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lordlouckster

I seem to have forgotten my password and I'm not receiving any reset emails.
My account name is identical to the one here.
Edit: Or wait, was it capitalized...?
Edit 2: I appear to have two accounts on LifeWiki: Anonymous7002 and Lordlouckster.
Approximate timeline of events for clarity:
May 2021 ...

lordlouckster

c/3 from B35/S1 to B3578/S1678
x = 34, y = 31, rule = B35/S1
7bo3bo10bo3bo$5bo2bobo2bo6bo2bobo2bo$4bo3b3o3bo4bo3b3o3bo$3bo2bo5bo2bo
2bo2bo5bo2bo$9bo14bo$3bobo7bobo2bobo7bobo$3b2ob3o16b3ob2o$2bo9b2o2b2o
2b2o9bo$bo4bo5bo8bo5bo4bo$2b2ob3o18b3ob2o$7bobo14bobo$2b2o2b2o18b2o2b
2o$5bo2b2o14b2o2bo ...

lordlouckster

My ideal of a shipsearch.py is the opposite: iterate over rules for a given speed.

lordlouckster

13 new (?) period-6 ships:
:lordlouckster, 2025:B3568/S346:B3568/S346:6:0:1:13:45:b2o7b2o$b3o2bo2b3o$b2o3bo3b2o$3bobobobo$b5ob5o$b2o2bobo2b2o$b3ob3ob3o$2bo2bobo2bo$5b3o3$5bobo$6bo$3bo2bo2bo$3b7o$b3o5b3o$3bo2bo2bo$b11o$4b2ob2o$5bobo$3bo2bo2bo$3b7o$b2ob5ob2o$3b7o$3ob2ob2ob3o$4bo3bo$4b5o$2bobo3bobo ...

lordlouckster

Reduction to the big c/3 ship in B36/S1567:
x = 44, y = 49, rule = B36/S1567
12bo5bo6bo5bo$10bo2bob2o2bob2obo2b2obo2bo$9bo3bo5bo4bo5bo3bo$8b2o8bo6b
o8b2o$6bo4b3o3bo8bo3b3o4bo$7bobob2o18b2obobo$6b2obob2o3b2o8b2o3b2obob
2o$10b2o3b2o2bo4bo2b2o3b2o$6bo2b2o4bo4bo2bo4bo4b2o2bo$6bob5o5b2ob2ob2o
5b5obo ...

lordlouckster

(2,1)c/6 in Dance:

x = 27, y = 53, rule = B34/S35
2bo$bobo$2o2b2o$bo4bo$bobobo$2bo4bo$3b3o$4bobo$6bo$3b3o$3b5o$4bobo$3b
2o$4b3o$4bo3bo$5bobo$4bo2b2o$6bo$8bobo$8bob2o$10bobo$10bobo$9b2obo$9bo
4b2o$13bo$11b3obo$11b2o$11bobo$11b2o$11b2obo$12bobobo$12bob2o$14bob2o$
14bo2bo$14b3o$18b3o$19bo$17bob2o ...

lordlouckster

221 -> 219:

x = 34, y = 47, rule = B3/S12
17bo2b2o$16bo3b3o$19bo2bo$14b3o$13b3o2b2o5bo$15bo2b2o4b2o$12bobo4b2o5b
obo$12b2o6b2obo$9b2o11b2o4bo$8b2obo11bob2o$11bo9bobobo$7bob3o2bo6bo$7b
obo4bo6bo$6bo2bo4bo7bo6bobo$6bo2b3o2bo9bo3bo$7bobo14bo2bo3bo$7bob3obo
17bo$26b2o3bo$5bo2b2obo15b2o4bo ...

lordlouckster

New smallest c/3:

x = 35, y = 49, rule = B3/S12
24bobo$23bo$20b2o4bo$19b2o3bo$24bo$17bo2bo3bo$17bo3bo$14b2o6bobo$15bo$
9bo2b3o$9bo2bo$12bo$8bobobo$7b2o4bo2bo$6bo2bo5b3o$10bo4b3o$5b2o4b3o2bo
$3bo3b2ob2o$2bo4bo2bo2bo$2bo2b3o2bo2b2o5bo$b2ob2o8b2o3bobo$4b3o2bo5bo
2bo3bo$o4b3o9b2o2b3o$o5bo10bobo2b2o ...

lordlouckster

How can I extend this 2c/7 partial in LLSSS, and should I?

x = 11, y = 51, rule = B36/S245
2b3o$7o$o2b4o$bo4bo$4bo$b2o$2b3o2$2b4o$3bob2o$2bobo$2b2o2bo$2b2obo2bo$
2b3ob3o$2b2o3b2o$4b2ob2o$3b3o$3bob2o$2b2ob2obo$6b2o$2b4o2bo$3b3o2b2o$b
o2bob2obo$2b4o$2b5o2bo$3bob2ob2o$5bo2bo$5bobo$6b3o$2b2o2bobo$2b3o ...

lordlouckster

c/6o in LowDeath

x = 17, y = 74, rule = b368/s238
3bob2o3b2obo$3b2o2b3o2b2o$2bo2b2obob2o2bo$4bo7bo$5bo2bo2bo2$8bo
$7bobo$8bo$7bobo$3b2o3bo3b2o$2bo2b2o3b2o2bo$3bob3ob3obo$4b2o5b2o
$5b7o$5bob3obo$5bob3obo$6b5o$7b3o2$4b2o5b2o$4b2o5b2o$3bobobobobo
bo$b3obobobobob3o$b2obo3bo3bob2o$b2ob2o2bo2b2ob2o ...

lordlouckster

Crossposting from Discord, c/6o in Dance

Code: Select all

x = 19, y = 10, rule = B34/S35
3b3o7b3o$2b3ob2o3b2ob3o$bo2b2o3bo3b2o2bo$3b2obo5bob2o$5bob2ob2o
bo$4b3o5b3o$bobobo7bobobo$ob2o11b2obo$bob2o9b2obo$b2o13b2o!

lordlouckster

The first c/4 in B36(78)/S35(78):
x = 75, y = 27, rule = B36/S35
30bo36b2o3b2o$28bo38bo3b4o$21bob4o2bobo36b2o3bo$19b2ob2o3b2obo15bobo9b
o6bobo4bo$11b3o4bo3b4obob2o14b3obo5b3ob2o3b2o2b3o$12bo2bob3o4b5ob2o13b
ob3o2bo2b2obo5b2o3bobo$3bo6b4o5bobo6b2o15bobo2bo2bo7bo4b4o$b2o7b2obo2b ...

lordlouckster

I think LSSS with automatic adaptive widening would be the holy grail of oblique spaceship search programs. In 2020-21, Exa made immense progress on (2,1)c/7 with LSSS, but they had to perform the adaptive widening manually, painfully, and suboptimally. I conducted a few searches using this manual ...

lordlouckster

Sokwe wrote: December 19th, 2023, 7:07 am
lordlouckster wrote: December 19th, 2023, 7:01 am No 3c/11o ships in width 7 asymmetric, 13 odd, 14 even and 15 gutter.
What program did you use to check this? What were the longest partial results?

qfind v2.2, I forgot to save the partials

lordlouckster

No 3c/11o ships in width 7 asymmetric, 13 odd, 14 even and 15 gutter.

lordlouckster

New spaceships in Coral, one of David Eppstein's "most-wanted" rules:

Smaller c/5o
x = 39, y = 27, rule = B3/S45678
8bo2b2o16bo$8b5o15b2o5b4o$8b6o2bo2b2o7b3o3b4o$8bo7b5o7bobo4b4o$6bo2b3o
4b5o6bobo3bo2bo$6bo2b4o3bo10bo5bo$6bobo2bo4b4obob5o7bo$6bobo5b2obo2bo
3b4o6bo$4bo2b2o4b4obo2bo3bobobo4bo ...

lordlouckster

But here's an even smaller c/4d:

Code: Select all

x = 13, y = 12, rule = B36/S1356
10bo$7bobo2bo$8bo2b2o$3bo2bob2obo$2obo2bobo2bo$5bobo$2bo4bo$2bo
b2o$3bobo2bo$3bo2b3o$6b3o$7bo!

lordlouckster

I couldn't find these ships from gliderdb-search in the latest new-gliders.db:

#C (1, 1)/4
#C Discovered by: Rocknlol, 2020
#C Min Rule: B36/S1356
#C Max Rule: B368/S13568
x = 69, y = 68, rule = B36/S1356
63bo$63bo$62bo$61b2o$60bo7bo$59b3obo$57b2ob3obob2o$57bob2ob2obo$57bo3bo$54bo2bo2bo$55bo3b2obo ...

lordlouckster

(2,1)c/5:

x = 119, y = 175, rule = B35/S2467
2b2obo$o3bo$5o$b2ob2o$2b3o$4b3o$2b2o2bo$4b4o$3b2obo$4bo2bo$6b2o$5b3o$7bo$6bob
o$6bobobo$8bo2$8b3o3bo$11bo$11b6o$13bobo$13bob3o$13b2ob2o$14bo3bo2$15b3o$18bo
b2o$16b4o$19bobo$18b5o$20bob2o$20b3o2bo$23b2o$25b2o$27b2o$26b3o2$27bo$25b2o$
25b3o$28b2ob3o$29b3o ...

lordlouckster

2c/7o:

x = 17, y = 117, rule = B357/S238
4b3o3b3o$4b3o3b3o$2b2o2bo3bo2b2o$bo2bo7bo2bo$4b3o3b3o$4b2o5b2o$
bo3bo5bo3bo$3b3o5b3o$o2bo9bo2bo$bobo2b2ob2o2bobo3$4b3o3b3o$7b3o2$
7bobo$5bo5bo$6b5o2$4bo7bo$3b3o5b3o$2bob3o3b3obo$2bo2bob3obo2bo$6b
5o$4bo3bo3bo$4b4ob4o$3b4o3b4o$3bobo5bobo$4bo7bo2$6b5o$6b2ob2o ...

lordlouckster

c/7o:

x = 15, y = 88, rule = B357/S238
5bo3bo$4b3ob3o$4b3ob3o$2b3o5b3o2$2bo9bo2$obobo5bobobo$bobo7bobo
$bobo7bobo$5bo3bo$bob4ob4obo$bob4ob4obo$2bob3ob3obo$5bo3bo$3bo2b
obo2bo$3b2obobob2o$4b2o3b2o2$4b2o3b2o$3bo2bobo2bo2$6bobo$5b2ob2o
$2bo9bo$3b3o3b3o2$4b2o3b2o$3bob2ob2obo$3b4ob4o$4bo5bo$4bo5bo$2bo ...

lordlouckster

New c/5, bigger bounding box, but fewer cells:

x = 15, y = 33, rule = B357/S238
3bo7bo$3bo7bo$3b2o5b2o2$5b2ob2o$6bobo$2b2o2bobo2b2o$2bo3bobo3bo
$b2o3bobo3b2o$2b2o7b2o$4b3ob3o$2b4o3b4o2$b3o7b3o$bo11bo2$bo11bo$
bo11bo$bo11bo$2o11b2o$2ob2o5b2ob2o$2b3o2bo2b3o$3bob5obo$3bo2bobo
2bo$4bo5bo$4bo5bo$4bo5bo ...

lordlouckster

c/6:

Code: Select all

x = 16, y = 18, rule = B357/S238
bo12bo$3o10b3o$3o10b3o$b4o6b4o$4bo6bo$3b3o4b3o3$4bo6bo$2bo2bo4b
o2bo$2bo10bo$3bo8bo$6bo2bo$3bob2o2b2obo$3bo2bo2bo2bo$5b2o2b2o$4b
3o2b3o$5b2o2b2o2!

lordlouckster

2c/7:

x = 18, y = 61, rule = b368/s245
4b3o4b3o$4bob2o2b2obo$4b3o4b3o$5b2o4b2o$6b2o2b2o$6b2o2b2o$5b8o$
6bob2obo$8b2o$6b2o2b2o$5bo6bo$5bobo2bobo$7bo2bo2$5bob4obo$6bob2o
bo$2bob2o2b2o2b2obo$3b5o2b5o$2b2ob2o4b2ob2o$2o2b10o2b2o$6b6o$4b2o
bo2bob2o$5bob4obo$5bob4obo$6b2o2b2o$3bobo6bobo$6bob2obo ...

lordlouckster

c/4 diagonal:

Code: Select all

x = 23, y = 24, rule = B35/S23
17b2o2$15b2o$14bobo$13b2o$11b4o2bo4bo$11bobo3bo2bobo$10b3obo2bobo2bo$6bo6b2ob
2ob2o$4bobo3b3o3bo$2b3o6bo4b2o$bo5b2o7b2o$5o2b2o2b2obo2bo$b4o4bo2b2o$2b3o5bo
2bo$3bo7b3o$11bob2o$12b2o$9bo3bo$7b3o3bo$8b2o$9b4o$10b2o$11bo!

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Re: LifeWiki Trusted Account Request Thread - Post requests here

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