## 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

Here's a fresh link to the expensive 17-bitters.

I've submitted this as a 13- glider solution for xs17_0raik8z4a43.

`x = 242, y = 54, rule = B3/S2352bo\$50b2o\$51b2o4\$49bo\$50b2o\$49b2o2\$54bo\$52b2o\$53b2o9\$94bo\$92bobo\$93b2o8\$173bo8bo\$174bo7bobo\$172b3o7b2o2\$115b2o39b2o7b2o\$114bo2bo37bo2bo5bo2bo72bo\$110b3o2b2o39b2o2b3o2b2o66b2ob2obobo\$234bobo3bo\$152b2o80bo2b3o\$obo149b2o81bobo\$b2o55bo59bo49bo67bo\$bo3b3o49bobo57bobo47bobo\$5bo52b2o58b2o48b2o\$6bo176b2o\$90b2o90b2o\$89bobo92bo\$91bo23b2o\$115bobo56b2o\$115bo59b2o\$174bo\$200b2o\$199b2o\$201bo!`

I'm kind of curious about whether it will be parsed correctly, since the three gliders that make the beehive+blinker constellation start well over 20 cells away, and look like they don't belong to the synthesis at all.

I only checked the first soup, so there might be something better. I didn't even notice that the pre-TL and pre-HF are the ones produced by an R-pentomino. Not sure if that would help here, though.

dvgrn
Moderator

Posts: 5560
Joined: May 17th, 2009, 11:00 pm

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

dvgrn wrote:I'm kind of curious about whether it will be parsed correctly, since the three gliders that make the beehive+blinker constellation start well over 20 cells away, and look like they don't belong to the synthesis at all.

Similarly, I just submitted this
`x = 499, y = 98, rule = B3/S23229bo\$229bobo\$229b2o\$498bo\$496b2o\$497b2o2\$402bo\$212bo188bobo\$213bo180b2o4bo2bo\$211b3o173b2o4bo2bo4b2o\$387b2o4bo2bo\$394b2o\$217b3o164b2o110bo\$219bo163bo2bo90bo17bobo\$218bo165b2o89bobo10b2o4bo2bo\$380bo95b2o3b2o4bo2bo4b2o\$208b3o168bobo99b2o4bo2bo\$210bo168bobo106b2o\$209bo170bo97b2o\$390bo86bo2bo\$389bobo86b2o\$388bobobo81bo\$4bo382bo2bobo80bobo\$2bobo230bo6b3o143b2obo81bobo\$3b2o72bo156bobo153bo83bo\$76bo157bobo150bobo94bo\$76b3o156bo151b2o94bobo\$482bobobo\$10bo68b2o309bo90bo2bobo\$8bobo54bo13bobo303b2o2bobo90b2obo\$9b2o53bobo12bo147bo12bo144b2o3b2o92bo\$64bobo159bobo11bo240bobo\$14bo50bo160bo2bo10bo240b2o\$13bo213b2o156b3o\$13b3o371bo\$386bo\$bo55bo12bo\$obo53bobo11bo\$o2bo52bo2bo10bo\$b2o54b2o55\$161b2o\$162b2o\$161bo!`
synthesis of xs17_8kidicz6421 that breaks the catagolue's "Every glider in a component must have started interacting before time 200" rule. I'm not sure what I could have done, since that cleanup glider really does have to be there.

EDIT:
`x = 550, y = 100, rule = B3/S23547bo\$547bobo\$547b2o19\$bo\$2bo\$3o80bo\$82bobo\$82bobo82bo\$83bo82bobo\$166bobo\$80b2o85bo\$79bo2bo\$80bobo81b2o\$81bo81bo2bo81bo\$164bobo80bobo\$159b3o3bo81bobo\$248bo\$157bo5bo\$157bo5bo81b2o\$7b2o148bo5bo80bo2bo\$6b2o237bobo30bo\$8bo150b3o78b3o3bo30bo203bo\$277b3o200bobo14bo\$4bo233bo241bobo15bo\$4b2o232bo242bo14b3o\$3bobo232bo\$168b3o307b2o14bo4bobo\$63b3o102bo71b3o234bo2bo11bobo4b2o\$65bo103bo304bo3bobo12b2o5bo\$64bo409bo4bo\$275b2o197bo\$87b3o185bobo\$87bo187bo194b3o\$88bo\$474bo\$474bo29b2o\$474bo29b2o43\$410b2o\$411b2o\$410bo!`
`x = 781, y = 79, rule = B3/S23766bob2o\$765bob2o2bo\$765bo4b2o\$766b3obo\$768bo2bo\$770b2o\$268bo\$269bo\$267b3o\$271bo\$271bobo\$271b2o2\$524bo\$524bo\$510bo13bo\$509bo\$18bo490b3o\$16b2o249bo255bo\$17b2o247bobo241bo11bobo\$265bobo5b2o234b2o10bobo5b2o\$b2o16bo245b2o6b2o234bobo9b2o6b2o\$obo16b2o\$2bo15bobo2\$770bo9bo\$769bobo8bo\$769bobo8bo\$770bo3\$775b2o\$774b2o\$776bo9\$493b2o\$492bobo\$494bo3\$494bo44b2o\$494b2o42b2o\$493bobo44bo5\$442b2o\$441bobo\$443bo2\$462b3o\$464bo\$463bo16\$467b3o\$469bo\$468bo!`
Last edited by Macbi on May 16th, 2019, 6:06 am, edited 3 times in total.

Macbi

Posts: 650
Joined: March 29th, 2009, 4:58 am

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

Macbi wrote:Similarly, I just submitted this synthesis of xs17_8kidicz6421 that breaks the catagolue's "Every glider in a component must have started interacting before time 200" rule. I'm not sure what I could have done, since that cleanup glider really does have to be there.

Your synthesis got corrupted, but Dave's one didn't.

There is a part of the comp-port.sjk folder called Lach Trash, which holds components that are corrupted in some way and which do not form part of a meaningful synthesis. If I can salvage anything meaningful from these corrupted components, I do so by hand and add the salvaged components myself.

Edit: An unusual template:
`x = 28, y = 24, rule = B3/S2321b2o2bo\$20bob4o\$20bo\$21b3o\$24bo\$23b2o7\$7b3o15b2o\$9bo6b3o6bobo\$8bo7bo8bo\$17bo6\$3o\$2bo\$bo!`

The first auto-generated components from my template system have been added to Shinjuku based on this template
Princess of Science, Parcly Taxel

Freywa

Posts: 496
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

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

We're now getting into the really hard stuff. There are 417 expensive xs17s remaining:
`#CLL state-numbering gollyx = 831, y = 190, rule = B3/S235bo16b2o17b2o17b2o3b2o14bob2o18bo19bo17b2o24b2o11b2o21bo19bo17b2o18b2o18bo19b2o2b2o18bo18b2o14b2o3b2o13b2o20b2o22b2o12b2o2b2o16bo21bo19b2o20b2o13b2o19b2o2b2o13b2o17b2o19bo18b2o2bo15b2o18b2o20b2o17bo18bo2b2o20b2o14b2o17b2o20b2o\$2bobobo15bobo16bo18bobobobo13bob2o18bobo17bobo15bo2bob2o13b2o4bobo11bobo19bobo17bobo15bo2bob2o15bo18b3o16bo2bo2bo17bobo16bo2bo13bo2bo2bo13bo22bo17b2o2bobo12bo2bobo15bobo19bobo17bobo17bobobo13bobob2o14bo2bo2bo13bo19bo18bobo17bo2bobo14bo2b2o15bobob2o15bo2bo15bobo17b4obobo13bo2bobo14bo18bobo19bo\$bob2obo17b3o16bo18bobo15bo4bo15bobobo15bobobo14bobo3bo14bo2b3o15b3o17bob3o14bo2bo16bob2obo15bob2o18bo16bob2o20bobo14bob2o16b2obo16bo18bo20bo2bo16b2o16bo2b3o14bo2bobo16bo2bobo14bob2o17b2obo15bobobo15bo18bob2o16bo2bo17b2obo15bobo2bo15b2obo14bobo2bo14bobo23b2o12bobo2bo16bo20bo19bo\$bo3bo17bo3bo14b2o17bobobo15b5o15bobo2bo13bo2bobo15bob3o15bobo3bo13bo3bo14b2o5bo13b2ob2o16bo18b2o2bo15b2o2bo16bo19b3o2bo13bo2bo19bo16b2o18b2o19bob2o18bo16b2o3bo13b3obo17b2o2b2o14bo3bo15bo18b2o2bo17bo18bobo17b2obo19b2o15bo2b2o14bo19bob3o15b2ob2o14b2o18bo2b2o16b2o18b2o17b3obo\$2b3o16b3o2b2o13bo20bo2bo34b2o2b2o15b2obo18bo18b2o2b2o13b3obo14bo5b2o14bo21b2o17bo16bobob2o17b2o17bo2b2o14b2obo17b2o16bo22bo17b2o21bo17bo2b2o16bo16b2o21bob2o15bo19bo18bobo21b2o17bo17b2o19b2o16bo20bo20bobo15bo19b2o17bo19bo19bo2bo\$obo17bo20bo21b2o18bo17bo20bo18bo42bo16bo20bo22bo15b2o17bo2bo20bo18bo19bo18bo17bo4b2o14b2obo17bo19b2o18bobo15b2o19bo18b3o17b2o18bo19bobob2o21bo12b4o18bo21bo17b2o19bo17b2o17bo21bo17bob3o15bo22bobo\$2o18b2o18b2ob2o37bobo15bo19bobo18b2o40bo18bo17b2o21bo16bo20bobo19bo16b3o17bobo20bo17b2o2bo16bo2bo14bo21bo20b2o15bo19bo19bo19bo19b2o18bobo2bo21b3o10bo22bo19bo19bo16b3o18bo18b2o18bo20bobobo15b2o21bobo\$43bo39bo16b2o18b2o61b2o16b2o17bo22b2o16bobo18bo20b2o15bo19b2o20b2o19bobo14bo3b2o14b2o21bo37bo18b2o40bo38bobo26bo10bo20b2o19b2o17bo17bo22bo36b2o23bo17bob2o19bo\$43bobo175bo40b2o119b2o15b2o40b2o36b2o59b2o39bo26b2o9b2o60b2o38b2o61b2o16b2obo19b2o\$44b2o174b2o11\$2bo18b2o17b2ob2o15b2o19b2o18b2o18b2o21b2o14b2o23b2o16b2o19bo15bo2bo17b2o20b2o16b2o20b2o15b2ob2o15b2o2b2o19b2o17b2o15b2o17b2o3bo16b2obo16bo17b2o22b2o15b2o18b2o18b2o17b2o19bo18bob2o16b2o18b2obo18b2o17bo18b2o2b2o16b2o17b2o17b2o20b2o\$bobo16bo2bo17bobo2bo14bo2bo15bo2bo17bo20bo2b2o13b2obo2bo13bo2b2o15b2o2bobo15bobo18bobo14b6o16bo17bo2bobo14bo2bo18bo2bo15bobo16bo3bo16b2o2bo16b3obo14bo18bo3bobo15bob2o15bobo16bo2bobo17bo2bo14bobob2o14bo2b2o15bo19bo18bobo17b2obo16bo2bobo14bob2o17bo2bo15bobo17bo3bo16bobo17bo18bo2bob2o15bo\$bobo17b2obo16bobob2o14bobobo14b3o20bob2o15bobobo13bob2obo15bobobo14bo3bo17bobobo16bo2bo19bo14bo18b3o2bo15b2o2b2o14bo2bobo14bo2b3o15bobo15bo2bobo15bo4bo16bo17bo2bo2bo12b2o18bo2bo17bob2obo15bob2o17b2obo15bobo2bo15bo17bob2o16bo2b2o18b2o15b2ob2o18b2o14bobobo15bobo18bo3bo14bobo19bo19b2obo17bo\$2obob2o15bo2bo16bobo15b2o2bo18b3o16b3obo13b2o2bo19bo17bo3bo15bob2o15b2o2bobo13b2o2b2o15b4o15b2o20b2o18b2obo15b2obo16b2o2bo14b2o2b2o14bob2o16b2o3b2o14b2o18bob3o14bob2obo13b2ob2o17bo3bo15bo2bobo14bo18b2o3b2o14b2o18bo2bo16b2o2bo19bo15bo18b2obo2bo13bo2b2o15b2ob2o14b2o2b2o14bo2b3o15b2o20bo2bo13b3o2bo\$bob2obo15bob2o18bo17b2o16b2o3bo35bob2o16b2o20b3o15b2o19bo3bo14bo21bo19bo16b2o19b2o20bo19bo19bobo14b2o21bo17bo21bo17bobob2o15bo17bobo3b2o15bo2b2o14bo20bo17bo22bo19b2o18b2o16bo18bobo2b2o14b2o19bobo15bobo17b2o2bo14bo19b3o2b2o13bo2b3o\$bo21bo19bo18bo17bo19b3o18bo19bo19bobo18bo18bo20bo18bo21bo16bo21bo18bobo17bo21bobo15bo18bobo17bo2b3o18bo17bo19bo17b2o18b3o17b2o18bobo17bo2b3o14b4o18b2o16b2obo19b2o17bo20bo17b2o18bobo18bo17bo4b2o13bo21bo\$2o19bobo19b2o15bobo19bo17bo2bo16b2o20bo18b2o18bo18bo22bo17b2o19b2obo16bo18bo18bobo18b2o21bo15bo19b2o19b2o2bo17b2o35b2o38bo19bo19b2o19b2obo15bo22bo16bob2o20bo35b3o18bo20bo17bo20b2o2bo37bo\$21b2o37b2o19b2o18b2o38b2o38b2o17b2o19bobo37bo2b2o15b2o18b2o17b2o58b2o41bo56bo60bo44bo14bo19bo41bo36bo21bo37b2o21bobo38bo\$220bobo37bobo160b2o56bo58b2o43b2o13b2o19b2o40b2o56b2o60b2o38b2o\$221bo39bo218b2o11\$2o2bo15b2o2b2o14b2obo18b2ob2o16bobo16bo23bo17bo15b2o20bo19b2obo14b2o3b2o13b2o20b2o20b2o14b2o23b2o14bo18b2o21b2o18bo17b2obo15b2o2bo18b2o18bo16b2o20bo18b2ob2o19b2o14b2o17b2o19bo18bo7b2o10b2o18b2o20b2o21b2o17bo17bo18b2o17b2o2b2o19b2o\$o2bobo14bo2bo2bo14bob3o17bobo16bob2o15bobo21bobo14b3o15bobo2b2o14bobo17bo2b2o14bo3bobo13bo2bo18bo20bo2bo13bo2bobo15b2o3bo13bobo2b2o13bobo19bo2bo16bobo16bob2o15bo2bobo14bo2bo17b3o16bo3b2o15bobo17bob2o21bo14bo19bo18bobo17b3o4bo2bo9bo19bo20bo2bo15b2o2bobo16bobo15bobo17bo18bo2bo2bo16bo2bo\$b2o2bo15b2obobo14bo4bo13b3o3bo15bo17bo2bo16b2o3bobo13bo20bo3bo14bo2bo17bo18bo2bo16b2obo18bo18bob2obo13b2ob2o15bo2bo16bo2bo2bo14bo20b2obo14bo2bo20b2o14bobo2bo13b3o2bo14bo21bo2bo16bo2bo20bo14bo2bo18bo17bobo17bobo2bo16bo2bo2bobo10bob2o16bo4bo12bobo2bo14bobo2bo14b2o2bo15bo2bo18bo19b2obo16bob2o\$3b2o17bob2o16b4o14bo2b3o14bobob2o15b3obo14bo2bob2o13bo2b2o16b2obo15b2ob2o16b2ob2o16bob2o16bo2bo16b2o18bo2bobo14bo20b3o16b3obo14b2ob2o14b3o2bo15bob2obo15b2o2bo15bob3o16b3o14bob2o17b2obo18b2obo15b2ob2o14b5o16b2o18bobo18b4o15bo2bo4bo10b3o2bo14b2o3bobo12bo4bo16b2o15bob2o16bobob2o15b2o20bo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6b2o18b3o20bobo14bobo20b2o18bo39bo17bobo16bo2bo16bo19b3o17bo2bo17bo21bo37bo20b2o16bo22b2o20bo16bo18bo20bo18bo2b2o14bo19bobo19bo17b3o18bo22bo16b2o20b2o38bo18bo17bo19b2o19bo\$20bobo37bo2bo20bo15b2o21bo16b3o39bobo18bo17bobo17bo18bo2bo16bobo19bo17b3o39bo19bo18bobo20bo18bo17bo20bo18b2o17bobobo15b2o19bo18bo19bo20b2o21bo75bobo38b2o37bo\$21bo40b2o60bo15bo41b2o18bo19bo17b2o20b2o17bo19b2o17bo40b2o20bo18b2o19bo19b2o16b2o17bobo38bo2bo55b2o63b2o73b2o40bo37b2o\$123b2o77b2o176b3o40b2o55b2o40b2o122bo113bo\$380bo262b3o114b2o\$643bo10\$2obo16b2o4bo15b2o21b2o15bo2b2o13b2o18b2o23bo14b2o18b2o2b2o15bo22b2o19bo16b2o21b2o16bo17b2o18b2o19b2o19bo2b2o16bo16bo24b2o15bo19b2o19b2o15b2o2b2o16b2o20bo20bo14bo4b2o12b2o18b2o3b2o13bo3b2o17bo20b2o18b2o16bo22b2o13b2o19bo\$ob2o16bobo2bobo13bo2bo17bobobo14bobo2bo13bo2b2o15bo2b2o18b3o14bobo3b2o12bo3bo15bobob2o15b2o2bo18bobo14bo2bo21bo13bobobo17bo17bo2bo17bo2bo17bobo2bo15bobo14bobo18bo3bobo14bobo17bo2bo17bo2bo14bobo2bo15bobo19bobo18bobo12bobo4bo12bo2bob2o13bo2bo2bo13b3o2bo15b3o2b2o12b2o3bo16bo2bo15bobo21bo14bobo17bobo\$4b2o15bo2bobobo13bob3o14bob2o15bo2b3o15b2obo16bobobo16bo3b2o14bo3bo15bobobo14b2obobo14bob2o17bo2bo15bobobo17b3o14b2obobo15bo19b2obo15bo2bobo16bobobo15bobo16bobo16bobo2bo15bo2bo18bo2bo16bobo17b2o17bobob2o15bobo18bobo14bo3bo16b2obo15bob3o17b2o15bo5bo13bo2bo18b2o16bobobo18bobo17bo16bo2bob2o\$b3o2bo15b2o2bobo12b2o4bo13bo3bo15b2o19bo17b2obobo17b2o2bo13b2obobo14b2o2b2o16bo2bo16bo18b2obobo12b2o2bo18bo19bobo15b4o18bo16b2obo2bo14b2o2bo16bobobo16bo2bo14bo2b2o14bob2o17bob2obo15b2o2b3o13bo18b2o2bobo15bobobo13bo2bo17b5o16bo2bo15bo19bo2b3o13bo5bo14b3o15b2o18bobo2bo15b4o16b2o18bob2obo\$o4b2o19b2o14bo3b2o14b3o18bo18bo19bobo16bobob2o16bobo16bo17bobo3b2o15bo19bo2b2o14b2o17b2o17b2o2bo20bo15b2o19bob2o16bo18b2o2bobo14bob3o15b2o17bo18bobo2bo17bo4bo13bo19bo18b2o3b2o13b3obo36bo2b2o16bo17bobo3bo14bo3b2o33bo19bob2o15bo19bo19b2o\$2o38bo19bobo17bobo20b2o17bo17bobo20bo17bo18b2o19b2o18bobo18bo17bo19bo20b4o15bo21bo18bo20bo3bo16bo19bo18b4o14bo2bo16b3o17b2o19bo18bo23bo19bo16bo18b3o19bo20bobo14b3o17bo21bo17b3o17bob3o16bo\$40b2o18b2o18b2o22bo16b2o18bo20b2o17b2o37bo19bobo17bobo18b2o19bo19bo18b2o18b2o17bo19bo23bo17bo21bo16b2o17bo19bo19bo20bobo19bo19bobo15b2o17bo43b2o14bo2bo16bobo17bobo20bo17bobo16bo\$104bobo114bobo17bo18b2o21bo17b2o17bo21bo37b2o18b2o20bobo17b2o22bo55bo17b2o20b2o16bobo21bo96b2o18bobo16b2o20bo22bo14b2o\$105b2o115b2o56bobo37b2o18bo81b2o41b2o54b2o57b2o141bo38b2o20b2o\$280b2o58b2o381b2o11\$2bo18b2obo17b2o18b2o20b2o16b2o16b2o19b2o17b2o21b2o18b2o18bo18bo20b2o16b2o23b2o14b2o17bo20bo20b2o16b2o17b2obo20b2o15b2o2b2o17bo19b2o15b2o2b2o14b2o21bo19bo16bo18b2o2b2o14b2o2bo15b2o24bo15b2o18bo19bo22b2o13b2o21bo2b2o\$bobo16bob2obo15bobo17bo2bobo16bobo15bobo17bo2bo16bo18bo2b2o15b2o2bo15bo2bobo16bobo16bobo18bo2bo15bo21b2o2bo14bo17bobob2o15bobo20bo17bo17bob4o15bo2bo15bo2bo2bo16bobo17bobo15bobo2bo15bo2bo17bobo17bobo14bobo4b2o11bo2bo2bo13bo2bobo14bo20b2o2bobo12bo2bo17bobobo15bobo21bo14bobo19bobo2bo\$2bobo15bo4bo15bo2b2o14bo2bob2o14b3o16bo2bob2o14bobobob2o14bo17b2o2bo14bob2o16b3o2bo15bo2bo17bo2bo15bo2bobo16bo20bobo16bo17b2obo15bobo2b2o14b3o18bob2o20bo13bobobo16bobobo16bobobo16bobobo15b2o17bobobo15bobobo15bo2bo15bo2bo2bo14b2obo15bobo2bo14bo18bo2bo2bo13b2obob2o14bob2obo13bobobo18bobo17bo18bobobo\$4bo16b4o17bobo15b2obo16bo3bo16b3obo16b2obobo2bo11b2o19bobo16bo20b2o16b2ob2o17b2obo13bo4bo16b2o20bob2o14b2o21bo14bo2b2obo14bo2b3o16bobo18bo2bo13bo2b2o14b2o2bo17bobobo15b2o2bobo13bo18b2o2bo16bobobo14bo3bob2o13b2obobo15bob2o15bob2o16bo18bo2b2o16bobobo13b2o4bo13bobo2bo15b4o16b2o17b2o3bo\$3bo18bo18b2obo18bo17b2obo21bo19bo2b2o10bo19b2obo17bo17b2o20bo22bo15b4o16bo20b2o17bo19b4o16b2o2bo17bo2bo14bobo19bob2o15b2o17bo18b2o3bo17bo3bo14bo19bo18b2o2bo15b2o3bobo15bobo15bo20bo17b2o19b2o18bo18bo4b2o13bob3o14bo19bo19bo\$3b2o15bo22bo16b3o20bo19b3o35bo18bo2bo16b2o18bo21bo18b3o37bo20bo18bo20bo20bo17bobo16bobobo18bo19bo16bo19bo19b3o17b2o19bo20bo19bo21bo16bo19bobo16bo2b2o18bo19bo16bo21bo18b2o17bo20bo\$b2o2bo14b2o18bobo17bo19bobo20bo36b2ob2o16b2o17bo20bo18b2o18bo2b2o16b2o17b2obo16bobo17b2ob2o15bo22b2o15bobo17bo2bo18b2o16b3o17b2o19b3o16bo19bo19bo20bo18bo22b2o16b2o18b2o17bobo2bo16bo21bo15b2o21bo19bo17b2o2b2o15bo\$o2b2o35b2o38b2o61bobo35bo18b2o18bo19b2o19b2o19bobo15b2o21bobo14b2o39bo19b2o37bo42bo37bo18bobo17bo19b2o79bo2bo17b2o19b2o37b2o16bobo20bo2bo14b2o\$2o141bobo36bo39bo59bo2bo37bobo194b2o19b2o17b2o100b2o96b2o21b2o\$144bo36b2o38b2o60b2o39bo!`

Each of them has 45 or fewer C1 soups on Catagolue.

Edit: Now down to 405 (the first 12 of these have been taken out) and 35 or fewer C1 soups.
Princess of Science, Parcly Taxel

Freywa

Posts: 496
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

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

After the new transfer utility operated on the set of strict still lifes, 359 xs17s remain:
`x = 368, y = 370, rule = 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Princess of Science, Parcly Taxel

Freywa

Posts: 496
Joined: June 23rd, 2011, 3:20 am
Location: Singapore

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