User:ColorfulGalaxy/List of polyominoes by apgcode

A polyomino is a finite collection of orthogonally connected cells. This article lists polyominoes with up to 8 bits by apgcode.

Patterns

Haplominoes

There is only one haplomino, and by itself it dies after one generation. Several objects, such as the middleweight spaceship, produce dot sparks.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life	F/L in Conway's Life	Envelope size in Conway's Life
⠁	xp0_1	o!	Dot	D8_1	4	1×1	4	4	1	1	0	0	1

Dominoes

There is also only one domino and by itself it too dies after one generation.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life	F/L in Conway's Life	Envelope size in Conway's Life
⠆	xp0_3	2o!	Domino	D4_+2	6	1×2	6	6	2	1	0	0	2

Triominoes

There are exactly two distinct triominoes. Both of them have perimeter 8.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull ^{[note 1]}	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life	F/L in Conway's Life	Envelope size in Conway's Life
⠲	xp0_13	2o$o!	Pre-block	D2_x	8	2×2	6 +1√2	7.414213	3.5	1	4	4	4
⠇	xp2_7	3o!	Blinker	D4_+1	8	1×3	8	8	3	0	3	`8`	5

Tetrominoes

There are five distinct tetrominoes.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life	F/L in Conway's Life	Envelope size in Conway's Life
⠹	xp0_17	3o$o!	Tail	C1	10	2×3	7 +1√5	9.236067	5	3	6	2	8
⠺	xp0_27	3o$bo!	T-tetromino	D2_+1	10	2×3	6 +2√2	8.828427	5	9	12	1.333	37
⠶	xs4_33	2o$2o!	Block	D8_4	8	2×2	8	8.000000	4	0	4	`8`	4
⠳	xp0_36	2o$b2o!	Z-tetromino	C2_2	10	2×3	6 +2√2	8.828427	5	2	6	3	8
⡇	xp0_f	4o!	I-tetromino	D4_+2△	10	1×4	10	10.000000	4	2	6	3	8

Pentominoes

There are 12 distinct pentominoes. John Conway assigned them all letters in the range O to Z, loosely based on their shapes, and they are all shown below in order.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life	F/L in Conway's Life	Envelope size in Conway's Life ^{[note 2]}
⠉⠇	xp0_117	3o$o$o!	V-pentomino	D2_x	12	3×3	8 +2√2	10.828427	7	3	7	2.333	10
⠙⠆	xp0_136	b2o$2o$o!	W-pentomino	D2_x	12	3×3	6 +3√2	10.242640	6.5	2	7	3.5	10
⠹⠁	xp0_171	o$3o$o!	T-pentomino	D2_+1	12	3×3	6 +2√5	10.472135	7	10	12	1.2	37
⠹⠂	xp0_172	o$3o$bo!	R-pentomino	C1	12	3×3	5 +2√2 +1√5	10.064495	7	1103	116	0.105	~~8403~~
⠹⠄	xp0_174	o$3o$2bo!	Z-pentomino	C2_1	12	3×3	6 +2√5	10.472135	7	3	0	0	7
⢹	xp0_1f	4o$o!	Q-pentomino	C1	12	2×4	8 +1√10	11.162277	6.5	9	12	1.333	37
⠺⠂	xp0_272	bo$3o$bo!	X-pentomino	D8_1	12	3×3	4 +4√2	9.656854	7	6	12	2	37
⢺	xp0_2f	4o$bo!	Y-pentomino	C1	12	2×4	7 +1√2 +1√5	10.650281	6.5	3	0	0	10
⠻	xp0_37	3o$2o!	P-pentomino	C1	10	2×3	8 +1√2	9.414213	5.5	4	0	0	7
⢳	xp0_3e	b3o$2o!	S-pentomino	C1	12	2×4	7 +1√2 +1√5	10.650281	6.5	5	0	0	9
⠽	xp0_57	3o$obo!	U-pentomino	D2_+1	12	2×3	10	10.000000	6	4	0	0	6
.....	xp0_v	5o!	O-pentomino	D4_+1	12	1×5	12	12.000000	5	6	12	2	37

Hexominoes

There are 35 distinct hexominoes, the majority of which behave uninterestingly. The most interesting and well-known examples are century, stairstep hexomino, table, toad and Z-hexomino.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life	F/L in Conway's Life	Envelope size in Conway's Life ^{[note 2]}
⠉⡇	xp0_11f	4o$o$o!		C1	14	3×4	9 +1√13	12.605551	9	4	4	1	12
⠙⠇	xp0_137	3o$2o$o!		D2_x	12	3×3	8 +2√2	10.828427	7	1	7	7	10
⠙⡆	xp0_13e	b3o$2o$o!	(Lumps of muck)	C1	14	3×4	7 +1√2 +1√13	12.019764	8.5	67	16	0.239	282
⠩⠇	xp0_157	3o$o$2o!	(Unknown reaction)	C1	14	3×3	9 +1√5	11.236067	8	1102	116	0.105	~~8403~~
⠹⠃	xp0_173	2o$3o$o!		C1	12	3×3	7 +1√2	10.650281	7.5	4	0	0	8
⠹⠅	xp0_175	2o$bo$3o!		C1	14	3×3	9 +1√5	11.236067	8	9	0	0	14
⠹⠆	xp0_176	b2o$3o$o!	(The difference between LWSS and HWSS)	C1	12	3×3	7 +1√2 +1√5	10.650281	7.5	4	0	0	9
⠹⡄	xp0_17c	2b2o$3o$o!		C1	14	3×4	6 +1√2 +2√5	11.886349	8.5	6	0	0	11
⢹⠁	xp0_1f1	o$4o$o!	(Unknown reaction)	D2_+1	14	3×4	6 +2√10	12.324555	9	176	55	0.313	1159
⢹⠂	xp0_1f2	bo$4o$o!		C1	14	3×4	5 +1√2 +1√5 +1√10	11.812559	9	7	0	0	11
⢹⠄	xp0_1f4	2bo$4o$o!		C1	14	3×4	5 +1√2 +1√5 +1√10	11.812559	9	5	0	0	11
⢹⡀	xp0_1f8	3bo$4o$o!	Z-hexomino	C2_2	14	3×4	6 +2√10	12.324555	9	45	0	0	72
:....	xp0_1v	5o$o!	(1/4 of a Kok's_galaxy predecessor)	C1	14	2×5	9 +1√17	13.123105	8	40	6	0.15	93
⠒⡇	xp0_22f	4o$bo$bo!		C1	14	3×4	7 +2√2 +1√5	12.064495	9	5	0	0	9
⠚⡆	xp0_23e	b3o$2o$bo!	(Lumps of muck)	C1	14	3×4	6 +4√2	11.656854	9	67	16	0.239	282
⠺⠃	xp0_273	2o$3o$bo!	(Predecessor of the pond)	D2_x	12	3×3	6 +3√2	10.242640	7.5	3	8	2.667	13
⠺⠅	xp0_275	2o$b2o$2o!	(Common parent of the Pi-heptomino)	D2_+1	14	3×3	8 +2√2	10.828427	8	174	55	0.316	1156
⠺⡄	xp0_27c	2o$b3o$2bo!	Century (Parent of the bookend)	C1	14	3×4	5 +3√2 +1√5	11.478708	8.5	103	15	0.146	321
⢲⠃	xp0_2e3	2o$b3o$bo!		C1	14	3×4	5 +3√5	11.708203	9	3	0	0	7
⢺⠂	xp0_2f2	bo$4o$bo!		D2_+1	14	3×4	4 +2√2 +2√5	11.300563	9	5	0	0	9
⢺⠄	xp0_2f4	bo$4o$2bo!	(Parent of the Aircraft carrier)	C2_2	14	3×4	4 +2√2 +2√5	11.300563	9	1	6	6	8
.:...	xp0_2v	5o$bo!		C1	14	2×5	8 +1√2 +1√10	12.576491	8	4	4	1	14
⠓⡆	xp0_32e	2o$bo$b3o!	Ghost Herschel	C1	14	3×4	7 +2√2 +1√5	12.064495	9	6	0	0	11
⠳⡄	xp0_36c	2o$b2o$2b2o!	Stairstep hexomino	C2_2	14	3×4	6 +4√2	11.656854	8	63	16	0.254	282
⢻	xp0_3f	4o$2o!		C1	12	2×4	9 +1√5	11.236067	7	2	5	2.5	8
⠚⠉⠁	xp0_3u	b4o$2o!		C1	14	2×5	8 +1√2 +1√10	12.576491	8	4	0	0	10
..:..	xp0_4v	5o$2bo!		D2_+1	14	2×5	8 +2√5	12.472135	8	9	12	1.333	37
⢽	xp0_5f	4o$obo!		C1	14	2×4	10 +1√2	11.414213	7.5	4	4	1	12
⢾	xp0_6f	4o$b2o!		D2_+2	12	2×4	8 +1√2	10.828427	7	3	4	1.333	10
⠿	xp0_77	3o$3o!	Pre-beehive	D4_+2	10	2×3	10	10.000000	6	1	6	6	8
⢯	xp0_7d	3o$ob2o!		C1	14	2×4	10 +1√2	11.414213	7.5	4	5	1.25	9
⢷	xp2_7e	3o$b3o!	Toad	C2_4	12	2×4	8 +2√2	10.828427	7	0	6	`8`	10
⠒⠋⠁	xp0_7s	3o$2b3o!	(Lumps of muck)	C2_2	14	2×5	8 +2√5	12.472135	8	64	16	0.25	282
⣹	xp0_9f	4o$o2bo!	Table	D2_+2	14	2×4	12	12.000000	8	15	0	0	34
……	xp0_vz1 △	6o!		D4_+1	14	1×6	14	14.000000	6	12	0	0	34

Heptominoes

There are 108 distinct heptominoes.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life^{[note 3]}	F/L in Conway's Life	Envelope size in Conway's Life
⠉⢹	xp0_111f	4o$o$o$o!	(Unknown reaction)	D2_x	16	4×4	10 +3√2	14.242640	11.5	36	12	0.333	101
⠉⢳	xp0_113e	b3o$2o$o$o!	(1/4 of a cross)	D2_x	16	4×4	8 +4√2	13.656854	11	6	7	1.167	14
⠉⢧	xp0_117c	2b2o$3o$o$o!		C1	16	4×4	7 +3√2 +1√5	13.478708	10.5	18	24	1.333	93
⠉⡏	xp0_11f1	o$4o$o$o!	(Predecessor of the dot)	C1	16	4×4	7 +1√10 +1√13	13.767828	11.5	4	0	0	12
⠉⡗	xp0_11f2	bo$4o$o$o!	(Predecessor of the MWSS spark)	C1	16	4×4	6 +1√2 +1√5 +1√13	13.255832	11.5	4	0	0	11
⠉⡧	xp0_11f4	2bo$4o$o$o!		C1	16	4×4	6 +1√2 +1√5 +1√13	13.255832	11.5	76	6	0.079	146
⠉⣇	xp0_11f8	3bo$4o$o$o!	F-heptomino	C1	16	4×4	7 +1√10 +1√13	13.767828	11.5	437	61	0.14	~~1185~~
⠉⠉⠇	xp0_11v	5o$o$o!	("7" in Life Digits)	C1	16	3×5	10 +2√5	14.472135	11	4	8	2	17
⠙⢦	xp0_136c	o$2o$b2o$2b2o!	(A-heptomino / 2 blocks + 2 TL)	D2_x	16	4×4	6 +5√2	13.071067	9.5	177	32	0.181	565
⠙⡖	xp0_13e2	bo$b3o$2o$o!		C1	16	4×4	5 +2√5 +1√13	13.077687	11	2	4	2	8
⠙⡦	xp0_13e4	2bo$b3o$2o$o!	(Unknown reaction)	C1	16	4×4	5 +3√2 +1√13	12.848191	10.5	34	12	0.353	99
⠙⣆	xp0_13e8	3bo$b3o$2o$o!	I-heptomino	C1	16	4×4	6 +1√2 +1√5 +1√13	13.255832	10.5	247	39	0.158	~~1079~~
⠉⠻	xp0_13f	4o$2o$o!	(Unknown reaction)	C1	14	3×4	9 +1√13	12.605551	9	105	15	0.143	321
⠞⠉⠁	xp0_13u	b4o$2o$o!		C1	16	3×5	8 +1√2 +2√5	13.886349	10.5	5	0	0	13
⠩⡇	xp0_15f	4o$obo$o!		C1	16	3×4	9 +1√2 +1√5	12.650281	9.5	18	6	0.333	46
⠹⢤	xp0_174c	2b2o$2bo$3o$o!		D2_x	16	4×4	6 +2√2 +2√5	13.300563	11	5	7	1.4	12
⠹⠇	xp0_177	3o$3o$o!		C1	12	3×3	9 +1√5	11.236067	8	7	0	0	11
⠹⡤	xp0_17c4	2bo$2b2o$3o$o!	H-heptomino	C1	16	4×4	5 +4√2 +1√5	12.892922	11	247	39	0.158	~~1079~~
⠹⡅	xp0_17d	o$3o$ob2o!		C1	16	3×4	9 +1√2 +1√5	12.650281	9.5	10	0	0	21
⠹⡆	xp0_17e	b3o$3o$o!	(Unknown reaction)	C1	14	3×4	7 +2√2 +1√5	12.064495	9	66	16	0.242	282
⠉⠓⠆	xp0_17s	2b3o$3o$o!	(Glider predecessor)	C1	16	3×5	7 +3√5	13.708203	10	4	5	1.25	14
⢉⡇	xp0_19f	4o$o2bo$o!		C1	16	3×4	10 +1√10	13.162277	10.5	23	24	1.043	93
⢙⢰	xp0_1be	b3o$2obo$o!		C1	16	3×4	8 +1√2 +1√10	12.576491	10	7	7	1	18
⢩⠇	xp0_1d7	3o$ob2o$o!		C1	16	3×4	8 +1√2 +1√10	12.576491	10	10	0	0	27
⢹⠒	xp0_1f22	bo$bo$4o$o!		C1	16	4×4	5 +2√2 +1√5 +1√10	13.226772	11.5	2	0	0	8
⢹⠃	xp0_1f3	2o$4o$o!		C1	14	3×4	7 +1√5 +1√10	12.398345	9.5	4	0	0	8
⢹⠤	xp0_1f44	bo$bo$4o$3bo!		C1	16	4×4	5 +2√2 +1√5 +1√10	13.226772	11.5	2	4	2	10
⢹⠅	xp0_1f5	obo$4o$o!	(Unknown reaction)	C1	16	3×4	8 +1√2 +1√10	12.576491	10	176	55	0.313	1159
⢹⠆	xp0_1f6	b2o$4o$o!		C1	14	3×4	6 +2√2 +1√10	11.990704	9.5	4	6	1.5	13
⢹⡁	xp0_1f9	o2bo$4o$o!		C1	16	3×4	10 +1√10	13.162277	10.5	14	12	0.857	47
⢹⡂	xp0_1fa	bobo$4o$o!		C1	16	3×4	8 +1√2 +1√10	12.576491	10	9	0	0	17
⢹⡄	xp0_1fc	2b2o$4o$o!		C1	14	3×4	7 +1√5 +1√10	12.398345	9.5	5	6	1.2	10
⠙⠒⠆	xp0_1fo	o$4o$3b2o!	(Unknown reaction)	C1	16	3×5	6 +1√2 +2√10	13.738768	10.5	1108	116	0.105	~~8403~~
⠗⠒⠂	xp0_1v1	o$5o$o!	(Unknown reaction)	D2_+1	16	3×5	6 +2√17	14.246211	11	176	55	0.313	1160
⠞⠒⠂	xp0_1v2	bo$5o$o!		C1	16	3×5	5 +1√2 +1√10 +1√17	13.699596	11	7	0	0	14
⠖⠓⠂	xp0_1v4	2bo$5o$o!		C1	16	3×5	5 +2√5 +1√17	13.595241	11	5	0	0	12
⠖⠚⠂	xp0_1v8	3bo$5o$o!		C1	16	3×5	5 +1√2 +1√10 +1√17	13.699596	11	5	6	1.2	16
⠖⠒⠃	xp0_1vg	4bo$5o$o!		C2_1	16	3×5	6 +2√17	14.246211	11	2	6	3	15
⠒⡗	xp0_22f2	bo$4o$bo$bo!	Untileable heptomino	D2_x	16	4×4	4 +3√2 +2√5	12.714776	11.5	2	4	2	8
⠒⡧	xp0_22f4	2bo$4o$bo$bo!	Untileable heptomino	C1	16	4×4	4 +3√2 +2√5	12.714776	11.5	2	4	2	8
⠹⠉⠁	xp0_22v	5o$bo$bo!		C1	16	3×5	8 +1√5 +1√13	13.841619	11	7	6	0.857	20
⠚⡦	xp0_23e4	bo$2o$b3o$2bo!	(Butterfly)	D2_x	16	4×4	4 +6√2	12.485281	11	34	12	0.353	99
⠚⡇	xp0_23f	4o$2o$bo!		C1	14	3×4	8 +3√2	12.242640	9.5	4	4	1	10
⠺⠉⠁	xp0_23u	b4o$2o$bo!		C1	16	3×5	7 +2√2 +1√13	13.433978	11	5	0	0	13
⠲⡇	xp0_26f	4o$b2o$bo!	(Unknown reaction)	C1	14	3×4	7 +2√2 +1√5	12.064495	9	19	24	1.263	93
⠺⠇	xp0_277	2o$3o$2o!	Bullet heptomino	D2_+1	12	3×3	8 +2√2	10.828427	8	8	12	1.5	37
⠺⡅	xp0_27d	ob2o$3o$bo!	B-heptomino	C1	16	3×4	8 +3√2	12.242640	9.5	148	28	0.189	~~727~~
⠺⢰	xp0_27e	b3o$3o$bo!	C-heptomino	C1	14	3×4	7 +4√2	12.656854	9	148	28	0.189	~~727~~
⠲⠋⠁	xp0_27s	2b3o$3o$bo!		C1	16	3×5	6 +1√2 +1√5 +1√13	13.255832	10.5	15	3	0.2	37
⢒⡇	xp0_2af	4o$obo$2bo!	(Glider predecessor)	C1	16	3×4	8 +2√5	12.472135	10	4	5	1.25	13
⢚⢰	xp0_2be	b3o$2obo$bo!		C1	16	3×4	7 +2√2 +1√5	12.064495	10	16	24	1.5	93
⢲⠇	xp0_2e7	3o$b3o$bo!		C1	14	3×4	6 +1√2 +2√5	11.886349	9.5	3	0	0	9
⢲⡃	xp0_2eb	2obo$b3o$bo!		C1	16	3×4	8 +2√5	12.472135	10	4	0	0	9
⢺⠃	xp0_2f3	2o$4o$bo!		C1	14	3×4	6 +1√2 +2√5	11.886349	9.5	3	0	0	8
⢺⠅	xp0_2f5	obo$4o$bo!		C1	16	3×4	7 +2√2 +1√5	12.064495	10	15	14	0.933	42
⢺⠆	xp0_2f6	b2o$4o$bo!		C1	14	3×4	5 +3√2 +1√5	11.478708	9.5	7	0	0	13
⢺⡁	xp0_2f9	o2bo$4o$bo!		C1	16	3×4	9 +1√2 +1√5	12.650281	10.5	7	0	0	11
⢺⡂	xp0_2fa	bobo$4o$bo!		C1	16	3×4	7 +2√2 +1√5	12.064495	10	9	0	0	15
⢺⡄	xp0_2fc	2o$4o$2bo!		C1	14	3×4	6 +1√2 +2√5	11.886349	9.5	6	0	0	10
⠲⠚⠁	xp0_2fo	2o$b4o$3bo!	Procrastinator	C1	16	3×5	5 +2√2 +1√5 +1√10	13.226772	10.5	76	6	0.079	146
⠹⠒⠂	xp0_2u3	2o$b4o$bo!		C1	16	3×5	5 +1√5 +2√10	13.560623	11	8	12	1.5	37
⠺⠒⠂	xp0_2v2	bo$5o$bo!	(xs8_33x33)	D2_+1	16	3×5	4 +2√2 +2√10	13.152982	11	10	8	0.8	30
⠲⠓⠂	xp0_2v4	2bo$5o$bo!	(Unknown reaction)	C1	16	3×5	4 +1√2 +2√5 +1√10	13.048627	11	177	55	0.311	1157
⠲⠚⠂	xp0_2v8	3bo$5o$bo!		C2_1	16	3×5	4 +2√2 +2√10	13.152982	11	3	0	0	13
⠋⡇	xp0_31f	4o$o$2o!		C1	16	3×4	10 +2√2	12.828427	10	5	6	1.2	14
⠓⡇	xp0_32f	4o$bo$2o!		C1	16	3×4	10 +2√2	12.828427	10	5	0	0	11
⠼⠉⠁	xp0_32u	b4o$bo$2o!		C1	16	3×5	8 +1√5 +1√13	13.841619	11	5	6	1.2
⠛⡆	xp0_33e	b3o$2o$2o!		C1	14	3×4	8 +3√2	12.242640	9.5	11	12	1.091
⠫⠇	xp0_357	3o$obo$2o!	Untileable heptomino	D2_x	16	3×3	10 +1√2	11.414213	8.5	1	7	7
⠞⠇	xp0_367	3o$2o$b2o!	(T1 of Q-pentomino)	C1	14	3×3	10 +1√2	11.414213	8.5	8	12	1.5
⠳⡆	xp0_36e	2o$b2o$b3o!	(Unknown reaction)	C1	14	3×4	7 +2√2 +1√5	12.064495	9	66	16	0.242
⠴⠋⠁	xp0_36s	2o$b2o$2b3o!	(Predecessor of the Procrastinator)	C1	16	3×5	7 +2√2 +1√13	13.433978	10	74	6	0.081
⠾⠃	xp0_376	2o$3o$b2o!	(T1 of Y-pentomino)	D4_x1	12	3×3	8 +2√2	10.828427	8	2	0	0
⡼⠃	xp0_37c	2o$3o$2b2o!		C1	14	3×4	7 +2√2 +1√5	12.064495	9	4	4	1
⣖⠃	xp0_3ae	2o$bobo$b3o!		C1	16	3×4	8 +2√5	12.472135	10	66	16	0.242
⢳⠃	xp0_3e3	2o$b3o$2o!		D2_+1	16	3×4	8 +2√5	12.472135	10	2	0	0
⢳⠆	xp0_3e6	b2o$b3o$2o!		C1	14	3×4	6 +1√2 +2√5	11.886349	9.5	4	0	0
⣲⠃	xp0_3ea	bobo$b3o$2o!		C1	16	3×4	8 +2√5	12.472135	10	4	0	0
⠴⠚⠁	xp0_3eo	3b2o$b3o$2o!	(HF)	C2_1	16	3×5	6 +2√2 +2√5	13.300563	10	18	24	1.333
⠙⠖⠂	xp0_3u4	2o$b4o$2bo!	(HF)	C1	16	3×5	5 +2√2 +1√5 +1√10	13.226772	10.5	19	24	1.263
::...	xp0_3v	5o$2o!	(Alien RRO)	C1	14	2×5	10 +1√10	13.162277	8.5	17	24	1.412
⠉⠏⠁	xp0_44v	5o$2bo$2bo!		D2_+1	16	3×5	8 +4√2	13.656854	11	2	6	3
⠒⠏⠁	xp0_47s	2b3o$3o$2bo!		C1	16	3×5	6 +2√2 +2√5	13.300563	11	3	6	2
⠒⠗⠂	xp0_4v4	2bo$5o$2bo!		D4_+1	16	3×5	4 +4√5	12.944271	11	2	0	0
⠭⠇	xp0_557	3o$o$3o!	Pi-heptomino	D2_+1	16	3×3	12	12.000000	9	173	55	0.318
⠽⠅	xp0_575	3o$bo$3o!		D4_+1	16	3×3	12	12.000000	9	6	0	0
:.:..	xp0_5v	5o$obo!	(Glider predecessor)	C1	16	2×5	11 +1√5	13.236067	9	3	5	1.667
⠖⡇	xp0_62f	4o$bo$b2o!		C1	16	3×4	8 +2√5	12.472135	10	19	24	1.263
⠞⡆	xp0_63e	b3o$2o$b2o!	E-heptomino	C1	16	3×4	7 +2√2 +1√5	12.064495	10	343	52	0.152
.::..	xp0_6v	5o$b2o!		C1	14	2×5	9 +1√2 +1√5	12.650281	8.5	176	55	0.313
⠹⠥	xp0_72e	3o$bo$b3o!	D-heptomino / Herschel	C1	16	3×4	8 +2√5	12.472135	10	128	24	0.188
⠤⠏⠁	xp0_74s	3o$2bo$2b3o!		C2_1	16	3×5	8 +4√2	13.656854	11	18	24	1.333
⢿	xp0_7f	4o$3o!		C1	12	2×4	10 +1√2	11.414213	7.5	19	24	1.263
⠓⠋⠁	xp0_7t	ob3o$3o!	(Angel / Alien 7P4H1V1 Predecessor)	C1	16	2×5	11 +1√5	13.236067	9	13	3	0.231
⠚⠋⠁	xp0_7u	b4o$3o!		C1	14	2×5	9 +1√2 +1√5	12.650281	8.5	6	4	0.667
:..:.	xp0_9v	5o$o2bo!		C1	16	2×5	12 +1√2	13.414213	9.5	6	6	1
.:.:.	xp0_av	5o$bobo!		D2_+1	16	2×5	10 +2√2	12.828427	9	4	6	1.5
⣻	xp0_bf	4o$2obo!		C1	14	2×4	12	12.000000	8	3	4	1.333
⠚⠙⠁	xp0_bu	b4o$2obo!		C1	16	2×5	10 +2√2	12.828427	9	6	6	1
⠚⠙⠂	xp0_er	2ob2o$b3o!	(Predecessor of the house)	D2_+1	16	2×5	10 +2√2	12.828427	9	172	55	0.32
⠋⠙⠂	xp0_fp	4o$o2b2o!	(Mathematician's boot)	C1	16	2×5	12 +1√2	13.414213	9.5	3	3	1
⠚⠉⠉	xp0_gvz1 △	2o$b5o!		C1	16	2×6	9 +1√2 +1√17	14.537319	9.5	4	4	1
:...:	xp0_hv	5o$o3bo!	Untileable heptomino	D2_+1	16	2×5	14	14.000000	10	32	58.666666	1.833
⠒⠚⠉	xp0_ofz1 △	3o$2b4o!		C1	16	2×6	9 +1√5 +1√10	14.398345	9.5	10	4	0.4
:.....	xp0_v1z1 △	6o$o!		C1	16	2×6	10 +1√26	15.099019	9.5	13	7	0.538
.:....	xp0_v2z1 △	6o$bo!		C1	16	2×6	9 +1√2 +1√17	14.537319	9.5	5	7	1.4
..:...	xp0_v4z1 △	6o$2bo!		C1	16	2×6	9 +1√5 +1√10	14.398345	9.5	68	16	0.235
.......	xp0_vz3 △	7o!	(1x7 rectangle)	D4_+1	16	1×7	16	16.000000	7	14	24	1.714

Octominoes

There are 369 distinct octominoes.

Pattern	Apgcode	RLE	Name	Symmetry	Perimeter	Bounding box	Perimeter of convex hull	Estimated perimeter of convex hull	Area of convex hull	Lifespan in Conway's Life	Final Population in Conway's Life^{[note 3]}	F/L in Conway's Life	Envelope size in Conway's Life
⠓⠒⠲	xp0_0v1z11	5bo$6o$o!	(Predecessor of the even-symmetric interchange)	C2_2	18	3×6	6 +2√26	16.198039	13	19	18	0.947
⠚⠒⠲	xp0_0v2z11	4bo$6o$o!		C1	18	3×6	5 +1√2 +1√17 +1√26	15.636338	13	3	3	1
⠒⠓⠲	xp0_0v4z11	3bo$6o$o!		C1	18	3×6	5 +1√5 +1√10 +1√26	15.497365	13	5	6	1.2
⠒⠚⠲	xp0_0v8z11	2bo$6o$o!		C1	18	3×6	5 +1√5 +1√10 +1√26	15.497365	13	7	4	0.571
⠒⠒⠳	xp0_0vgz11	bo$6o$o!	#36 (15621) on frequency list^[2]	C1	18	3×6	5 +1√2 +1√17 +1√26	15.636338	13	50	8	0.16
⠒⠒⠺	xp0_0vz111	o$6o$o!	(2 blinkers and 2 loaves)	D2_+1	18	3×6	6 +2√26	16.198039	13	37	20	0.541
⡏⠉⠁	xp0_111v	5o$o$o$o!		C1	18	4×5	16 ^{[note 4]}	16.000000	14	23	4	0.174
⠉⢻	xp0_113f	4o$2o$o$o!	(Predecessor of the long ship)	D2_x	16	4×4	10 +3√2	14.242640	11.5	2	8	4
⡞⠉⠁	xp0_113u	b4o$2o$o$o!		C1	18	4×5	14 +1√2 ^{[note 4]}	15.414213	13.5	4	0	0
⠉⢽	xp0_115f	4o$o$2o$o!		C1	18	4×4	10 +3√2	14.242640	11.5	13	0	0
⠉⢯	xp0_117d	4o$bo$2o$o!	(Predecessor of the Procrastinator)	C1	18	4×4	10 +3√2	14.242640	11.5	76	6	0.079
⠉⢷	xp0_117e	b3o$3o$o$o!	(Predecessor of the Procrastinator)	C1	16	4×4	8 +4√2	13.656854	11	76	6	0.079
⡖⠋⠁	xp0_117s	2b3o$3o$o$o!		C1	18	4×5	13 +1√5 ^{[note 4]}	15.236067	13	15	0	0
⠉⣹	xp0_119f	4o$o$o$2o!	(Predecessor of the Teardrop)	C1	18	4×4	11 +1√13	14.605551	13	29	12	0.414
⠉⣳	xp0_11be	b3o$2o$o$2o!	(Predecessor of the B-heptaplet)	C1	18	4×4	9 +1√2 +1√13	14.019764	12.5	152	28	0.184
⠉⡽	xp0_11d7	4o$o$2o$bo!	(4 blocks, 1 blinker, 1 boat, 1 beehive) (#64 (9208) on frequency list^[2])	C1	18	4×4	9 +1√2 +1√13	14.019764	12.5	269	30	0.112
⠉⡟	xp0_11f3	2o$4o$o$o!		C1	16	4×4	8 +1√5 +1√13	13.841619	12	5	6	1.2
⠉⡯	xp0_11f5	obo$4o$o$o!		C1	18	4×4	9 +1√2 +1√13	14.019764	12.5	3	0	0
⠉⡷	xp0_11f6	b2o$4o$o$o!		C1	16	4×4	7 +2√2 +1√13	13.433978	12	5	3	0.6
⠉⣏	xp0_11f9	o2bo$4o$o$o!	(Unknown reaction)	C1	18	4×4	11 +1√13	14.605551	13	99	16	0.162
⠉⣗	xp0_11fa	bobo$4o$o$o!		C1	18	4×4	9 +1√2 +1√13	14.019764	12.5	6	6	Expression error: Unrecognized punctuation character "[".
⠉⣧	xp0_11fc	2b2o$4o$o$o!	(Unknown reaction)	C1	16	4×4	8 +1√5 +1√13	13.841619	12	105	15	0.143
⡖⠚⠁	xp0_11fo	3b2o$4o$o$o!		C1	18	4×5	7 +1√2 +1√10 +1√13	15.182042	13	5	4	0.8
⡗⠒⠂	xp0_11v1	o$5o$o$o!		C1	18	4×5	7 +2√5 +1√17	15.595241	14	5	0	0
⡞⠒⠂	xp0_11v2	bo$5o$o$o!		C1	18	4×5	6 +1√2 +2√5 +1√10	15.048627	14	4	0	0
⡖⠓⠂	xp0_11v4	2bo$5o$o$o!	(Predecessor of the Procrastinator)	C1	18	4×5	6 +4√5	14.944271	14	76	6	0.079
⡖⠚⠂	xp0_11v8	3bo$5o$o$o!		C1	18	4×5	6 +1√2 +2√5 +1√10	15.048627	14	3	5	1.667
⡖⠒⠃	xp0_11vg	4bo$5o$o$o!	(xp2_33x7)	C1	18	4×5	7 +2√5 +1√17	15.595241	14	4	7	1.75
⡼⠉⠁	xp0_132u	b4o$bo$2o$o!	(Unknown reaction)	C1	18	4×5	13 +1√5 ^{[note 4]}	15.236067	13	121	15	0.124
⠙⢶	xp0_136e	b3o$b2o$2o$o!	(Predecessor of the long boat)	C1	16	4×4	7 +3√2 +1√5	13.478708	10.5	4	7	1.75
⡴⠋⠁	xp0_136s	2b3o$b2o$2o$o!	(Herschel without FNG)	C1	18	4×5	12 +2√2 ^{[note 4]}	14.828427	12	115	19	0.165
⠙⣲	xp0_13ae	2b2o$3o$o$2o!	(Predecessor of the O-pentomino)	C1	18	4×4	8 +1√5 +1√13	13.841619	12	11	12	1.091
⠙⡞	xp0_13e3	2o$b3o$2o$o!		C1	18	4×4	8 +1√5 +1√13	13.841619	12	3	6	2
⠙⡶	xp0_13e6	b2o$b3o$2o$o!		C1	16	4×4	6 +1√2 +1√5 +1√13	13.255832	11.5	4	5	1.25
⠙⣖	xp0_13ea	2b2o$3o$bo$2o!		C1	18	4×4	8 +1√5 +1√13	13.841619	12	4	5	1.25
⠙⣦	xp0_13ec	2b2o$b3o$2o$o!	(Alternative Two-glider octomino)	C1	16	4×4	7 +2√2 +1√13	13.433978	11	386	48	0.124
⡴⠚⠁	xp0_13eo	3b2o$b3o$2o$o!		C1	18	4×5	6 +2√2 +1√5 +1√13	14.670046	12	6	0	0
⠙⡏	xp0_13f1	o$2o$4o$o!	(Predecessor of the Phi spark)	C1	16	4×4	7 +1√10 +1√13	13.767828	11.5	16	0	0
⠙⡗	xp0_13f2	bo$4o$2o$o!		C1	16	4×4	6 +1√2 +1√5 +1√13	13.255832	11.5	2	3	1.5
⠙⡧	xp0_13f4	2bo$4o$2o$o!		C1	16	4×4	6 +1√2 +1√5 +1√13	13.255832	11.5	11	0	0
⠙⣇	xp0_13f8	3bo$4o$2o$o!	(Predecessor of the Barge)	C1	16	4×4	7 +1√10 +1√13	13.767828	11.5	3	6	2
⡼⠒⠂	xp0_13u2	bo$b4o$2o$o!		C1	18	4×5	5 +3√5 +1√10	14.870481	13.5	8	0	0
⡴⠓⠂	xp0_13u4	2bo$b4o$2o$o!	(Wing)	C1	18	4×5	5 +2√2 +3√5	14.536631	13	105	9	0.086
⡴⠚⠂	xp0_13u8	3bo$b4o$2o$o!		C1	18	4×5	5 +2√2 +3√5	14.536631	13	24	0	0
⡴⠒⠃	xp0_13ug	4bo$b4o$2o$o!	(Unknown reaction / Not a predecessor of the R-pentomino)	C1	18	4×5	6 +1√2 +2√5 +1√10	15.048627	13	1108	116	0.105
⠟⠉⠁	xp0_13v	5o$2o$o!	(Predecessor of the Duoplet)	C1	16	3×5	10 +2√5	14.472135	11	10	0	0
⠹⢲	xp0_157c	b3o$bo$3o$o!	(Unknown reaction)	C1	18	4×4	7 +3√5	13.708203	12	176	55	0.313
⠩⡏	xp0_15f1	o$4o$obo$o!		C1	18	4×4	7 +1√2 +1√5 +1√10	13.812559	12	5	3	0.6
⠩⡗	xp0_15f2	bo$4o$obo$o!	(R + Hive reaction / Blinker, block, boat, beehive, pond)	C1	18	4×4	6 +2√2 +2√5	13.300563	12	172	26	0.151
⠩⡧	xp0_15f4	2bo$4o$obo$o!		C1	18	4×4	6 +2√2 +2√5	13.300563	12	40	3	0.075
⠩⣇	xp0_15f8	3bo$4o$obo$o!		C1	18	4×4	7 +1√2 +1√5 +1√10	13.812559	12	10	0	0
⠏⠋⠁	xp0_15v	5o$obo$o!		C1	18	3×5	10 +2√5	14.472135	11	14	6	0.429
⠹⢴	xp0_174e	b3o$2bo$3o$o!	(Block and tub) (#48 (11929) on frequency list^[2])	C1	18	4×4	7 +3√5	13.708203	12	63	8	0.127
⡤⠏⠁	xp0_174s	2b3o$2bo$3o$o!	(Unknown reaction)	C1	18	4×5	7 +4√2 +1√5	14.892922	13	1105	116	0.105
⠹⢦	xp0_176c	2b2o$b2o$3o$o!		D2_x	16	4×4	6 +2√2 +2√5	13.300563	11	7	0	0
⠹⡴	xp0_17c6	b2o$2b2o$3o$o!	Two-glider octomino	C1	18	4×4	6 +2√2 +2√5	13.300563	12	384	48	0.125
⠹⣤	xp0_17cc	3bo$b3o$2o$2o!		C1	16	4×4	7 +3√2 +1√5	13.478708	11.5	2	3	1.5
⡤⠞⠁	xp0_17co	3b2o$2b2o$3o$o!		C1	18	4×5	6 +2√2 +1√5 +1√13	14.670046	12	55	7	Expression error: Unrecognized punctuation character "[".
⠹⡍	xp0_17d1	o$3o$ob2o$o!		C1	18	4×4	7 +1√2 +1√5 +1√10	13.812559	12	14	14	Expression error: Unrecognized punctuation character "[".
⠹⡥	xp0_17d4	2bo$ob2o$3o$o!	(A block and a glider — not the block and glider	C1	18	4×4	6 +2√2 +2√5	13.300563	12	41	9	0.22
⠹⣅	xp0_17d8	3bo$ob2o$3o$o!		C1	18	4×4	7 +1√2 +1√5 +1√10	13.812559	12	7	0	0
⠹⡖	xp0_17e2	bo$b3o$3o$o!	(Predecessor of the dot)	C1	16	4×4	5 +1√2 +3√5	13.122417	11.5	3	0	0
⠹⡦	xp0_17e4	2bo$b3o$3o$o!	(xp0_199e)	C1	16	4×4	5 +4√2 +1√5	12.892922	11	1279	175	0.137
⠹⣆	xp0_17e8	3bo$b3o$3o$o!		C2_4	16	4×4	6 +2√2 +2√5	13.300563	11	10	0	0
⠹⡇	xp0_17f	4o$3o$o!	(Also jokingly known as xp0_1337)	C1	14	3×4	9 +1√2 +1√5	12.650281	9.5	27	12	0.444
⡤⠗⠂	xp0_17s4	2bo$2b3o$3o$o!		C1	18	4×5	5 +2√2 +3√5	14.536631	13	2	3	1.5
⡤⠞⠂	xp0_17s8	3bo$2b3o$3o$o!	(Honey farm)	C1	18	4×5	5 +1√2 +2√5 +1√13	14.491900	12.5	24	24	1
⡤⠖⠃	xp0_17sg	4bo$2b3o$3o$o!	(Oblique domino wick predecessor)	C2_2	18	4×5	6 +4√5	14.944271	12	4	0	0
⠗⠋⠁	xp0_17t	ob3o$3o$o!	(Berger's p30 reaction)	C1	18	3×5	10 +2√5	14.472135	11	17	0	0
⠞⠋⠁	xp0_17u	b4o$3o$o!		C1	16	3×5	8 +1√2 +2√5	13.886349	10.5	5	7	Expression error: Unrecognized punctuation character "[".
⢉⡏	xp0_19f1	o$4o$ob2o$o!	(Unknown reaction)	C1	18	4×4	8 +2√10	14.324555	13	99	16	0.162
⢉⡗	xp0_19f2	bo$4o$ob2o$o!	(Predecessor of the MWSS spark)	C1	18	4×4	7 +1√2 +1√5 +1√10	13.812559	13	4	0	0
⢉⡧	xp0_19f4	2bo$4o$ob2o$o!	(Clean tub predecessor)	C1	18	4×4	7 +1√2 +1√5 +1√10	13.812559	13	11	4	0.364
⢉⣇	xp0_19f8	3bo$4o$ob2o$o!		C1	18	4×4	8 +2√10	14.324555	13	8	0	0
⠏⠙⠁	xp0_19v	5o$o2bo$o!		C1	18	3×5	10 +1√2 +1√10	14.576491	12	4	4	1
⢙⡖	xp0_1be2	bo$b3o$2obo$o!		C1	18	4×4	6 +2√5 +1√10	13.634413	12.5	6	0	0
⢙⡦	xp0_1be4	2b2o$b2o$2o$b2o!	Octomino II	C1	18	4×4	6 +3√2 +1√10	13.404918	12	116	20	0.172
⢙⡇	xp0_1bf	4o$2obo$o!	Iwona active region	C1	16	3×4	10 +1√10	13.162277	10.5	237	33	0.139
⠞⠙⠁	xp0_1bu	b4o$2obo$o!		C1	18	3×5	8 +2√2 +1√10	13.990704	11.5	6	3	0.5
⢩⠗	xp0_1d72	bo$3o$ob2o$o!		C1	18	4×4	6 +3√2 +1√10	13.404918	12	30	4	0.133
⢩⠧	xp0_1d74	2bo$3o$ob2o$o!		C1	18	4×4	6 +2√5 +1√10	13.634413	12.5	6	5	Expression error: Unrecognized punctuation character "[".
⢩⡇	xp0_1df	4o$ob2o$o!	(xp0_4abo)	C1	16	3×4	10 +1√10	13.162277	10.5	330	49	0.148
⣗⠒	xp0_1f13	2o$o$4o$o!		C1	18	4×4	8 +2√2 +1√10	13.990704	12.5	6	0	0
⣳⠒	xp0_1f23	2o$bo$4o$o!	(Predecessor of the dot)	C1	18	4×4	8 +2√2 +1√10	13.990704	12.5	3	0	0
⢹⠲	xp0_1f26	b2o$bo$4o$o!		C1	18	4×4	6 +2√5 +1√10	13.634413	12.5	4	4	1
⢹⠓	xp0_1f32	bo$2o$4o$o!		C1	16	4×4	6 +3√2 +1√10	13.404918	12	5	6	1.2
⢹⠴	xp0_1f46	b2o$2bo$4o$o!		C1	18	4×4	6 +2√5 +1√10	13.634413	12.5	8	4	0.5
⢹⠥	xp0_1f54	2bo$obo$4o$o!		C1	18	4×4	6 +2√5 +1√10	13.634413	12.5	6	0	0
⢹⠖	xp0_1f62	bo$b2o$4o$o!	(Predecessor of the phi spark)	C1	16	4×4	5 +2√2 +1√5 +1√10	13.226772	11.5	16	0	0
⢹⠦	xp0_1f64	2bo$b2o$4o$o!		C1	16	4×4	5 +2√2 +1√5 +1√10	13.226772	11.5	8	0	0
⢹⠇	xp0_1f7	3o$4o$o!		C1	14	3×4	8 +1√2 +1√10	12.576491	10	6	6	1
⢹⣠	xp0_1f8c	2o$o$4o$3bo!		C1	18	4×4	8 +2√2 +1√10	13.990704	12.5	9	0	0
⠹⠤⡄	xp0_1f8o	3b2o$3bo$4o$o!		C1	18	4×5	6 +1√5 +1√10 +1√13	15.003896	13.5	37	0	0
⢹⡒	xp0_1fa2	bo$bobo$4o$o!		C1	18	4×4	6 +2√5 +1√10	13.634413	12.5	6	0	0
⢹⡃	xp0_1fb	2obo$4o$o!	(Predecessor of the O-pentomino)	C1	16	3×4	10 +1√10	13.162277	10.5	8	12	1.5
⢹⡤	xp0_1fc4	2bo$2b2o$4o$o!		C1	16	4×4	6 +3√2 +1√10	13.404918	12	4	0	0
⢹⡅	xp0_1fd	ob2o$4o$o!	(Predecessor of the xp0_4bhe)	C1	16	3×4	10 +1√10	13.162277	10.5	54	1 2	0.222
⢹⡆	xp0_1fe	b3o$4o$o!	(Honey farm)	C1	14	3×4	8 +1√2 +1√10	12.576491	10	18	24	Expression error: Unrecognized punctuation character "[".
⠺⠤⡄	xp0_1fo8	3bo$3b2o$4o$o!	(R / Not a predecessor of the R-pentomino)	C1	18	4×5	5 +2√2 +1√10 +1√13	14.596256	13.5	1108	116	0.105
⠗⠚⠁	xp0_1fp	o2b2o$4o$o!		C1	18	3×5	10 +1√2 +1√10	14.576491	12	12	0	0
⠞⠚⠁	xp0_1fq	bob2o$4o$o!	(Traffic light)	C1	18	3×5	8 +2√2 +1√10	13.990704	11.5	15	12	0.8
⠖⠛⠁	xp0_1fs	2b3o$4o$o!		C1	16	3×5	7 +1√2 +1√5 +1√10	13.812559	11	7	0	0
⠏⠉⠃	xp0_1hv	5o$o3bo$o!	(xp0_27x33 reaction)	C1	18	3×5	11 +1√17	15.123105	13	20	10	0.5
⠞⠉⠃	xp0_1ju	b4o$2o2bo$o!		C1	18	3×5	9 +1√2 +1√17	14.537319	12.5	5	3	0.6
⠖⠋⠃	xp0_1ns	2b3o$3obo$o!		C1	18	3×5	8 +1√5 +1√17	14.359173	12	7	0	0
⠏⠙⠂	xp0_1pf	4o$o2b2o$o!		C1	18	3×5	9 +1√2 +1√17	14.537319	12.5	4	4	1
⠞⠙⠂	xp0_1re	b3o$2ob2o$o!	(Predecessor of the wing)	C1	18	3×5	7 +2√2 +1√17	13.951532	12	113	9	0.08
⠏⠓⠂	xp0_1t7	3o$ob3o$o!	(TL, 6 blocks, 2 hives, boat, loaf) ( #134 (4958) on frequency list^[2])	C1	18	3×5	8 +1√5 +1√17	14.359173	12	673	60	0.089
⢳⠒⠂	xp0_1v22	bo$bo$5o$o!		C1	18	4×5	5 +1√5 +1√13 +1√17	14.964724	14	5	0	0
⠷⠒⠂	xp0_1v3	2o$5o$o!	(Predecessor of the phi spark)	C1	16	3×5	7 +1√10 +1√17	14.285383	11.5	19	0	0	32
⠓⡖⠂	xp0_1v44	2bo$2bo$5o$o!		C1	18	4×5	5 +4√2 +1√17	14.779959	14	2	4	2	10
⠗⠖⠂	xp0_1v5	obo$5o$o!	(Pi)	C1	18	3×5	8 +1√5 +1√17	14.359173	12	176	55	0.313
⠳⠖⠂	xp0_1v6	b2o$5o$o!	(Angel predecessor)	C1	16	3×5	6 +1√2 +1√5 +1√17	13.773387	11.5	12	3	0.25	26
⠓⢲⠂	xp0_1v88	4bo$5o$bo$bo!		C1	18	4×5	5 +1√5 +1√13 +1√17	14.964724	14	5	6	1.2
⠗⠲⠂	xp0_1v9	o2bo$5o$o!	(2 blocks)	C1	18	3×5	9 +1√2 +1√17	14.537319	12.5	38	8	0.211
⠳⠲⠂	xp0_1va	bobo$5o$o!		C1	18	3×5	7 +2√2 +1√17	13.951532	12	12	0	0
⠓⠶⠂	xp0_1vc	2b2o$5o$o!		C1	16	3×5	6 +1√2 +1√5 +1√17	13.773387	11.5	4	0	0
⠗⠒⠆	xp0_1vh	o3bo$5o$o!		C1	18	3×5	11 +1√17	15.123105	13	78	3	0.038
⠳⠒⠆	xp0_1vi	bo2bo$5o$o!	(Wing)	C1	18	3×5	9 +1√2 +1√17	14.537319	12.5	108	9	0.083
⠓⠖⠆	xp0_1vk	2bobo$5o$o!		C1	18	3×5	8 +1√5 +1√17	14.359173	12	5	6	1.2	13
⠓⠲⠆	xp0_1vo	2o$5o$4bo!		C1	16	3×5	7 +1√10 +1√17	14.285383	11.5	6	4	0.667	20
⠓⠒⠚	xp0_1vz11	6o$o4bo!	(Interchange)	D2_+2	18	2×6	16	16.000000	12	19	18	0.947
⠒⠒⠗	xp0_222272	bo$6o$bo!	(Pulsar)	D2_+1	18	3×6	4 +2√2 +2√17	15.074638	13	28	58.666666	2.095
⠒⠚⠖	xp0_222362	2bo$6o$bo!	(Pulsar)	C1	18	3×6	4 +1√2 +1√5 +1√10 +1√17	14.935664	13	34	58.666666	1.725
⠒⠗⠒	xp0_222722	2bo$6o$2bo!	(Traffic light)	D2_+1	18	3×6	4 +2√5 +2√10	14.796691	13	12	12	1
⢹⠉⠁	xp0_222v	5o$bo$bo$bo!	(bi-block and tub)	C1	18	4×5	8 +3√2 +1√10	15.404918	14	67	12	0.179
⠒⠓⠖	xp0_223262	3bo$6o$bo!		C1	18	3×6	4 +1√2 +1√5 +1√10 +1√17	14.935664	13	3	0	0	14
⠒⠳⠒	xp0_223622	3bo$6o$2bo!		C2_2	18	3×6	4 +2√5 +2√10	14.796691	13	4	0	0	12
⢺⠉⠁	xp0_223u	b4o$2o$bo$bo!	(Traffic light via xp0_e17 sequence)	C1	18	4×5	7 +4√2 +1√5	14.892922	14	28	12	0.429
⢲⠋⠁	xp0_227s	2b3o$3o$bo$bo!		C1	18	4×5	6 +3√2 +2√5	14.714776	13.5	2	4	2	10
⠒⣳	xp0_22be	2o$o$4o$bo!	(R)	C1	18	4×4	7 +3√2 +1√5	13.478708	12.5	1105	116	0.105
⠒⡟	xp0_22f3	2o$4o$bo$bo!	(Parent of the dot)	D2_x	16	4×4	6 +2√2 +2√5	13.300563	12	2	0	0	8
⠒⡯	xp0_22f5	2o$b3o$2o$bo!		C1	18	4×4	7 +3√2 +1√5	13.478708	12.5	3	6	2	12
⠒⡷	xp0_22f6	bo$4o$2o$bo!		C1	16	4×4	5 +4√2 +1√5	12.892922	12	2	0	0	10
⠒⣏	xp0_22f9	2o$b3o$bo$2o!		C1	18	4×4	9 +2√2 +1√5	14.064495	13	2	0	0	8
⠒⣗	xp0_22fa	2o$bo$4o$bo!		C1	18	4×4	7 +3√2 +1√5	13.478708	12.5	3	6	2	11
⠒⣧	xp0_22fc	2o$2o$b3o$bo!		C1	16	4×4	6 +2√2 +2√5	13.300563	12	2	0	0	8
⢲⠚⠁	xp0_22fo	3b2o$4o$bo$bo!		C1	18	4×5	5 +3√2 +1√5 +1√10	14.640986	13	2	8	4	11
⢺⠒⠂	xp0_22v2	bo$5o$bo$bo!		C1	18	4×5	4 +1√2 +1√5 +1√10 +1√13	14.418110	14	12	3	0.25	27
⢲⠓⠂	xp0_22v4	2bo$5o$bo$bo!		C1	18	4×5	4 +3√5 +1√13	14.313755	14	3	0	0	9
⢲⠚⠂	xp0_22v8	3bo$5o$bo$bo!	(Predecessor of the Procrastinator)	C1	18	4×5	4 +1√2 +1√5 +1√10 +1√13	14.418110	14	76	6	0.079
⠚⠒⠖	xp0_232262	4bo$6o$bo!		C2_2	18	3×6	4 +2√2 +2√17	15.074638	13	3	0	0	16
⢼⠉⠁	xp0_232u	b4o$bo$2o$bo!		C1	18	4×5	7 +4√2 +1√5	14.892922	14	34	4	0.118

Patterns Gallery

x = 191, y = 79, rule = B/S012345678Super
ACACACACACACACA.A2C2A2C2A2C2A2C.2C2ACA2C2ACA2CA.3A3C3A3C3A.2C2ACACA2C
2ACAC.CACACACACACACAC.A2C2A2C2A2C2A2C.CA2CAC2ACA2CACA.2A4C4A4CA$CACAC
ACACACACAC.C2A2C2A2C2A2C2A.CA2C2ACA2C2ACAC.3C3A3C3A3C.CA2C2ACACA2C2AC
.2C2A2C2A2C2A2CA.C2A2C2A2C2A2C2A.2CAC2ACA2CAC2AC.2C4A4C4AC$ACACACACAC
ACACA.A2C2A2C2A2C2A2C.2ACA2C2ACA2C2AC.3A3C3A3C3A.CACA2C2ACACA2CA.CACA
CACACACACAC.C2A2C2A2C2A2C2A.AC2ACA2CAC2ACAC.2A4C4A4CA$CACACACACACACAC
.C2A2C2A2C2A2C2A.2C2ACA2C2ACA2CA.3C3A3C3A3C.2ACACA2C2ACACAC.2A2C2A2C2A
2C2AC.A2C2A2C2A2C2A2C.2ACA2CAC2ACA2CA.2C4A4C4AC$ACACACACACACACA.A2C2A
2C2A2C2A2C.CA2C2ACA2C2ACAC.3A3C3A3C3A.2C2ACACA2C2ACAC.CACACACACACACAC
.A2C2A2C2A2C2A2C.CA2CAC2ACA2CACA.2A4C4A4CA$CACACACACACACAC.C2A2C2A2C2A
2C2A.2ACA2C2ACA2C2AC.3C3A3C3A3C.CA2C2ACACA2C2AC.2C2A2C2A2C2A2CA.C2A2C
2A2C2A2C2A.2CAC2ACA2CAC2AC.2C4A4C4AC$ACACACACACACACA.A2C2A2C2A2C2A2C.
2C2ACA2C2ACA2CA.3A3C3A3C3A.CACA2C2ACACA2CA.CACACACACACACAC.C2A2C2A2C2A
2C2A.AC2ACA2CAC2ACAC.2A4C4A4CA$CACACACACACACAC.C2A2C2A2C2A2C2A.CA2C2A
CA2C2ACAC.3C3A3C3A3C.2ACACA2C2ACACAC.2A2C2A2C2A2C2AC.A2C2A2C2A2C2A2C.
2ACA2CAC2ACA2CA.2C4A4C4AC$ACACACACACACACA.A2C2A2C2A2C2A2C.2ACA2C2ACA2C
2AC.3A3C3A3C3A.2C2ACACA2C2ACAC.CACACACACACACAC.A2C2A2C2A2C2A2C.CA2CAC
2ACA2CACA.2A4C4A4CA$CACACACACACACAC.C2A2C2A2C2A2C2A.2C2ACA2C2ACA2CA.3C
3A3C3A3C.CA2C2ACACA2C2AC.2C2A2C2A2C2A2CA.C2A2C2A2C2A2C2A.2CAC2ACA2CAC
2AC.2C4A4C4AC$ACACACACACACACA.A2C2A2C2A2C2A2C.CA2C2ACA2C2ACAC.3A3C3A3C
3A.CACA2C2ACACA2CA.CACACACACACACAC.C2A2C2A2C2A2C2A.AC2ACA2CAC2ACAC.2A
4C4A4CA$CACACACACACACAC.C2A2C2A2C2A2C2A.2ACA2C2ACA2C2AC.3C3A3C3A3C.2A
CACA2C2ACACAC.2A2C2A2C2A2C2AC.A2C2A2C2A2C2A2C.2ACA2CAC2ACA2CA.2C4A4C4A
C$ACACACACACACACA.A2C2A2C2A2C2A2C.2C2ACA2C2ACA2CA.3A3C3A3C3A.2C2ACACA
2C2ACAC.CACACACACACACAC.A2C2A2C2A2C2A2C.CA2CAC2ACA2CACA.2A4C4A4CA$CAC
ACACACACACAC.C2A2C2A2C2A2C2A.CA2C2ACA2C2ACAC.3C3A3C3A3C.CA2C2ACACA2C2A
C.2C2A2C2A2C2A2CA.C2A2C2A2C2A2C2A.2CAC2ACA2CAC2AC.2C4A4C4AC$ACACACACA
CACACA.A2C2A2C2A2C2A2C.2ACA2C2ACA2C2AC.3A3C3A3C3A.CACA2C2ACACA2CA.CAC
ACACACACACAC.C2A2C2A2C2A2C2A.AC2ACA2CAC2ACAC.2A4C4A4CA2$A3CEGAC3A3CE.
2A2C2A2C2A2C2AC.3AEA3CAC3ECE.2A2C2A2C2A2C2AC.2A3C2ACAC2A3C.2A2CACACAC
2A2CA.CAC3ACA3CAC2A.ACAC2A2CACACACA.2A2C2A2CAC2A2CA.AC2ACACA2CAC2AC.2A
2E2CEC2E2C2AE.5A5C5A$E3GEGAC3E3GE.C2A2C2A2C2A2C2A.EAC3ACE3CEA2E.C2A2C
2A2C2A2C2A.CAC2A3C2ACAC2A.AC2A2CACACAC2AC.3ACA3CAC3ACA.2A2CACACAC2A2C
A.2A2CAC2A2C2A2CA.2ACACA2CAC2ACAC.A2C2A2E2CEC2E2C.5C5A5C$EGAC3A3CEGAC
A.CEAGCEAGCEAGCEA.CAC3ECE3AEA2C.GAECGAECGAECGAE.C2ACAC2A3C2ACA.ACAC2A
2CACACACA.CA3CAC3ACA3C.ACACAC2A2CACACA.AC2A2C2A2CAC2AC.CACA2CAC2ACACA
C.2ACA2C2A2E2CECE.5A5C5A$EGAC3E3GEGACE.G2E2G2E2G2E2G2E.E3CEA3EAC3AC.G
2E2G2E2G2E2G2E.A3C2ACAC2A3CA.ACACAC2A2CACACA.2CAC3ACA3CACA.AC2A2CACAC
AC2AC.2C2A2CAC2A2C2AC.CA2CAC2ACACA2CA.E2C2ACA2C2A2E2C.5C5A5C$3A3CEGAC
3A2C.2G2E2G2E2G2E2GE.E3AEA3CAC3EC.2G2E2G2E2G2E2GE.AC2A3C2ACAC2AC.2CAC
ACAC2A2CACA.C3ACA3CAC3AC.2CACACAC2A2CACA.2CAC2A2C2A2CACA.2CAC2ACACA2C
ACA.2A2E2C2ACA2C2AE.5A5C5A$3E3GEGAC3E2G.2A2C2A2C2A2C2AC.2EAC3ACE3CEAE
.2A2C2A2C2A2C2AC.2ACAC2A3C2ACAC.2A2CACACAC2A2CA.ACA3CAC3ACA2C.ACAC2A2C
ACACACA.2A2C2A2CAC2A2CA.AC2ACACA2CAC2AC.EAE2A2E2C2ACA2C.5C5A5C$2CEGAC
3A3CEGA.C2A2C2A2C2A2C2A.2CAC3ECE3AEAC.C2A2C2A2C2A2C2A.3C2ACAC2A3C2A.A
C2A2CACACAC2AC.3CAC3ACA3CAC.2A2CACACAC2A2CA.2A2CAC2A2C2A2CA.2ACACA2CA
C2ACAC.2A2EAE2A2E2C2AC.5A5C5A$2GEGAC3E3GEGA.CEAGCEAGCEAGCEA.CE3CEA3EA
C3A.GAECGAECGAECGAE.C2A3C2ACAC2A2C.ACAC2A2CACACACA.AC3ACA3CAC3A.ACACA
C2A2CACACA.AC2A2C2A2CAC2AC.CACA2CAC2ACACAC.E2C2A2EAE2A2E2C.5C5A5C$AC3A
3CEGAC3A.G2E2G2E2G2E2G2E.CE3AEA3CAC3E.G2E2G2E2G2E2G2E.ACAC2A3C2ACACA.
ACACAC2A2CACACA.2ACA3CAC3ACAC.AC2A2CACACAC2AC.2C2A2CAC2A2C2AC.CA2CAC2A
CACA2CA.EC2E2C2A2EAE2AE.5A5C5A$AC3E3GEGAC3E.2G2E2G2E2G2E2GE.3EAC3ACE3C
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[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 119 55 20 "xp0_2f2" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 135 55 20 "xp0_2f4" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 151 55 20 "xp0_2v" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 167 55 20 "xp0_32e" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 183 55 20 "xp0_36c" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 7 71 20 "xp0_3f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 23 71 20 "xp0_3u" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 39 71 20 "xp0_4v" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 55 71 20 "xp0_5f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 71 71 20 "xp0_6f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 87 71 20 "xp0_77" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 103 71 20 "xp0_7d" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 119 71 20 "xp2_7e" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 135 71 20 "xp0_7s" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 151 71 20 "xp0_9f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 167 71 20 "xp0_vz1" ]]
[[ POLYZOOMRANGE 2 60 ]]
[[ POLYLINE -0.5 -0.5 14.5 -0.5 14.5 14.5 -0.5 14.5 -0.5 -0.5 20 ]]
[[ POLYLINE 15.5 -0.5 30.5 -0.5 30.5 14.5 15.5 14.5 15.5 -0.5 20 ]]
[[ POLYLINE 31.5 -0.5 46.5 -0.5 46.5 14.5 31.5 14.5 31.5 -0.5 20 ]]
[[ POLYLINE 47.5 -0.5 62.5 -0.5 62.5 14.5 47.5 14.5 47.5 -0.5 20 ]]
[[ POLYLINE 63.5 -0.5 78.5 -0.5 78.5 14.5 63.5 14.5 63.5 -0.5 20 ]]
[[ POLYLINE 79.5 -0.5 94.5 -0.5 94.5 14.5 79.5 14.5 79.5 -0.5 20 ]]
[[ POLYLINE 95.5 -0.5 110.5 -0.5 110.5 14.5 95.5 14.5 95.5 -0.5 20 ]]
[[ POLYLINE 111.5 -0.5 126.5 -0.5 126.5 14.5 111.5 14.5 111.5 -0.5 20 ]]
[[ POLYLINE 127.5 -0.5 142.5 -0.5 142.5 14.5 127.5 14.5 127.5 -0.5 20 ]]
[[ POLYLINE -0.5 15.5 14.5 15.5 14.5 30.5 -0.5 30.5 -0.5 15.5 20 ]]
[[ POLYLINE 15.5 15.5 30.5 15.5 30.5 30.5 15.5 30.5 15.5 15.5 20 ]]
[[ POLYLINE 31.5 15.5 46.5 15.5 46.5 30.5 31.5 30.5 31.5 15.5 20 ]]
[[ POLYLINE 47.5 15.5 62.5 15.5 62.5 30.5 47.5 30.5 47.5 15.5 20 ]]
[[ POLYLINE 63.5 15.5 78.5 15.5 78.5 30.5 63.5 30.5 63.5 15.5 20 ]]
[[ POLYLINE 79.5 15.5 94.5 15.5 94.5 30.5 79.5 30.5 79.5 15.5 20 ]]
[[ POLYLINE 95.5 15.5 110.5 15.5 110.5 30.5 95.5 30.5 95.5 15.5 20 ]]
[[ POLYLINE 111.5 15.5 126.5 15.5 126.5 30.5 111.5 30.5 111.5 15.5 20 ]]
[[ POLYLINE 127.5 15.5 142.5 15.5 142.5 30.5 127.5 30.5 127.5 15.5 20 ]]
[[ POLYLINE 143.5 15.5 158.5 15.5 158.5 30.5 143.5 30.5 143.5 15.5 20 ]]
[[ POLYLINE 159.5 15.5 174.5 15.5 174.5 30.5 159.5 30.5 159.5 15.5 20 ]]
[[ POLYLINE 175.5 15.5 190.5 15.5 190.5 30.5 175.5 30.5 175.5 15.5 20 ]]
[[ POLYLINE -0.5 31.5 14.5 31.5 14.5 46.5 -0.5 46.5 -0.5 31.5 20 ]]
[[ POLYLINE 15.5 31.5 30.5 31.5 30.5 46.5 15.5 46.5 15.5 31.5 20 ]]
[[ POLYLINE 31.5 31.5 46.5 31.5 46.5 46.5 31.5 46.5 31.5 31.5 20 ]]
[[ POLYLINE 47.5 31.5 62.5 31.5 62.5 46.5 47.5 46.5 47.5 31.5 20 ]]
[[ POLYLINE 63.5 31.5 78.5 31.5 78.5 46.5 63.5 46.5 63.5 31.5 20 ]]
[[ POLYLINE 79.5 31.5 94.5 31.5 94.5 46.5 79.5 46.5 79.5 31.5 20 ]]
[[ POLYLINE 95.5 31.5 110.5 31.5 110.5 46.5 95.5 46.5 95.5 31.5 20 ]]
[[ POLYLINE 111.5 31.5 126.5 31.5 126.5 46.5 111.5 46.5 111.5 31.5 20 ]]
[[ POLYLINE 127.5 31.5 142.5 31.5 142.5 46.5 127.5 46.5 127.5 31.5 20 ]]
[[ POLYLINE 143.5 31.5 158.5 31.5 158.5 46.5 143.5 46.5 143.5 31.5 20 ]]
[[ POLYLINE 159.5 31.5 174.5 31.5 174.5 46.5 159.5 46.5 159.5 31.5 20 ]]
[[ POLYLINE 175.5 31.5 190.5 31.5 190.5 46.5 175.5 46.5 175.5 31.5 20 ]]
[[ POLYLINE -0.5 47.5 14.5 47.5 14.5 62.5 -0.5 62.5 -0.5 47.5 20 ]]
[[ POLYLINE 15.5 47.5 30.5 47.5 30.5 62.5 15.5 62.5 15.5 47.5 20 ]]
[[ POLYLINE 31.5 47.5 46.5 47.5 46.5 62.5 31.5 62.5 31.5 47.5 20 ]]
[[ POLYLINE 47.5 47.5 62.5 47.5 62.5 62.5 47.5 62.5 47.5 47.5 20 ]]
[[ POLYLINE 63.5 47.5 78.5 47.5 78.5 62.5 63.5 62.5 63.5 47.5 20 ]]
[[ POLYLINE 79.5 47.5 94.5 47.5 94.5 62.5 79.5 62.5 79.5 47.5 20 ]]
[[ POLYLINE 95.5 47.5 110.5 47.5 110.5 62.5 95.5 62.5 95.5 47.5 20 ]]
[[ POLYLINE 111.5 47.5 126.5 47.5 126.5 62.5 111.5 62.5 111.5 47.5 20 ]]
[[ POLYLINE 127.5 47.5 142.5 47.5 142.5 62.5 127.5 62.5 127.5 47.5 20 ]]
[[ POLYLINE 143.5 47.5 158.5 47.5 158.5 62.5 143.5 62.5 143.5 47.5 20 ]]
[[ POLYLINE 159.5 47.5 174.5 47.5 174.5 62.5 159.5 62.5 159.5 47.5 20 ]]
[[ POLYLINE 175.5 47.5 190.5 47.5 190.5 62.5 175.5 62.5 175.5 47.5 20 ]]
[[ POLYLINE -0.5 63.5 14.5 63.5 14.5 78.5 -0.5 78.5 -0.5 63.5 20 ]]
[[ POLYLINE 15.5 63.5 30.5 63.5 30.5 78.5 15.5 78.5 15.5 63.5 20 ]]
[[ POLYLINE 31.5 63.5 46.5 63.5 46.5 78.5 31.5 78.5 31.5 63.5 20 ]]
[[ POLYLINE 47.5 63.5 62.5 63.5 62.5 78.5 47.5 78.5 47.5 63.5 20 ]]
[[ POLYLINE 63.5 63.5 78.5 63.5 78.5 78.5 63.5 78.5 63.5 63.5 20 ]]
[[ POLYLINE 79.5 63.5 94.5 63.5 94.5 78.5 79.5 78.5 79.5 63.5 20 ]]
[[ POLYLINE 95.5 63.5 110.5 63.5 110.5 78.5 95.5 78.5 95.5 63.5 20 ]]
[[ POLYLINE 111.5 63.5 126.5 63.5 126.5 78.5 111.5 78.5 111.5 63.5 20 ]]
[[ POLYLINE 127.5 63.5 142.5 63.5 142.5 78.5 127.5 78.5 127.5 63.5 20 ]]
[[ POLYLINE 143.5 63.5 158.5 63.5 158.5 78.5 143.5 78.5 143.5 63.5 20 ]]
[[ POLYLINE 159.5 63.5 174.5 63.5 174.5 78.5 159.5 78.5 159.5 63.5 20 ]]
#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]
#C

Polyominoes tiling list by apgcode (work in progress)

(click above to open LifeViewer)

x = 79, y = 15, rule = Sticky
15B.15B.15B.15B.15B$B13.B.B13.B.B8.C4.B.B13.B.B8.C4.B$B13.B.B13.B.B13.
B.BC3.BC3.BC2.B.B13.B$B13.B.B4.BC7.B.B13.B.B13.B.B13.B$B.BC10.B.BC12.
B.B12.CB.B11.C.B.B12.CB$B13.B.B13.B.B13.B.B11.B.B.B13.B$B13.B.B9.C3.B
.B2.BC9.B.B13.B.BC2.BC8.B$B13.B.B9.B3.B.B13.B.B13.B.B6.C6.B$B7.C5.B.B
13.B.B6.C5.CB.B10.C2.B.B6.B5.CB$B7.B5.B.B13.B.B6.B2.C3.B.B10.B2.B.B9.
C3.B$B13.B.B13.B.B9.B3.B.B13.B.B9.B3.B$B13.B.B13.B.B13.B.B13.B.B13.B$
B13.B.B9.C3.B.B13.B.B9.C3.B.B5.C7.B$B13.B.B9.B3.B.B13.B.B9.B3.B.B5.B7.
B$15B.15B.15B.15B.15B!
@RULE Sticky
[[ COLOR POLY 0 0 0 ]]
[[ POLYZOOMRANGE 2 60 ]]
[[ POLYLINE -0.5 -0.5 14.5 -0.5 14.5 14.5 -0.5 14.5 -0.5 -0.5 20 ]]
[[ POLYLINE 15.5 -0.5 30.5 -0.5 30.5 14.5 15.5 14.5 15.5 -0.5 20 ]]
[[ POLYLINE 31.5 -0.5 46.5 -0.5 46.5 14.5 31.5 14.5 31.5 -0.5 20 ]]
[[ POLYLINE 47.5 -0.5 62.5 -0.5 62.5 14.5 47.5 14.5 47.5 -0.5 20 ]]
[[ POLYLINE 63.5 -0.5 78.5 -0.5 78.5 14.5 63.5 14.5 63.5 -0.5 20 ]]
[[ POLYLINE 79.5 -0.5 94.5 -0.5 94.5 14.5 79.5 14.5 79.5 -0.5 20 ]]
[[ POLYLINE 95.5 -0.5 110.5 -0.5 110.5 14.5 95.5 14.5 95.5 -0.5 20 ]]
[[ POLYLINE 111.5 -0.5 126.5 -0.5 126.5 14.5 111.5 14.5 111.5 -0.5 20 ]]
[[ POLYLINE 127.5 -0.5 142.5 -0.5 142.5 14.5 127.5 14.5 127.5 -0.5 20 ]]
[[ POLYLINE -0.5 15.5 14.5 15.5 14.5 30.5 -0.5 30.5 -0.5 15.5 20 ]]
[[ POLYLINE 15.5 15.5 30.5 15.5 30.5 30.5 15.5 30.5 15.5 15.5 20 ]]
[[ POLYLINE 31.5 15.5 46.5 15.5 46.5 30.5 31.5 30.5 31.5 15.5 20 ]]
[[ POLYLINE 47.5 15.5 62.5 15.5 62.5 30.5 47.5 30.5 47.5 15.5 20 ]]
[[ POLYLINE 63.5 15.5 78.5 15.5 78.5 30.5 63.5 30.5 63.5 15.5 20 ]]
[[ POLYLINE 79.5 15.5 94.5 15.5 94.5 30.5 79.5 30.5 79.5 15.5 20 ]]
[[ POLYLINE 95.5 15.5 110.5 15.5 110.5 30.5 95.5 30.5 95.5 15.5 20 ]]
[[ POLYLINE 111.5 15.5 126.5 15.5 126.5 30.5 111.5 30.5 111.5 15.5 20 ]]
[[ POLYLINE 127.5 15.5 142.5 15.5 142.5 30.5 127.5 30.5 127.5 15.5 20 ]]
[[ POLYLINE 143.5 15.5 158.5 15.5 158.5 30.5 143.5 30.5 143.5 15.5 20 ]]
[[ POLYLINE 159.5 15.5 174.5 15.5 174.5 30.5 159.5 30.5 159.5 15.5 20 ]]
[[ POLYLINE 175.5 15.5 190.5 15.5 190.5 30.5 175.5 30.5 175.5 15.5 20 ]]
[[ POLYLINE -0.5 31.5 14.5 31.5 14.5 46.5 -0.5 46.5 -0.5 31.5 20 ]]
[[ POLYLINE 15.5 31.5 30.5 31.5 30.5 46.5 15.5 46.5 15.5 31.5 20 ]]
[[ POLYLINE 31.5 31.5 46.5 31.5 46.5 46.5 31.5 46.5 31.5 31.5 20 ]]
[[ POLYLINE 47.5 31.5 62.5 31.5 62.5 46.5 47.5 46.5 47.5 31.5 20 ]]
[[ POLYLINE 63.5 31.5 78.5 31.5 78.5 46.5 63.5 46.5 63.5 31.5 20 ]]
[[ POLYLINE 79.5 31.5 94.5 31.5 94.5 46.5 79.5 46.5 79.5 31.5 20 ]]
[[ POLYLINE 95.5 31.5 110.5 31.5 110.5 46.5 95.5 46.5 95.5 31.5 20 ]]
[[ POLYLINE 111.5 31.5 126.5 31.5 126.5 46.5 111.5 46.5 111.5 31.5 20 ]]
[[ POLYLINE 127.5 31.5 142.5 31.5 142.5 46.5 127.5 46.5 127.5 31.5 20 ]]
[[ POLYLINE 143.5 31.5 158.5 31.5 158.5 46.5 143.5 46.5 143.5 31.5 20 ]]
[[ POLYLINE 159.5 31.5 174.5 31.5 174.5 46.5 159.5 46.5 159.5 31.5 20 ]]
[[ POLYLINE 175.5 31.5 190.5 31.5 190.5 46.5 175.5 46.5 175.5 31.5 20 ]]
[[ POLYLINE -0.5 47.5 14.5 47.5 14.5 62.5 -0.5 62.5 -0.5 47.5 20 ]]
[[ POLYLINE 15.5 47.5 30.5 47.5 30.5 62.5 15.5 62.5 15.5 47.5 20 ]]
[[ POLYLINE 31.5 47.5 46.5 47.5 46.5 62.5 31.5 62.5 31.5 47.5 20 ]]
[[ POLYLINE 47.5 47.5 62.5 47.5 62.5 62.5 47.5 62.5 47.5 47.5 20 ]]
[[ POLYLINE 63.5 47.5 78.5 47.5 78.5 62.5 63.5 62.5 63.5 47.5 20 ]]
[[ POLYLINE 79.5 47.5 94.5 47.5 94.5 62.5 79.5 62.5 79.5 47.5 20 ]]
[[ POLYLINE 95.5 47.5 110.5 47.5 110.5 62.5 95.5 62.5 95.5 47.5 20 ]]
[[ POLYLINE 111.5 47.5 126.5 47.5 126.5 62.5 111.5 62.5 111.5 47.5 20 ]]
[[ POLYLINE 127.5 47.5 142.5 47.5 142.5 62.5 127.5 62.5 127.5 47.5 20 ]]
[[ POLYLINE 143.5 47.5 158.5 47.5 158.5 62.5 143.5 62.5 143.5 47.5 20 ]]
[[ POLYLINE 159.5 47.5 174.5 47.5 174.5 62.5 159.5 62.5 159.5 47.5 20 ]]
[[ POLYLINE 175.5 47.5 190.5 47.5 190.5 62.5 175.5 62.5 175.5 47.5 20 ]]
[[ POLYLINE -0.5 63.5 14.5 63.5 14.5 78.5 -0.5 78.5 -0.5 63.5 20 ]]
[[ POLYLINE 15.5 63.5 30.5 63.5 30.5 78.5 15.5 78.5 15.5 63.5 20 ]]
[[ POLYLINE 31.5 63.5 46.5 63.5 46.5 78.5 31.5 78.5 31.5 63.5 20 ]]
[[ POLYLINE 47.5 63.5 62.5 63.5 62.5 78.5 47.5 78.5 47.5 63.5 20 ]]
[[ POLYLINE 63.5 63.5 78.5 63.5 78.5 78.5 63.5 78.5 63.5 63.5 20 ]]
[[ POLYLINE 79.5 63.5 94.5 63.5 94.5 78.5 79.5 78.5 79.5 63.5 20 ]]
[[ POLYLINE 95.5 63.5 110.5 63.5 110.5 78.5 95.5 78.5 95.5 63.5 20 ]]
[[ POLYLINE 111.5 63.5 126.5 63.5 126.5 78.5 111.5 78.5 111.5 63.5 20 ]]
[[ POLYLINE 127.5 63.5 142.5 63.5 142.5 78.5 127.5 78.5 127.5 63.5 20 ]]
[[ POLYLINE 143.5 63.5 158.5 63.5 158.5 78.5 143.5 78.5 143.5 63.5 20 ]]
[[ POLYLINE 159.5 63.5 174.5 63.5 174.5 78.5 159.5 78.5 159.5 63.5 20 ]]
@COLORS
0 255 255 255
1 0 0 0
2 0 255 255
3 0 0 255
@TABLE
n_states:4
neighborhood:Moore
symmetries:rotate4reflect
var a={0,1,2,3}
var b=a
var c=a
var d=a
var e=a
var f=a
var g=a
var h=a
#SPACE
#shoot
0 1,2,0,0,0,2,3,0 2
#offset
0 1,3,1,d,1,3,1,h 0
0 1,3,1,3,1,f,g,h 0
0 1,3,1,d,1,f,g,h 3
#pull
var A={0,1}
var B=A
var C=A
0 0,2,1,2,0,A,B,C 2
0 2,2,1,2,2,f,g,h 0
#construct
0 3,3,0,d,e,f,0,2 2
0 3,3,0,d,e,f,g,1 2
0 3,3,0,d,e,f,g,0 1
0 2,3,3,2,0,0,0,0 2
0 3,3,c,d,e,f,g,h 0
#push
var A={0,2}
var B=A
var C=A
var D=A
var E=A
0 3,1,A,B,C,D,E,0 2
0 2,2,1,d,e,f,g,h 1
#photon
0 3,2,c,0,3,0,g,0 2
0 3,2,c,d,e,f,g,0 0
0 3,b,c,d,e,f,g,h 3
#BLOCK
#shoot
1 2,2,3,d,3,2,0,0 1
1 3,3,0,0,0,0,0,0 0
1 3,3,0,0,0,0,2,0 0
#construction
var A={0,1}
var B=A
var C=A
1 2,2,3,0,0,A,B,C 1
1 2,2,3,0,1,A,B,C 2
1 2,2,2,d,e,f,g,h 0
1 2,2,c,d,e,3,g,h 3
1 2,2,0,d,e,f,g,0 0
#TAIL
#construct
2 3,3,0,0,0,0,0,0 3
#shoot
2 3,0,0,0,2,0,0,0 1
#retract
2 0,0,0,0,0,0,0,0 1
#basic
2 a,b,c,d,e,f,g,h 0
#SIGNAL
#construct
3 3,2,0,0,2,0,0,0 2
3 3,0,2,0,0,f,0,0 3
#cancel
3 2,b,2,d,0,f,0,h 0
#photon
3 a,b,c,d,e,f,g,h 2
#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]

Synthesis of polyominoes in Sticky, ordered by apgcode.
(work in progress)
(click above to open LifeViewer)

x = 63, y = 15, rule = qsvn
4.2B8.C4.4B7.C15.C2.3B3.2B$7A9.7A25.9A2$.B.3B10.B.3B28.B.B3.2B$7A9.7A
15.2B8.9A$39.B2$C13.C.C13.C15.C15.C7$C6.C6.C.C6.C6.C.C6.C6.C.C6.C6.C!
[[ COLOR 0 255 255 255 COLOR 1 0 0 0 ]]
#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]

Synthesis of polyominoes in qsvn, ordered by apgcode.
(work in progress)
(click above to open LifeViewer)

x = 159, y = 47, rule = FreeElectronicsX
15B.15B.15B.15B.15B.15B.15B.15B.15B$B15.B15.B15.B15.B15.B15.B15.B15.B
$B7.B7.B6.2B7.B4.2B9.B7.B7.B6.2B7.B6.B8.B15.B15.B$B7.A7.B6.2A7.B4.2A9.
B7.A7.B6.2A7.B6.A8.B6.2B7.B15.B$B15.B15.B15.B11.BA2.B15.B11.AB2.B6.2A
7.B15.B$B15.B15.B15.B7.A3.BA2.B15.B4.C10.B15.B15.B4.AB2.AB2.AB4.AB$B15.
B15.B15.B7.B3.BA2.B15.B3.2C7.AB.B15.B6.B8.BA3.AB2.AB2.AB4.AB$B7.A7.B6.
2A7.B10.AB3.B15.B12.AB.B6.A8.B15.B6.A8.B4.AB2.AB2.AB4.AB$B7.B7.B6.2B7.
B4.2A9.B15.B6.2A7.B6.B8.B15.B4.C7.AB.B$B15.B15.B4.2B9.B6.3A6.B6.2B7.B
15.B15.B3.2C10.B$B15.B15.B15.B6.3B6.B15.B15.B15.B11.AB2.B$B15.B15.B15.
B15.B15.B15.B6.2A7.B6.A8.B$B15.B15.B3.A.A9.B15.B5.A.A7.B15.B6.2B7.B6.
B8.B$B15.B15.B3.B.B9.B6.3A6.B5.B.B7.B15.B15.B15.B$B15.B15.B15.B6.3B6.
B15.B15.B15.B15.B2$15B.15B.15B.15B.15B.15B.15B.15B.15B.15B$B15.B15.B15.
B15.B15.B15.B4.A10.B15.B15.B$B15.B6.B8.B15.B15.B15.B15.B15.B15.B15.B$
B15.B6.A8.B15.B5.B9.B5.B9.B15.B15.B15.B15.B$B.BA12.B11.AB2.B5.3C7.B5.
A9.B5.A9.B15.B15.B15.B15.B$B.BA3.2C7.B4.C10.B6.C8.B10.AB3.B10.AB3.B.C
3.AB2.AB4.B15.B2.C6.AB4.B15.B.2C6.AB$B.BA4.C7.B3.2C7.AB.B15.B3.C11.B3.
C11.B.2C2.AB2.AB4.B15.B.3C5.AB4.B6.B8.B2.2C5.AB$B15.B3.C2.A8.B15.B2.2C
7.AB2.B3.C7.AB2.B5.AB2.AB4.B5.B9.B9.AB4.B6.A8.B9.AB$B15.B6.B8.B15.B3.
C.A9.B2.2C.A9.B15.B5.A9.B15.B3.2C7.AB.B$B6.3A6.B15.B5.3A7.B5.B9.B5.B9.
B15.B3.C6.AB3.B15.B3.2C10.B$B6.3B6.B15.B5.3B7.B15.B15.B15.B2.2C11.B15.
B11.AB2.B$B15.B15.B15.B15.B15.B15.B3.C7.AB2.B15.B6.A8.B$B15.B15.B15.B
15.B15.B15.B5.A9.B15.B6.B8.B$B15.B15.B15.B15.B15.B15.B5.B9.B15.B15.B$
B15.B15.B15.B15.B15.B15.B15.B15.B15.B2$15B.15B.15B$B15.B15.B$B15.B15.
B3.2C$B4.3C8.B3.3C9.B4.2C$B6.C8.B4.2C9.B5.C$B6.C8.B15.B$B15.B.BA5.AB5.
B$B15.B15.B$B5.3A7.B15.B4.3A$B5.3B7.B15.B4.3B$B15.B15.B$B15.B15.B$B15.
B6.A8.B$B15.B4.A.B8.B$B15.B4.B10.B!
@RULE FreeElectronicsX
[[ ZOOM 3 ]]
[[ COLOR 0 255 255 255 ]]
[[ COLOR LABEL 0 255 255 LABELSIZE 6 LABELALPHA 0.50 LABEL 7 7 2 "Haplominoes" ]]
[[ COLOR LABEL 0 255 255 LABELSIZE 7 LABELALPHA 0.50 LABEL 23 7 2 "Dominoes" ]]
[[ COLOR LABEL 0 255 255 LABELSIZE 10 LABELALPHA 0.50 LABEL 47 7 2 "Triominoes" ]]
[[ COLOR LABEL 0 255 255 LABELSIZE 18 LABELALPHA 0.50 LABEL 103 7 2 "Tetrominoes" ]]
[[ COLOR LABEL 0 255 255 LABELSIZE 18 LABELALPHA 0.50 LABEL 95 23 2 "P e n t o m i n o e s" ]]
[[ COLOR LABEL 0 255 255 LABELSIZE 25 LABELALPHA 0.50 LABEL 95 55 2 "H e x o m i n o e s" ]]
[[ COLOR LABEL 255 170 153 ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 7 7 20 "xp0_1: 2" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 23 7 20 "xp0_3: 4" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 39 7 20 "xp0_13: 7" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 55 7 20 "xp2_7: 8" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 71 7 20 "xp0_17: 10" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 87 7 20 "xp0_27: 11" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 103 7 20 "xs4_33: 4" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 119 7 20 "xp0_36: 11" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 135 7 20 "xp0_f: 13" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 7 23 20 "xp0_117: 13\nV" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 23 23 20 "xp0_136: 15\nW" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 39 23 20 "xp0_171: 14\nT" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 55 23 20 "xp0_172: 15\nR" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 71 23 20 "xp0_174: 14\nZ" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 87 23 20 "xp0_1f: 13\nQ" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 103 23 20 "xp0_272: 16\nX" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 119 23 20 "xp0_2f: 14\nY" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 135 23 20 "xp0_37: 8\nP" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 151 23 20 "xp0_3e: 14\nS" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 167 23 20 "xp0_57: Unknown\nU" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 183 23 20 "xp0_v: 16\nO" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 7 39 20 "xp0_11f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 23 39 20 "xp0_137" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 39 39 20 "xp0_13e" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 55 39 20 "xp0_157" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 71 39 20 "xp0_173" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 87 39 20 "xp0_175" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 103 39 20 "xp0_176" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 119 39 20 "xp0_17c" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 135 39 20 "xp0_1f1" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 151 39 20 "xp0_1f2" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 167 39 20 "xp0_1f4" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 183 39 20 "xp0_1f8" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 7 55 20 "xp0_1v" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 23 55 20 "xp0_22f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 39 55 20 "xp0_23e" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 55 55 20 "xp0_273" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 71 55 20 "xp0_275" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 87 55 20 "xp0_27c" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 103 55 20 "xp0_2e3" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 119 55 20 "xp0_2f2" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 135 55 20 "xp0_2f4" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 151 55 20 "xp0_2v" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 167 55 20 "xp0_32e" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 183 55 20 "xp0_36c" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 7 71 20 "xp0_3f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 23 71 20 "xp0_3u" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 39 71 20 "xp0_4v" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 55 71 20 "xp0_5f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 71 71 20 "xp0_6f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 87 71 20 "xp0_77" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 103 71 20 "xp0_7d" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 119 71 20 "xp2_7e" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 135 71 20 "xp0_7s" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 151 71 20 "xp0_9f" ]]
[[ LABELSIZE 30 LABELALPHA 0.50 LABEL 167 71 20 "xp0_vz1" ]]
[[ COLOR POLY 0 0 0 ]]
[[ POLYZOOMRANGE 2 60 ]]
[[ POLYLINE -0.5 -0.5 14.5 -0.5 14.5 14.5 -0.5 14.5 -0.5 -0.5 20 ]]
[[ POLYLINE 15.5 -0.5 30.5 -0.5 30.5 14.5 15.5 14.5 15.5 -0.5 20 ]]
[[ POLYLINE 31.5 -0.5 46.5 -0.5 46.5 14.5 31.5 14.5 31.5 -0.5 20 ]]
[[ POLYLINE 47.5 -0.5 62.5 -0.5 62.5 14.5 47.5 14.5 47.5 -0.5 20 ]]
[[ POLYLINE 63.5 -0.5 78.5 -0.5 78.5 14.5 63.5 14.5 63.5 -0.5 20 ]]
[[ POLYLINE 79.5 -0.5 94.5 -0.5 94.5 14.5 79.5 14.5 79.5 -0.5 20 ]]
[[ POLYLINE 95.5 -0.5 110.5 -0.5 110.5 14.5 95.5 14.5 95.5 -0.5 20 ]]
[[ POLYLINE 111.5 -0.5 126.5 -0.5 126.5 14.5 111.5 14.5 111.5 -0.5 20 ]]
[[ POLYLINE 127.5 -0.5 142.5 -0.5 142.5 14.5 127.5 14.5 127.5 -0.5 20 ]]
[[ POLYLINE -0.5 15.5 14.5 15.5 14.5 30.5 -0.5 30.5 -0.5 15.5 20 ]]
[[ POLYLINE 15.5 15.5 30.5 15.5 30.5 30.5 15.5 30.5 15.5 15.5 20 ]]
[[ POLYLINE 31.5 15.5 46.5 15.5 46.5 30.5 31.5 30.5 31.5 15.5 20 ]]
[[ POLYLINE 47.5 15.5 62.5 15.5 62.5 30.5 47.5 30.5 47.5 15.5 20 ]]
[[ POLYLINE 63.5 15.5 78.5 15.5 78.5 30.5 63.5 30.5 63.5 15.5 20 ]]
[[ POLYLINE 79.5 15.5 94.5 15.5 94.5 30.5 79.5 30.5 79.5 15.5 20 ]]
[[ POLYLINE 95.5 15.5 110.5 15.5 110.5 30.5 95.5 30.5 95.5 15.5 20 ]]
[[ POLYLINE 111.5 15.5 126.5 15.5 126.5 30.5 111.5 30.5 111.5 15.5 20 ]]
[[ POLYLINE 127.5 15.5 142.5 15.5 142.5 30.5 127.5 30.5 127.5 15.5 20 ]]
[[ POLYLINE 143.5 15.5 158.5 15.5 158.5 30.5 143.5 30.5 143.5 15.5 20 ]]
[[ POLYLINE 159.5 15.5 174.5 15.5 174.5 30.5 159.5 30.5 159.5 15.5 20 ]]
[[ POLYLINE 175.5 15.5 190.5 15.5 190.5 30.5 175.5 30.5 175.5 15.5 20 ]]
[[ POLYLINE -0.5 31.5 14.5 31.5 14.5 46.5 -0.5 46.5 -0.5 31.5 20 ]]
[[ POLYLINE 15.5 31.5 30.5 31.5 30.5 46.5 15.5 46.5 15.5 31.5 20 ]]
[[ POLYLINE 31.5 31.5 46.5 31.5 46.5 46.5 31.5 46.5 31.5 31.5 20 ]]
[[ POLYLINE 47.5 31.5 62.5 31.5 62.5 46.5 47.5 46.5 47.5 31.5 20 ]]
[[ POLYLINE 63.5 31.5 78.5 31.5 78.5 46.5 63.5 46.5 63.5 31.5 20 ]]
[[ POLYLINE 79.5 31.5 94.5 31.5 94.5 46.5 79.5 46.5 79.5 31.5 20 ]]
[[ POLYLINE 95.5 31.5 110.5 31.5 110.5 46.5 95.5 46.5 95.5 31.5 20 ]]
[[ POLYLINE 111.5 31.5 126.5 31.5 126.5 46.5 111.5 46.5 111.5 31.5 20 ]]
[[ POLYLINE 127.5 31.5 142.5 31.5 142.5 46.5 127.5 46.5 127.5 31.5 20 ]]
[[ POLYLINE 143.5 31.5 158.5 31.5 158.5 46.5 143.5 46.5 143.5 31.5 20 ]]
[[ POLYLINE 159.5 31.5 174.5 31.5 174.5 46.5 159.5 46.5 159.5 31.5 20 ]]
[[ POLYLINE 175.5 31.5 190.5 31.5 190.5 46.5 175.5 46.5 175.5 31.5 20 ]]
[[ POLYLINE -0.5 47.5 14.5 47.5 14.5 62.5 -0.5 62.5 -0.5 47.5 20 ]]
[[ POLYLINE 15.5 47.5 30.5 47.5 30.5 62.5 15.5 62.5 15.5 47.5 20 ]]
[[ POLYLINE 31.5 47.5 46.5 47.5 46.5 62.5 31.5 62.5 31.5 47.5 20 ]]
[[ POLYLINE 47.5 47.5 62.5 47.5 62.5 62.5 47.5 62.5 47.5 47.5 20 ]]
[[ POLYLINE 63.5 47.5 78.5 47.5 78.5 62.5 63.5 62.5 63.5 47.5 20 ]]
[[ POLYLINE 79.5 47.5 94.5 47.5 94.5 62.5 79.5 62.5 79.5 47.5 20 ]]
[[ POLYLINE 95.5 47.5 110.5 47.5 110.5 62.5 95.5 62.5 95.5 47.5 20 ]]
[[ POLYLINE 111.5 47.5 126.5 47.5 126.5 62.5 111.5 62.5 111.5 47.5 20 ]]
[[ POLYLINE 127.5 47.5 142.5 47.5 142.5 62.5 127.5 62.5 127.5 47.5 20 ]]
[[ POLYLINE 143.5 47.5 158.5 47.5 158.5 62.5 143.5 62.5 143.5 47.5 20 ]]
[[ POLYLINE 159.5 47.5 174.5 47.5 174.5 62.5 159.5 62.5 159.5 47.5 20 ]]
[[ POLYLINE 175.5 47.5 190.5 47.5 190.5 62.5 175.5 62.5 175.5 47.5 20 ]]
[[ POLYLINE -0.5 63.5 14.5 63.5 14.5 78.5 -0.5 78.5 -0.5 63.5 20 ]]
[[ POLYLINE 15.5 63.5 30.5 63.5 30.5 78.5 15.5 78.5 15.5 63.5 20 ]]
[[ POLYLINE 31.5 63.5 46.5 63.5 46.5 78.5 31.5 78.5 31.5 63.5 20 ]]
[[ POLYLINE 47.5 63.5 62.5 63.5 62.5 78.5 47.5 78.5 47.5 63.5 20 ]]
[[ POLYLINE 63.5 63.5 78.5 63.5 78.5 78.5 63.5 78.5 63.5 63.5 20 ]]
[[ POLYLINE 79.5 63.5 94.5 63.5 94.5 78.5 79.5 78.5 79.5 63.5 20 ]]
[[ POLYLINE 95.5 63.5 110.5 63.5 110.5 78.5 95.5 78.5 95.5 63.5 20 ]]
[[ POLYLINE 111.5 63.5 126.5 63.5 126.5 78.5 111.5 78.5 111.5 63.5 20 ]]
[[ POLYLINE 127.5 63.5 142.5 63.5 142.5 78.5 127.5 78.5 127.5 63.5 20 ]]
[[ POLYLINE 143.5 63.5 158.5 63.5 158.5 78.5 143.5 78.5 143.5 63.5 20 ]]
[[ POLYLINE 159.5 63.5 174.5 63.5 174.5 78.5 159.5 78.5 159.5 63.5 20 ]]
@COLORS
0 255 255 255
1 0 0 255
2 0 255 255
3 0 0 0
4 255 0 0
@TABLE
n_states:5
neighborhood:Moore
symmetries:rotate4reflect
var a={0,1,2,3,4}
var b=a
var c=a
var d=a
var e=a
var f=a
var g=a
var h=a
var i={0,1}
var j=i
var k={0,3}
var l=k
var m={3,4}
#State 1: head, State 2: tail, State 3:x, State 4:push_ether
0,1,0,0,0,0,0,0,0,1
0,0,1,1,0,0,0,0,0,1
1,2,0,0,0,0,0,0,0,2
1,0,1,0,2,0,0,0,0,2
0,0,1,0,3,0,0,0,0,1
0,0,0,3,1,1,0,0,0,1
3,0,0,0,0,1,1,0,0,1
0,0,0,0,3,1,1,0,0,1
1,1,0,0,0,1,2,2,2,2
0,0,0,0,0,0,1,1,1,1
0,0,0,3,0,0,1,1,1,3
0,0,0,1,0,0,1,1,1,3
0,0,3,0,0,1,0,0,0,1
3,0,0,0,0,0,1,0,1,0
0,3,0,1,0,0,0,0,0,1
0,1,0,0,0,1,0,0,0,3
0,0,3,0,i,1,j,0,3,1
0,3,0,0,1,0,1,0,3,1
0,0,2,1,0,1,0,0,0,1
3,3,k,l,0,0,1,1,0,0
2,2,0,2,0,0,0,2,0,3
0,0,0,2,2,0,2,2,0,3
2,2,2,2,0,0,0,0,0,3
3,0,0,3,0,2,0,3,0,0
0,3,3,0,1,0,1,0,3,1
3,0,0,1,2,0,2,3,0,0
1,2,1,2,0,0,0,0,0,1
0,0,0,3,0,1,0,3,0,1
0,0,0,0,3,1,3,0,0,1
0,3,0,1,2,0,1,0,k,4
0,0,0,3,4,1,0,0,0,4
1,0,0,0,0,2,4,3,0,4
2,1,0,0,0,0,0,4,3,4
1,0,3,4,0,2,0,0,0,4
4,3,1,2,0,0,2,i,k,4
3,0,0,4,4,4,4,4,0,0
0,a,b,c,m,3,4,d,e,3
1,a,b,c,d,e,f,g,h,2
2,a,b,c,d,e,f,g,h,0
4,a,b,c,d,e,f,g,h,0
#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]

Synthesis of polyominoes in FreeElectronicsX, ordered by apgcode.
(work in progress)
(click above to open LifeViewer)

x = 68, y = 24, rule = 12ColorMarkedLife
8E.8E.C15K.C7G9.C15K$8E.8E.GC14K.QC6G9.GC14K$8E.8E.2GC13K.2QC5G9.2GC13K
$8E.8E.3GC12K.3QC4G9.3GC12K$8E.8E.4GC11K.4QC3G9.4GC11K$8E.8E.5GC10K.5Q
C2G9.5GC10K$8E.8E.6GC9K.6QCG9.6GC9K$8E.8E.7GC8K.7QC9.7GC8K$9.7GC9.C7K
.C7Q17.C7K$9.6GCI9.IC6K.OC6Q17.QC6K$9.5GC2I9.2IC5K.2OC5Q17.2QC5K$9.4G
C3I9.3IC4K.3OC4Q17.3QC4K$9.3GC4I9.4IC3K.4OC3Q17.4QC3K$9.2GC5I9.5IC2K.
5OC2Q17.5QC2K$9.GC6I9.6ICK.6OCQ17.6QCK$9.C7I9.7IC.7OC17.7QC$35.7OC17.
C7Q$35.6OCI17.IC6Q$35.5OC2I17.2IC5Q$35.4OC3I17.3IC4Q$35.3OC4I17.4IC3Q
$35.2OC5I17.5IC2Q$35.OC6I17.6ICQ$35.C7I17.7IC!
#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]

work in progress
(click above to open LifeViewer)

Notes

↑ The perimeter and area are calculated in Euclidean Geometry, where Euclidean distance is used. If you consider Manhattan distance instead of Euclidean distance, then the perimeter of the convex hull of the Herschel for example, would be 14 rather than 8+2*sqrt(5). (citation needed)^[1]
↑ ^2.0 ^2.1 Crossed-out numbers means that the envelope size is actually infinity. The number itself stands for the envelope size at the tick when the pattern stabilizes.
↑ ^3.0 ^3.1 The arithmetic mean is taken if the pattern is unstable.
↑ ^4.0 ^4.1 ^4.2 ^4.3 ^4.4 Note that 3²+4²=5²

References

↑ How to calculate Euclidean and Manhattan distance by hand
↑ ^2.0 ^2.1 ^2.2 ^2.3
- Frequency list (discussion thread) at the ConwayLife.com forums

External Links

Polyominoes beyond CA (discussion thread) at the ConwayLife.com forums
Polyominoes Tiling (discussion thread) at the ConwayLife.com forums

[2] The perimeter and area are calculated in Euclidean Geometry, where Euclidean distance is used. If you consider Manhattan distance instead of Euclidean distance, then the perimeter of the convex hull of the Herschel for example, would be 14 rather than 8+2*sqrt(5). (citation needed)^[1]

[envsizestroke-3] 2.0 ^2.1 Crossed-out numbers means that the envelope size is actually infinity. The number itself stands for the envelope size at the tick when the pattern stabilizes.

[unstablefinpop-4] 3.0 ^3.1 The arithmetic mean is taken if the pattern is unstable.

[proofpyth1-6] 4.0 ^4.1 ^4.2 ^4.3 ^4.4 Note that 3²+4²=5²

[mathsepost139604-1] How to calculate Euclidean and Manhattan distance by hand

[p38773-5] 2.0 ^2.1 ^2.2 ^2.3
Frequency list (discussion thread) at the ConwayLife.com forums

[7] Frequency list (discussion thread) at the ConwayLife.com forums

[note 1]

[note 2]

[note 3]

[2]

[note 4]

[1]

User:ColorfulGalaxy/List of polyominoes by apgcode

Contents

Patterns

Haplominoes

Dominoes

Triominoes

Tetrominoes

Pentominoes

Hexominoes

Heptominoes

Octominoes

Patterns Gallery

Notes

References

External Links

Navigation menu

User:ColorfulGalaxy/List of polyominoes by apgcode

Patterns

Haplominoes

Dominoes

Triominoes

Tetrominoes

Pentominoes

Hexominoes

Heptominoes

Octominoes

Patterns Gallery

Notes

References

External Links

Navigation menu

Search