Let me share some ikpx2 partials i have accumulated.
my longest (2,1)c/7 partial so far:
Code: Select all
x = 29, y = 75, rule = B3/S23
2b2o$bo$o3bo$2o$4b3o$3bo3b3o$3bobobobo$3bobobo$4b2o3bo$5bobobo$4bo
3b2o$10b2o$9b3o$6b3obo$6b2o$6b2ob2o3b2o$7bo2bo3b3o$7bo6b2o$8b2o4b
2o$12bo3bo$11b4o2bo$11bo5bo$11bo2b2ob2o$16b2o$12bobobo2bo$14bob3ob
o$10bo$9b2ob5o$9b2ob2obobo2bo$10bo5b3obo$11bo5b2o$10b2o3b2o$10b5o
2bo$9bo4bobobo$15bo$10bob2ob3obo$13b2o3b2o$16bobo$12bo4b2ob2o$12bo
4bo2b2o$13bo5bo$12b2o$12bo3bo$11bob2o2bo$10b4obob2o$10bo4bo$13bo2b
o$16b2o$12bob2obo$8bo3b2obo$7b2o2bobobo2bo$6b3o2bo3bo2bo$6b2o2b2ob
2o$10b3obob2o$12b2o2b2o$8bob2ob3o$8bobobo2b2o2b3o$10bobobo5bo$11bo
bo9bo$9b2obob2obo6bo$14b6o$15bobo3bobo$9bo3bobo3bo3bo$13b3o3bo2b2o
2bo$11bo4b3o3bobobo$15b2o8bo$13bo2bo2bo4b2o$14bo3bobobobob2o$13bob
o5bo$13bo3bo2bob2o3b2o$17bo9b2o$18bob2ob3o$15b2o5bo$19bo$16bo!
(1,1)c/7 two long asymmetric partials, one looks like half a Lobster:
Code: Select all
x = 102, y = 73, rule = B3/S23
2b2o28b3o$bo2bo25bo5bo$4bo25bo5bo$o3bo25bo4bobo$o2bo32b2o2b2o3b2o$2obo
28b2o6b2o3bobo$bo30bo7b2o5bo$8bo24bo6b3o2b3obo$8bo31bobobo5bo$o2bo3bob
o30bo3bo6bo$42bobo4b2o$b2ob2ob6o30b3o3bo$2bobo2b3obo2bo30b5o$2bobo2b2o
bo3bo31b2obo$9bo2b3o33bo2b2o$8b3o5bo34b2o3b3o$8b2o3bobobo32b2o2b2o$12b
2o3bo36b2obo2bo$12b2obo43bo$16bo37bo4b2o$13bo3b2obo37bo2bo$13bo3bobobo
37bo2bo$17b2o2bo2bo35bobo$23bo$15bo2bo3b2o37b3o$16bobo4bo37bo2b2ob3o$
16bo7bo38b2o6bo$19bob2o41bobob2obobo$18bo49bo4bo$22b3o43b2ob2o$25b2o
41bo2bo$21bo3b3o40b3obo$26b2o$22bo2bo46bo$23b2o46bobo$25b5o40bo2b2o$
26b2o2bo40bo2b3o$25bo4bo41bobo2bo$72bo2b3o$24bob2o46bo2bo$23b4o2b2o2bo
36b2o4b2o$23b3o4b2o2bo34b3obo2b2o$26b2o6b2o38bo$34b2obo39b2o$26b2o2b3o
4bo37bo2bo$27b2obo5bo39bobo$28b2o2bo2bo40b3o$30bobobo42b2obo$30bo49b2o
$32bo44b2o4bo$31bo44bo4b2o$76bo2bo$77bo3b2ob3o$78bo2bo3b3o$78bo2b3obob
o$79bob2obo3bo$80b5ob2ob2o2bo$80b3ob3o2bo3bo$85bobobo4bo$86bo6bo$85bo
3bo2bobo$86bo7bo$87b5o3bo$88bo7bo$90b4ob2o$96bo$92bo4b3obo$92bo5b2o$
92b2obobobo$92b2o2b2o$95b3o2$94bo!
c/7 three orthogonal partials, the left partial is an "almost" , just missing two cells. I keep extending the other two partials, so far without an end cap in sight... :
Code: Select all
x = 71, y = 143, rule = B3/S23
8bo35bo13bo5bo$7bobo34bo12bobo3bobo$7bobo31bo3bo11bobo3bobo$2bo5bo5bo
25b4o14bo5bo$bobo9bobo28bo$o3bo3bo3bo3bo24b2o16b2ob2o$b2obob2ob2obob2o
26b2o15b2ob2o$4b2o5b2o28bobo$4b2obobob2o27bo3b2o$5bobobobo27b2o19b3o$
6bo3bo49b3o$42bo16bobobo$5b2o3b2o28b4o15bo3bo$bobo9bobo41bobo3bobo$obo
bobo3bobobobo20bo3bo14bo4bo4bo$obo11bobo24bo13b3o7b3o$4b2o5b2o24b3o15b
2o3bobo3b2o$3b3o5b3o19bo2b2o15b3obo7bob3o$2bo11bo18bo2b2o19b2o5b2o$36b
2o23bo$34bo4b3o18b3o$5b3ob3o22b2o6bo15bo5bo$2bob2obobob2obo20bo5bo16bo
bobobo$2b2obobobobob2o39b5o5b5o$2bo2bobobobo2bo20b3o15bob2obo5bob2obo$
3bobobobobobo21bo2bob2o11bobo2bo5bo2bobo$2b2obobobobob2o20bo2bo2b2o9b
3o4b2ob2o4b3o$b3obobobobob3o20b7o9bo2bo2bo5bo2bo2bo$2o3bobobobo3b2o18b
obo2bo2bo9b2o13b2o$4b2obobob2o22bo5b2o16bo3bo$3bo2b2ob2o2bo21bo23b2ob
2o$2o2b2o5b2o2b2o17b2o24bobo$o3bo7bo3bo22bo18bo5bo$2bo11bo18bo3b2obo
16bo2bobo2bo$b2o11b2o22bo18bo2bobo2bo$b3o9b3o18bobobob2o15bo7bo$2bo2b
2o3b2o2bo21bobo18bo7bo$4b3o3b3o21bobob2o17bo7bo$3bo9bo20bobo21bobobobo
$3bobo5bobo18bo2b2o23bobo$3bo9bo18b2o5bo17b3o3b3o$4bo7bo23b2o$56bobo5b
obo$33bob2obo20bo3bo$32bob3o18bo2b2o3b2o2bo$30b2o3bo2bo16bo3bo3bo3bo$
34bo2b3o$30bob4o21b2o5b2o$31b2o2bo24b3o$33bobo24b3o$36bo23bobo2$34bo
26bo$34b3o21b7o$33bo2b2o19bo2bobo2bo$33b2o21bo3bobo3bo$60bobo$31bo3bo
18b2o4bobo4b2o$35bo17bob2o3bobo3b2obo$31b2obo17b3o4b2ob2o4b3o$32bo19b
3o3b2o3b2o3b3o$30bo2bo19b2o3b2o3b2o3b2o$53b2o13b2o$53b2o13b2o$30bobo
23b2o7b2o$25b6o24bo2bo5bo2bo$24bo2bobo25bo11bo$24bo4bobo22bo4bo3bo4bo$
25bo3b2obo20bo4bo5bo4bo$26b3obobo21bob2o7b2obo$26bo$28bo27b4o3b4o$25b
2o2bo26bob2o3b2obo$24bob2obo30bobo$23b3o2b3o26b2obobob2o$24bo3b3o26bo
7bo$23b3o35bo$23bobob2o29bo5bo$27b2o30b2ob2o$24b2o2b2o$24b2o$25b2o32b
5o$24b3o3b2o26bo2bo2bo$25b2o2bo2bo24bo2bobo2bo$26b3o2b2o20b3o11b3o$27b
o3bo27bo3bo$27bo2bo23bo4bo3bo4bo$26b4o2bo25bo5bo$25bo3bo3bo22b2o7b2o$
25b2obob2obo21bobo7bobo$32bo21b2obo7bob2o$56b2obo3bob2o$27b4o2bo23bobo
3bobo$25b2o4bob2o$25b2obo4b2o20bobo7bobo$27bo27bobo7bobo$29b4obo21b2o
7b2o2$61bo$60b3o$59b2ob2o$59b2ob2o$59b2ob2o$60bobo$61bo$57b2o5b2o$57b
2o5b2o$58bo5bo2$54b2o3b2ob2o3b2o$53bo2bo2bobobo2bo2bo$54b2o3bo3bo3b2o$
58bo2bo2bo$60b3o$58bobobobo$56bo3b3o3bo$56bob2o3b2obo$56b2ob2ob2ob2o$
60b3o$56bo3b3o3bo$55b3o7b3o$55b2obo5bob2o$57b3o3b3o$59b2ob2o$55bob3o3b
3obo$54b2obobo3bobob2o$54b3obo5bob3o$58bo5bo2$58b2o3b2o$52b3o4bo3bo4b
3o$52b3ob3o5b3ob3o$54b2o2bo5bo2b2o$56bo9bo$55bo11bo$53bo3b2o5b2o3bo$
53bo5bo3bo5bo$52bo17bo$52bo3b4o3b4o3bo$56b2o7b2o$53bo5bo3bo5bo$53b2o2b
ob2ob2obo2b2o$53b3ob2o5b2ob3o!
(1,1)c/8 two glide-symmetric partials, one extended from Walrus, one from a older search before the discovery of Walrus:
Code: Select all
x = 88, y = 81, rule = B3/S23
5b4o43bo$5bo2bo42bob2o$4bo5bo38bobo$3bo5b2o37bo5bo$o4b4obo37bo3b2o$o4b
ob4o34b3o4bo$o3bo3b3obo32b2obo2bo4bo$2bobo2bo6bo29bobobob2o3bobo$14bo
29b2o4bobob3o$2o3b2o3bo4b2o25bo2bo4bo2b2o$2ob2ob3o4bo3bo24bobo6bobo2b
2o$b2o11bobo27bo8bo2bobo2b2o$3bo11bo4bo30b2o2bo$3bo5b2o8b3o28b3o2bo3b
2o3bo$8bob3o5bo2bo27b3o2b2o2bobo$7b2o2b2o5b2o3bo26bobo2b4o6bo$8b2o3bo
5b2o30b5obo7bo$19b2o32bo7b2ob2o$10bo10bo2bo29b3ob2obo2b2ob2o$14bo40bo
2bobo2bo5bo$11b2o2bo7b2o39bo4bo2b2o$13bo2bo5b2o3bo31b2o3bo6bobo$13bobo
3bo2bo3bobo30b3obo6bobo$14bo3bo5bo4bo29b3ob2obobobob4o$19bo4b2o34b2ob
2ob2o5bo2bo$19bo6b2o2bo34bobo7bobo$23b2obo35b2obo8b2o2bo$21b2obo2bo34b
o4bo6b2obob2o$20b3obo2b3o32bo3bo11bo$25b2o2b3o30bob4o10b2obo$29b2o32b
2o2b2o11b2o$30bob2o32b3o8bo2b2o$34bo34bo11bo$30b3o3bo30b4o2b5ob2ob3o$
31bo4b2obo27bo2bobobobo3b2obobobo$34bo5bo29b3obobo4bo5bo$33b4o3bo29b2o
bo3bo2bob2o2bo$35b2ob2o30bo4bobob4ob2o$43b2o26b4o8b2o$36b2obo2bo3bo25b
2o2bo2b2o2bo$35bobobo4bo28b2o2bo4bo$35bo4bob2o4bo24b2o4b2o$36bobo9bo
26b2o3bo$37bo10bo26b5o$39bo8b2o$39bo7b3obo25bo$39bo8b3obo$42b3o2b2o2b
2o$42bobo3bo$42bob2o3bo$47b7o5bo$46b3o2bo6bobo$46bo3bo2b2o3bobo$46bo4b
o2b3o2bo$50b2o$50b5o2bo$53bo3b2obo4b2o$52bo3bobo2b2obo2bo$56b2ob2o5b2o
$50b2o6bo3bo3b3o$50bo5b2obo6b2o$51bo4bo5bob2o3bo$56bo5b2o5bo$62b2ob2ob
2o$57bo6b3o3b2ob2o$56b2ob2o5bo4bobo$56bo2bo4b2ob2o3b2obo$59bobobo2b4o
3bo3bo$58b2o3b2o5b2obo2b2o$59bo2b2ob2o3b2ob2o$64bo6bob2obo$62bo4bobo5b
ob2o$65b2obobo2b2o2bo$63bo2bob3ob4o$64bo2bo4bob2o$65bobobo4bo$68bo2bob
o$69bobo$67bo2b2o$68bobo$69bo!
(1,1)c/10 longest glide-symmetric partial at width 9 plus two symmetric partials:
Code: Select all
x = 116, y = 57, rule = B3/S23
3o42b2ob2o35bo2bo$4o41bo39bo2bo$4bobo40bo37b2ob2o$2bob5o37b2o39b3o$2bo
4bo38b5o37bo$4bo35b2o6b3o29b3o3bo$5bo4b2o28bo2b2o3bo6b2o25bo2bo2b2o$4b
ob2ob3o30b3o4b3o3b2o26bo4b3o$4bo3b2o30bo3b3o2bo2bobo25b5ob2o$5b3o3b2o
27bo3b2ob2ob2obob2o25b2o2b2o2b2o4b2o$8bobobo31b2obobobobob2o30bob2o2b
4o$7b3obo35bob2o2bo35bob3o2bo$7b4obo35bo4b2o2bo33bo4bo$11b5o33b4ob3ob
2o30b2o2b2o$48bo3b2ob2ob2o2bo27bo2bo6b3o$11b3obob4o25b2ob2o2b2o7b2o26b
o2bo4b2obo$15bo4b5o21b2ob2o2b2o5bo3bo24b4o4bo2bo3bo$16b2o2bo3bo27bo7bo
4bo23bo6bo3bo3bo$15bo4bo4bo27b2o5bo4b2obo26bo3bo4bo2bo$15bobob2o4bo27b
2o8bo3bobo25bo2bo5b2ob3o$14bo4b3obob2o29b3o4b3o3bo24bob2o6bo5bo$18b6o
2bo36bo3bo26b2o8bo2bo$15bob2o6b3o26b2o7b3ob2ob2o22bo11bo2bo$16b3o36bo
3b4o3bobo2bo37bob3o$24b2o2bo27bo3bobo2bo3b2o25b6o8bo$20b3o5bo28b2obobo
bo3bobo28bo6b2o2bo3b2o$23b2o2b3ob2o25bo4bo5bo32bo2bobo2bobo$20bo4bo2bo
4b2o24bob2o35b2obo3b2o5b2o$21bo2bo3bo4b4o21bo3b2obo33bo9bo2bo$23bo4b2o
29b2o3bobo32bo2b2o4bob2o$30b2ob2o2bo24bob2o34bo3b3o2bo$31bo4bo25b2o39b
o5bo$29b3obo3b2o64bo2b3o$28bo9bo64bo3bo$28b3ob3o3b2o65bo$29b2o3bo6b2o
62bo$34b2o3b2obo$33b4o2b2o3b2o$32bo2bo2bobo3b2o$33bob2ob2o$34b2o2b2ob
2obo$38bo5bo$35bo2bo6b2o$36bobo11b3o$38bo2b3o3bobo$38b4ob3o3bo3bo$40bo
3bobob2obobo$48b2o5bo$43b3obo5bobo$43bobobobobo3bo$43bo6b2ob2o$44b2o3b
ob3o$51b2o$46bo2bobo$48b3o$48bo$48bo!