255P132

255P132
x = 46, y = 46, rule = B3/S23 32bo$30b3o$29bo$24b2o4bo$7bo2b2o12b2o5bo$7b4o6bo9b3obo$12b2obobobo5bo bob2o$9b2ob3o4bo5bob2o11b2o$9bo9bo20bo$10b3o3b2o9bo9b2obo$12bo13b3o7b obob2o$16bo19bobo2bo$13b3o19b2o3bo$2o32bo2b2o$bo2b2o22bo4b4obo$bobo2b o20bobo4b3o$2bob2obo21bo5b2o2b2o$4bo2b4o12b2o2bo$5bob5o11b3o11bo2bo$4b o3b3o13b2o12bo$3b3o32bo$3b3o21b3o$27b3o$26bobo12bo$26b2o13bo$7bo31bob o$7bo27bo2b2obo$5bo2bo24b3o2b2o$10bo24bo$5b2o3bo28b2o2bo$11b2o26bo2bo bo$7bo3b3o26b2o2bo$11bo18b2o12b2o$5b3ob2o$4bo2bobo7b3o12bo$4b2obobo19b 3obo$5bob2o7bo3bo7bo4b3o$5bo20bo5bo3bo$4b2o10bo2bo6bo5b5o$15bo2b2o6bo bobo2bo$14bobobo2bo6bo4bob4o$14bob3o3bo11b2o2bo$15bobobobo$16bo$13b3o $13bo! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ AUTOSTART ]] #C [[ HEIGHT 550 ZOOM 10 GPS 15 ]]
View static image
Pattern type	Oscillator
Number of cells	255
Bounding box	46 × 46
Period	132
Mod	33
Heat	196.2
Volatility	0.86
Strict volatility	0.43
Discovered by	Christopher D'Agostino
Year of discovery	2022
Rules Outer-totalistic rules B3/S23 only # of rules 20 = 1 Isotropic rules B3/S23 only
Pattern files Plaintext 255p132.cells RLE 255p132.rle
Identifiers apgcode xp132_y3gwggy8oox4ai3zy311dlgm642gj0ey160n5321y1gg0s4z8owggy214442y5111y0gokn8r053z0121ma1esss8yi1338g2azx333ys1wozy1kg340oy6799icy344ew6ng30gzy0g88q0o8732xgggy644gy21221074zy09f0321y1ga0go2y1s0i1h1craaczy9gjkb634052y11y0123113zy91

255P132 is a period-132 oscillator found by Christopher D'Agostino on December 14, 2022, which consists of a U-turner being hassled by four T-nosed p4s and four unnamed p4 domino sparkers. The original form, 387P132, was found by the same person on November 9th, 2021 and used 64P6 in place of the p4s.

x = 50, y = 50, rule = B3/S23 15b2o$11b2obobo$12bobo19bo$12bo2bo16b3o$11b2obobob2ob2o8bo$10bo3b2o3b obo4b2o4bo$11b3o5bobo4b2o5bo$14b5obo8b3obo$11b2obo2bo9bobob2o$10bobob 2o2b5o4bob2o$10bo3bo3bo4bo15b2o3bo$11b3ob2obob3o6bo8bo2bobobo2bo$13bo 6bo7b3o7bob2obob4o$37b2obo2bo$14bo4bo17bo4bob2ob2o$2b2o12b2o19b2o3bob obo2bo$3bo2b2o22bo6b2obobo2bo2b2o$3bobo2bo20bobo5b2obobo$4bob2obo21bo 5b2obobo2bo$6bo2b4o12b2o2bo7bo2bo2b3o$7bob5o11b3o9b2obobo$6bo3b3o13b2o 10bobo2b3o$5b3o30bobo4bo$5b3o21b3o7bo$29b3o$28bobo12bo$10bo17b2o13bo$ 4bo4bobo29bobo$4b3o2bobo25bo2b2obo$7bobob2o22b3o2b2o$4b3o2bo2bo24bo$4b o2bobob2o28b2o2bo$7bobob2o28bo2bobo$2o2bo2bobob2o29b2o2bo$o2bobobo3b2o 19b2o12b2o$b2ob2obo4bo17bo4bo$6bo2bob2o6b3o$b4obob2obo17bo6bo$bo2bobo bo2bo6bo3bo4b3obob2ob3o$5bo3b2o15bo4bo3bo3bo$18bo2bo5b5o2b2obobo$17bo 2b2o10bo2bob2o$16bobobo2bo5bob5o$16bob3o3bo3bobo5b3o$17bobobobo4bobo3b 2o3bo$18bo8b2ob2obobob2o$15b3o16bo2bo$15bo19bobo$33bobob2o$33b2o! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ HEIGHT 600 WIDTH 600 THUMBSIZE 2 THEME Book GPS 15 ZOOM 10 STARTFROM 132 AUTOSTART ]]

387P132 (click above to open LifeViewer) RLE: here Plaintext: here Catagolue: here

Variations

The reaction used in the oscillator (which was found a few hours before the original oscillator itself) works with any domino sparker of period 4 and above and any dot sparker of period 4 and above (except p6). Since the dot sparker just suppresses a traffic light that would otherwise destroy the oscillator, it can be shifted or replaced with domino sparkers.

61b2o3bo40b2o3bo$60bo2bobobo2bo24b3o8bo2bobobo2bo$b3o8b2o3bo32b3o7bob2obob4o24b3o8bob2obob4o$b3o7bo2bobobo2bo28b3o6b2o4bo28bobo8b2o4bo$obo8bob2obob4o27bobo6bo2bob2obob3o23b2o8bo2bob2obob3o$2o8b2obo2bo32b2o6b3o2bobobo4bo31b3o2bobobo4bo$9bo2bob2ob5o35b3o4bob2o2b2o31b3o4bob2o2b2o$9bo2bo2bobobo2bo34b3o4b3o36b3o4b3o$9bo5bo2bo2b2o34b3ob2o4bo35b3ob2o4bo$9bo3bob2o41bo3bobob2o36bo3bobob2o$9bo3bobo2bo40b2obobo40b2obobo$9bo3bob4o41bobo2b3o38bobo2b3o$10b2obobo44bobo4bo30b2o6bobo4bo$4b2o5bobo2b3o34b2o6bo34bo4bo5bo$11bobo4bo$6bo5bo42bo39bo6bo$3b3obo44b3obo36b3obob2ob3o$2bo4b3o41bo4b3o33bo4bo3bo3bo$o5bo3bo38bo5bo3bo33b5o2b2obobo$o5b5o38bo5b5o38bo2bob2o$obobo2bo41bobobo2bo38bob5o$2bo4bob4o38bo4bob4o32bobo5b3o$8b2o2bo44b2o2bo32bobo3b2o3bo$93b2ob2obobob2o$100bo2bo$101bobo$99bobob2o$99b2o13$46b3o$b3o42b3o$b3o6b2ob2o30bobo$obo8bobo31b2o8b2ob2o$2o8bo2bo42bobo$13bob2o38bo2bo$9bobobobo42bob2o$8bobob2obo38bobobobo$9b2o3bo38bobob2obo$11b3o40b2o3bo$11bo44b3o$49b2o5bo$4b2o41bo4bo2$6bo39bo6bo$3b3obo36b3obob2ob3o$2bo4b3o33bo4bo3bo3bo$o5bo3bo33b5o2b2obobo$o5b5o38bo2bob2o$obobo2bo38bob5o$2bo4bob4o32bobo5b3o$8b2o2bo32bobo3b2o3bo$44b2ob2obobob2o$51bo2bo$52bobo$50bobob2o$50b2o! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ GPS 10 THUMBSIZE 2 ]] Some example variations (click above to open LifeViewer)

x = 50, y = 50, rule = B3/S23 15b2o$11b2obobo$12bobo$12bo2bo$11b2obobob2ob2o$10bo3b2o3bobo7bo$11b3o 5bobo7b3o$14b5obo5bo5bo$11b2obo2bo8b6obo$10bobob2o2b5o8bobo$10bo3bo3b o4bo2b2obo3b2o4b2o3bo$11b3ob2obob3o3b2o4bo5bo2bobobo2bo$13bo6bo7b2o2b o5bob2obob4o$30b2o5b2obo2bo$14bo4bo17bo4bob2ob2o$10bo5b2o19b2o3bobobo 2bo$8b3o18bo7b2obobo2bo2b2o$7bo3b2o15bob2o5b2obobo$6bob2obobo13b2ob2o 5b2obobo2bo$6bobobobo12b5o7bo2bo2b3o$5b2obo16b3o9b2obobo$8bo2bo14b2o10b obo2b3o$8bobo27bobo4bo$7b2ob2o17b3o7bo$29b3o$28bobo$10bo17b2o8b2ob2o$ 4bo4bobo27bobo$4b3o2bobo26bo2bo$7bobob2o28bob2o$4b3o2bo2bo24bobobobo$ 4bo2bobob2o23bobob2obo$7bobob2o24b2o3bo$2o2bo2bobob2o26b3o$o2bobobo3b 2o19b2o5bo$b2ob2obo4bo17bo4bo$6bo2bob2o5b2o$b4obob2obo5bo2b2o7bo6bo$b o2bobobo2bo5bo4b2o3b3obob2ob3o$5bo3b2o4b2o3bob2o2bo4bo3bo3bo$16bobo8b 5o2b2obobo$16bob6o8bo2bob2o$17bo5bo5bob5o$18b3o7bobo5b3o$20bo7bobo3b2o3bo$27b2ob2obobob2o$34bo2bo$35bobo$33bobob2o$33b2o! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ GPS 45 THUMBSIZE 2 ]] 394P132, created from one of the variants (click above to open LifeViewer) RLE: here Plaintext: here

On January 3, 2023, squareroot12621 discovered that the bounding box of 255P132 can be reduced to 44 × 44 cells by using an alternate form of the T-nosed p4, at the cost of increased population.

x = 44, y = 44, rule = B3/S23 29b2o$28bo2bobo2bo$23b2o4bobob4o$6bo2b2o12b2o5bobo$6b4o6bo9b3obobobo$ 11b2obobobo5bobob2o3b2o$8b2ob3o4bo5bob2o11b2o$b2o5bo9bo20bo$2bo6b3o3b 2o9bo9b2obo$2bob2o5bo13b3o7bobob2o$b2o2bo9bo19bobo2bo$3b2o7b3o19b2o3b o$b2o30bo2b2o$o2b2o22bo4b4obo$obo2bo20bobo4b3o$bob2obo21bo5b2o2b2o$3b o2b4o12b2o2bo$4bob5o11b3o11bo2bo$3bo3b3o13b2o12bo$2b3o32bo$2b3o21b3o$ 26b3o$25bobo12bo$25b2o13bo$6bo31bobo$6bo27bo2b2obo$4bo2bo24b3o2b2o$9b o24bo$4b2o3bo28b2o2bo$10b2o26bo2bobo$6bo3b3o26b2o2bo$10bo18b2o10b2o$4b 3ob2o29b2o$3bo2bobo7b3o12bo6bo2b2o$3b2obobo19b3obo5b2obo$4bob2o7bo3bo 7bo4b3o6bo$4bo20bo5bo3bo5b2o$3b2o10bo2bo6bo5b5o$9b2o3bo2b2o6bobobo2bo $9bobobobobo2bo6bo4bob4o$11bobob3o3bo11b2o2bo$7b4obobobobobo$7bo2bobo2bo$13b2o! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ GPS 45 THUMBSIZE 2 ]]

(click above to open LifeViewer) RLE: here Plaintext: here

See also

• Mold on Jason's p33 - currently the smallest known p132
• Pi orbital - another high-period oscillator (168) that involves four 90° rotations of a Pi-heptomino
• U-turner hasslers - lists other known U-turner hasslers

External links

• 255P132 at Adam P. Goucher's Catagolue