10bo7bobo8bobo$5b2o45bo46b2o8bo9b2o50b3o
5bo9b2o59b3o5bo9b2o75b3o5bo9b2o81b3o5bo9b2o70b3o5bo9b2o73b3o5bo9b
2o23bo71b3o5bo9b2o72bobo27b3o5bo9b2o101b3o5bo9b2o98b3o5bo9b2o106b
3o5bo9b2o$5bobo54b2o36b2o71bo78bo29b2o63bo32bo67bo32bo56bo24bo7bo
59bo32bo81bo32bo57b2o29bo32bo87bo32bo84bo32bo17bo74bo32bo17bo$61bo
bo35bo181b2o96bobo98bobo7bobo69b2o6bobo90bobo112bobo119bobo118bobo
115bobo15bobo105bobo15bobo$63bo219bo95b2o99b2o8b2o70bobo5b2o91b2o
113b2o120b2o119b2o116b2o17b2o105b2o17b2o$491bo82b2o91b2o113b2o60bo
59b2o119b2o116b2o9b2o113b2o9b2o15b2o$191b2o51b2o24b2o67b2o24b2o73b
2o24b2o62b2o24b2o15bobo47b2o14bo9b2o15bobo69b2o14bo9b2o15bobo61b2o
13b2o14bo9b2o15bobo75b2o14bo9b2o15bobo72b2o14bo9b2o15bobo9bobo68b
2o24b2o15bobo9bobo14bobo$191bo53bo24bo69bo24bo75bo24bo64bo8b2o4bo
9bo17bo49bo14bo9bo17bo71bo14bo9bo17bo61b2o15bo14bo9bo17bo77bo14bo
9bo17bo10bo63bo14bo9bo17bo11bo70bo13b3o8bo17bo11bo15bo$122bo42bo
23bobo9bo43bobo20bobo19b2o48bobo20bobo75bobo20bobo64bobo7b2o2b2o7b
obo67bobo12bo7bobo89bobo12bo7bobo96bobo12bo7bobo95bobo12bo7bobo26b
2o64bobo12bo7bobo100bobo20bobo$121b2o42b2o22b2o10bobo42b2o20b2o19b
2o50b2o20b2o77b2o20b2o66b2o6bo4bobo6b2o69b2o20b2o91b2o20b2o98b2o
20b2o97b2o20b2o28b2o64b2o20b2o102b2o20b2o12bo$121bobo40bobo34b2o
88bo551b2o417b2o$116b3o50b3o105b2o93b2o99b2o18bo69b2o91b2o113b2o
71b2o47b2o119b2o116b2o124b2o2bobo5b2o7b2o$118bo50bo85bo4bo17bo94bo
100bo16b2o71bo92bo114bo70bo50bo120bo18b2o97bo15bo4b2o72b2o18b2o9bo
10b2o7b2o$117bo52bo28b2o54b2o2b2o14b3o92b3o98b3o13bo4b2o67b3o90b3o
112b3o119b3o118b3o18b2o95b3o16b2o3bobo72b2o16b2o7b3o$198b2o54bobo
2bobo13bo94bo100bo15b2o72bo92bo114bo70b2o49bo120bo22bo94bo17bobo3b
o73bo20bo6bo$200bo148b2o4b2o93b2o4b2o28bobo51b2o4b2o85b2o4b2o107b
2o4b2o83bobo28b2o4b2o113b2o4b2o110b2o4b2o118b2o4b2o51b2o$349bobo2b
obo93bobo2bobo82bobo2bobo85bobo2bobo107bobo2bobo85bo28bobo2bobo
113bobo2bobo28b2o80bobo2bobo118bobo2bobo50b2o$350bo4bo95bo4bo84bo
4bo87bo4bo109bo4bo116bo4bo115bo4bo28bobo81bo4bo120bo4bo53bo$459bo
78bo10bo81bo10bo103bo10bo110bo10bo109bo10bo27bo78bo10bo28bo85bo10b
o$458bobo76bobo8bobo79bobo8bobo101bobo8bobo108bobo8bobo107bobo8bob
o104bobo8bobo26b2o84bobo8bobo$249bo16bo191b2o78b2o8b2o81b2o8b2o
103b2o8b2o110b2o8b2o98bo10b2o8b2o4b2o100b2o8b2o4b2o21bobo78b2o4b2o
8b2o4b2o$249b2o14b2o172bo539bo25b2o116b2o102b2o20b2o$248bobo14bobo
90bo81b2o535b3o113b2o$358b2o3bo75b2o196b2o455b2o$357bobo2b2o272bob
o454bo5bo$362bobo85b2o186bo3b2o456b2o$442bo6b2o191bobo454b2o$441b
2o8bo190bo339bo$441bobo311bo121bo13bo90b2o3bo10bo117bo125bo$359b3o
276bo115bobo119bobo12b2o3bo84bobo2b2o9bobo5b2o108bobo5b2o82b2o18b
2o12bobo5b2o$361bo276b2o115bo121bo12bobo2b2o89bobo9bo6b2o92b3o5b2o
7bo6b2o81bobo18b2o4b2o7bo6b2o$360bo276bobo255bobo203bo4bobo99bo23b
obo44b3o$879bo120bo99bo6bo10bo114bo10bo34bo$761bo116bobo18b3o97bob
o108bo6bobo116bo6bobo34bo$760b2o116bobo18bo99bobo107bobo5bobo115bo
bo5bobo$755b2o3bobo116bo20bo99bo108b2o7bo116b2o7bo$754bobo128b3o$
756bo130bo$886bo$997b2o$758b2o236b2o$758bobo237bo$758bo$1223bo$
1223b2o$1222bobo2$1232b3o$1234bo$1233bo!
Princess of Science, Parcly Taxel

Code: Select all

x = 31, y = 5, rule = B2-a/S12
3bo23bo$2obo4bo13bo4bob2o$3bo4bo13bo4bo$2bo4bobo11bobo4bo$2bo25bo!

dani
Posts: 1222
Joined: October 27th, 2017, 3:43 pm

Re: Synthesising Oscillators

Post by dani » January 16th, 2022, 5:56 pm

xp2_0g0l1hgl3z32, formerly unsynthesized, in 10G from soup:

Code: Select all

x = 35, y = 48, rule = B3/S23
23bo$22bo$22b3o9$17bo$2bo13bo$obo13b3o$b2o3$11bobo11bo$11b2o12bobo$12b
o12b2o9$16b2o$15b2o$17bo4$29bo$17b3o8b2o$17bo10bobo$18bo$24b2o$23b2o$
25bo5$32b2o$32bobo$32bo!

hkoenig
Posts: 259
Joined: June 20th, 2009, 11:40 am

Re: Synthesising Oscillators

Post by hkoenig » January 16th, 2022, 11:17 pm

Looks like the P2 Oscillator constructions are missing a few, because I have:

Code: Select all

x=98, y=104
93b2o$30b2o59bo2bo$27bobobo57b2o2bo$27bo$27bo3bo59bo2b2o$31bo6bo54bo$27bob
obo6bobo48bobo$27b2o9b2o49b2o2$19bobo59bobo$20b2o60b2o$20bo61bo2$19b2o12b
3o45b2o12b3o$18bobo12bo46bobo12bo$20bo3bo9bo47bo3bo9bo$23b2o18b2o40b2o$23b
obo17bobo39bobo$43bo17$bo$2bo$3o2$35bo$33bobo$34b2o14$55bo$55bobo$55b2o$59b
2o$35bo23bobo$33b2o13bobo8bo$31bo2b2o12b2o$29bobo17bo$30b2o$48b2o$48bobo$48b
o23$84b3o$84bo$85bo2$69bo$68b2o$68bobo6$11bo$11b2o$10bobo!
But this new one is cheaper.

MathAndCode
Posts: 5142
Joined: August 31st, 2020, 5:58 pm

Re: Synthesising Oscillators

Post by MathAndCode » January 17th, 2022, 12:34 am

Freywa wrote:
January 13th, 2022, 9:48 am
The new SKOP102 in 30:
Honey farms only require two gliders, not three.

Code: Select all

x = 476, y = 76, rule = B3/S23
2b2o$bobo$3o$2o191b2o$bobo188bobo$2bobo2b2o182b3o$3bo2bobo182b2o$4b4o
184bobo$5b2o186bobo2b2o$2o192bo2bobo7bo$bo193b4o9bo$bobo192b2o8b3o$2b
2o187b2o18bo$192bo17bo$192bobo15b3o$193b2o$21b2o$21bo$22b3o382b2o$24b
o187b2o191bo2bo$212bo$213b3o$215bo189b2obo$407bobo2b2o$408bo4bo$409bo
9bo$409bo2bo5bo$405b2o11b3o$406bo$406bobo14b2o$407b2o13bo2bo$423b2o11b
o$437b2o$436b2o$426b2o$426bo$427b3o$429bo$46bo362bo$46b3o360b2o$49bo358b
obo$48b2o187bo$237b3o$240bo$239b2o$67b2o$49b3o15bobo$51bo17bo172b2o$50b
o18b2o170bo2bo13b2o$53b3o8b2o176b2o14bobo$53bo9b4o193bo$54bo7bobo2bo192b
2o$62b2o2bobo186b2o$67bobo184b4o212bobo$69b2o182bobo2bo211b2o$68b3o182b
2o2bobo211bo$67bobo188bobo190bo$67b2o191b2o189b3o$259b3o192bo$258bobo
192b2o$258b2o183b2o$442b2o$444bo11b2o$455bo2bo13b2o$456b2o14bobo$474b
o$460b3o11b2o$462bo5bo2bo$461bo9bo$467bo4bo$467b2o2bobo$472bob2o3$472b
o2bo$472b2o!
I am tentatively considering myself back.

User avatar
iNoMed
Moderator
Posts: 611
Joined: August 29th, 2020, 3:05 pm
Location: Scotland

Re: Synthesising Oscillators

Post by iNoMed » January 21st, 2022, 11:34 am

Here's a near-complete synthesis of the 78-cell P39 Pi hassler, starting from the Beluchenko's P13:

Code: Select all

x = 305, y = 57, rule = B3/S23
86bobo$86b2o$62bo24bo$63bo$61b3o7$2bo9bo45bo$obo8bo47b2o$b2o8b3o44b2o$
145b2o68b2o62b2o$144bobo67bobo61bobo$79b3o62bo69bo63bo$139bob2ob2o63bo
b2ob2o57bob2ob2o$139b2obo66b2obo60b2obo$142bo69bo63bo$142b2o68b2o4bo
57b2o$134bo81b2o$69bobo63b2o65bo14b2o$70b2o62b2o67bo$70bo130b3o$15b2o
3b2o69b2o3b2o60b2o3b2o63b2o3b2o49bo7b2o3b2o$15bobo2b2o48b3o18bobo2b2o
60bobo2b2o63bobo2b2o48bo8bobo2b2o$16bo55bo19bo66bo69bo53b3o7bo$71bo$
273b2o$17bo75bo66bo69bo41bobo19bo$17b3o73b3o64b3o67b3o39bo21b3o$20bo
75bo66bo69bo37b2o24bo$17bo75bo66bo69bo63bo$16bo3bo71bo3bo62bo3bo65bo3b
o45b2o12bo3bo$17bobo73bobo64bobo67bobo45bobo13bobo$17b2o74b2o65b2o58b
2o8b2o48bo3b2o8b2o$17b2o4bobo67b2o4bobo58b2o4bobo51b2o8b2o4bobo45b2o8b
2o4bobo$12b2o8bo3bo61b2o8bo3bo52b2o8bo3bo55b2o8bo3bo49b2o8bo3bo$12b2o
6b2o4bo61b2o6b2o4bo52b2o6b2o4bo55b2o6b2o4bo49b2o6b2o4bo$20b3obob2o68b
3obob2o59b3obob2o62b3obob2o56b3obob2o$23bo75bo66bo69bo63bo3$18b2o74b2o
65b2o68b2o62b2o$18b2o74b2o65b2o68b2o62b2o9$162b2o$162bobo$162bo!
Edit: And here's a completed 32G synthesis.

Code: Select all

x = 406, y = 57, rule = B3/S23
187bobo$187b2o$163bo24bo$164bo$162b3o7$103bo9bo45bo$101bobo8bo47b2o$
102b2o8b3o44b2o$246b2o68b2o62b2o$245bobo67bobo61bobo$180b3o62bo69bo63b
o$240bob2ob2o63bob2ob2o57bob2ob2o$240b2obo66b2obo60b2obo$66bo176bo69bo
63bo$4bobo58bo177b2o68b2o4bo57b2o$4b2o59b3o167bo81b2o$5bo164bobo63b2o
65bo14b2o$171b2o62b2o67bo$171bo130b3o$3bobo49b2o59b2o3b2o69b2o3b2o60b
2o3b2o63b2o3b2o49bo7b2o3b2o$4b2o49bobo58bobo2b2o48b3o18bobo2b2o60bobo
2b2o63bobo2b2o48bo8bobo2b2o$4bo51bo60bo55bo19bo66bo69bo53b3o7bo$3o169b
o$2bo371b2o$bo9bo45bo60bo75bo66bo69bo41bobo19bo$11b3o43b3o58b3o73b3o
64b3o67b3o39bo21b3o$11bobo46bo7b2o51bo75bo66bo69bo37b2o24bo$57bo10bobo
47bo75bo66bo69bo63bo$10b3o43bo3bo7bo48bo3bo71bo3bo62bo3bo65bo3bo45b2o
12bo3bo$10b2obo43bobo58bobo73bobo64bobo67bobo45bobo13bobo$10bo2bo43b2o
59b2o74b2o65b2o58b2o8b2o48bo3b2o8b2o$11b2o44b2o4bobo52b2o4bobo67b2o4bo
bo58b2o4bobo51b2o8b2o4bobo45b2o8b2o4bobo$6b2o7b2o2b2o31b2o8bo3bo46b2o
8bo3bo61b2o8bo3bo52b2o8bo3bo55b2o8bo3bo49b2o8bo3bo$6b2o6bo2bo2bo31b2o
6b2o4bo46b2o6b2o4bo61b2o6b2o4bo52b2o6b2o4bo55b2o6b2o4bo49b2o6b2o4bo$
14bob2ob3o38b3obob2o53b3obob2o68b3obob2o59b3obob2o62b3obob2o56b3obob2o
$15b3o45bo60bo75bo66bo69bo63bo3$12b2o44b2o59b2o74b2o65b2o68b2o62b2o$
12b2o44b2o59b2o74b2o65b2o68b2o62b2o9$263b2o$263bobo$263bo!
Edit 2: Reduced to 31G with the help of Goldtiger997:

Code: Select all

x = 357, y = 57, rule = B3/S23
138bobo$138b2o$114bo24bo$115bo$113b3o7$54bo9bo45bo$52bobo8bo47b2o$53b
2o8b3o44b2o$197b2o68b2o62b2o$196bobo67bobo61bobo$131b3o62bo69bo63bo$
191bob2ob2o63bob2ob2o57bob2ob2o$191b2obo66b2obo60b2obo$194bo69bo63bo$
9bobo2bobo177b2o68b2o4bo57b2o$10b2o2b2o170bo81b2o$10bo4bo105bobo63b2o
65bo14b2o$122b2o62b2o67bo$18b2o102bo130b3o$18bobo46b2o3b2o69b2o3b2o60b
2o3b2o63b2o3b2o49bo7b2o3b2o$18bo48bobo2b2o48b3o18bobo2b2o60bobo2b2o63b
obo2b2o48bo8bobo2b2o$68bo55bo19bo66bo69bo53b3o7bo$123bo$2o323b2o$b2o5b
o60bo75bo66bo69bo41bobo19bo$o7b3o58b3o73b3o64b3o67b3o39bo21b3o$11bo60b
o75bo66bo69bo37b2o24bo$8bo60bo75bo66bo69bo63bo$7bo3bo56bo3bo71bo3bo62b
o3bo65bo3bo45b2o12bo3bo$8bobo58bobo73bobo64bobo67bobo45bobo13bobo$8b2o
59b2o74b2o65b2o58b2o8b2o48bo3b2o8b2o$8b2o4bobo52b2o4bobo67b2o4bobo58b
2o4bobo51b2o8b2o4bobo45b2o8b2o4bobo$3b2o8bo3bo46b2o8bo3bo61b2o8bo3bo
52b2o8bo3bo55b2o8bo3bo49b2o8bo3bo$3b2o6b2o4bo46b2o6b2o4bo61b2o6b2o4bo
52b2o6b2o4bo55b2o6b2o4bo49b2o6b2o4bo$11b3obob2o53b3obob2o68b3obob2o59b
3obob2o62b3obob2o56b3obob2o$14bo60bo75bo66bo69bo63bo3$9b2o59b2o74b2o
65b2o68b2o62b2o$9b2o59b2o74b2o65b2o68b2o62b2o9$214b2o$214bobo$214bo!

Code: Select all

x = 35, y = 5, rule = B3/S23
4b2o3b2o3bo3b2ob2o3b2ob2o$2o2bobo3bo2bobobobobobobobobobo$obobo2bo2bob
o2bobo2bo2bobo3bobo$2bobo3bobobobo2bo5bobo3bobob2o$b2ob2o3b2ob2o3b2o3b
2ob2o3b2ob2o!

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