## 17 in 17: Efficient 17-bit synthesis project

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.

### Re: 17 in 17: Efficient 17-bit synthesis project

This could work for object #66 and its snake variant, provided that there's another component out there to rotate the loaf (or, equivalently, tun a pond into a loaf):

`x = 33, y = 18, rule = LifeHistory.A\$2.A5.2A18.2A\$3A5.A19.A\$10.A19.A\$4.A4.2A18.2A\$5.2A21.A\$4.2A22.A\$10.CD15.2A.CE\$2.2A5.C.AD16.C2.E\$.A.A5.DAC4.A12.C.E\$3.A6.D3.2A14.C\$15.2A4\$11.2A\$11.A.A\$11.A!`
Tanner Jacobi

Kazyan

Posts: 830
Joined: February 6th, 2014, 11:02 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

Starting to get frustrated with soup-sampling, I simply predded all remaining C1 soups of expensive xs17s. There were 391 when I generated them, which are shown below. Make what you will.
`x = 3934, y = 947, rule = 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And already, one of them in 15:
`x = 293, y = 63, rule = B3/S23161bobo\$162b2o\$162bo20\$188bo\$189b2o\$188b2o\$183bobo\$184b2o9bo\$184bo9bo\$194b3o3\$209bo\$208bo\$208b3o5\$184bo\$184bobo\$184b2o\$182bo\$180bobo\$181b2o7bo2bobo\$188bobo2b2o\$189b2o3bo\$207b2o\$206bo2bo\$206bobo\$81b2o124bo\$80bo2bo\$7bo72bobo119b2o\$8bo72bo113b3o3bo2bo\$6b3o193b2o\$76b2o115bo5bo86b2o\$75bo2bo114bo5bo85bo2bo2b2o\$5b2o63bo5b2o115bo5bo86b2o3bo\$4b2o62bobo216bobobo\$6bo58b2o2b2o124b3o84bo3bo2b2o\$bo62bobo214bobo2b2o\$b2o63bo209b3o3bo\$obo275bo\$277bo!`
Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

Kazyan wrote:This could work for object #66 and its snake variant, provided that there's another component out there to rotate the loaf (or, equivalently, tun a pond into a loaf):

`RLE`

This six-glider component, while good enough, is very likely improvable:
`x = 27, y = 30, rule = B3/S23obo\$b2o20bobo\$bo21b2o\$5bo5b2o11bo\$6bo4bo\$4b3o6bo\$12b2o3\$13b2o\$12bobo\$13bo10b2o\$24bobo\$2b2o20bo\$3b2o11b3o\$2bo15bo\$17bo3\$8b3o\$10bo\$9bo2\$13b2o\$13bobo\$13bo2\$11b2o\$10bobo\$12bo!`

EDIT: #212 in thirteen gliders:
`x = 64, y = 36, rule = B3/S2356bobo\$36bo19b2o\$6bo30b2o18bo\$7bo28b2o\$5b3o2\$55bobo\$55b2o\$56bo2\$3bobo\$3b2o\$4bo\$6bo\$5b2o35b2o\$5bobo33bobo17bo\$40bobo18bobo\$40b2o15bo3b2o\$56bo\$56b3o\$2o\$b2o54bo\$o55b2o\$56bobo4\$35bo\$35b2o\$34bobo\$57b3o\$57bo\$58bo\$35b3o\$37bo\$36bo!`

However, there is the likely possibility of reducing it to seven gliders (with an outside shot at six) via this three-glider collision:
`x = 8, y = 10, rule = B3/S234bo\$4bobo\$4b2o2\$6bo\$6b2o\$5bobo\$b2o\$obo\$2bo!`

(None of the three-glider collisions producing a solitary boat or loaf work here.)
I Like My Heisenburps! (and others)

Extrementhusiast

Posts: 1768
Joined: June 16th, 2009, 11:24 pm
Location: USA

### Re: 17 in 17: Efficient 17-bit synthesis project

#1 in 9:
`x = 77, y = 17, rule = B3/S237bo\$6bobo61b2o\$5bo2bo56bo3bobo\$6b2o56bobo2bo\$65bobob2o\$67bo2bo\$bo64bobo\$2bo5bo58bo\$3o5bobo\$8b2o\$4bo16bobo\$4b2o15b2o5bo\$3bobo16bo5bobo44bo\$28b2o44bo\$11bo62b3o\$12b2o56b3o\$11b2o!`

Any compatible transformations to turn this into #292 within the limit?

#284 in 8:
`x = 21, y = 34, rule = B3/S23o\$b2o\$2o13\$10bo\$11b2o\$10b2o6bobo\$18b2o\$19bo4\$13bo\$14b2o\$13b2o2\$b3o\$3bo\$2bo16bo\$19bo\$14b2o3bo\$13bobo\$15bo!`
Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

#244 and #245 in 14 and 11 respectively:
`x = 172, y = 36, rule = B3/S2335bo\$34bo134bobo\$34b3o132b2o\$12bo147bobo7bo\$12bobo146b2o\$12b2o147bo3bobo\$165b2o\$166bo\$117bo\$115bobo\$11b3o6b2o54b2o38b2o3b2o\$13bo5b2o54bo2bo3b2o36bo2bo3b2o38b2o\$12bo8bo53b2obo2bo2bo35b2obo2bo2bo36bo2bo\$78bobob2o39bobob2o36bob2o\$78bobobo40bobobo37bobo\$77b2obobo32bobo4b2obobo34b2obobo\$81bo34b2o8bo35bobobo\$116bo48bo2\$120bo3b2o\$78b2o40b2o2b2o\$77bobo39bobo\$79bo\$82b2o\$82bobo\$82bo6\$2o\$b2o\$o35b2o\$35b2o\$37bo!`

#20 in 16:
`x = 151, y = 29, rule = B3/S2317bo\$17bobo\$bobo13b2o\$2b2o\$2bo5bobo\$9b2o6bo\$9bo5b2o\$16b2o35bo\$54b2o\$53b2o\$bo59b2o36b2o46b2o\$2bo58bo37bo47bo\$3o49bo9bo37bo47bo\$52b2o5b3obo33b3obo43b3obo\$11bo39bobo4bo2bo2bo31bo2bo2bo41bo2bo2bo\$10b2o46bobo2b2o30bobo3b2o40bobo2b2o\$10bobo46bo36bo47bo\$140bo\$141b2o\$140b2o\$4b2o54b3o\$5b2o53bo38b3o\$4bo56bo39bo3b2o32b2o\$100bo4bobo30bobo\$105bo34bo2\$95b2o5b2o\$96b2o3bobo\$95bo7bo!`

#22 in 16:
`x = 164, y = 40, rule = B3/S232bo\$obo\$b2o17\$17bo7bobo\$7bobo8bo6b2o\$8b2o6b3o7bo\$8bo21b2o\$29b2o40bo48bo41bo\$11b2o18bo38bobo46bobo39bobo\$10b2o57bobo46bobo39bobo\$12bo46bo9bo48bo41bo\$18bo41bo6bob2o45bob2o38bob2o\$17b2o39b3o6b2o2bo43bobo2bo36bobo2bo\$17bobo50b2o38bo5bo2b2o36bo3b2o\$62bo48b2o45bo\$62b2o40bo5b2o45b2o\$61bobo41bo\$103b3o\$67b3o38b2o42b2o\$67bo41b2o42b2o6b3o\$68bo39bo43bo8bo\$156b2o4bo\$156bobo\$156bo!`

Edit: #282 in 10:
`x = 190, y = 61, rule = B3/S2377bo\$78bo\$76b3o23\$167bo\$166bobo\$2bo161b3obo\$obo88b2o8bo2bobo56bo5b2o\$b2o37b2o49b2o6bobo2b2o57b2o5bo\$40b2o58b2o3bo63bo\$168bo19bo\$33b3o4b2o53b2o71b2o17bo\$b2o32bo4b2o53b2o90b3o\$obo31bo\$2bo180b2o\$182bo2bo\$183b2o15\$86bo38bo\$86b2o36b2o\$85bobo36bobo4\$130b3o\$130bo\$131bo!`
-Matthias Merzenich
Sokwe
Moderator

Posts: 1473
Joined: July 9th, 2009, 2:44 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

#253 in 8, implying #251 in 10:
`x = 152, y = 20, rule = B3/S2355bo\$7bo46bo\$bo4bo34b2o11b3o44b2o43b2o\$2bo3b3o31bo2bo56bo2bo42bobo\$3o38b2o58b2o7b2o32b2o2bo\$51b3o56b2o31bo4b2o\$46b2o3bo54b2o34bob2o\$7b2o36bo2bo3bo52bo2bo34bo2bo\$8b2o36b2o58b2o37b2o\$7bo2\$149b3o\$149bo\$145b2o3bo\$144bobo\$101bo44bo\$88b2o5b2o3b2o\$87bobo6b2o2bobo3b3o\$89bo5bo10bo\$107bo!`

`x = 50, y = 41, rule = B3/S2349bo\$47b2o\$48b2o21\$14b2o\$13bo2bo\$14b2o2\$19b2o\$18bo2bo\$19b2o7\$14bo\$b2o5b2o3b2o\$obo6b2o2bobo3b3o\$2bo5bo10bo\$20bo!`

#215 in 10:
`x = 150, y = 20, rule = B3/S2389bo\$87bobo\$42bo45b2o\$42bobo\$42b2o31bobo70bo\$39bo36b2o13bo55bo\$37bobo36bo15b2o53b3o\$38b2o51b2o9b2o\$102b2o40b2o\$144b2o\$bo3bo86b2o\$2bobo86bobo\$3ob3o32b2ob2o49bo8b2ob2o31bo\$39b2ob2o58b2ob2o30bobo\$83b2o52bobo3b2o\$82bobo53b2obo2bo\$84bo56b2o\$141bo\$142bo\$141b2o!`

#82 in 12:
`x = 119, y = 30, rule = B3/S23117bo\$11bo2bobo51bo47bo\$9bobo2b2o51bobo46b3o\$10b2o3bo51bobo43b2o\$53bo9bo4bo37bo5bo2bo\$54b2o6bobo41b3o4b2o\$11bobo39b2o7bobo44bo\$11b2o50bo44b2o\$12bo94bo\$108b2o\$110bo\$108b2o\$108bo\$110bo\$109b2o\$55bo3bo\$53bobo2b2o\$54b2o2bobo44b2o\$104bo2bo\$105b2o\$101b3o\$103bo\$bo100bo\$obo48bo\$2o48bobo8b3o\$50b2o9bo\$62bo\$58b3o\$60bo\$59bo!`

Remaining C1 soups of expensive objects (but this time to only 40 generations back):
`#CLL state-numbering gollyx = 2634, y = 949, rule = 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Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

Freywa wrote:#1 in 9:
`RLE`

Any compatible transformations to turn this into #292 within the limit?

Yes, just:
`x = 51, y = 28, rule = B3/S2344bo\$43bo\$43b3o2\$42bo\$43bo\$41b3o2\$48bo\$46b2o\$47b2o3\$2bobo\$obobobo41bobo\$b2ob2o42b2o\$9b2o28b2o8bo\$4bo3bobo27bobo\$3bobo2bo25b2o2bo\$4bobob2o24bobob2o\$6bo2bo26bo2bo\$5bobo27bobo\$6bo29bo3\$47b2o\$46b2o\$48bo!`

EDIT: #199 in sixteen, via component:
`x = 66, y = 31, rule = B3/S2347bo\$45b2o\$46b2o3\$51bo\$48bo2bobo\$46bobo2b2o\$47b2o\$6bobo52bo\$6b2o51b2o\$7bo52b2o\$3bo\$4bo\$2b3o4bo3bo6bo\$7b2o3bo6bo\$8b2o2b3o4b3o32bo\$50b2obobo\$2bo46bobobo2bo\$obo13b3o29bo5b2o\$b2o13bo32b2o\$4b2o11bo32bo\$5b2o42bo\$4bo44b2o2\$8b2o42bo\$8bobo41b2o10bo\$8bo42bobo9b2o\$3b2o58bobo\$4b2o\$3bo!`

A four-glider loaf edgeshoot would also solve #246.
I Like My Heisenburps! (and others)

Extrementhusiast

Posts: 1768
Joined: June 16th, 2009, 11:24 pm
Location: USA

### Re: 17 in 17: Efficient 17-bit synthesis project

#229 in 16:
`x = 159, y = 34, rule = B3/S232bo\$obo\$b2o3\$72bo82bo\$73bo80bo\$71b3o80b3o\$77bo6bo66b2o\$78bo4bo10bo56b2o\$76b3o4b3o6b2o\$93b2o\$32bo\$26b3o2b2o\$28bo2bobo122bo\$27bo56b2o69bobo\$83bo2bo65b2o2bobo\$76bobo3bob2obo64bob2o2bo\$77b2o4bo2bo66bo2b2o\$77bo6b2o5bo63bo\$21b3o65b2o63b2o\$21bo68b2o\$22bo2\$90b2o\$23b3o59bo3b2o\$23bo60b2o5bo4b3o\$24bo59bobo9bo\$97bo3\$27b2o\$26b2o\$28bo!`

I remember struggling to solve the closely related xs16_8k8aliczw23 in 15 gliders. Fortunately a simple modification of that synthesis was all I needed for the 17-cell still life.

#290 reduced to 16 via better cleanup in the first step:
`x = 122, y = 38, rule = B3/S2320bo\$18b2o\$19b2o10\$18bo6bo\$16b2o5b2o\$17b2o5b2o6\$69b2o40bo8b2o\$9b3o57bo39bobo8bo\$9bo54bo2bobo40b2o3bo2bobo\$10bo10b2o41b5o46b5o\$5bo10bo3b2o\$5b2o8b2o5bo43bo41bo8bo\$4bobo8bobo47bobo38bobo7bobo\$66bo40b2o2b2o4bobo\$bo68bobo39b2o4bo\$b2o67b2o32b2o5bo\$obo68bo31bobo\$5b2o59b3o36bo\$5bobo58bo\$5bo61bo2\$30b2o\$30bobo\$30bo!`
-Matthias Merzenich
Sokwe
Moderator

Posts: 1473
Joined: July 9th, 2009, 2:44 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

A most ungainly synthesis, #288 in 11:
`x = 49, y = 44, rule = LifeHistory47.C\$4.C.C38.2C\$5.2C39.2C\$5.C\$C.C\$.2C6.C\$.C5.C.C\$8.2C9\$46.A\$46.A.A\$46.2A4\$36.A\$34.2A\$35.2A2\$15.A6.A\$16.2A5.A7.A\$15.2A4.3A6.A\$30.3A4\$43.2A\$43.A.A\$43.A6\$4.C\$4.2C\$3.C.C!`

All remaining expensive SLs now have at most 16 C1 soups.

The marked gliders in particular provide a spark I feel could be much optimised.

P.S. As a side project, we should also synthesise the remaining xs18s that remain unsynthed on Shinjuku (no need to bring them to 17 or fewer gliders). For example, this symmetric one in 12:
`x = 113, y = 34, rule = B3/S23103bo\$101bobo\$102b2o\$107bo\$21bo85bobo\$20bo81bo4b2o\$20b3o79bobo\$102b2o\$19b2o\$18bobo82bo7bo\$20bo81b2o6bobo\$102bobo4bo2bo\$110b2o4\$b2o\$o2bo\$obo\$bo2\$92b2o\$91bo2bo4bobo\$91bobo6b2o\$92bo7bo2\$100b2o\$99bobo\$95b2o4bo\$94bobo\$96bo\$100b2o\$100bobo\$100bo!`

P.P.S. An 8-glider synth for an SL with only one C1 soup so far:
`x = 18, y = 24, rule = B3/S235bobo\$6b2o\$6bo3bo\$10bobo\$10b2o3bobo\$15b2o\$16bo4\$5bo\$3bobo\$4b2o\$b2o10bo\$obo8bobo\$2bo9b2o2\$8b3o\$10bo\$9bo2\$5b2o\$6b2o\$5bo!`

Edit 3: Although I make the eater in situ here, this can be fashioned into a natural template via kickbacks:
`x = 91, y = 44, rule = B3/S23obo\$b2o\$bo10\$21bo\$19b2o\$20b2o\$12bo\$12bobo\$12b2o\$88bo\$88bobo\$88b2o\$86bo\$10b2o73bobo\$10bobo72bobo\$10bo7b3o65bo\$18bo\$19bo\$81b2o\$25bo54bo2bo\$12b2o10b2o53bobobo\$13b2o9bobo53bobo\$12bo69bobo\$17b3o62b2obo\$19bo65bo\$18bo66b2o\$22b2o\$18bo2b2o\$18b2o3bo\$17bobo3\$23b2o\$23bobo\$23bo!`
Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

#2 in 16:
`x = 158, y = 75, rule = B3/S2365bo\$65bobo\$65b2o26\$8bo\$9b2o\$8b2o24bobo\$34b2o\$35bo2\$2bobo\$3b2o\$3bo2\$108b2o38b2o\$108bo39bo\$103bo6bo39bo\$37bo63bobo5b4o36b4o\$35b2o65b2o9bo39bo\$36b2o68bo4b2obo36b2obo\$105bobo2bo2bo36bo2bo\$105b2o3b2o38b2o\$145bobo7bobo\$146b2o7b2o\$146bo9bo2\$32bo\$31bo122b2o\$31b3o112b2o5b2o\$37bo108bobo6bo\$36b2o108bo\$36bobo70bo\$108bobo\$109bo3\$107b2o\$106bobo\$108bo\$13bo\$13b2o\$12bobo3\$3o\$2bo\$bo2\$33b3o\$33bo\$34bo!`

#19 in 16:
`x = 177, y = 27, rule = B3/S23obo14bo\$b2o12b2o\$bo14b2o117bo\$136b2o\$135b2o\$50bo40bo68bo\$50b3o38b3o66b3o\$8b3o3bo38bo40bo68bo\$10bo2b2o37bo40bo5bo62bo\$9bo3bobo36b2o39b2o2b2o63b2o\$47bo50b2o64bo\$48b2o43b2o67b2obo\$47b2o43bobo58bo7bo2bo\$93bo3b2o53b2o8b2o\$57bo38bobo49bo3bobo\$52b2o3bobo38bo49b2o\$51bobo3b2o88bobo\$53bo46b2o\$99b2o39b3o\$101bo40bo\$141bo3\$175b2o\$157bo16b2o\$157b2o17bo\$156bobo!`

#286 in 16:
`x = 164, y = 37, rule = B3/S23bo\$2bo\$3o10\$17bobo\$17b2o\$18bo4\$59b2o48b2o48b2o\$10bo49bo49bo39bo9bo\$9bo50bob2o31bobo12bob2o37b2o7bob2o\$9b3o46b2obobo32b2o10b2obobo36b2o6b2obobo\$16bo40bo2bo35bo10bo2bo46bo2bo\$6bo8bo41b2o48b2o47bobo\$5b2o8b3o139bo\$5bobo2\$151bo\$8b2o50b2o38b2o4bo42bobo\$7bobo50b2o37bobo3b2o43b2o2b2o\$9bo91bo3bobo47b2o\$55b2o97bo\$54bobo\$56bo58b2o34b2o\$106b2o7bobo34b2o\$105b2o8bo35bo\$107bo!`

Edit:
Freywa wrote:A most ungainly synthesis, #288 in 11... The marked gliders in particular provide a spark I feel could be much optimised.

Here is the standard method for cases like this (saves one glider):
`x = 45, y = 35, rule = B3/S2344bo\$42b2o\$43b2o\$o\$b2o\$2o8\$11bo19bo\$9bobo19bobo\$10b2o19b2o9bo\$42bobo\$42b2o4\$32bo\$30b2o\$31b2o2\$11bo6bo\$12b2o5bo7bo\$11b2o4b3o6bo\$26b3o4\$39b2o\$39bobo\$39bo!`

There are 2-glider and 3-glider variants of this reaction, but none of the ones I know of fit here.

Edit 2: #137 in 13 (see edit 4 for further reduction):
`x = 54, y = 42, rule = B3/S2331bo\$30bo\$30b3o2\$o\$b2o\$2o6\$31bo\$30bo\$30b3o5\$35bobo\$35b2o\$36bo3\$30b2o\$29b2o\$19bo11bo\$20b2o\$19b2o12bo\$32b2o\$32bobo2\$20b3o\$22bo29bo\$21bo3b2o24b2o\$7b3o16b2o23bobo\$9bo15bo\$8bo20b3o\$31bo\$30bo6b2o\$36b2o\$38bo!`

Edit 3: #177 in 16:
`x = 190, y = 66, rule = B3/S2349bo\$50bo\$48b3o20\$102bo\$100bobo75bobo\$101b2o3bo14bo52bo3b2o\$105bo15bobo39bo11bo3bo7bobo\$105b3o13b2o41bo8b3o11b2o\$162b3o23bo2\$83bobo\$84b2o\$84bo3\$113bo\$113b2o\$83bo28bobo\$82bobo\$82bobo89b2o\$obo80bo12b2o18b2o57bo\$b2o3bo90b2o16b2o58bobo\$bo4bobo69b2o7b2o7bo20bo55b2ob2o\$6b2o69bo2bo5bo2bo84bo\$78b2o7b2o84bo2b2o\$174b2obo\$83bo\$82bobo\$82bobo\$83bo12\$120b2o\$119b2o\$121bo\$83b2o\$84b2o\$83bo!`

Edit 4: #137 improved to 10:
`x = 161, y = 101, rule = B3/S23158bobo\$158b2o\$159bo4\$144bo\$142b2o\$143b2o2\$53bo\$51bobo\$52b2o20\$72bo\$70bobo\$71b2o5\$110bo\$111b2o\$110b2o4\$110b2o\$109bobo\$111bo3\$110bo\$110b2o\$109bobo10\$bo\$2bo\$3o2\$111b2o\$111bobo\$4bo107bo\$3b2o\$3bobo28\$72b2o\$73b2o\$72bo!`

The closely related #162 in 15:
`x = 279, y = 101, rule = B3/S23158bobo\$158b2o\$159bo30\$72bo\$70bobo\$71b2o5\$110bo\$111b2o\$110b2o4\$110b2o\$109bobo\$111bo\$261bo\$225bo36bo12bo\$110bo113bobo33b3o11bobo\$110b2o112bobo47bobo\$109bobo110b2o2b2o44b2o2b2o\$221bobobo45bobobo\$222bo2bo38bobo4b2o2bo\$219bo5b2o38b2o8b2o\$218b2o45bo\$213b3o2bobo\$215bo\$214bo47b3o\$264bo\$263bo13bo\$bo274b2o\$2bo273bobo\$3o\$266bo\$111b2o152b2o\$111bobo151bobo\$4bo107bo\$3b2o\$3bobo28\$72b2o\$73b2o\$72bo!`
-Matthias Merzenich
Sokwe
Moderator

Posts: 1473
Joined: July 9th, 2009, 2:44 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

I'm pleased to announce that 195 expensive SLs remain:
`#CLL state-numbering gollyx = 603, y = 217, rule = B3/S23218bo198b3o\$217b2o197bo3bo\$218bo201bo\$218bo200bo\$218bo199bo\$218bo198bo\$217b3o196b5o4\$17b3o17bo19b3o17b3o19bo16b5o16b3o16b5o16b3o17b3o17b3o17bo19b3o17b3o19bo16b5o16b3o16b5o16b3o17b3o17b3o17bo19b3o17b3o19bo16b5o16b3o16b5o16b3o17b3o\$16bo3bo15b2o18bo3bo15bo3bo17b2o16bo19bo3bo19bo15bo3bo15bo3bo15bo3bo15b2o18bo3bo15bo3bo17b2o16bo19bo3bo19bo15bo3bo15bo3bo15bo3bo15b2o18bo3bo15bo3bo17b2o16bo19bo3bo19bo15bo3bo15bo3bo\$16bo3bo16bo22bo19bo16bobo16bo19bo22bo16bo3bo15bo3bo15bo3bo16bo22bo19bo16bobo16bo19bo22bo16bo3bo15bo3bo15bo3bo16bo22bo19bo16bobo16bo19bo22bo16bo3bo15bo3bo\$16bobobo16bo21bo18b2o16bo2bo17b3o16b4o19bo17b3o17b4o15bobobo16bo21bo18b2o16bo2bo17b3o16b4o19bo17b3o17b4o15bobobo16bo21bo18b2o16bo2bo17b3o16b4o19bo17b3o17b4o\$16bo3bo16bo20bo21bo15b5o19bo15bo3bo17bo17bo3bo19bo15bo3bo16bo20bo21bo15b5o19bo15bo3bo17bo17bo3bo19bo15bo3bo16bo20bo21bo15b5o19bo15bo3bo17bo17bo3bo19bo\$16bo3bo16bo19bo18bo3bo18bo16bo3bo15bo3bo17bo17bo3bo15bo3bo15bo3bo16bo19bo18bo3bo18bo16bo3bo15bo3bo17bo17bo3bo15bo3bo15bo3bo16bo19bo18bo3bo18bo16bo3bo15bo3bo17bo17bo3bo15bo3bo\$17b3o16b3o17b5o16b3o19bo17b3o17b3o18bo18b3o17b3o17b3o16b3o17b5o16b3o19bo17b3o17b3o18bo18b3o17b3o17b3o16b3o17b5o16b3o19bo17b3o17b3o18bo18b3o17b3o9\$36b2o38b2o40bobo15b2o18b2obo15b2o19bo58bo3b2o34b2o2b2o14b2obob2o35b2o40bo18bo17b2o2b2o35b2o56b2o20bo18bo\$b3o32bobob2o34bo40bob2o16bo18bob2o16bo18bobo2b2o53b3o2bo34bo3bobo13bob2obo2bo32bo2bo35b2obobo16bobo15bo2bo2bo34bobo56bobo19b3o15bobo2b2o\$o3bo33b2obo35bo39bo19bob2o19b2o14bobo17bo2bo2bo55b2o37bobobo17bo2b2o31bobo2bo34bob2o2bo14bobobo15bobobo34bobo60bo16b2o3bo14bo2bo2bo\$o3bo32bo38b2o2bo37b2obo16bobo16b2o2bo15bobo17b3obo55bo38b2o2bo15b3o37bob3o38b2o14bo2bobo14b2o2bo35bo2b3o55b2o18bo2bobo14bob2o\$obobo32bo40b3o35bobob2o14bobo17bob2o19bo20bo56bo39bo18bo40bo38b2o18b2obo16bo39b2o2bo54bo19bo4bo14b2o\$o3bo30b2o39b2o37bobo17bobobo16bo22b2o18bo58b2o36bo61bo37bo20bo17bo41bo57bob3o15bobo18bo\$o3bo30bo39bo2bo36b2o18bo2bo16b2o20b2o2bo16bo60bo36b2o57b3o39bo17bobo17b2o38bo60bobo17bobo16bo\$b3o32bo39bobo57b2o39bo2bo17b2o58bo96bo40b2o17b2o58b2o63bo16bo17b2o\$35b2o40bo100b2o78b2o279b2o12\$36b2ob2o19b2o16b2o38b2o16b2o23b2o12b2o19bo58bo39b2o2b2o14b2obo38b2o18b2o21b2o16b2o37b2o18bo57b2o21bo17bo24b2o\$bo34bob2o16b2o3bo17bo39bo2b2o13bo19b2o2bo14bo2b2o14bobo4b2o51b3o37bo3bobo13bob2o37bo2bo15bo2bo16b2o2bobo15bo2bo35bo2bo16bobo56bobo18b3o16bobo20bobobo\$2o39bo14bo2bo16b3o40bobobo13bobo16bo2bobo14bobo2bo14bo2bo2bo55bo38bobobo17b2o34bobobo15b2obob2o13bobo2bo15bo2bobo33bo2bobo14bo2bo59bo16bo19bo2bob2o15bob2o\$bo35b2ob2o15bob2o15bo2b3o35bobo2bo15bobo16bob2o16bob2o16b2obobo54bo38b2o2bo15b2obo2bo33bo2b2o16bobobo16b2o15bo4bo34b2obo2bo13bobob2o55b2o18bo19bob2obo15bo3bo\$bo35bo20bo19bo2bo34bob2o16bobobo15b2o21bo19bobo55b2o38bo18bobo2b2o34b2o18bo18b2o18b4o37bob2o15b2o2bo54bo19b2o18b2o21bob2o\$bo33bobo18bobo17bobo37bo18bobobo17bo19bobo19bo59bo35bo21bo40bo19bo18bo59bo20bo56bo19bo4bo15bo18b3o\$bo33b2o18bobo17bobo37b2o18bobo17bo20bobo19b2o59bo35b2o58b3o21bo16bo19b2o38b2o17bobo58b2o2b2o14bo2bobo13bo19bo\$3o52b2o19bo59b2o17b2o20bo82b2o93bo22b2o16b2o18b2o57b2o61bo2bo15bo2bo14b2o\$261bo276b2o18b2o\$258b3o\$258bo10\$38b2o40b2o35b2o22b2o14bo38bo38b2o3b2o13b2o2b2o14b2o18b2o2b2o14b2o40b2o18b2ob2o18b2o16b2o37b2o39b2o19bo15b2o23b2o\$b3o33bobo41bo35bo2b2o14b2o2bobo13bobo2b2o32bobo37bo2bo2bo13bo2bo2bo13bo2bobo14bo3bo15bo40bo2bo15bo2bobo14b2o2bobo15bo2bo35bo2bo37bo2bo17bobo14bobo18b2o2bo\$o3bo31bo39bo2bo38bobobo14bo2bo15bo2bo2bo33bo2b2o36b2obo15bobob2o14b2ob2o16bobobo15bo4bo32bobo2bo14b2obo2bo13bo3bo16bo2bobo33bo2bobo37bo2bo15bobobo16bo16bo2bobo\$4bo32b2o37b5o36b2o2bo15bob2o16bob2o36b2o2bo36bob2o15bobo17bo18b2o2b2o14b2o3bobo32bo4bo15bob2o16bob2o14bo4bo34bob2o2bo34bob2obo15bobobo14b2o18bob2o\$3bo35bo76bo2b2o15b2o18b2o41b2o36bo21bo17bo19bo18bo3bobo34b4o16bo18b2o18b4o36bo2bobo33bobo2bo14b2o3bo14bo19b2o\$2bo32b4o39bo36bobo19bo19bo39b2o37bo21bo19b2o15bo21bo2bo37bo17b2o19bo19bo40bobo34bo2bo16bo19bo20bo\$bo33bo40b3o37bo18bo19bo42bo37b2o20b2o19bo15b2o21bobo35bo38bo19bo43bo36b2o18bo19b2o17bo\$5o31bo38bo59b2o18b2o39bo81bo40bo36b2o37b2o18b2o100bo20bob2o13b2o\$37bo37b2o119b2o80b2o236b2o20b2obo\$36b2o11\$17bo21b2o38bo56b2o19bo17b2ob2o16bo38b2o18b2o3bo14b2o2bo77b2o17bo23bo58b2o14b2o58b2o21bo41bo\$b3o12bobo2b2o14bo2bo37bobo55bo19bobo17bobo16bobo37bo2bob2o13bo3bobo13bo2bobo75bo2bo15bobo3b2o12b2o2bobo54b2o2bo15bo58bo3b2o14bobobo39bobo\$o3bo12bobo2bo13bob2o36bo2bobo55bo18bo2bob2o13bo2b3o14bo2b2o36b2obo15bo2bo2bo13b2obo75bobo2bo14bobo3bo13bo3bobo53bo2b2o15bo61bo2bo14b2obobo38bo2bo\$4bo14b2o16bo2b3o33b2obo2bo55bo18bob2obo14b2o2bo15b2o2bo36bo2bo15bob3o15bo78bo4bo14bob2obo15bob2o54bobo2b3o12b2o59b2obo18bobo36b2obobo\$2b2o14bo19bo3bo35bo2b2o53bobo17b2o20bo20b2o36bo2b2o16bo18bo79b4o17bobo15b2o58bobo3bo14bo57bo3b2o14b2o2bo37bo2b2o\$4bo11b3o16b3o37bobo57bobob2o16bo18bo20b2o37bo22bo15b2o99bo20bo59bo17b2o59b3o16bo42bo\$o3bo10bo19bo39b2o58bobo2bo14bo20b2o17bo2bo37b2o20b2o15bo81b2o17b2o17bo79bo3b2o57bo18bo37b3o\$b3o11b2o119bobo16b2o38b2o79bo80b2o36b2o79bo2bo76b2o37bo\$137bo137b2o200bobo\$478bo1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6b2obo14bo2bo19bo2bo\$o3bo13b2obo35bobo2bo34bo3bo54bob2o16bo3bo15bobo2bo19bo16b2o16bobobo54bo2b3o14bobobo15bo2bo57bob3o14bo42bobo16bo18bob2obo13b2o18b3o20bobo\$o3bo12bo38b2o3b2o35b2obo35b5o15bobo17b5o16b3o18bo2bo14bo19bo3bo54b2o3bo14bo2b2o16b3o55b2o4bo13b2o39b4o16b2o19bo3bo14bo21b3o16b2o2b3o\$b4o12bo40bo37bobobo35bobo2bo18b2o35bo20bob2o15bo20b3o57bob2o15b2o77bo3b2o15bo37bo19bo19bobo3b2o12bo19b2o3bo17bo4bo\$4bo10b2o38bobo37bobo38bo25bo16bo18bo19bo16b2o19bobo56bobo20bo16b3o57bo21bo37b3o18bobo16b2o18bobo17bo19b3o\$o3bo10bo39b2o39bo38b2o25b3o13bobo14b3o19b2o16bo20b2o57b2o18b3o17bo2bo56b2o21b2o38bo16b2ob3o35bobo17bo18bo\$b3o13bo147bo13bo15bo40bo98bo20b2o82bo36bo23bo36bo16b2o\$16b2o146b2o69b2o201b2o37b2o21b2o36b2o\$438bo\$439bo\$438b2o!`

Try and break paths from left to right when you solve the remaining ones. Good luck!
Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

#4 in 13G:

`x = 131, y = 27, rule = B3/S2347bo\$48b2o\$47b2o5\$128bobo\$128b2o\$129bo2\$118bo\$8bo46bo60bobo\$8bobo42bobo9bo51b2o\$8b2o44b2o9bo\$3bobo59bo24b2o\$4b2o83b4o21b3o\$4bo83b2ob2o23bo\$o55bobo30b2o24bo8b2o\$b2o54b2o65bobo\$2o55bo9b2o57bo\$66bo2bo56bob2o\$67b2o56b2o2bo\$127bo\$60bo63bobo\$59b2o63b2o\$59bobo!`

Goldtiger997

Posts: 524
Joined: June 21st, 2016, 8:00 am
Location: 11.329903°N 142.199305°E

### Re: 17 in 17: Efficient 17-bit synthesis project

#201 in 12:
`x = 96, y = 29, rule = B3/S2325bo\$5bobo17bobo\$6b2o3bo13b2o6bo\$6bo5b2o19bobo\$11b2o20b2o\$78b2o\$78b2o2\$5bobo70b4o12bo\$6b2o69bo4bo10bo\$6bo71bo2bobo9b3o\$79bo2bo\$80b2o9b2o\$91b2o2\$79b2o\$24bobo51bo2bo\$24b2o52bobo\$25bo53bo\$27b3o46b2o\$27bo47bobo\$28bo48bo3\$19bo\$18b2o\$b2o15bobo11b2o\$obo28b2o\$2bo30bo!`

Remaining C1 soups of expensive objects:
`x = 1734, y = 943, rule = 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Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

#234 in 15:

`x = 56, y = 25, rule = B3/S232bobo\$3b2o\$3bo3\$9bo44bo\$4bo2b2o44bo\$5bo2b2o43b3o\$3b3o44b2o\$50b2o\$2o7bo30b2o\$bo5b2o32bo\$o7b2o30bo\$2o38b2o\$13bo28bo\$11b2o29bo\$12b2o29b2o\$45bo\$3b2o38b2o\$3bo39bo\$4bo39bo\$3b2o38b2o\$11bo\$10b2o\$10bobo!`
Tanner Jacobi

Kazyan

Posts: 830
Joined: February 6th, 2014, 11:02 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

Goldtiger997 wrote:#4 in 13G:

`x = 131, y = 27, rule = B3/S2347bo\$48b2o\$47b2o5\$128bobo\$128b2o\$129bo2\$118bo\$8bo46bo60bobo\$8bobo42bobo9bo51b2o\$8b2o44b2o9bo\$3bobo59bo24b2o\$4b2o83b4o21b3o\$4bo83b2ob2o23bo\$o55bobo30b2o24bo8b2o\$b2o54b2o65bobo\$2o55bo9b2o57bo\$66bo2bo56bob2o\$67b2o56b2o2bo\$127bo\$60bo63bobo\$59b2o63b2o\$59bobo!`

Saves a glider:
`x = 38, y = 32, rule = B3/S23o\$b2o\$2o5\$34bo\$32b2o\$33b2o3\$8bo\$6bobo9bo\$7b2o9bo\$18bo3\$9bobo\$10b2o\$10bo9b2o\$19bo2bo\$20b2o2\$13bo\$12b2o\$12bobo3\$36b2o\$35b2o\$37bo!`
LifeWiki: Like Wikipedia but with more spaceships. [citation needed]

Posts: 1876
Joined: November 8th, 2014, 8:48 pm
Location: Getting a snacker from R-Bee's

### Re: 17 in 17: Efficient 17-bit synthesis project

#286 in 16 by improving the prior SL's synth:
`x = 204, y = 33, rule = B3/S2371bo\$2bo69bo\$obo67b3o\$b2o\$64b2o8bo48b2o\$64b2o7bo48bobo\$73b3o47bo\$119b2o\$7bo110bobo\$8b2o110bo\$7b2o122b2o57b2o\$25bo106bo58bo\$24bo106bo58bo\$24b3o41b2o12b2o45bo2b3o53bo2b3o\$7b3o58b2o12b2o45b3o2bo53b3o2bo\$9bo122bo58bo\$8bo122bo58bo\$25b2o104b2o57b2o\$24b2o117bo\$26bo116bobo\$143b2o\$76b3o61bo\$78bo7b2o51bobo\$77bo8b2o51b2o\$31b2o\$31bobo45b3o\$31bo47bo\$80bo\$177bo23b3o\$177b2o11b3o8bo\$176bobo7bo3bo11bo\$186b2o3bo\$185bobo!`

#44 in 13:
`x = 146, y = 43, rule = B3/S2362bo\$60bobo\$61b2o15\$4bo\$3bo56bo\$3b3o52bobo9bo\$59b2o8bobo66b2o\$6b3o60bobo67bo\$6bo63bo5bo61bo\$7bo67b2o61b4o\$75bobo64bo\$71b3o64b4o\$73bo54b2o9bo\$72bo55b2o7bo\$137b2o\$125b3o\$127bo\$67b3o56bo\$67bo73b2o\$68bo72b2o2\$143b3o\$143bo\$54b2o88bo\$b2o52b2o16b2o\$o2bo50bo13b2o2b2o\$o2bo63bo2bo3bo\$b2o64bo2bo\$68b2o!`
Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

Sokwe wrote:
Freywa wrote:A most ungainly synthesis, #288 in 11... The marked gliders in particular provide a spark I feel could be much optimised.

Here is the standard method for cases like this (saves one glider):
`RLE`

There are 2-glider and 3-glider variants of this reaction, but none of the ones I know of fit here.

components_v3.rle does have a three-glider method listed under Subpatterns that works here:
`x = 42, y = 36, rule = LifeHistory34.C\$33.C\$33.3C5.C\$39.2C\$40.2C\$C.C\$.2C\$.C9\$38.A\$38.A.A\$38.2A4\$28.A\$26.2A\$27.2A2\$7.A6.A\$8.2A5.A7.A\$7.2A4.3A6.A\$22.3A4\$35.2A\$35.A.A\$35.A!`

EDIT: #255 in sixteen gliders:
`x = 181, y = 28, rule = B3/S2345bo123bo\$46bo122bobo\$44b3o2bo16bo76bo25b2o\$48bo16bo75bobo\$48b3o9bo4b3o74b2o22bo\$59bo85bo21b2o\$59b3o36bo46bobo18b2o8b2o\$47bo48bobo46b2o16b2o10bo2bo\$45bobo49b2o63bobo11b2o\$46b2o52b2o62bo\$100b2o\$107b2o30b2o30b2o\$62bo43bobo29bobo29bobo\$61b2o43b2o30b2o30b2o6b3o\$61bobo36b2o2b2o26b2o2b2o26b2o2b2o8bo\$53b3o44bobo2bo26bobo2bo26bobo2bo9bo\$102bobo29bobo29bobo\$102b2o30b2o30b2o\$4bobo46bo\$2o2b2o46bobo\$b2o2bo46bobo\$o52bo4\$4b2o\$3b2o\$5bo!`
I Like My Heisenburps! (and others)

Extrementhusiast

Posts: 1768
Joined: June 16th, 2009, 11:24 pm
Location: USA

### Re: 17 in 17: Efficient 17-bit synthesis project

Extrementhusiast wrote:components_v3.rle does have a three-glider method listed under Subpatterns that works here

Thanks. For some reason I was working off of components_v1.rle.

#45 in 16:
`x = 295, y = 59, rule = B3/S23171bo\$169bobo\$170b2o12\$287bo\$125bobo157b2o\$126b2o70bo87b2o\$126bo3b3o64bobo\$130bo67b2o6bo\$131bo73bo\$205b3o76bo\$20bo263bobo7bo\$18b2o259bo4b2o6b2o\$19b2o259b2o11b2o\$70bo135b2o71b2o\$5bo63bo135b2o\$5bobo61b3o135bo\$o4b2o\$b2o57bobo69bo69bo\$2o59b2o69bo69bo\$61bo5bo64bo69bo82b2o\$65b2o54b2o68b2o93bo\$66b2o3bo49b2o8bo59b2o8bo82bo\$70bobo57bobo67bobo81b2o\$70bobo57bobo67bobo83bo\$71bo59bo69bo84bo\$283b2ob2o\$67bo59bo69bo85bo2bo\$66bobo57bobo67bobo85bobo\$66b2o58b2o68b2o87bo17\$229bo\$228b2o\$228bobo!`

#50 in 16:
`x = 184, y = 102, rule = B3/S2329bo\$27bobo\$28b2o15\$19bo42bobo\$20b2o40b2o\$19b2o42bo14\$67bo\$66bo\$66b3o9\$40bo\$38b2o68bo\$39b2o6b2o60b2o\$46b2o60b2o\$48bo129bo\$41b2o134bo\$40b2o65bo69b3o\$42bo64b2o73bo\$106bobo4bo58b2o7b2o\$112bobo57bobo6bobo\$48b2o63bo2bo56bo2bo\$47bobo64b2obo56b2obo\$49bo65bobo57bobo3b2o\$59b2o53bo2b2o55bo2b2o2bobo\$59bobo52b2o58b2o5bo\$59bo\$55b2o\$54bobo\$56bo37\$b2o\$obo\$2bo!`
-Matthias Merzenich
Sokwe
Moderator

Posts: 1473
Joined: July 9th, 2009, 2:44 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

#157 in 12, and a very close one at that:
`x = 75, y = 31, rule = B3/S2359bo\$57bobo\$58b2o\$61bo\$60bobo\$60bobo\$61bo2\$16bobo\$5bo10b2o\$6b2o9bo\$5b2o\$11bo9bobo\$12bo8b2o\$10b3o9bo\$69b2o\$69b2o3bo\$72b2o\$73b2o\$69b2o\$69b2o\$24b2o\$obo12bo8bobo38bo\$b2o13bo7bo38b3o\$bo12b3o2bo35bo6bo\$19bobo34bo6bob3o\$19b2o33b3o5b2obo2bo\$58b3o4bobo\$14b3o48b2o\$14bo\$15bo!`

Here is a WIP of this synthesis:
`x = 33, y = 24, rule = LifeHistory3D.3D13.2B\$2.D3.D12.CDA\$3D.3DBAD9.2AD\$D5.DBD2A3.3D3.A\$3D.3D.AC3.D3.D7.2B\$12.DBA3.D5.ABA\$12.3BA2.D5.2AB\$12.D3A2.D6.A2.F.3F\$13.D3.D10.F.F.F\$14.3D.3BD6.F.3F\$18.B.BD2B4.F.F.F\$17.3D.B.3B2.F.3F\$18.B4.B2\$3.2B13.4B5.2A\$3.ABA12.A2B6.ABA\$3.B2A10.B.BA7.A2B\$4.A11.B3AB.AB4.B\$18.4BABA\$18.4B2A\$17.7B\$16.B3A2.B\$17.A2B\$18.A!`

Some very small predecessors that may lead to small syntheses:
`x = 9, y = 10, rule = B3/S232bo\$2b2o\$4bobobo\$4b2obo\$2o5bo\$2o3b2o2\$3bo\$2bobo\$3bo!`

`x = 18, y = 21, rule = B3/S2316b2o\$16b2o3\$15bo\$4bo9bobo\$3b4o7bo2bo\$b2o3bo8b2o\$b2obobo\$6o\$2o3bo\$5b2o\$6b2o6\$5b2o\$4bo2bo\$5b2o!`

`x = 14, y = 14, rule = B3/S236b2o\$6b2o2\$11bo\$10b3o\$9b5o\$b2o5b2ob2o\$o2bo5bo2bo\$obo\$bo\$6b2o\$6b2o\$6bo2bo\$7b3o!`

`x = 9, y = 14, rule = B3/S235b2o\$4bo2bo\$5bobo\$6bo2\$o3b2o\$bo2b2o\$o\$2bobo\$3b2o\$3bo\$7bo\$6bobo\$7b2o!`

`x = 13, y = 13, rule = B3/S2311b2o\$7bo3b2o\$6b2o\$4b2obo\$4b3o\$4b2o\$6bo\$6bo\$7bo\$4bobo\$2o\$2o3bobo\$6b2o!`

And I've been struggling to synth the marked object without interfering with the surroundings in the below partial, even though there is a 2-glider collision producing it:
`x = 59, y = 20, rule = LifeHistory14.3A35.2A\$52.2AB\$18.3A30.3A3.B\$50.BA4.3A\$13.A36.A2B4.B\$12.A.A34.ABA2B\$11.A3.A32.7A\$11.A3.A30.A2BA3BA2BA\$11.A.A.A30.A2BAB.BA2BA\$13.A32.A2BA3BA2BA\$47.2A5B2A2\$5.A.A36.CBC\$2.A.2A.A34.BC3BC\$.A2.2A.A32.3BC2BCB\$3A2.3A30.2B.2B3C2B\$.2A3.2A29.10B\$38.3B2A3B\$40.2AB\$41.BA!`
Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

Freywa wrote:#157 in 12, and a very close one at that:
`x = 75, y = 31, rule = B3/S2359bo\$57bobo\$58b2o\$61bo\$60bobo\$60bobo\$61bo2\$16bobo\$5bo10b2o\$6b2o9bo\$5b2o\$11bo9bobo\$12bo8b2o\$10b3o9bo\$69b2o\$69b2o3bo\$72b2o\$73b2o\$69b2o\$69b2o\$24b2o\$obo12bo8bobo38bo\$b2o13bo7bo38b3o\$bo12b3o2bo35bo6bo\$19bobo34bo6bob3o\$19b2o33b3o5b2obo2bo\$58b3o4bobo\$14b3o48b2o\$14bo\$15bo!`

A quite tricky 11 by replacing the honeyfarm:
`x = 66, y = 25, rule = B3/S2321bobo\$21b2o\$7bobo12bo\$8b2o\$8bo2\$11bo9bobo\$12bo8b2o\$10b3o9bo34bo\$58bo\$56b3o2\$59b2o\$59b2o2\$24b2o36bo\$obo12bo8bobo24bo8b3o\$b2o13bo7bo27b2o5bo\$bo12b3o2bo31b2o7bob3o\$19bobo34bo2b2obo2bo\$19b2o35bo5bobo\$56bo5b2o\$14b3o\$14bo\$15bo!`
LifeWiki: Like Wikipedia but with more spaceships. [citation needed]

Posts: 1876
Joined: November 8th, 2014, 8:48 pm
Location: Getting a snacker from R-Bee's

### Re: 17 in 17: Efficient 17-bit synthesis project

#121 in fourteen gliders:
`x = 150, y = 37, rule = B3/S23117bo\$117bobo\$117b2o9\$4bo\$5b2o3bo88bo\$4b2o2bobo87bo\$9b2o87b3o2\$11bo58bo\$bo8bo59bobo66b2o\$2bo7b3o57b2o25bo42bo\$3o32b2o30b2o29bo2bo7b2o29bob2o\$34bobo29bobo4b2o21b3o2b2o5bobo4b2o24bobo4b2o\$34bo31bo6bo26bobo5bo2b2o2bo28b2o2bo\$32bobo6b2o21bobo4bobo32bobo4bobo30bobo\$31bobo6b2o21bobo5b2o32bobo5b2o24bo6b2o\$31b2o4b2o3bo20b2o3b2o35b2o27b2o3bo\$36bobo28bobo64bobo2bo\$38bo30bo65bo2\$134b2o\$133bobo\$135bo4\$91b2o\$90bobo\$92bo!`

EDIT: #173 in fourteen gliders:
`x = 156, y = 24, rule = B3/S2390bo\$89bo\$89b3o\$41bobo41bo\$41b2o40bobo\$42bo41b2o\$40bo\$obo36b2o84bo27bo\$b2o28bo7bobo40bo5bo31bo3bobo21bo3bobo\$bo28bobo48bobo3bobo29bobobobobo16bo2bobobobobo\$31b2o49b2o2bo2bo30b2obo3bo17bo2b2obo3bo\$b3o82bobo34bo2bo16b3o5bo2bo\$bo85bo35bobo25bobo\$2bo90bo30bo27bo\$76b3o3b3o6b2o\$78bo3bo9b2o\$77bo5bo\$87b3o28b2o\$81b2o4bo29bo2bo\$82b2o4bo29b2o\$81bo32b3o\$48b2o66bo\$48bobo64bo\$48bo!`

EDIT 2: #78 in twelve gliders:
`x = 101, y = 20, rule = B3/S2366bo\$67bo\$65b3o\$obo\$b2o65bobo27b3o\$bo66b2o24bo3bo\$37bobo29bo25b2o2bo\$38b2o54b2o\$31b2o5bo19b2o24b2o4b2o\$32bo26bo5bo19bo4bobo\$7bo24bob2o5bo17bob2obobo18bob2obobo\$6bo26bobo4bo19bobob2o20bobob2o\$6b3o31b3o2\$8bo32b3o48b3o\$7b2o34bo48bo\$7bobo32bo50bo\$b2o\$2b2o\$bo!`

EDIT 3: #183 in sixteen gliders:
`x = 119, y = 34, rule = B3/S2331bo\$29b2o\$30b2o4\$97bobo4b2o\$98b2o3b2o\$98bo6bo2\$59bobo\$60b2o\$60bo51bo\$112bobo\$62bo33b2o14b2o2b2o\$o3bo52b3obobo2b2o27bo2bob2o14bobo\$b2obobo52bo2b2o3bo21bobo4b2o3bo14bo\$2o2b2o52bo5b3o23b2o6b3o8bo\$64bo25bo7bo9b2o\$108bobo6\$103b2o\$102b2o\$87bo16bo\$87b2o\$27b3o56bobo5b2o\$27bo67b2o\$28bo65bo9bo\$103b2o\$103bobo!`
I Like My Heisenburps! (and others)

Extrementhusiast

Posts: 1768
Joined: June 16th, 2009, 11:24 pm
Location: USA

### Re: 17 in 17: Efficient 17-bit synthesis project

Find a synthesis for the boxed SL below, and the left side will be disconnected from the right completely!
`x = 603, y = 217, rule = B3/S23218bo198b3o\$217b2o197bo3bo\$218bo201bo\$218bo200bo\$218bo199bo\$218bo198bo\$217b3o196b5o4\$17b3o17bo19b3o17b3o19bo16b5o16b3o16b5o16b3o17b3o17b3o17bo19b3o17b3o19bo16b5o16b3o16b5o16b3o17b3o17b3o17bo19b3o17b3o19bo16b5o16b3o16b5o16b3o17b3o\$16bo3bo15b2o18bo3bo15bo3bo17b2o16bo19bo3bo19bo15bo3bo15bo3bo15bo3bo15b2o18bo3bo15bo3bo17b2o16bo19bo3bo19bo15bo3bo15bo3bo15bo3bo15b2o18bo3bo15bo3bo17b2o16bo19bo3bo19bo15bo3bo15bo3bo\$16bo3bo16bo22bo19bo16bobo16bo19bo22bo16bo3bo15bo3bo15bo3bo16bo22bo19bo16bobo16bo19bo22bo16bo3bo15bo3bo15bo3bo16bo22bo19bo16bobo16bo19bo22bo16bo3bo15bo3bo\$16bobobo16bo21bo18b2o16bo2bo17b3o16b4o19bo17b3o17b4o15bobobo16bo21bo18b2o16bo2bo17b3o16b4o19bo17b3o17b4o15bobobo16bo21bo18b2o16bo2bo17b3o16b4o19bo17b3o17b4o\$16bo3bo16bo20bo21bo15b5o19bo15bo3bo17bo17bo3bo19bo15bo3bo16bo20bo21bo15b5o19bo15bo3bo17bo17bo3bo19bo15bo3bo16bo20bo21bo15b5o19bo15bo3bo17bo17bo3bo19bo\$16bo3bo16bo19bo18bo3bo18bo16bo3bo15bo3bo17bo17bo3bo15bo3bo15bo3bo16bo19bo18bo3bo18bo16bo3bo15bo3bo17bo17bo3bo15bo3bo15bo3bo16bo19bo18bo3bo18bo16bo3bo15bo3bo17bo17bo3bo15bo3bo\$17b3o16b3o17b5o16b3o19bo17b3o17b3o18bo18b3o17b3o17b3o16b3o17b5o16b3o19bo17b3o17b3o18bo18b3o17b3o17b3o16b3o17b5o16b3o19bo17b3o17b3o18bo18b3o17b3o9\$36b2o38b2o58b2o18b2obo15b2o19bo58bo3b2o34b2o2b2o14b2obob2o35b2o40bo18bo17b2o2b2o35b2o56b2o20bo18bo\$b3o32bobob2o34bo60bo18bob2o16bo18bobo2b2o53b3o2bo34bo3bobo13bob2obo2bo32bo2bo35b2obobo16bobo15bo2bo2bo34bobo56bobo19b3o15bobo2b2o\$o3bo33b2obo35bo59bob2o19b2o14bobo17bo2bo2bo55b2o37bobobo17bo2b2o31bobo2bo34bob2o2bo14bobobo15bobobo34bobo60bo16b2o3bo14bo2bo2bo\$o3bo32bo38b2o2bo57bobo16b2o2bo15bobo17b3obo55bo38b2o2bo15b3o37bob3o38b2o14bo2bobo14b2o2bo35bo2b3o55b2o18bo2bobo14bob2o\$obobo32bo40b3o55bobo17bob2o19bo20bo56bo39bo18bo40bo38b2o18b2obo16bo39b2o2bo54bo19bo4bo14b2o\$o3bo30b2o39b2o57bobobo16bo22b2o18bo58b2o36bo61bo37bo20bo17bo41bo57bob3o15bobo18bo\$o3bo30bo39bo2bo56bo2bo16b2o20b2o2bo16bo60bo36b2o57b3o39bo17bobo17b2o38bo60bobo17bobo16bo\$b3o32bo39bobo57b2o39bo2bo17b2o58bo96bo40b2o17b2o58b2o63bo16bo17b2o\$35b2o40bo100b2o78b2o279b2o12\$36b2ob2o19b2o16b2o38b2o16b2o23b2o12b2o19bo98b2o2b2o14b2obo38b2o18b2o21b2o55b2o18bo57b2o21bo17bo24b2o\$bo34bob2o16b2o3bo17bo39bo2b2o13bo19b2o2bo14bo2b2o14bobo4b2o91bo3bobo13bob2o37bo2bo15bo2bo16b2o2bobo54bo2bo16bobo56bobo18b3o16bobo20bobobo\$2o39bo14bo2bo16b3o40bobobo13bobo16bo2bobo14bobo2bo14bo2bo2bo94bobobo17b2o34bobobo15b2obob2o13bobo2bo54bo2bobo14bo2bo59bo16bo19bo2bob2o15bob2o\$bo35b2ob2o15bob2o15bo2b3o35bobo2bo15bobo16bob2o16bob2o16b2obobo93b2o2bo15b2obo2bo33bo2b2o16bobobo16b2o55b2obo2bo13bobob2o55b2o18bo19bob2obo15bo3bo\$bo35bo20bo19bo2bo34bob2o16bobobo15b2o21bo19bobo95bo18bobo2b2o34b2o18bo18b2o59bob2o15b2o2bo54bo19b2o18b2o21bob2o\$bo33bobo18bobo17bobo37bo18bobobo17bo19bobo19bo95bo21bo40bo19bo18bo59bo20bo56bo19bo4bo15bo18b3o\$bo33b2o18bobo17bobo37b2o18bobo17bo20bobo19b2o95b2o58b3o21bo16bo59b2o17bobo58b2o2b2o14bo2bobo13bo19bo\$3o52b2o19bo59b2o17b2o20bo177bo22b2o16b2o77b2o61bo2bo15bo2bo14b2o\$538b2o18b2o12\$38b2o40b2o59b2o14bo38bo38b2o3b2o13b2o2b2o14b2o18b2o2b2o14b2o40b2o18b2ob2o18b2o16b2o37b2o39b2o19bo15b2o23b2o\$b3o33bobo41bo54b2o2bobo13bobo2b2o32bobo37bo2bo2bo13bo2bo2bo13bo2bobo14bo3bo15bo40bo2bo15bo2bobo14b2o2bobo15bo2bo35bo2bo37bo2bo17bobo14bobo18b2o2bo\$o3bo31bo39bo2bo57bo2bo15bo2bo2bo33bo2b2o36b2obo15bobob2o14b2ob2o16bobobo15bo4bo32bobo2bo14b2obo2bo13bo3bo16bo2bobo33bo2bobo37bo2bo15bobobo16bo16bo2bobo\$4bo32b2o37b5o56bob2o16bob2o36b2o2bo36bob2o15bobo17bo18b2o2b2o14b2o3bobo32bo4bo15bob2o16bob2o14bo4bo34bob2o2bo34bob2obo15bobobo14b2o18bob2o\$3bo35bo96b2o18b2o41b2o36bo21bo17bo19bo18bo3bobo34b4o16bo18b2o18b4o36bo2bobo33bobo2bo14b2o3bo14bo19b2o\$2bo32b4o39bo58bo19bo39b2o37bo21bo19b2o15bo21bo2bo37bo17b2o19bo19bo40bobo34bo2bo16bo19bo20bo\$bo33bo40b3o56bo19bo42bo37b2o20b2o19bo15b2o21bobo35bo38bo19bo43bo36b2o18bo19b2o17bo\$5o31bo38bo59b2o18b2o39bo81bo40bo36b2o37b2o18b2o100bo20bob2o13b2o\$37bo37b2o119b2o80b2o236b2o20b2obo\$36b2o11\$17bo21b2o38bo56b2o19bo17b2ob2o16bo38b2o18b2o3bo14b2o2bo120bo58b2o14b2o58b2o21bo41bo\$b3o12bobo2b2o14bo2bo37bobo55bo19bobo17bobo16bobo37bo2bob2o13bo3bobo13bo2bobo114b2o2bobo54b2o2bo15bo58bo3b2o14bobobo39bobo\$o3bo12bobo2bo13bob2o36bo2bobo55bo18bo2bob2o13bo2b3o14bo2b2o36b2obo15bo2bo2bo13b2obo115bo3bobo53bo2b2o15bo61bo2bo14b2obobo38bo2bo\$4bo14b2o16bo2b3o33b2obo2bo55bo18bob2obo14b2o2bo15b2o2bo36bo2bo15bob3o15bo119bob2o54bobo2b3o12b2o59b2obo18bobo36b2obobo\$2b2o14bo19bo3bo35bo2b2o53bobo17b2o20bo20b2o36bo2b2o16bo18bo118b2o58bobo3bo14bo57bo3b2o14b2o2bo37bo2b2o\$4bo11b3o16b3o37bobo57bobob2o16bo18bo20b2o37bo22bo15b2o120bo59bo17b2o59b3o16bo42bo\$o3bo10bo19bo39b2o58bobo2bo14bo20b2o17bo2bo37b2o20b2o15bo119bo79bo3b2o57bo18bo37b3o\$b3o11b2o119bobo16b2o38b2o79bo118b2o79bo2bo76b2o37bo\$137bo137b2o200bobo\$478bo11\$60bo16b2o57b2o22b2o34bo24bo13b2o2b2o14b2o3b2o33b2obob2o13b2o21b2o18bobo57b2o15b2o2b2o78bo38bo\$3bo54b3o17bo57bo19b2o3bo33bobo17b2o3bobo12bo2bo2bo13bo2bo2bo33bob3obo13bobo18b3obo15b4obo56bo16bo3bo78bobo34bobobo\$2b2o53bo18bo2b2o57bo17bo2bo36bo2b2o15bo3bo2bo13b2obo15bo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20b2o57b2o18b3o17bo2bo56b2o21b2o38bo16b2ob3o35bobo17bo18bo\$b3o13bo147bo13bo15bo40bo98bo20b2o82bo36bo23bo36bo16b2o\$16b2o146b2o69b2o201b2o37b2o21b2o36b2o\$438bo\$439bo\$438b2o!`
Princess of Science, Parcly Taxel

Freywa

Posts: 556
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

### Re: 17 in 17: Efficient 17-bit synthesis project

Extrementhusiast wrote:components_v3.rle does have a three-glider method listed under Subpatterns that works here

Thanks to this, here's #33 in 16:
`x = 138, y = 26, rule = B3/S23obo73bo\$b2o71bobo\$bo73b2o2\$21bo57bo7bo\$21bobo10bobo42bobo5bobo2bo32bo\$21b2o11b2o43b2o6b2o2b2o30bobo\$35bo55bobo30b2o\$12bobo54bo58b2ob2o\$13b2o8b2o45b2o56b2obo2b2o\$13bo8b2o7bobo35b2o10b2o49bobo\$24bo6b2o47bo2bo49bo2bo\$32bo43b3o2b2obo4b3o42b2obo\$36bo46bo5bo46bo\$35b2o43bobo7bo42bobo\$35bobo42b2o51b2o2\$72bo\$72b2o\$71bobo4\$18b3o\$18bo\$19bo!`
-Matthias Merzenich
Sokwe
Moderator

Posts: 1473
Joined: July 9th, 2009, 2:44 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

#222 in 15G:

`x = 121, y = 27, rule = B3/S234bo105bo\$5b2o102bo4bobo\$4b2o103b3o2b2o\$115bo\$91b2o\$92b2o\$91bo3bobo\$95b2o\$7bobo86bo\$8b2o108b3o\$8bo109bo\$56bo49bo12bo\$55bobo47bobo\$11bo42bo2bo46bo2bo\$12b2o39bo3b2o44bo3b2o\$11b2o39bo49bo\$53b3o47b3o\$55bo49bo\$2o10b2o78b2o\$b2o8bobo79b2o\$o12bo12b3o63bo19b2o\$26bo34b3o48b2o\$27bo35bo\$62bo43b2o\$64b3o40b2o\$64bo41bo\$65bo!`

EDIT: #239 in 15G:

`x = 184, y = 20, rule = B3/S23127b2o4bobo\$13bo114b2o3b2o\$3bobo6bo85bo28bo6bo\$4b2o6b3o81b2o82bo\$4bo92b2o81bobo\$180b2o2\$13b2o163b2o\$12b2o44b2o38b2o34b2o2b2o38b2o\$3o11bo43bo3b2o34bo3b2o29bobo2bo3b2o38b2o\$2bo45bo10bo2bo36bo2bo31bo4bo2bo39bo\$bo47bo10bobo37bobo37bobo37bobo\$47b3o3bobo5bo39bo39bo36b4o\$54b2o33b3o5bo39bo39bo\$54bo36bo5b3o37b3o37b3o\$16b2o72bo9bo39bo39bo\$15b2o35b2o3b2o40b2o38b2o38b2o\$17bo35b2obobo67bo\$52bo5bo67b2o\$125bobo!`
Last edited by Kazyan on June 27th, 2019, 1:08 am, edited 1 time in total.
Tanner Jacobi

Kazyan

Posts: 830
Joined: February 6th, 2014, 11:02 pm

### Re: 17 in 17: Efficient 17-bit synthesis project

#208 in 16:
`x = 143, y = 38, rule = B3/S232bo27bo\$obo27bobo\$b2o11bo15b2o\$15bo\$13b3o\$131bo\$132b2o3bo\$131b2o3bo\$136b3o2\$65bo\$66b2o\$65b2o7b2o58b2o\$74bobobobo53bobobobo\$76bob2obo54bob2obo\$24bo51bo4bo53b2o4bo\$23bo50bobo4b2o53bo4b2o\$14b2o7b3o47bobo59bo\$15b2o57bo60b2o\$14bo2\$4b2o\$3bobo59b2o\$5bo60b2o\$65bo7b2o\$30b3o41b2o8b2o\$30bo42bo9b2o\$31bo45b3o5bo\$79bo\$78bo\$17b2o\$17bobo\$17bo3\$6b3o\$8bo\$7bo!`

Edit:
Kazyan wrote:#239 in 15G

That's not quite #239, but with a little modification it can be made to work. The cis-hook with tail can be added with the hook with tail already in place. Further, the final step can be done with just 2 gliders. The final cost is 11:
`x = 113, y = 18, rule = B3/S2362bo\$52bobo6bo\$53b2o6b3o\$53bo\$103bo\$103bobo\$bo60b2o39b2o\$2bo13bo44b2o44b2o\$3o13bobo30b3o11bo43bo3b2o\$16b2o33bo49bo6bo2bo\$50bo50b2o6bobo\$100bobo7bo\$56bo49bo\$56b3o47b3o\$8b2o49bo5b2o42bo\$9b2o2b3o42bo5b2o42bo\$8bo4bo44b2o6bo41b2o\$14bo!`

Speaking of reductions, my synthesis of #33 can be reduced by 1 using a more standard method that I had forgotten about:
`x = 130, y = 20, rule = B3/S23111bo\$103bo8bo\$101bobo6b3o\$102b2o\$116bo7bo\$9bo105bo7bo\$9bobo10bobo90b3o5b3o\$9b2o11b2o104b2o\$23bo103b2o\$obo126bo\$b2o8b2o92bo\$bo8b2o7bobo45b2o37bo10b2o\$12bo6b2o39bo5bo2bo34b3o9bo2bo\$20bo38bobo5b2obo46b2obo5b2o\$24bo34bobo7bo49bo6bobo\$23b2o35bo5bobo40bo6bobo7bo\$23bobo40b2o41b2o5b2o\$56b3o49bobo\$58bo\$57bo!`
-Matthias Merzenich
Sokwe
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