Difference between revisions of "User:Prime Raptor21/B3S2 search results"
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{{DISPLAYTITLE:User: wwei23/B3S2 search results}} | |||
==First notes by the author== | |||
If a new object appears or an object appears in a lower symmetry, please let me know on my talk page. If I missed anything, please let me know on my talk page. For reference, D2_x, D2_+1, D2_+2, C2_1, C2_2, C2_4 are all considered to be equally low. D4_x1, D4_x4, D4_+1, D4_+2, D4_+4, C4_1, C4_4 are all considered to be equally low. D8_1 and D8_4 are equally low. If you know the canonical name of any of the ??? objects or the canonical name of anything that I have a non-canonical name for, please let me know. | |||
Everything in the LifeViewers is "named", in reading order of the objects. | |||
==Minimal symmetry C1== | ==Minimal symmetry C1== | ||
===xs=== | |||
[[Tub]], [[Beehive]], [[Aircraft carrier]], [[Loaf]], [[Mango]], [[Pond]] | [[Tub]], [[Beehive]], [[Aircraft carrier]], [[Loaf]], [[Mango]], [[Pond]] | ||
{{LV:Viewer|x = 31, y = 5, rule = B3/S2 | {{LV:Viewer|x = 31, y = 5, rule = B3/S2 | ||
Line 5: | Line 12: | ||
o2bo2bo$6bo4b2o4bo4bobo3b2o$23bo! | o2bo2bo$6bo4b2o4bo4bobo3b2o$23bo! | ||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | #C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | ||
===xp2=== | |||
Please note the toad is infinitely extendible in B3/S2. For toad notation, <prefix>toad means that many toads connected orthogonally. <prefix>toad on <prefix>toad means that the orthogonally-connected <prefix>toads are connected to each other diagonally. Toads can be connected to other things (Toad units) as well. | |||
[[Blinker]], [[Toad]], Sesquitoad, ???, Bitoad, Toad on toad, [[Fox]], Sestertoad/Semiquintoad, Toad on sesquitoad, ???, [[Phoenix 1]] | |||
{{LV:Viewer|x = 42, y = 20, rule = B3/S2 | |||
[[Blinker]], [[Toad]], Sesquitoad, ???, Bitoad, Toad on toad, [[Fox]], Sestertoad/Semiquintoad, Toad on sesquitoad, ??? | |||
{{LV:Viewer|x = | |||
o4bo8bo5b2o8bo9bo$o4b2o3b3o2bo4bo5b3o2b2o6b2o$o4b2o4b2o2bo2b2o3bo3b2o | o4bo8bo5b2o8bo9bo$o4b2o3b3o2bo4bo5b3o2b2o6b2o$o4b2o4b2o2bo2b2o3bo3b2o | ||
2b3o5b2o$6bo6bo4bo3b2o5bo7bo$21bo18bo$20b2o15b2o$37b2o$37bo3$10b2o6b2o | 2b3o5b2o$6bo6bo4bo3b2o5bo7bo$21bo18bo$20b2o15b2o$37b2o$37bo3$10b2o6b2o | ||
8bo9bo$2b3o4bo7bo8bobobo5bobo$12bo7bo3bo5bo9bo$b2o2bo4b2o6b2o4bo5bo3b | |||
2o$5bo4b2o6b2o4bobobo11b2o$o2bobo3bo6bo9bo8bo$bo10bo6bo17bobo$bo8b2o4b | |||
2o19bo$10b2o4b2o$10bo5bo! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp3=== | |||
Oh yes, this is real. I somehow managed to make a P3 oscillator appear in B3/S2/C1. | |||
??? | |||
{{LV:Viewer|x = 9, y = 9, rule = B3/S2 | |||
6b3o$7bo$5bobo2$3b3o2$bobo$bo$3o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | #C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | ||
===xp4=== | |||
Because apg<suffix> does not separate objects with overlapping envelopes, I will list all objects reported on Catagolue, regardless of them being pseudo-objects. | |||
???, ???, ???, ???, ???, ??? | |||
{{LV:Viewer|x = 65, y = 10, rule = B3/S2 | {{LV:Viewer|x = 65, y = 10, rule = B3/S2 | ||
o2bo4bo2bo9bo2bo10b4o6bo2bo6b4o2bo2bo$o2bo4bo2bobo2bo4bo2bo2bo2bo14bo | o2bo4bo2bo9bo2bo10b4o6bo2bo6b4o2bo2bo$o2bo4bo2bobo2bo4bo2bo2bo2bo14bo | ||
Line 25: | Line 43: | ||
==Minimal symmetry D2_x== | ==Minimal symmetry D2_x== | ||
===xs=== | |||
[[Small lake]], Telephone, Long telephone, [[Lake 2]], ???, ???, ???, ??? | [[Small lake]], Telephone, Long telephone, [[Lake 2]], ???, ???, ???, ??? | ||
{{LV:Viewer|x = 48, y = 23, rule = B3/S2 | {{LV:Viewer|x = 48, y = 23, rule = B3/S2 | ||
Line 37: | Line 56: | ||
==Minimal symmetry D2_+1== | ==Minimal symmetry D2_+1== | ||
===xs=== | |||
Tub on long-long-long-beehive on tub | Tub on long-long-long-beehive on tub | ||
{{LV:Viewer|x = 7, y = 11, rule = B3/S2 | {{LV:Viewer|x = 7, y = 11, rule = B3/S2 | ||
Line 43: | Line 63: | ||
==Minimal symmetry D2_+2== | ==Minimal symmetry D2_+2== | ||
===xp4=== | |||
???, ???, ???, ???, ???, ??? | |||
{{LV:Viewer|x = 45, y = 38, rule = B3/S2 | {{LV:Viewer|x = 45, y = 38, rule = B3/S2 | ||
o2bo8bo2bo4bo2bo6bo2bo5b2o$o2bo2bo2bo2bo2bo4bo2bobo2bobo2bo5b2o$o2bo2b | o2bo8bo2bo4bo2bo6bo2bo5b2o$o2bo2bo2bo2bo2bo4bo2bobo2bobo2bo5b2o$o2bo2b | ||
Line 55: | Line 76: | ||
==Minimal symmetry C2_1== | ==Minimal symmetry C2_1== | ||
===xs=== | |||
[[Small lake]], ??? | [[Small lake]], ??? | ||
{{LV:Viewer|x = 18, y = 9, rule = B3/S2 | {{LV:Viewer|x = 18, y = 9, rule = B3/S2 | ||
Line 60: | Line 82: | ||
o6bo$3bobo8bo$4bo8b2o! | o6bo$3bobo8bo$4bo8b2o! | ||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | #C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | ||
===xp2=== | |||
??? | ??? | ||
{{LV:Viewer|x = 9, y = 9, rule = B3/S2 | {{LV:Viewer|x = 9, y = 9, rule = B3/S2 | ||
3b2o$2bo$o4bo$o2bobo$bobobobo$3bobo2bo$3bo4bo$6bo$4b2o! | 3b2o$2bo$o4bo$o2bobo$bobobobo$3bobo2bo$3bo4bo$6bo$4b2o! | ||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | #C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | ||
===xp4=== | |||
??? (Toad unit) | |||
??? | |||
{{LV:Viewer|x = 5, y = 13, rule = B3/S2 | {{LV:Viewer|x = 5, y = 13, rule = B3/S2 | ||
o$2o$2o$bo2$2b3o2$3o2$3bo$3b2o$3b2o$4bo! | o$2o$2o$bo2$2b3o2$3o2$3bo$3b2o$3b2o$4bo! | ||
Line 74: | Line 95: | ||
==Minimal symmetry C2_2== | ==Minimal symmetry C2_2== | ||
===xp2=== | |||
??? (weld of 2 foxes?) | |||
{{LV:Viewer|x = 8, y = 9, rule = B3/S2 | |||
4b3o2$3b2o2bo$7bo$obo2bobo$o$o2b2o2$b3o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
==Minimal symmetry C2_4== | ==Minimal symmetry C2_4== | ||
Tritoad (Not [[Tritoad]]) | ===xp2=== | ||
{{LV:Viewer|x = | Tritoad (Not [[Tritoad]]) | ||
{{LV:Viewer|x = 12, y = 4, rule = B3/S2 | |||
4bo3bo$3o2b2o2b2o$b2o2b2o2b3o$3bo3bo! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | #C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | ||
==Minimal symmetry D4_x1== | ==Minimal symmetry D4_x1== | ||
===xs=== | |||
[[Lake 3]], Megawolf, Tub on big big big big tub (on (tub, tub, tub), containing tub) | [[Lake 3]], Megawolf, Tub on big big big big tub (on (tub, tub, tub), containing tub) | ||
{{LV:Viewer|x = 43, y = 15, rule = B3/S2 | {{LV:Viewer|x = 43, y = 15, rule = B3/S2 | ||
Line 91: | Line 117: | ||
2o4b2o5bobobobo8bo5bo$6bo2bo8bo3bo10b5o$6bo2bo$7b2o26bo$34bobo$35bo! | 2o4b2o5bobobobo8bo5bo$6bo2bo8bo3bo10b5o$6bo2bo$7b2o26bo$34bobo$35bo! | ||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | #C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | ||
===xp2=== | |||
??? | ??? | ||
{{LV:Viewer|x = 9, y = 9, rule = B3/S2 | {{LV:Viewer|x = 9, y = 9, rule = B3/S2 | ||
Line 98: | Line 124: | ||
==Minimal symmetry D4_x4== | ==Minimal symmetry D4_x4== | ||
===xs=== | |||
[[Small lake 3]], ??? | [[Small lake 3]], ??? | ||
{{LV:Viewer|x = 25, y = 12, rule = B3/S2 | {{LV:Viewer|x = 25, y = 12, rule = B3/S2 | ||
Line 106: | Line 133: | ||
==Minimal symmetry D4_+1== | ==Minimal symmetry D4_+1== | ||
Beehive on long long long beehive, Tub on long long long beehive on long long long beehive on tub, | ===xs=== | ||
Beehive on long long long beehive, Tub on long long long beehive on long long long beehive on tub, ???, Megawolf | |||
{{LV:Viewer|x = 40, y = 15, rule = B3/S2 | {{LV:Viewer|x = 40, y = 15, rule = B3/S2 | ||
3bo8bo9bo9bo3bo$2bobo6bobo7bobo7bobobobo$2bobo7bo8bobo6bo2bobo2bo$3bo | 3bo8bo9bo9bo3bo$2bobo6bobo7bobo7bobobobo$2bobo7bo8bobo6bo2bobo2bo$3bo | ||
Line 116: | Line 144: | ||
==Minimal symmetry D4_+2== | ==Minimal symmetry D4_+2== | ||
Small lake+2, Beehive on long long long long beehive on beehive, Pond on long long long long beehive on pond, ???, ???, Beehive on long long long long beehive on long long long long beehive on beehive, Pond on long long long long beehive on long long long long beehive on pond | ===xs=== | ||
{{LV:Viewer|x = 78, y = | Small lake+2, Beehive on long long long long beehive on beehive, Pond on long long long long beehive on pond, ???, ???, ???, Beehive on long long long long beehive on long long long long beehive on beehive, Pond on long long long long beehive on long long long long beehive on pond | ||
{{LV:Viewer|x = 45, y = 32, rule = B3/S2 | |||
4bo9b2o8b2o9bo4bo$3bobo7bo2bo6bo2bo7bobo2bobo$3bobo8b2o7bo2bo7bobo2bob | |||
o$b2o3b2o16b2o6b2o3b2o3b2o$o7bo3b6o13bo12bo$o7bo2bo6bo3b6o4b2o3b2o3b2o | |||
$b2o3b2o4b6o3bo6bo5bobo2bobo$3bobo16b6o6bobo2bobo$3bobo8b2o19bo4bo$4bo | |||
8bo2bo7b2o$14b2o7bo2bo$23bo2bo$24b2o3$4b2o6b2o7b2o5b2o8b2o$3bo2bo5bo4b | |||
o4bo4bo2bo6bo2bo$3bo2bo7bobobobo7b2o7bo2bo$b2o4b2o4b2obobob2o16b2o$o8b | |||
o6bobo7b6o$b2o4b2o7bobo6bo6bo3b6o$3bo2bo6b2obobob2o4b6o3bo6bo$b2o4b2o | |||
5bobobobo15b6o$o8bo2bo4bo4bo3b6o$b2o4b2o3b2o7b2o2bo6bo3b6o$3bo2bo19b6o | |||
3bo6bo$3bo2bo29b6o$4b2o22b2o$27bo2bo7b2o$28b2o7bo2bo$37bo2bo$38b2o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp2=== | |||
???, ??? (Toad unit) | |||
{{LV:Viewer|x = 22, y = 10, rule = B3/S2 | |||
b3ob3o3b3o5b3o$2obobob2o3b2obobob2o2$2b2ob2o7b2ob2o$4bo11bo$4bo11bo$2b | |||
2ob2o7b2ob2o2$2obobob2o3b2obobob2o$b3ob3o3b3o5b3o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
==Minimal symmetry D4_+4== | |||
===xp4=== | |||
??? | |||
{{LV:Viewer|x = 28, y = 4, rule = B3/S2 | |||
o2bo2b4o2bo2bo2b4o2bo2bo$o2bo8bo2bo8bo2bo$o2bo8bo2bo8bo2bo$o2bo2b4o2bo | |||
2bo2b4o2bo2bo! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
==Minimal symmetry C4_1== | |||
===xs=== | |||
Megawolf | |||
{{LV:Viewer|x = 11, y = 11, rule = B3/S2 | |||
3bo3bo$2bobobobo$bo2bobo2bo$o3bobo3bo$b3o3b3o2$b3o3b3o$o3bobo3bo$bo2bo | |||
bo2bo$2bobobobo$3bo3bo! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp2=== | |||
???, ??? (Toad unit), ???, ???, ???, ??? (Toad unit) | |||
{{LV:Viewer|x = 44, y = 29, rule = B3/S2 | |||
8bo9bo10b3o$6bobo9b2o8bo2b2obo$3obobobo9b2o15bo$16b2o2bo7bob3o2bo$b2o | |||
5bo5b2o4bo6b2obobob2o$13b3o5b3o3bo2b3obo$2bo5b2o6bo4b2o4bo$16bo2b2o7bo | |||
b2o2bo$2bobobob3o6b2o12b3o$2bobo12b2o$2bo15bo4$5b3o16bo10b2o$22bobo9bo | |||
$2bobo2b2o5b3o3bobobo12bo$obo32b2o$o7bo6b2obobobo12b2o$o9bo23bo2b2o3bo | |||
$2bo7bo5bobo3bobo6bo2bo4b2o2bo$8bobo18bo2b2o5b2o2bo$2b2o2bobo9bobobob | |||
2o3bo2b2o4bo2bo$30bo3b2o2bo$3b3o10bobobo3b3o9b2o$16bobo17b2o$16bo18bo$ | |||
38bo$36b2o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp3=== | |||
??? | |||
{{LV:Viewer|x = 11, y = 11, rule = B3/S2 | |||
5bo$2b2obobo$3bo5bo$bobobob3o2$2obo3bob2o2$b3obobobo$bo5bo$3bobob2o$5b | |||
o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp4=== | |||
??? | |||
{{LV:Viewer|x = 11, y = 11, rule = B3/S2 | |||
6bo2bo$4o2bo2bo$6bo2bo$6bo2bo$4o2$7b4o$bo2bo$bo2bo$bo2bo2b4o$bo2bo! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
==Minimal symmetry C4_4== | |||
===xp2=== | |||
???, ???, ???, ???, ???, ???, ???, ???, ???, ??? | |||
{{LV:Viewer|x = 78, y = 32, rule = B3/S2 | |||
b3o14bob3o12bo14bo14bo$9bo4bob2o15bobo12bobo14bobo$2b2obobobo4bo3bo3bo | |||
8bo5bo14bo10bo5bo$7bobo4bo7bo6bobo14b2o5bo7b2o6bo$2bo18bobo13b2o6bo7bo | |||
16bo$7bo6bobo10b2o26bo4bo$obo12bo7bo15bo3b2o26b2o$obobob2o7bo3bo3bo4bo | |||
26b2o2b2o$o19b2obo15b2o3bo26bo$6b3o6b3obo9b2o15bo7bo6bo$36bobo7bo5b2o | |||
8bo6b2o$30bo5bo10bo14bo5bo$32bobo14bobo12bobo$32bo16bo16bo3$6bo15bo14b | |||
obobo14bo13bo$7b2o13bobo8bo3bo2bobo9bobobo12bobo$4bobo3bo8b2o5bo5bob2o | |||
5bo12bobo12bobo$2b2o6bo7bo6bobo5bo7bo4b3ob2o15bobo3bo$11bo7bo7bo4bo19b | |||
o3bo8bobo$bo15bo24b2o3b2o3bo3bo16b2o$bo9bobo14b2o2b2o20b2o2bo4b2o$obo | |||
9bo3b2o25bo3bo2b2o10bo11b3o$12bo15bo5bo7bo6bo3bo3b2o4b3o11bo$2bo15bo7b | |||
o7bo5b2obo5bo3bo21b2o$3bo6b2o6bobo6bo5bobo2bo3bo11b2ob3o5b2o$3bo3bobo | |||
9bo5b2o7bobobo10bobo20bobo$5b2o14bobo25bobobo12bo3bobo$7bo15bo25bo18bo | |||
bo$68bobo$69bo! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp3=== | |||
??? | |||
{{LV:Viewer|x = 14, y = 14, rule = B3/S2 | |||
8b3o$9bo$7bobo$o3b2o$3o3b2o2bo$o9bo$2bobo4bo$4bo4bobo$3bo9bo$3bo2b2o3b3o$8b2o | |||
3bo$4bobo$4bo$3b3o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp4=== | |||
???, ??? | |||
{{LV:Viewer|x = 25, y = 10, rule = B3/S2 | |||
6o2b2o5b4o2bo2bo$6o2b2o11bo2bo$8b2o11bo2bo$8b2o5b4o2bo2bo$2o6b2o$2o6b | |||
2o$2o13bo2bo2b4o$2o13bo2bo$2o2b6o5bo2bo$2o2b6o5bo2bo2b4o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
==Minimal symmetry D8_1== | |||
===xs=== | |||
???, ???, ???, ???, ???, ???, Beehive on big big big big tub (on (beehive, beehive, beehive), containing tub) , ???, ???, ???, ???, ???, [[Cloverleaf interchange]], ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ??? | |||
{{LV:Viewer|x = 181, y = 96, rule = B3/S2 | |||
2o8bo10bo3b2o10bo13bo3bo10bo3bo14bo14b2o3b2o11bo3bo14bo$o2bo5bobo8bobo | |||
bo2bo8bobo11bobobobo8bobobobo12bobo12bo2bobo2bo9bobobobo12bobo$2b2o5bo | |||
2bo7bobobobo9bobo11bobobobo7bo2bobo2bo11bobo12bo2bobo2bo8bo2bobo2bo11b | |||
obo$10b2o6b2o2bo2bo8b2o3b2o7b2o3bo3b2o4bo3bobo3bo11bo11b2o4bo4b2o5bo3b | |||
obo3bo7b2obobob2o$2b4o11bo4bo10bo7bo5bo11bo2bo5bo5bo21bo13bo3bo5bo5bo | |||
6bo2bobo2bo$bo4bo3b4o4b4o11bo7bo6b2o7b2o4b3o5b3o9b5o8bo13bo2bo13bo7bo | |||
3bo$2b4o3bo4bo16b2o9b2o6bo5bo9bo3bo11bo5bo8b2o9b2o4b3o7b3o4b4o5b4o$10b | |||
4o4b2o10bo13bo3b2o7b2o4b3o5b3o4b2o2bo2bo2bo2b2o6bo7bo9bo5bo6bo13bo$2b | |||
2o13bo2bo10b2o9b2o3bo11bo2bo5bo5bo2bo2bobobobobobo2bo3b2o9b2o4b3o7b3o | |||
4b4o5b4o$o2bo6b2o5bobo13bo7bo6b2o3bo3b2o4bo3bobo3bo4b2o2bo2bo2bo2b2o3b | |||
o13bo2bo13bo7bo3bo$2o7bo2bo5bo14bo7bo8bobobobo7bo2bobo2bo9bo5bo7bo13bo | |||
3bo5bo5bo6bo2bobo2bo$9bobo22b2o3b2o9bobobobo8bobobobo11b5o9b2o4bo4b2o | |||
5bo3bobo3bo7b2obobob2o$10bo25bobo12bo3bo10bo3bo28bo2bobo2bo8bo2bobo2bo | |||
11bobo$36bobo46bo13bo2bobo2bo9bobobobo12bobo$37bo46bobo13b2o3b2o11bo3b | |||
o14bo$84bobo$85bo3$10bo20bo14bo3bo12bo3bo15bo16bo3bo16bo3bo18bo13bo3bo | |||
3bo$9bobo18bobo12bobobobo10bobobobo13bobo14bobobobo14bobobobo16bobo11b | |||
obobobobobo$9bobo19bo13bobobobo9bo2bobo2bo9bo2bobo2bo11bobobobo13bo2bo | |||
bo2bo15bobo10bo2bobobobo2bo$7b2o3b2o29b2o2bobo2b2o6bo3bobo3bo7bobobobo | |||
bobo8b2o3bo3b2o10bo3bobo3bo15bo12b2o2bobo2b2o$6bo7bo14b5o8bo4bobo4bo4b | |||
o5bo5bo7bo2bobo2bo8bo11bo8bo5bo5bo31bobo$6bo7bo13bo5bo8b4o3b4o4bo13bo | |||
9bobo11bo11bo7bo13bo11b5o10b4o3b4o$4b2o9b2o10bo2bobo2bo21bo15bo3b5o3b | |||
5o4b2o13b2o4bo15bo9bo5bo8bo11bo$3bo13bo6bo2bob2ob2obo2bo4b4o3b4o4b3o9b | |||
3o3bo13bo2bo17bo2bo17bo7bo2bobo2bo8b4o3b4o$3bo13bo5bobobo7bobobo2bo4bo | |||
bo4bo6bo7bo7b5o3b5o4b2o13b2o4b3o11b3o4b2o2bob2ob2obo2b2o8bobo$b2o15b2o | |||
4bo2bob2ob2obo2bo4b2o2bobo2b2o4b3o9b3o9bobo11bo11bo9bo9bo6bo2bobo7bobo | |||
2bo3b2o2bobo2b2o$o19bo6bo2bobo2bo9bobobobo5bo15bo5bo2bobo2bo6b2o13b2o | |||
4b3o11b3o4b2o2bob2ob2obo2b2o3bo2bobobobo2bo$b2o15b2o8bo5bo10bobobobo6b | |||
o13bo5bobobobobobo4bo17bo2bo17bo7bo2bobo2bo8bobobobobobo$3bo13bo11b5o | |||
12bo3bo8bo5bo5bo7bo2bobo2bo6b2o13b2o4bo15bo9bo5bo10bo3bo3bo$3bo13bo42b | |||
o3bobo3bo11bobo11bo11bo7bo13bo11b5o$4b2o9b2o14bo29bo2bobo2bo13bo12bo | |||
11bo8bo5bo5bo$6bo7bo15bobo29bobobobo28b2o3bo3b2o10bo3bobo3bo15bo$6bo7b | |||
o16bo31bo3bo31bobobobo13bo2bobo2bo15bobo$7b2o3b2o85bobobobo14bobobobo | |||
16bobo$9bobo88bo3bo16bo3bo18bo$9bobo$10bo3$8bo3bo11b2o3bo3b2o6bo7bo9bo | |||
3bo3bo14bo19bo3bo24bo18bo3bo3bo$7bobobobo9bo2bobobobo2bo4bobo5bobo7bob | |||
obobobobo12bobo17bobobobo22bobo16bobobobobobo$6bo2bobo2bo8bo2bobobobo | |||
2bo3bo2bo2bo2bo2bo6bobobobobobo9bo2bobo2bo13bo2bobo2bo21bobo15bo2bobob | |||
obo2bo$5bo3bobo3bo8b2o2bobo2b2o3bo3bobobobo3bo3b2o3bo3bo3b2o6bobobobob | |||
obo11bo3bobo3bo18b2o3b2o12bo3bobobobo3bo$4bo5bo5bo11bobo8b3o2bobo2b3o | |||
3bo15bo4bo2bobobobo2bo9bo5bo5bo16bo7bo12b3o3bo3b3o$3bo13bo6b4o3b4o9bob | |||
o9b2o11b2o6b2o3bo3b2o9bo13bo15bo7bo$2bo15bo4bo11bo5b3o3b3o8bo9bo27bo | |||
15bo12b2o9b2o10b3o7b3o$bo17bo4b4o3b4o5bo9bo5b2o11b2o4b4o7b4o5bo17bo10b | |||
o13bo8bo3bo5bo3bo$o19bo7bobo10b3o3b3o5bo15bo2bo4bo5bo4bo3bo19bo9bo13bo | |||
9b3o7b3o$b3o13b3o4b2o2bobo2b2o9bobo9b2o11b2o4b4o7b4o3bo21bo6b2o15b2o$ | |||
4bo11bo6bo2bobobobo2bo3b3o2bobo2b3o6bo9bo25b3o15b3o6bo19bo6b3o3bo3b3o$ | |||
b3o13b3o3bo2bobobobo2bo2bo3bobobobo3bo3b2o11b2o6b2o3bo3b2o9bo13bo9bo | |||
19bo5bo3bobobobo3bo$o19bo3b2o3bo3b2o4bo2bo2bo2bo2bo3bo15bo4bo2bobobobo | |||
2bo5b3o15b3o4b2o21b2o4bo2bobobobo2bo$bo17bo20bobo5bobo5b2o3bo3bo3b2o6b | |||
obobobobobo5bo21bo2bo25bo4bobobobobobo$2bo15bo22bo7bo8bobobobobobo9bo | |||
2bobo2bo7bo19bo4b2o21b2o6bo3bo3bo$3bo13bo40bobobobobobo12bobo11bo17bo | |||
7bo19bo$4bo5bo5bo42bo3bo3bo14bo13bo15bo8bo19bo$5bo3bobo3bo81bo13bo10b | |||
2o15b2o$6bo2bobo2bo83bo5bo5bo13bo13bo$7bobobobo85bo3bobo3bo14bo13bo$8b | |||
o3bo87bo2bobo2bo16b2o9b2o$101bobobobo19bo7bo$102bo3bo20bo7bo$128b2o3b | |||
2o$130bobo$130bobo$131bo3$8bo20bo3bo16b2o3bo3b2o14bo17bo3bo13bo7bo14bo | |||
15bo3bo3bo10bo3bo3bo$7bobo18bobobobo14bo2bobobobo2bo12bobo15bobobobo | |||
11bobo5bobo12bobo13bobobobobobo8bobobobobobo$3b2o2bobo2b2o13bo2bobo2bo | |||
13bo2bobobobo2bo8b2o2bobo2b2o11bobobobo11bobo2bo2bobo9bo2bobo2bo9bo2bo | |||
bobobo2bo6bo2bobobobo2bo$2bo2bobobobo2bo11bo3bobo3bo10b2o4bo3bo4b2o5bo | |||
2bobobobo2bo8b2o2bobo2b2o7b2o2bobobobo2b2o6bobobobobobo7bo3bobobobo3bo | |||
4bo3bobobobo3bo$2bo2bobobobo2bo10bo5bo5bo8bo17bo4bobo2bobo2bobo7bo4bob | |||
o4bo5bo4bobobobo4bo4bo2bobobobo2bo5bo5bo3bo5bo4b3o2bobo2b3o$3b2o3bo3b | |||
2o10bo13bo7bo17bo5bo3bobo3bo8bo5bo5bo6b4o3bo3b4o6b2o2bobo2b2o5bo17bo8b | |||
obo$23bo15bo7b2o13b2o11bo11b2o13b2o29bobo10b3o11b3o4b5o3b5o$b4o7b4o6bo | |||
17bo8bo11bo6b5o5b5o3bo17bo5b2o7b2o6b6o3b6o7bo9bo6bo13bo$o4bo5bo4bo4bo | |||
19bo5b2o13b2o3bo5bo3bo5bo3b4o9b4o5bo2bo5bo2bo4bo15bo3b3o11b3o4b5o3b5o$ | |||
b4o7b4o4bo21bo3bo17bo3b5o5b5o8bo7bo10b2o7b2o6b6o3b6o3bo17bo8bobo$19bo | |||
23bo3b2o13b2o11bo11b4o9b4o29bobo10b3o11b3o4b3o2bobo2b3o$3b2o3bo3b2o6b | |||
3o17b3o6bo11bo8bo3bobo3bo5bo17bo3b4o3bo3b4o6b2o2bobo2b2o9bo9bo6bo3bobo | |||
bobo3bo$2bo2bobobobo2bo8bo15bo7b2o13b2o5bobo2bobo2bobo5b2o13b2o3bo4bob | |||
obobo4bo4bo2bobobobo2bo5b3o11b3o4bo2bobobobo2bo$2bo2bobobobo2bo5b3o17b | |||
3o3bo17bo4bo2bobobobo2bo7bo5bo5bo6b2o2bobobobo2b2o6bobobobobobo5bo17bo | |||
4bobobobobobo$3b2o2bobo2b2o5bo23bo2bo17bo5b2o2bobo2b2o8bo4bobo4bo8bobo | |||
2bo2bobo9bo2bobo2bo7bo5bo3bo5bo6bo3bo3bo$7bobo10bo21bo4b2o4bo3bo4b2o | |||
10bobo13b2o2bobo2b2o9bobo5bobo12bobo11bo3bobobobo3bo$8bo12bo19bo7bo2bo | |||
bobobo2bo13bo16bobobobo12bo7bo14bo13bo2bobobobo2bo$22bo17bo8bo2bobobob | |||
o2bo30bobobobo50bobobobobobo$23bo15bo10b2o3bo3b2o32bo3bo52bo3bo3bo$24b | |||
o13bo$25bo5bo5bo$26bo3bobo3bo$27bo2bobo2bo$28bobobobo$29bo3bo! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp2=== | |||
???, ??? | |||
{{LV:Viewer|x = 42, y = 21, rule = B3/S2 | |||
5b3ob3o16b3ob3o2$6bobobo18bobobo2$4bobo3bobo14bobo3bobo$o15bo$obobo7bo | |||
bobo8bobo7bobo$o15bo4bo19bo$2bo11bo6bobobo11bobobo$o15bo4bo19bo$obobo | |||
7bobobo6bo15bo$o15bo4bo19bo$4bobo3bobo8bobobo11bobobo$21bo19bo$6bobobo | |||
14bobo7bobo2$5b3ob3o15bobo3bobo2$29bobobo2$28b3ob3o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
==Minimal symmetry D8_4== | |||
===xs=== | |||
???, ???, ???, Beehive on big big big big pond (on (beehive, beehive, beehive), containing pond), ???, Pond on big big big big pond (on (pond, pond, pond), containing pond), ???, ??? | |||
{{LV:Viewer|x = 92, y = 46, rule = B3/S2 | |||
7b2o13bo4bo10b2o4b2o13b2o$6bo2bo11bobo2bobo8bo2bo2bo2bo11bo2bo$6bo2bo | |||
11bobo2bobo8bo2bo2bo2bo12b2o$4b2o4b2o7b2o3b2o3b2o4b2o4b2o4b2o$3bo8bo5b | |||
o12bo2bo14bo7b6o$3bo8bo6b2o8b2o3bo14bo6bo6bo$b2o10b2o6bo6bo6b2o10b2o4b | |||
o2bo2b2o2bo2bo$o14bo5bo6bo8bo8bo5bobobobo2bobobobo$o14bo3b2o8b2o6bo8bo | |||
5bobobobo2bobobobo$b2o10b2o3bo12bo3b2o10b2o4bo2bo2b2o2bo2bo$3bo8bo6b2o | |||
3b2o3b2o3bo14bo6bo6bo$3bo8bo8bobo2bobo5bo14bo7b6o$4b2o4b2o9bobo2bobo6b | |||
2o4b2o4b2o$6bo2bo12bo4bo9bo2bo2bo2bo12b2o$6bo2bo27bo2bo2bo2bo11bo2bo$ | |||
7b2o29b2o4b2o13b2o3$10b2o20b2o14bo3b2o3bo19b2o$9bo2bo18bo2bo12bobobo2b | |||
obobo17bo2bo$9bo2bo18bo2bo12bobobo2bobobo17bo2bo$7b2o4b2o17b2o11b2o3bo | |||
4bo3b2o13b2o4b2o$6bo8bo28bo16bo11bo8bo$6bo8bo14b6o9b2o12b2o12bo8bo$4b | |||
2o10b2o11bo6bo10bo10bo12b2o10b2o$3bo14bo6b2o2bo2b2o2bo2b2o4b2o12b2o9bo | |||
14bo$3bo14bo5bo2bobobo2bobobo2bo2bo16bo8bo14bo$b2o16b2o3bo2bobobo2bobo | |||
bo2bo2bo16bo6b2o16b2o$o20bo3b2o2bo2b2o2bo2b2o4b2o12b2o6bo20bo$o20bo7bo | |||
6bo10bo10bo8bo20bo$b2o16b2o9b6o9b2o12b2o4b2o22b2o$3bo14bo25bo16bo2bo | |||
26bo$3bo14bo13b2o11b2o3bo4bo3b2o3bo26bo$4b2o10b2o13bo2bo12bobobo2bobob | |||
o6b2o22b2o$6bo8bo15bo2bo12bobobo2bobobo8bo20bo$6bo8bo16b2o14bo3b2o3bo | |||
9bo20bo$7b2o4b2o53b2o16b2o$9bo2bo57bo14bo$9bo2bo57bo14bo$10b2o59b2o10b | |||
2o$73bo8bo$73bo8bo$74b2o4b2o$76bo2bo$76bo2bo$77b2o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
===xp2=== | |||
??? | |||
{{LV:Viewer|x = 18, y = 18, rule = B3/S2 | |||
5b3o2b3o2$6bob2obo2$4bobo4bobo$o16bo$obobo8bobobo$o16bo$2bo12bo$2bo12bo$o16bo | |||
$obobo8bobobo$o16bo$4bobo4bobo2$6bob2obo2$5b3o2b3o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | |||
==Toad units== | |||
Everything I know of that has ever appeared that can be attached to toads except for things only containing toads. | |||
The fourth toad unit is actually the third unit attached to semitoads. | |||
{{LV:Viewer|x = 36, y = 42, rule = B3/S2 | |||
o9b3obo$2o9b2o$2o13b2o5b3o$3bo9bob2obobob2o$o$2b2o13b2ob2o$2b2o15bo$3b | |||
o15bo$17b2ob2o$4b3o6bo$11b2o2b2obobob2o$2b3o5b3o2b2o5b3o$14bo$5bo$5b2o | |||
$5b2o$7bo$4bo$5b2o$5b2o$6bo3$30b2o$32bo$29bo$30b2o$5bo22b2o$4b2o24bo$ | |||
4b2o21bo$3bo2b2o20b2o$3bo4b2obo16b2o$3o5b2o8bo3bo3b2o2bo$b2o4bo4b2o3bo | |||
2b2o2b2o4bo2bo$3b2o2bo2bob3o2bo2b2o2b2o5b2o2bo$5b2o12bo3bo2bo4b2o2bo$ | |||
5b2o19bo2b2o3bo$4bo22b2o$7bo19b2o$5b2o22bo$5b2o19bo$5bo21b2o! | |||
#C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} | #C [[ WIDTH 640 HEIGHT 480 THUMBNAIL ]]}} |
Revision as of 18:38, 23 November 2018
First notes by the author
If a new object appears or an object appears in a lower symmetry, please let me know on my talk page. If I missed anything, please let me know on my talk page. For reference, D2_x, D2_+1, D2_+2, C2_1, C2_2, C2_4 are all considered to be equally low. D4_x1, D4_x4, D4_+1, D4_+2, D4_+4, C4_1, C4_4 are all considered to be equally low. D8_1 and D8_4 are equally low. If you know the canonical name of any of the ??? objects or the canonical name of anything that I have a non-canonical name for, please let me know.
Everything in the LifeViewers is "named", in reading order of the objects.
Minimal symmetry C1
xs
Tub, Beehive, Aircraft carrier, Loaf, Mango, Pond
xp2
Please note the toad is infinitely extendible in B3/S2. For toad notation, <prefix>toad means that many toads connected orthogonally. <prefix>toad on <prefix>toad means that the orthogonally-connected <prefix>toads are connected to each other diagonally. Toads can be connected to other things (Toad units) as well.
Blinker, Toad, Sesquitoad, ???, Bitoad, Toad on toad, Fox, Sestertoad/Semiquintoad, Toad on sesquitoad, ???, Phoenix 1
xp3
Oh yes, this is real. I somehow managed to make a P3 oscillator appear in B3/S2/C1.
???
xp4
Because apg<suffix> does not separate objects with overlapping envelopes, I will list all objects reported on Catagolue, regardless of them being pseudo-objects.
???, ???, ???, ???, ???, ???
Minimal symmetry D2_x
xs
Small lake, Telephone, Long telephone, Lake 2, ???, ???, ???, ???
Minimal symmetry D2_+1
xs
Tub on long-long-long-beehive on tub
Minimal symmetry D2_+2
xp4
???, ???, ???, ???, ???, ???
Minimal symmetry C2_1
xs
Small lake, ???
xp2
???
xp4
??? (Toad unit)
Minimal symmetry C2_2
xp2
??? (weld of 2 foxes?)
Minimal symmetry C2_4
xp2
Tritoad (Not Tritoad)
Minimal symmetry D4_x1
xs
Lake 3, Megawolf, Tub on big big big big tub (on (tub, tub, tub), containing tub)
xp2
???
Minimal symmetry D4_x4
xs
Small lake 3, ???
Minimal symmetry D4_+1
xs
Beehive on long long long beehive, Tub on long long long beehive on long long long beehive on tub, ???, Megawolf
Minimal symmetry D4_+2
xs
Small lake+2, Beehive on long long long long beehive on beehive, Pond on long long long long beehive on pond, ???, ???, ???, Beehive on long long long long beehive on long long long long beehive on beehive, Pond on long long long long beehive on long long long long beehive on pond
xp2
???, ??? (Toad unit)
Minimal symmetry D4_+4
xp4
???
Minimal symmetry C4_1
xs
Megawolf
xp2
???, ??? (Toad unit), ???, ???, ???, ??? (Toad unit)
xp3
???
xp4
???
Minimal symmetry C4_4
xp2
???, ???, ???, ???, ???, ???, ???, ???, ???, ???
xp3
???
xp4
???, ???
Minimal symmetry D8_1
xs
???, ???, ???, ???, ???, ???, Beehive on big big big big tub (on (beehive, beehive, beehive), containing tub) , ???, ???, ???, ???, ???, Cloverleaf interchange, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???, ???
xp2
???, ???
Minimal symmetry D8_4
xs
???, ???, ???, Beehive on big big big big pond (on (beehive, beehive, beehive), containing pond), ???, Pond on big big big big pond (on (pond, pond, pond), containing pond), ???, ???
xp2
???
Toad units
Everything I know of that has ever appeared that can be attached to toads except for things only containing toads.
The fourth toad unit is actually the third unit attached to semitoads.