LifeWiki - User contributions [en]

User:AforAmpere/SpeedLimits

2026-10-21T02:03:22Z

AforAmpere: As pointed out by Docsy

This is a test page for writing up speed limit proofs for a future page in the OCA namespace.

All ships are oriented between north and northeast. We use the coordinate system with x going east and y going north. (k,l)c/p for k>=l is pointed mostly upwards. This (2,1)c/3 serves as an example:

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 12 HEIGHT 400 THEME LifeHistory ]]
|position = center
|caption = (2,1)c/3 oriented in the direction that will be used throughout the page.
|style = width:300px;
|rle = x = 7, y = 7, rule = B2ack3j4ek5q/S01e2ck3ny4r5jHistory
.D.D$5.D$A.A2.D$4.A$4.A.D2$5.A!
}}
}}
{{gallery bottom}}

For future diagrams, state 0 will indicate cells forced to be off, state 1 cells forced to be on, state 2 cells uncertain, state 3 important marker on cells, and state 4 important marker off cells.

=Non-B0 range 1 Moore=

== k+l<=p speed limit ==

For a given pattern, let C(t) := max(x + y) in generation t. C(t+1) < C(t)+2 as can be seen below. The only birth conditions that the red cell could theoretically be born on are B0 and B1c. We have excluded B0 for this section and B1c always causes patterns to expand in all directions. This means the red cell cannot be born on the next step, so C(t+1) < C(t) + 2. Thus, a pattern can only increase its maximum value for x + y by at most 1 every generation. So k+l <= p.

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 64 HEIGHT 400 THEME Golly ]]
|position = center
|caption = Cell that needs to turn on highlighted in state 4.
|style = width:300px;
|rle = x = 9, y = 9, rule = B/SHistory
B$2B$3B$4B.D$5B$6B$7B$8B$9B!
}}
}}
{{gallery bottom}}

== (p+l)/(p+k)<=11 speed limit for B2acA1e3i rules ==

User:AforAmpere/SpeedLimits

2026-10-18T03:04:49Z

AforAmpere:

This is a test page for writing up speed limit proofs for a future page in the OCA namespace.

All ships are oriented between north and northeast. We use the coordinate system with x going east and y going north. (k,l)c/p for k>l is pointed mostly upwards. This (2,1)c/3 serves as an example:

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 12 HEIGHT 400 THEME LifeHistory ]]
|position = center
|caption = (2,1)c/3 oriented in the direction that will be used throughout the page.
|style = width:300px;
|rle = x = 7, y = 7, rule = B2ack3j4ek5q/S01e2ck3ny4r5jHistory
.D.D$5.D$A.A2.D$4.A$4.A.D2$5.A!
}}
}}
{{gallery bottom}}

For future diagrams, state 0 will indicate cells forced to be off, state 1 cells forced to be on, state 2 cells uncertain, state 3 important marker on cells, and state 4 important marker off cells.

=Non-B0 range 1 Moore=

== k+l<=p speed limit ==

For a given pattern, let C(t) := max(x + y) in generation t. C(t+1) < C(t)+2 as can be seen below. The only birth conditions that the red cell could theoretically be born on are B0 and B1c. We have excluded B0 for this section and B1c always causes patterns to expand in all directions. This means the red cell cannot be born on the next step, so C(t+1) < C(t) + 2. Thus, a pattern can only increase its maximum value for x + y by at most 1 every generation. So k+l <= p.

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 64 HEIGHT 400 THEME Golly ]]
|position = center
|caption = Cell that needs to turn on highlighted in state 4.
|style = width:300px;
|rle = x = 9, y = 9, rule = B/SHistory
B$2B$3B$4B.D$5B$6B$7B$8B$9B!
}}
}}
{{gallery bottom}}

== (p+l)/(p+k)<=11 speed limit for B2acA1e3i rules ==

User:AforAmpere/SpeedLimits

2026-10-18T02:56:34Z

AforAmpere:

This is a test page for writing up speed limit proofs for a future page in the OCA namespace.

All ships are oriented between north and northeast. We use the coordinate system with x going east and y going north. (k,l)c/p for k>l is pointed mostly upwards. This (2,1)c/3 serves as an example:

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 12 HEIGHT 400 THEME LifeHistory ]]
|position = center
|caption = (2,1)c/3 oriented in the direction that will be used throughout the page.
|style = width:300px;
|rle = x = 7, y = 7, rule = B2ack3j4ek5q/S01e2ck3ny4r5jHistory
.D.D$5.D$A.A2.D$4.A$4.A.D2$5.A!
}}
}}
{{gallery bottom}}

For future diagrams, state 0 will indicate cells forced to be off, state 1 cells forced to be on, state 2 cells uncertain, state 3 important marker on cells, and state 4 important marker off cells.

=Non-B0 range 1 Moore=

== k+l<=p speed limit ==

For a given pattern, call the maximum of x + y max(x + y) = C. A cell with x + y = C + 2 cannot be born in the next generation as seen in the diagram below. As we exclude B0 and B1c always causes a pattern to explode, there is no way to have the cell in red be born in the next generation. Thus, a pattern can only increase its maximum value for x + y by at most 1 every generation. So k+l <= p.

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 64 HEIGHT 400 THEME Golly ]]
|position = center
|caption = Cell that needs to turn on highlighted in state 4.
|style = width:300px;
|rle = x = 9, y = 9, rule = B/SHistory
B$2B$3B$4B.D$5B$6B$7B$8B$9B!
}}
}}
{{gallery bottom}}

== (p+l)/(p+k)<=11 speed limit for B2acA1e3i rules ==

User:AforAmpere/SpeedLimits

2026-10-18T02:55:50Z

AforAmpere: Created page with "This is a test page for writing up speed limit proofs for a future page in the OCA namespace. All ships are oriented between north and northeast. We use the coordinate system with x going east and y going north. (k,l)c/p for k>l is pointed mostly upwards. This (2,1)c/3 serves as an example: {{gallery top}} {{gallery item| {{EmbedViewer |viewerconfig = #C THUMBSIZE 2 ZOOM 12 HEIGHT 400 THEME LifeHistory |position = center |caption = (2,1)c/3 oriented in..."

This is a test page for writing up speed limit proofs for a future page in the OCA namespace.

All ships are oriented between north and northeast. We use the coordinate system with x going east and y going north. (k,l)c/p for k>l is pointed mostly upwards. This (2,1)c/3 serves as an example:

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 12 HEIGHT 400 THEME LifeHistory ]]
|position = center
|caption = (2,1)c/3 oriented in the direction that will be used throughout the page.
|style = width:300px;
|rle = x = 7, y = 7, rule = B2ack3j4ek5q/S01e2ck3ny4r5jHistory
.D.D$5.D$A.A2.D$4.A$4.A.D2$5.A!
}}
}}
{{gallery bottom}}

For future diagrams, state 0 will indicate cells forced to be off, state 1 cells forced to be on, state 2 cells uncertain, state 3 important marker on cells, and state 4 important marker off cells.

=Non-B0 range 1 Moore=

== k+l<=p speed limit ==

For a given pattern, call the maximum of x + y max(x + y) = C. A cell with x + y = C + 2 cannot be born in the next generation as seen in the diagram below. As we exclude B0 and B1c always causes a pattern to explode, there is no way to have the cell in red be born in the next generation. Thus, a pattern can only increase its maximum value for x + y by at most 1 every generation. Thus, k+l <= p.

{{gallery top}}
{{gallery item|
{{EmbedViewer
|viewerconfig = #C [[ THUMBSIZE 2 ZOOM 64 HEIGHT 400 THEME Golly ]]
|position = center
|caption = Cell that needs to turn on highlighted in state 4.
|style = width:300px;
|rle = x = 9, y = 9, rule = B/SHistory
B$2B$3B$4B.D$5B$6B$7B$8B$9B!
}}
}}
{{gallery bottom}}

== (p+l)/(p+k)<=11 speed limit for B2acA1e3i rules ==

User:AforAmpere/Day&Night

2026-10-11T05:42:25Z

AforAmpere: Minor correction to width

This page is an equivalent to the [[LifeWiki:Spaceship Search Status Page|Spaceship Search Status Page]] for {{rl|Day & Night}} (B3678/S34678) instead of Life.

==Known spaceships by width==
Width is measured laterally; diagonal spaceships' widths are measured in half-diagonals, knightwises in third-knight-moves, etc.

{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!rowspan="2"| Gutter !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_au3sjgkgz357bf72|b3678s34678|name=8|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_sotutosz027f72|b3678s34678|name=9|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_sotuutosz027ff72|b3678s34678|name=10|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_cam3huuz0oos8gz56fvvf74zx33|b3678s34678|name=8|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_0st353tszdl6fof6ldz353hfh353z0gk8i8kgzk7w3w7kzw72e27|b3678s34678|name=9|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_g0d252bcmo4g80oum8c4cgoz10m8k8q6d341203fd264613|b3678s34678|name=10|style=raw}}
|-
|rowspan=2| (1,1)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_233te|b3678s34678|name=9|style=raw}}
|rowspan=2 colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq3_233te|b3678s34678|name=9|style=raw}}
|rowspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq3_y2et332zsq664z01|b3678s34678|name=21|style=raw}}
|-
| style="background: #80ff80;" | {{LinkCatagolue|xq3_y0g0k40363g8qz4o64iwgsku22z7ae844b21|b3678s34678|name=13|style=raw}}{{refn|group=n|51 cells, see also {{LinkCatagolue|xq3_1jukeefjijv6z04qmdriw3e6z4733|b3678s34678|name=cool 55-cell w20a|style=raw}} from <ref>{{LinkForumThread|f=11|t=702|p=25244|title=Re: Day & Night (B3678/S34678)|author=Saka|date=November 20, 2015|format=raw}}, in which the first(?) known asymmetrical c/3d was found</ref> and the results by orthogonal width}}
|-
| (1,0)c/4
| style="background: #80ff80;" | {{LinkCatagolue|xq4_4uudsezx5cjz04be7n6zs6qogc62zii7f1z139coac8zx4ecizx2323|b3678s34678|name=9|style=raw}}<ref group=n>97 cells; shortest w10a is {{LinkCatagolue|xq4_ccu4ui68ku9wggszw1y677v33|b3678s34678|name=46 cells|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_hdnts8g8stndhz257vh303hv752zwskei0iekszw6ef9h9fe6zy1202|b3678s34678|name=13|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_setbppbtesz02hcccch2zw3ffff3z029333392|b3678s34678|name=12|style=raw}}<ref name="post40418">{{LinkForumThread|f=11|t=702|p=40418|title=Re: Day & Night (B3678/S34678)|author=Saka|date=February 10, 2017|format=raw}}, in which the thinnest even c/4 and c/5 (longer variant of [[User:Apple Bottom/Day & Night/Totem pole|totem pole]]) were found</ref>
|-
| (1,1)c/4
| style="background: #80ff80;" | {{LinkCatagolue|xq4_5adcgozx1e7vvnc|b3678s34678|name=8|style=raw}}
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_08ooqvvvusz1b7fv7f01|b3678s34678|name=11|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_y25adcgoza4qs0gx1e7vvnczx23uvvdszy311|b3678s34678|name=19|style=raw}}
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_y7gesvvt6zy2s0rlit71z88gonn6zw111|b3678s34678|name=8|style=raw}}<ref group=n>61 cells; at w10glide is a {{LinkCatagolue|xq4_4qq1i8gzx18rrb53|b3678s34678|name=29-cell one|style=raw}}, then at w12glide is {{LinkCatagolue|xq4_8suvf76z1252|b3678s34678|name=a 24-cell one|style=raw}} (which LLSSS proves is the smallest possible by minpop)</ref>
|-
| (2,0)c/4
| style="background: #80ff80;" | {{LinkCatagolue|xq4_4duutkkzdpvtvc6zw11|b3678s34678|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_gkevekgzx2|b3678s34678|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_gkevvekgzx22|b3678s34678|name=8|style=raw}}
| style="background: #ffa0a0;" |
| style="background: #80ff80;" | {{LinkCatagolue|xq4_8m5nlakz1|b3678s34678|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_4otuqsz143521|b3678s34678|name=8|style=raw}}
|-
| (1,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_e6c4ofezw45n521z8gejrsozwtdb7|b3678s34678|name=9|style=raw}}<ref group=n>also supports a {{LinkCatagolue|xq5_7mm63bi4z02de223z4q53pegzwd6116z76e67|b3678s34678|name=tagalong|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_1jtbecebtj1zctvtsostvtczomn7v7v7nmo|b3678s34678|name=13|style=raw}}{{refn|group=n|105 cells, first found in <ref>{{LinkForumThread|f=11|t=702|p=10967|title=Re: Day & Night (B3678/S34678)|author=Sphenocorona|date=February 26, 2014|format=raw}}, in which the first c/5 was discovered at w13o</ref> is also the shortest at w15o, but beaten at w17o by {{LinkCatagolue|xq5_4jlreczehvahhz4plre6|b3678s34678|name=the shortest possible c/5|style=raw}} (40 cells)}}
| style="background: #80ff80;" | {{LinkCatagolue|xq5_w4jnttnj4z8g8n0330n8g8z1gjjeeeejjg1z066epeepe66zwq9ouuo9qz0gls9jj9slgz8gfrsoosrfg8z2v35lvvl53v2zxhriirhzgmtvqeeqvtmgzw2b7vv7b2zgghlm22mlhggz021iuwui12zoe7f3ss3f7eoz0go054450ogz23niggggin32zw65nuun56|b3678s34678|name=12|style=raw}}{{refn|group=n|406 cells; also known as the [[User:Apple Bottom/Day & Night/Totem pole|totem pole]]; first known was longer variant found in <ref name="post40418" /> shortest at w14e is {{LinkCatagolue|xq5_esqqssooy1g4kaqnmoz0ppvpgvm96f09m6pfpppm9z73553311y22255e61|b3678s34678|name=116 cells|style=raw}}, at w16e is {{LinkCatagolue|xq5_73irlussulri37zw1775115771|b3678s34678|name=58 cells|style=raw}}}}
|-
| (1,1)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_ygggicfn6zybg8kala53zy7gmalq521zy0gogg0c601z4bvvdd112zw13|b3678s34678|name=9|style=raw}}<ref group="n">83 cells, per gfind it is the unique w9a and per LLSSS it is also the shortest w10a; none at w11a in {{times|21|21}}, a {{LinkCatagolue|xq5_y8gok9n7fzy2kauvutql31z0ckvsuuvf3353z1u97bd1z101|b3678s34678|name=104-cell one|style=raw}} in {{times|21|22}}</ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq5_yiggicfn6zydg8kala53zy8ooqm9q521zy3ssuvrud33z0ogtvvvvv333zce7375101|b3678s34678|name=11|style=raw}}{{refn|group=n|134 cells; smallest known symmetrical was formerly an {{LinkCatagolue|xq5_y9gw6fsq9zxg0c4sg4gheefj4z0oc7hcgy0d8qzoi58g9ipd46411z111|b3678s34678|name=87-cell w17s|style=raw}} from <ref>{{LinkForumThread|f=11|t=702|p=157437|title=Re: Day & Night (B3678/S34678)|author=C_R_116|date=February 12, 2023|format=raw}}, in which the former smallest known symmetric c/5d was found</ref> until the discovery of the {{LinkCatagolue|xq5_02k8k3ca8wo4ooz152ey3731zw4qqe62|b3678s34678|name=46-cell unique {{times|16|16}} which happens to be w25s|style=raw}} (shown in [[#non-orthogonal ships by orthogonal width and height]])}}
| style="background: #80ff80;" | {{LinkCatagolue|xq5_ygggicfn6zybg8kala53wggicfn6zy7gmalq5210g8kala53zy0gogg0c601xgmalq521z4bvvdd11208gg46201zw1308oouuov72zy41211|b3678s34678|name=21|style=raw}}
|-
| (2,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_0oo46u07vi8ccz012kvebrra7qzwgosci5ad23zx35i41see8z8corrtbn631z03b8argzx466bk866cz0oksojfbg1hz04rt5110499b2zxc7f|b3678s34678|name=15|style=raw}}<ref>{{LinkForumThread|f=11|t=702|p=89864|title=Re: Day & Night (B3678/S34678)|author=AforAmpere|date=February 20, 2020|format=raw}}, in which the shortest 2c/5 at the thinnest width (w15a) was found</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wcooqtafffatqooczogrvn1scfufcs1nvrgozavvvn55hlvlh55nvvvaz017ede3t3v3t3ede71zxqtu7h1h1h7utqzy01rppagappr1zwe2o0v10h01v0o2ez06tjn3kffvffk3njt6zy075aumkmua57|b3678s34678|name=19|style=raw}}<ref group=n>365 cells; {{LinkCatagolue|xq5_xo8cmfthtfmc8oz8sqbg0o2c6c2o0gbqs8ze88qvvvvuvuvvvvq88ez0a4617nffvffn7164azy0onuusvsuunoz477hp3o3nfn3o3ph774z0kcuob3w1w3bouckz1103y73011|b3678s34678|name=shortest w21o|style=raw}} is 310, {{LinkCatagolue|xq5_g8i7u71y517u7i8gzwbruuuvuqxquvuuurbzwgmenjvicxcivjnemgzw1j10s047g0g740s01j1z0cbbd11715ovo51711dbbczw134djroke4ekorjd431|b3678s34678|name=shortest w23o|style=raw}} is 254, {{LinkCatagolue|xq5_84cuovusueuy0gsf2m80ussozw1jihvvffvcci5932h4mqorsiduzxhaa0444veeh0e4levvvllavhzwgp9hvvuuv669kio8h4db3r79mfz246f3vf7fefy017u8d20f773|b3678s34678|name=shortest w25o|style=raw}} is 308</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wgxcmhe2sg0o8ggk8kmqzcbip4bdmknrqstsgpm07ab57oogcz6fpmxvpvvvvvvvvvf66xpmv69z3dk92dbmiedljbj0pmgeltqe1103zy2368743w11w21265|b3678s34678|name=24|style=raw}}{{refn|group=n|first found in <ref name=p53601>{{LinkForumThread|f=11|t=702|p=53601|title=Re: Day & Night (B3678/S34678)|author=AforAmpere|date=December 12, 2017|format=raw}}, in which the shortest w24e 2c/5 was found as well as the first c/8 (which was decidedly not shortest)</ref>, 5008s to verify shortestness via LLSSS 276 cells, <ref>{{LinkForumThread|f=11|t=702|p=73994|title=Re: Day & Night (B3678/S34678)|author=2718281828|date=March 27, 2019|format=raw}}, in which the shortest 2c/5 (at w26e and 164 cells) was found</ref> found {{LinkCatagolue|xq5_wkeujhfeu4osso4uefhjuekz443pl8y03d55d3y08lp344z04tkcvvtmy4mtvvckt4zy01029sy4s9201|b3678s34678|name=the shortest w26e|style=raw}} (as verified (in 5416s and 37.43GB RAM) by LLSSS) which is 164 cells}}
|-
| (2,1)c/5
| style="background: #ffa0a0;" | w ≤ {{LinkCatagolue|xq5_yzy1g8ik82vcezyzy13um3zyzw8qdf5r58zyz25e9htv652zyxssssvb31zysg0k40ec3011zyrgodpzypddso135zymcnmpa8zyjgo75j1ackzyf8kvvvfvmkp32zyg9vl3ackggzyhsmr1uuaczydcktoltkionzyd25f06d601zyaggog419k7ogzy6gsvvvf60dqsi9o2zy525nvvffs9v6u6zy58umplqgd0kzy45e22gvb2rd01zx4svaf1diphkc3z0k9864ihkjjoz6vj2qo0od51zw1103733|b3678s34678|name=45|style=raw}}
|-
| (1,0)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_xknfu8cz8fijz031hicgzxku8n3z0buva3z01b68oz063dbr5zggohvvvozw23l3j3zw6d77|b3678s34678|name=9|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq6_xovsvoz02qhfjfhq2zs5vtsvstv5szgt38f2f83tgz01jhxhj1zw33fsf33zxmhghmzy0111|b3678s34678|name=13|style=raw}}<ref group=n>shortest w15o is {{LinkCatagolue|xq6_sms8wc7wmeqogxusz0hy5e4vy0hz7d72w6swdeb31xf7|b3678s34678|name=81 cells|style=raw}}, second-shortest is {{LinkCatagolue|xq6_k8s84sx2dt0cczwh0h44rvvlrvlrl4eavllz527247x8mn066|b3678s34678|name=93|style=raw}} (however its frontend has only one engine instead of two and its maxpop is only 1 greater)</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_2tlbouuoblt2zb5s83vv38s5bz0m5lggggl5mzw12brrb21zwgpjvvjpgz0q7n5335n7qz013py0p31zwe9p44p9ez4rak4aa4kar4z16neowoen61zw2ag66ga2zy01111|b3678s34678|name=14|style=raw}}<ref group=n>250 cells; {{LinkCatagolue|xq6_s0ibu2gogzuiccvvvvvccze0ikvh373zx1|b3678s34678|name=shortest w16e|style=raw}} is 78</ref>
|-
| (1,1)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_y0gguqtuvj9zgaqvu77bvf743zglpn3zw3|b3678s34678|name=12|style=raw}}{{refn|group=n|11 was disproven in <ref name="post192716" />; after discovering it unexpectedly (two copies packed tightly into {{times|32|32}} bounding box), it took 95019s in rlifesrc to show that it is the unique w13a (as well as 12a) that can fit in a {{times|18|18}} bounding box}}
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq6_jvembptcuz38efbndvmt40gzy3104ntvuvvtssgozy631ffvvvvvvedmg8zy911257jciv6a3|b3678s34678|name=15|style=raw}}
| style="background: #ffa0a0;" | 17
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq6_ocknvkaeo4gz11cv5qoojfvvsskzy257730dnouugozy83353v7eu4|b3678s34678|name=14|style=raw}}
|-
| (2,0)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_4kf7cgz0cevuszc82hhz67e4333|b3678s34678|name=8|style=raw}}<ref group="n">53 cells with a glide-symmetric p6 backend; AforAmpere originally included {{LinkCatagolue|xq6_smhl640o8ssabow8u2b0gcass0cam88z03732x37w353|b3678s34678|name=a 70-cell one with a fully asymmetric p6 backend|style=raw}}; is shortest and smallest at w9 also</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_0st353tszdl6fof6ldz353hfh353z0gk8i8kgzk7w3w7kz06uo8ou6z08qvlvq8z0epp7ppezx3v3zw13131|b3678s34678|name=9|style=raw}}<ref group="n">147 cells, shortest w11o is {{LinkCatagolue|xq6_go79s8s97ogz0kmlxlmkzwde343edz0okohuhokoz0mlcu3uclmzw7nokon7|b3678s34678|name=115|style=raw}}, shortest w13o is {{LinkCatagolue|xq6_025jf2s2fj52zalve7mdm7evlaz127s18381s721z0obvrusurvbozwe63dbd36e|b3678s34678|name=149|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_wsl33lsz066deed66zwdpwpdz0outddtuoz5q7kuuk7q5zx3rr3zx1111|b3678s34678|name=10|style=raw}}<ref group="n">110 cells, shortest w12e is {{LinkCatagolue|xq6_xsl33lszw66deed66zxgk11kgz4vqjy0jqv4z0eeufwfueez03y43|b3678s34678|name=92|style=raw}}, at w14e there are (in increasing order of height) {{LinkCatagolue|xq6_02amssttssma2zg5bup9bb9pub5gzi9l48cnnc84l9izwa2g2dd2g2azx105cc501|b3678s34678|name=114|style=raw}}, {{LinkCatagolue|xq6_08ooprrpoo8zevnv3333vnvezx1l66l1z020mf55fm02zw105cc501|b3678s34678|name=108|style=raw}}, {{LinkCatagolue|xq6_y1mllmzw4n13w31n4z32khy2hk23zw2m2y02m2z2a7uptwtpu7a2zy0103301|b3678s34678|name=86|style=raw}}</ref>
| style="background: #ffa0a0;" |
| style="background: #80ff80;" | {{LinkCatagolue|xq6_04kf7cgz08kuvuk8zglkxklgz8hcgkgch8zw7jrj7zma6qeq6amzg76e3e67gz031cec13|b3678s34678|name=9|style=raw}}<ref group="n">130 cells, shortest w11glide is {{LinkCatagolue|xq6_ogcccmoui4ua40g0oosisruiosqqcgz72dccq6uj9vl912076fjfnvj7ffus22zyh1|b3678s34678|name=136|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_0sl33lsz66deed66z0dpwpdzouttttu8gz03jrff11zw43p2|b3678s34678|name=10|style=raw}}
|-
| (2,1)c/6
| style="background: #ffa0a0;" | w ≤ {{LinkCatagolue|xq6_yu8skv44zysbp711zypghe6ozyoqtv37zyo3bpzylmn8vft23zymhpb86zyhcgktc813zyfo86uv851zyfjr635zyforue6zycgcltm5zyd4ei48zya88sifaezy744vev752zy4g8kkk17zxg8og6e73fzx1qjfzwg0lnicgzequuvgd3zw1311|b3678s34678|name=45|style=raw}}
|-
| (2,2)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | {{LinkCatagolue|xq6_el71i2dk0gz2162k0gw2caozy22174ih8c3f8szy611574colbm0ogzye26543|b3678s34678|name=13|style=raw}}
| style="background: #ffa0a0;" | 21
|-
| (3,0)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_cqdv7tmz1303mf2zgosusodj3zw2pvvfzw6f3|b3678s34678|name=9|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq6_08suvus8z399kek993z0dv1u1vdz1bhbpbhb1z0fv313vfz5h7ncn7h5z030ioi03z0s1q3q1szwotcto|b3678s34678|name=9|style=raw}}<ref group="n">170 cells, {{LinkCatagolue|xq6_6l75m0m57l6zxp5t5pzxb7c7bzx9a6a9|b3678s34678|name=shortest w11o|style=raw}} is 64, {{LinkCatagolue|xq6_6l75m0m57l6zxp5t5pzxb7c7bzx9a6a9|b3678s34678|name=shortest w13o|style=raw}} is 92</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_1nq2ff2qn1z17bnuunb71|b3678s34678|name=10|style=raw}}<ref group="n">56 cells, also shortest w12e, {{LinkCatagolue|xq6_saurg0gzp6pvvfv6z357d|b3678s34678|name=shortest w14e|style=raw}} is 52 see also {{LinkCatagolue|xq6_08suvvus8z15r3773r51zw6lmml6zwjsvvsjz04ueuueu4zy0vvzwce77ec|b3678s34678|name=this more interesting w10e|style=raw}}</ref>
|-
| (1,0)c/7
| style="background: #80ff80;" | {{LinkCatagolue|xq7_12rsqu88zxrbi3zx7ug4zw6e71siz06d5stb1zamvvvq8o8zlavvvqk8zalvvbmezlavvvsugz0331pop1zx59f95|b3678s34678|name=9|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq7_0u77x77uz02bjk0kjb2zgsvvfifvvsgz06uevvveu6zy12|b3678s34678|name=13|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq7_4dvd4w4dvd4zw8i8w8i8zx1p99p1zwk6bhhb6kzy0c77cz026uuvvuu62zwesuvvusez01757ff7571zxgtvvtgzwstvvvvtsz1dtvffffvtd1z0sv9gllg9vszwu599995uzw133mm331zw2t6776t2z0ggogmmgoggz2331cbbc1332|b3678s34678|name=12|style=raw}}{{refn|group=n|found in <ref>{{LinkForumThread|f=11|t=702|p=37248|title=Re: Day & Night (B3678/S34678)|author=velcrorex|date=November 12, 2016|format=raw}}, in which the first and smallest w12e c/7 were respectively found</ref>, 380 cells; note {{LinkCatagolue|xq7_2lnumwmunl2z3lb0vvvv0bl3zcembrvvrbmeczxeqvvqezw6pb55bp6z4u68j44j86u4zwg8miim8gzx337733|b3678s34678|name=shortest w14e|style=raw}} is 174}}
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 9
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq7_ocqnt171z722wqn61jfe2zy11733|b3678s34678|name=15|style=raw}}<ref>{{LinkForumThread|f=11|t=702|p=20451|title=Re: Day & Night (B3678/S34678)|author=velcrorex|date=June 16, 2015|format=raw}}, in which the first c/7d was found at w15s</ref>
| style="background: #ffa0a0;" | 15
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | {{LinkCatagolue|xq7_y0sr1fef1rsz0oalidrjijrdilaoz0dbgqsfnnnfsqgbdz05f2aewuwea2f5zwsnftdn3ndtfnszy09hl303lh9zy18r717r8zy0gm66e66mgzy0gcm101mcgzx3nsdk8kdsn3z0cs9q3hacah3q9scz05fsgevlklvegsf5z0l3tvauvvvuavt3lz3120b9qtdtq9b0213zy03jd2o2dj3zx6gvtg2gtvg6z0qs713ho4oh317sqz0133ii4d3d4ii331z0ggaunso0osnuaggzw3pnv3hgh3vnp3zwgquveuuuevuqgz07c4telvvvlet4c7zw2d8437v7348d2zx47mquouqm74zxunfvj3jvfnuzw8ifhmngnmhfi8zx23ehdndhe32zy0uu81018uuzx8lvq9i9qvl8zx4qfjlrljfq4zy1jmtvtmjzwgsovvvvvvvosgzgbuvvnn737nnvvubgzwt60c2x2c06tzx1y51|b3678s34678|name=17|style=raw}}<ref group=n>1061 cells; {{LinkCatagolue|xq7_47ftis8i2j2i8sitf74zy0hs8uigiu8shzxoombckekcbmooz06vvvrdy1drvvv6zwpsi6tvvvvvt6ispz0e2jaefvvvvvfeaj2ezo85soq0101010qos58oz0301y7103|b3678s34678|name=shortest w19o|style=raw}} is 273</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq7_s4gua2kgsck0emh8ee20ggg2sscxooquusoxgo4cuz011duuvjjiicdy01110ijvducucivvv11i1jidvvjcze93vkgb3fca0tq24sth1223hfecx77nvve7101379cuzya1|b3678s34678|name=16|style=raw}}
|-
| (2,2)c/7
| style="background: #ffa0a0;" | 16 (llsss-ng)<ref group=n>took a few weeks on-and-off and 206975773557 bytes of backups, {{LinkCatagolue|xq0_0goc6htauogggz1226167tbn3bl0kg0ogzy3111bl5n6frtuqa8zy816d1fvvvvugsskozyb1113lqo5bb2k228ozyl7vhqlos8sgzyo36d7ufsdr8mco8zyr11x4bu30rpck80gzyy4tmssr39e3qf40g8zyzw1wbkq5ukm41d7czyzy443f2e6fs75iqh4oczyzy9737pjd03|b3678s34678|name=longest partial|style=raw}} (flattened width 180, population 385) previously, via rlifesrc: 537s for 13, 47573s for 15, longest partial: {{headerlessRLE|........ ......... .......... ..oooo.oo.. .o.oo.ooo... .ooo.....oo.. .oo.ooo.o..oo. .o..ooooooo.oo. .....o.oo..o... ......oo.o.ooo. ....oo.oo..o.o. ...ooooooo.oo.. ....o.o.ooooo.. ...ooooooooo... ..oo...ooooo... .......ooo.o... ....o.ooooooo.. .oo.oooooo.o... .o.o.ooooooo... .oo.ooooo..oooo .oooooo........ .oooooo..oo.o.. oooo.oooo....o. ...o.ooo..oo... ..oooo..ooooo.o ooo..o.o.oo.o.o .oooo.ooo..ooo. ....ooo.ooo...o .oooooo.ooooo.o ..o.oo.oo..oo.o ...ooo.ooo????? .oooo.o.o???? .o.o..oo??? ....o.o?? .oo???? .???? ???}}</ref>
|colspan=2 style="background: #ffa0a0;" | 23{{refn|group=n|w21s per rlifesrc,<ref name="post192716">{{LinkForumThread|f=11|t=702|p=192716|title=Re: Day & Night (B3678/S34678)|author=DroneBetter|date=August 26, 2024|format=raw}}, in which the existence of a 2c/7d at w21s and c/6d at w11a were disproven with rlifesrc, and Darcy Li's 3c/7 w23o search's wickstretcher and complete spaceship were exhibited</ref> formerly 19 with gfind<ref>{{LinkForumThread|f=11|t=702|p=73948|title=Re: Day & Night (B3678/S34678)|author=praosylen|date=March 26, 2019|format=raw}}, in which the existence of a 2c/7d at w19s was disproven with gfind</ref> w23s partial (with rlifesrc also; 17498s): {{headerlessRLE|..oo.oooo... .ooo.oooooo.. oooo.o.ooo..o. ooo.o.ooooo.o.. ...o.ooo.oooo... ooo.o.o.ooo.o.... oo.ooo.oooo....... ooooo.oo...o...o... oooo.oo..oo.oo.oo... .oooooo.ooo..oooo.... .o.oooo.oo.oo......... ....o..o..o.oo.ooo..... .oooo..o.oooooo.o...... ......oo.oooo...o...... ......o..oooo.......... ...ooo.oo.o..ooo.oo.... ...oo.o....o....oo..... .....oo..o.ooo..ooo.... ......o.o.o.o.oo.o..... .......o.ooo.oo.ooo.... .............o..oo..... .....oo.oo..o....ooooo. ....ooooooo..o..ooo.o.. .....o......ooo.o.ooo.. ....ooo..oo...o.oo.oo.. .....oo..o..o.oo..ooo.. ....oo..o.o..oo........ .....oo.o..oo.o.oo.o... ....ooo.ooooo.oo.oo.... ...oo.ooo.oooo..oo..... ..o.oo..o.oooo.ooooo... .ooo....oooo..o.oooo... ..ooo.oo.o..o..ooo.o... ..oo.o....o.oooo..o..o. ..o..oooo.o.o.o....ooo. ...oooo..ooo....o.ooo.. .....oooo..o.o..oo..oo. ....ooooo..oo..o....o?? ...ooo...ooo..oo.oo.?? ...o.......oo..o..o?? ...oo.o...o.ooo..o?? ......ooo.oo.o..o?? ...ooo.o.o....???? .ooo...ooo.o.???? .oo..o.....????? ..o.o...??????? .oo.ooo??????? .???????????? ????????????}}}}
| style="background: #ffa0a0;" | 21
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 12 14 (llsss-ng)<ref group=n>longest partials were {{LinkCatagolue|xq0_3hn4drtqgbfej1z03qqt026rdtdczxbt8g40s21b2zwiodn2339qd1zw3rd4u337pmgzclcsrrmfqdnzwdahtghq5lozwgou8srj4z03m9hmajfw1zw1bvu1ivrzx21fkotzy027b73|b3678s34678|name=this thing|style=raw}} and {{LinkCatagolue|xq0_6ukg246mo91huhzw110pvmsoqq52zxekabhaknu5z12esv712rt49pzy04enpdev23zy11adlkuk8zwc6pg516gqc8zwgqv9ovkw1z03m9hmajfw1zw1bvu1ivrzx21fkotzy027b73|b3678s34678|name=this thing|style=raw}}, both 59 cells long</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq7_g08gpmeny3nempg80gzw71qpn4k0kkk0k4npq17zx2g7fvn91719nvf7g2zxogq06vwgwv60qgozxcvvvjhhk0khhjvvvczxrvvvnj3lsl3jnvvvrzx6b7uqtb010btqu7b6zy04fvj5y15jvf4zxlble3y33elblzwkaphy7hpakzx3su68og848go86us3zy0mbfa70nvn07afbmzy065tu6gobog6ut56zy49mpqpm9zy0gum5f61716f5mugzy0o09rtep0petr90ozw2hnvet4ksksk4tevnh2zwg3b7r624bnb426r7b3gzw5cii2khr7n7rhk2iic5z0oi6n9hgh5mvm5hgh9n6iozw364ldttvvvvvttdl463zy050c0cjjnjjc0c05z08ckaimd1110111dmiakc8z033f3877v8g0g8v7783f33zx74egs35x53sge47zx7pvvhsy1shvvp7|b3678s34678|name=23|style=raw}}{{refn|group=n|1013 cells, note there is {{LinkCatagolue|xq7_y6g8o8g8sonssyogy1gggzwc4eu8ka41nk0uiroogl5705iumc68a6uh0rufkn8644aac4fmo8ia1okqe7gagt4ucs0o8ggoy0ggo8w88swkccg60is4zvrevhlaahrahrlvrrrvvvvvvvev4vvvevaae0a0hhy5hh0ahrhllhhahlvlvevvvvvvvr4wvvvelhwrr0ala40hzw64ef25a4gt50f9r331lks0k9fd6c2acfh0rfu5t2c44aa64ud329ag35bes1a1n4f67032113y01132w227w5661c0974zy612321273t77yo1y1111|b3678s34678|name=a 676-cell w25o|style=raw}} from <ref>{{LinkForumThread|f=11|t=702|p=157325|title=Re: Day & Night (B3678/S34678)|author=May13|date=February 10, 2023|format=raw}}, in which various w25o 3c/7s were found (minimal minpop 676 cells)</ref> there is also {{LinkCatagolue|xq0_xrvuvfefvuvfefvuvrzx65368h32b23h86356zy0q740ffe9eff047qzy0cvqsmy1msqvczy0sr722y1227rszw2c2y92c2zx7vsgkceckceckgsv7zy04o8ff4qaq4ff8o4zx22cpnmp656pmnpc22zy3kicctccikzy1goq6l656l6qogzy01190pug0gup0911zw15nuqtppooopptqun51zxkc9mbk39793kbm9ckz046454k2edf6fde2k45464z08ost73m06tut60m37tso8z01773cphuvvvvvuhpc3771zy1ea1t7fvf7t1aezggikh8qf8310138fq8hkiggzxvuo0td2x2dt0ouvzwggfccnfbxbfnccfggzy1vlo1y11olvzy1111y3111|b3678s34678|name=a wickstretcher (with a spatial-period-3 wick)|style=raw}} at w23o, from <ref name="post192716" />}}
| style="background: #80ff80;" | {{LinkCatagolue|xq7_xob70kg88gk07bozy023d8g99g8d32zxogqtdvssvdtqgozrss88tkv9779vkt88ssrz27ffuy6uff72z026frty4trf62z0epn7ff2y02ff7npezwsusii4kwk4iisuszx1dffnb66bnffd1zy1s4vsuusv4szy0isuvvvvvvusizw13bfrnvvvvnrfb31zxg1816rvvr6181gz04esuajhvvvvhjause4zxakmfvnnnnvfmkazw2dff8ey0e8ffd2|b3678s34678|name=20|style=raw}}{{refn|group=n|584 cells, found in <ref>{{LinkForumThread|f=11|t=702|p=25332|title=Re: Day & Night (B3678/S34678)|author=velcrorex|date=November 23, 2015|format=raw}}, in which the first 3c/7 was found at w20e</ref>; meanwhile, {{LinkCatagolue|xq7_oggwdraaaardwggozdvo504sf44fs405ovdzupv80adkrrkda08vpuz0devousvvvvsuovedzwfeqctvvvvtcqefz0266ugvvvvvvgu662zwcujb73w37bjuczw1233y23321|b3678s34678|name=shortest w22e|style=raw}} is 316 cells, the smallest known of any symmetry}}
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | {{LinkCatagolue|xq8_wcjssssjcz0slssoosslszf6fvfvvfvf6fzx9lvvl9zws9puup9sz0ckuvvvvukcz0dl7fvvf7ldzx125521|b3678s34678|name=14|style=raw}}{{refn|group=n|190 cells, found in <ref>{{LinkForumThread|f=11|t=702|p=53649|title=Re: Day & Night (B3678/S34678)|author=Sokwe|date=December 14, 2017|format=raw}}, in which the shortest w14e c/8 (also the smallest known in general) was found</ref>; first found was a {{LinkCatagolue|xq8_x2ftmmtf2zw557vvvv755zxsfvffvfszy0ttqqttzy19pp9z0go3vvffvv3ogz059fnn88nnf95zy075ff57z0seg633336geszxhg6qq6ghzwsutvvvvtuszxtnnffnntz04d38088083d4z0m763rvvr367mz0sff7n77n7ffszx36aooa63zy1geegzy0k8oo8kz08oqjuvvujqo8zw116qvvq611zwsvuvvvvuvszmltuuvvvvuutlmz04osvvvvvvso4zw31jvvvvj13zw2gfd88dfg2zw1w3pp3w1zy02vvvv2zy0o8kk8ozw6f7uhhu7f6zy06qttq6zxunippinuzy1euuezxgglqqlggzx337ff733zy1eddezxcssvvsscz049cv7777vc94z0g04csttsc40gzw9tqtnntqt9zy0177771|b3678s34678|name=980-cell much longer w14e|style=raw}} from <ref name=p53601 /> two days earlier}}
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 9<ref group=n>proven with rlifesrc in 7 hours; longest partial: {{headerlessRLE|4ob2o$3o2bo$obo$2bo4bo$4bobob2o$5bobobo$5b2obobobo$10b3o$10b4o$11b2o$10bo$10b3o$11bo2bobo$13b2o2b2o$14bo2bo$18bobo$2 0bo$18b4o$19bob2o$19b2obo$20bo3b3o$21b5o$21bobo3bo$21b3o3bo$25bob4o$26b5o$25bo2b4o$26b2o2b2o$27b2obo$27b4o$30bo$29bo!}}; before this, the entry said 6, which is slightly strengthened by ikpx2 to exclude logical width 6 in its floating rows metric</ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq8_0osuus7ggz2231dffbvo4ozy31223lusufe5ikzy65bn3o79degugogzyc115fvtvvvtrkg8zyg325jffvvvuuuo88zym33v7vnftrzyvbbkrs|b3678s34678|name=15|style=raw}}<ref group=n>w13s disproof took 1459s; see 288-cell {{LinkCatagolue|xq0_0squuvmqgz1735fnf72hgggzy57mnrsvoq88zy720f33jcsa48zyd120lsburo8zyj317vvuuvi8ozyl131dbbhstejmo8gzyq132cnmhdsr6vkszyv23faerj8trvic8gzyz0135dj525|b3678s34678|name=largest partial|style=raw}} none at w15s in {{times|40|40}}, per 177785s search {{times|41|41}}; see also {{LinkCatagolue|xq8_yxqq5r7zyooovsvtunrzyhg88kpuuvvvfff322zygctvvvvv7r512zy8gkqge8ke53133011zy4goontvvcsu595zy1iooo433f6111z4ufuvvn3102zw1131|b3678s34678|name=w15s in {{times|43|43}}|style=raw}} which has the same front- and backend but phaseshifted</ref>
| style="background: #ffa0a0;" | 13
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq8_yhgg4esif0sczydgmqs40eun4fzy9oauvvse6s47a41zy3g0ooqipp0ec31zgooc4usvvfnff31z364iug5b23zx107|b3678s34678|name=14|style=raw}}{{refn|group=n|146 cellls; unique smallest that fits in {{times|33|33}} during one logical period (two phase-shifts were the only ones found in 56364s in rlifesrc) the {{LinkCatagolue|xq8_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|b3678s34678|name=first|style=raw}} (841 cells; also at w14glide) was found by LuveelVoom in <ref>{{CiteDiscord|channel=naturalistic|id=1378190150135189597|author=LuveelVoom|date=May 31, 2025}}, which found the first c/8d (but laughably far from the minimal... yes indeed)</ref>; this one was very easy for Luveel to have found were he not to have delved so greedily and used a longer length to increase the plausibility of terminating}}
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | {{LinkCatagolue|xq8_w80bppb08zwggtpptggzcosvhvvhvsocz89v62w26v98z0ltw88wtlz023mnddnm32zx4ekke4zx2qvvq2zy04kk4z4knccbbccnk4z2fcq3rr3qcf2zxphgghpzhvqhbffbhqvhzy0cccczwg7luul7gzwdjfjjfjdz0ovn3dd3nvozx235532|b3678s34678|name=12|style=raw}}{{refn|group=n|has a {{LinkCatagolue|xq8_0setbppbteszw2hcccch2zx3ffff3zw29333392z8mm44oo44mm8z0110e55e011zg0ke6tt6ek0gz2jo1aooa1oj2z01015tt5101zxgmvvmgzwgdovvodgzwhm3cc3mhz0ade7227edaz8eey2ee8z0u7vqqqqv7uzx137731zxsnffnszy1ffzxeetteezw63777736|b3678s34678|name=small p8 tagalong|style=raw}} is 340 cells, at w14e there is a {{LinkCatagolue|xq8_0evnjsoosjnvezwgnhvvvvhngzw9prnaanrp9z01jnvmeemvnj1zwe2a0tt0a2ez0kvuqsttsquvkzxe3nvvn3ezg8kkorvvrokk8gz0dsppjnnjppsdzy211|b3678s34678|name=292-cell spaceship|style=raw}}<ref>{{LinkForumThread|f=11|t=702|p=73948|title=Re: Day & Night (B3678/S34678)|author=velcrorex|date=July 2, 2015|format=raw}}, in which a 292-cell w14e 2c/8 was discovered</ref>}}
| style="background: #ffa0a0;" |
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 10
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (4,0)c/8
| style="background: #80ff80;" | {{LinkCatagolue|xq8_0cqdv7tmzgottrqj2z5kv5bji5zgosktlz21p2gzkfevvva8zwsnisbz0kvfvi11z119bv|b3678s34678|name=8|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq8_08suvus8z399kek993z0dv1u1vdz1bhbpbhb1z0fv313vfz5h7ncn7h5z030ioi03zworhroz09nspsn9zw3p7p3zwkmimkz4s5uvu5s4zx777|b3678s34678|name=9|style=raw}}<ref group="n">minpop 224 cells, w11o is {{LinkCatagolue|xq8_woutvtuoz0hh51b15hhz3ab3sos3ba3zxhhbhhz0e5uvvvu5ezw117v711zwum6g6muzy0151|b3678s34678|name=150|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq8_x3adda3zwcvoggovcz4rq1iwi1qr4zx2avva2z4ltokggkotl4zw1rh77hr1zw137ff731|b3678s34678|name=12|style=raw}}{{refn|group=n|there is {{LinkCatagolue|xq8_8ud7j88j7du8z0muusuusuumz0otvvvvvvtoz0e1fnbbnf1ez7ldw22wdl7zw1y21|b3678s34678|name=a shorter one at w14e|style=raw}} that is full of antispace and so is higher-population, found in <ref>{{LinkForumThread|f=11|t=702|p=37803|title=Re: Day & Night (B3678/S34678)|author=velcrorex|date=December 1, 2016|format=raw}}, in which the first(?) 4c/8 was found</ref>}}
| style="background: #ffa0a0;" |
| style="background: #80ff80;" | {{LinkCatagolue|xq8_08suvus8z399kek993z0dv1u1vdz1bhbpbhb1z0fv313vfz5h7ncn7h5z030ioi03zworhroz0d7svs7dz05km1mk5z237d4d732zw276a|b3678s34678|name=9|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq8_84uvvus8z1hj7fn6zx22|b3678s34678|name=10|style=raw}}<ref group=n>LuveelVoom found that it supports {{LinkCatagolue|xq8_0etvvtq48z47fj7f84zxqqz0o7kk7ozw3333|b3678s34678|name=this p4 tagalong|style=raw}}</ref>
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | {{LinkCatagolue|xq9_hnvf2w2fvnhz027tlaalt72z0gsspkkpssgz43t5kjjk5t34zrutuuvvuuturz035hjjjjh53zwshqrrqhszx335533|b3678s34678|name=14|style=raw}}
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | {{LinkCatagolue|xq9_244sqsoiurk6lv04jego0ec0sgqus4o8c40c0oum8c4cgoz8447b739fr5clv04pe130e6071bf7432640603fd264613|b3678s34678|name=10|style=raw}}
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
|-
| (2,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" |
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 8
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" |
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | {{LinkCatagolue|xq10_01ototo1zw8ttt8z0s0k1k0sza8ue3eu8az0fvcocvfz8dodpdod8z0bfo7ofbzc9pinip9cz0137f731|b3678s34678|name=9|style=raw}}<ref group="n">164 cells, at w11o the smallest is {{LinkCatagolue|xq10_we0i1i0ezx3jjj3zw80pjp08z5eue303eue5zwsotutoszx27f72|b3678s34678|name=97 cells|style=raw}} with the same p10 backend</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq10_6ssuusuvtussstsssuusk844isvsusogzc77ff7fvnf777n777ff7524497v7f731|b3678s34678|name=12|style=raw}}
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 12
|-
| (6,0)c/12
| style="background: #ffa0a0;" | 6
| style="background: #80ff80;" | {{LinkCatagolue|xq12_w3vfv3z0gesvsegz04vpcpv4zxesez0e0aga0ez5kv717vk5z0nfmsmfnz4ms6s6sm4z0lncjcnlz6ksprpsk6zw13731|b3678s34678|name=9|style=raw}}
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" |
| style="background: #80ff80;" | {{LinkCatagolue|xq12_4afn6fud6fvle|b3678s34678|name=9|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq12_udvveugz011|b3678s34678|name=10|style=raw}}
|-
|rowspan=2| (2,0)c/14
| style="background: #80ff80;" | {{LinkCatagolue|xq14_4dvd4|b3678s34678|name=5|style=raw}}
|rowspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq14_4dvd4|b3678s34678|name=5|style=raw}}
|rowspan=2 style="background: #ffa0a0;" | 8
|-
| style="background: #ffa0a0;" | 5
|}

==non-orthogonal ships by orthogonal width and height==
(width and height defined as being along the axis through which they move most slowly and quickly respectively)

{|class="wikitable" style="text-align: center"
!rowspan=2|Velocity !!colspan=2|Asymmetric !!rowspan=2|Symmetric !!rowspan=2|Glide
|-
!width!!height
|-
| (1,1)c/3
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq3_278da5usamggu9daaczy61|b3678s34678|name=6|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_233te|b3678s34678|name=6|style=raw}}
|-
| (1,1)c/4
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_osuve5a4z1brz3bfn8zw7m1zxingzwlj2jzx337|b3678s34678|name=8|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_08ooqvvvusz1b7fv7f01|b3678s34678|name=11|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_8suvf76z1252|b3678s34678|name=8|style=raw}}
|-
| (1,1)c/5
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq5_e5f114zwmuukgz44olpltzxoht0gzwhh1p7dzwjd1z0ouujkz0p7m34a2z65301|b3678s34678|name=9|style=raw}}<ref group=n>at w10, there is {{LinkCatagolue|xq5_0gocffu3d9iff5emcggx8gicfn6z231y3106a570ju7x53|b3678s34678|name=this thing|style=raw}} fitting in {{times|10|30}}; none in {{times|10|25}} per 288564s exhaustive search</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_02k8k3ca8wo4ooz152ey3731zw4qqe62|b3678s34678|name=16|style=raw}}<ref group=n>unique! 13 disproven in 1147s in rlifesrc, 14 in 4994s, 15 in 37555s, 16's only result found in 206687s and exhausted at 259656s</ref>
|-
| (2,1)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wgcsq7f1ooggzw75pg36s767h56zxgjl2s0o8k66z0ggffugi8z33fnagsud0uzy0glqpqo0ggzwmrouhqqgt8f1zwf3kha8r1in8zhrr8d12pn5qa8zxs43029tb4zxhrmi6cinw1zy0nrekfh5zwgoba913z4en5ksa0sc08gzy13hfbfin5zy213cr4|b3678s34678|name=16|style=raw}}<ref group=n>it is easy to verify thinnestness; see {{LinkCatagolue|xq0_bbj431mddmucz87pvavvsj6ju8z02pl6f9upguz0suvvfo0fvuhoza2ufn5202mfp1z02dhvpubkkp3z04i1gfro8hgz022rn38gpe2z47poukvfezy017akhso8zy0kq6mq1vc8zw99qqj16nozg4sdl1loonnqggz0321770ppona71zy3311|b3678s34678|name=longest partial at w14|style=raw}} (LLSSS, 378s), {{LinkCatagolue|xq0_8mfv1ecnejqp191zclu73cmc2i1z09l8su0cvi2zwbtutoiip806g4z04suen7fb3egiabz0g1uuu0huvvto01z03jvd405afvt5kzw7i98msiv2r4zx13hgnv1348zx5ti1h6fm54zy1tvu8thie8zwggo28lf311z0gov3ldck8zxhed36lliizwkffggb3bqo8z3flfhjj1ef2561zx1337|b3678s34678|name=longest at w15|style=raw}} (LLSSS, 7901s)</ref>
| style="background: #ffa0a0;" | 11
|-
| (1,1)c/6
|colspan=2 style="background: #ffa0a0;" | 9<ref group=n>see {{LinkCatagolue|xq0_im9ukg4kz0vupt5v2z01ft5z42snaz0svt24z4e20qczw3ffv2|b3678s34678|name=largest (103-cell) partial at w8|style=raw}} (from LuveelVoom with rlifesrc), {{LinkCatagolue|xq0_8gaudacgzwktpn571z0a52l5zw1l3mnmzx2pj63z4qcdskkogz0gc9pl71z08tegz0dbn3z029q6msz0k2fsuczw8e9issgz02hhvu9gz8ccgsovtkz111203264|b3678s34678|name=largest (221-cell) partial at w9|style=raw}} (determined by me with rlifesrc, in 353676s)</ref> < w ≤ {{LinkCatagolue|xq6_y0gguqtuvj9zgaqvu77bvf743zglpn3zw3|b3678s34678|name=14|style=raw}}
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 9
|-
| (2,1)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_ws2uvtuzwuva4lfmozwgposuruvvgz04evvvv7r43z0227nfqmdl24zy1dvr2gzy1827p2zy1r6n1lzy0e4r1meszxg8qrrpz0gusvvf7371z347nfurqkozxoporn2zx5s9v21zwarlv786z13jfbtzx1vuoz0go8b11usz03jgfiv72z5u7bgvuieczw20jt4ln12zw29tdettszw2s5vgzy1qnrggz08kqttvcgz45mvvvvf7z2q9ovvvez0613311|b3678s34678|name=12|style=raw}}<ref>{{LinkForumThread|f=11|t=702|p=90043|title=Re: Day & Night (B3678/S34678)|author=AforAmpere|date=January 22, 2020|format=raw}}, in which the first (2,1)c/6 was found at the minimum orthogonal width of 12</ref>
| style="background: #ffa0a0;" | 7
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 10
|-
| (3,1)c/7
| style="background: #ffa0a0;" | 12
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 8
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 10
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 9
|-
| (4,1)c/9
| style="background: #ffa0a0;" | 10
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 9
|}

{{EmbedViewer
|rle = x = 830, y = 171, rule = B3678/S34678
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|viewerconfig = #C [[ WIDTH 2560 HEIGHT 560 ZOOM 3 ]]
|position = center
}}

==Known spaceships by height==
measured perpendicularly to travel direction; lower bounds determined by rlifesrc
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_5eut1ec288e82ce1tue5|b3678s34678|name=5|style=raw}}
| style="background: #ffa0a0;" | 4 < h ≤ {{LinkCatagolue|xq2_6ln3702eau4uae2073nl6zy41x1|b3678s34678|name=6|style=raw}}
| style="background: #ffa0a0;" | 4 < h ≤ {{LinkCatagolue|xq2_5eulcgmss8kook8ssmgclue5|b3678s34678|name=6|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_3acquugzy0ehz6uevff1z029m6z4aevez08idczcfevuugzy0u1zgkcmuv2z1|b3678s34678|name=7|style=raw}}<ref group=n>at h=8, w>14</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq3_ontce22zlrz3tn6e88|b3678s34678|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_3acquugzy0u1zgkcmuv2z1|b3678s34678|name=7|style=raw}}
|-
| (1,0)c/4
| style="background: #ffa0a0;" | 7<ref group="n">widest partial {{headerlessRLE|oooo.......o.......................ooo.....oo.....oo...? .oo.ooo..oo.oo.....................oo.....oooo....ooooo? .o.ooo.o..oo.o.oo.oooo.......ooo..ooo.ooo..o.oo.ooooo..? ....o.oooo..oooo..o..o..ooooooo.o.oo.ooo....o...ooooo..? .....oo...oo.ooo.......oo.ooo..oo.....ooo.o...o....oo... .............o............o.o.o.......o.....o.....o..o.. ........oo...........................................oo.}} the odd one is the only h=8 with w≤20</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_ckegh0vrz0alvvlhz65e1h0vr|b3678s34678|name=8|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_fmqgz03lu3zsej99bs4z67iemz0gv61szwee9841z0ejuo6zw3maezwh9lz2fqdpaz046q5gz8eib22z3jk1z13ukkgz0ggh1mkz09p81z01ddiz0575z03321qaz0gubb2zhjaz5tilggz08on82zgsmc7kz0125bzwhrlsz0sju6ozwts448z02uo1e01zoojsrzeti44ke8z0gbvh1zsrn21z1|b3678s34678|name=8|style=raw}}<ref>{{LinkForumThread|f=11|t=702|p=58773|title=Re: Day & Night (B3678/S34678)|author=AforAmpere|date=April 2, 2018|format=raw}}, in which a height-8 even-symmetric c/4 was found (not sure of minimality)</ref>
|-
| (1,1)c/4
| style="background: #ffa0a0;" | 7
|colspan=2 style="background: #ffa0a0;" | 7
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_8suvf76z1252|b3678s34678|name=8|style=raw}}
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 6
| style="background: #80ff80;" | {{LinkCatagolue|xq5_4jlreczehvahhz4plre6|b3678s34678|name=7|style=raw}}
| style="background: #ffa0a0;" | 6
|-
| (2,0)c/5
| style="background: #ffa0a0;" | 10<ref group=n>rlifesrc search took 440158s; see {{LinkCatagolue|xq0_g5vufuzw33l69rsz0dbbjcc7z0gnbsquk8zwpbjrqf41z07fa856eozy41|b3678s34678|name=largest partial|style=raw}}</ref>
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 10
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 9
|colspan=2 style="background: #ffa0a0;" | 9
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
|-
| (2,2)c/7
| style="background: #ffa0a0;" | 9
|colspan=2 style="background: #ffa0a0;" | 9
|}

==B1e2cn3acjkr4cny5einqy6ei7c/S01e2-ei3acjkr4-ejr5einqy6-cn7c8 (known chequercrawlers by width)==
lower bounds found with qfind for orthogonals and rlifesrc for diagonals unless otherwise specified
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/1<ref name=p206505>{{LinkForumThread|f=11|t=702|p=206505|title=Re: Day & Night (B3678/S34678)|author=LaundryPizza03|date=March 11, 2025|format=raw}}, in which the thinnest c and c/2 chequercrawlers at each symmetry were found</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq1_712042e|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq1_15jz02a7z456|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=13|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq1_e240q9779q042e|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=14|style=raw}}
|-
| (1,0)c/2<ref name=p206505 />
| style="background: #80ff80;" | {{LinkCatagolue|xq2_scwvrx22223dfksggz338o01hms11gg93rve8633zw571|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=13|style=raw}}{{refn|group=n|first discovered was a {{LinkCatagolue|xq2_wlv4kcz0au826aczgh182i69ozaf2odk618a6zw5711|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=w23a which is also height-11|style=raw}}, found in <ref>{{LinkForumThread|f=11|t=702|p=206435|title=Re: Day & Night (B3678/S34678)|author=LaundryPizza03|date=March 10, 2025|format=raw}}, in which the first (and shortest) c/2 chequercrawler was found</ref>}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_wck4vlxggxmuy0g88xrvzca2cc422c9c444411kkkkppgcsc8888xrvzxhhlhay9hhhhz6a8664886i64444gg5555jj16762222xrvzw654vlx11xdfy0122xrv|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=25|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_0oo8oo327i3w3i723oo8oozy0o0g06vy0v60g0ozxgg99kljaccajlk99ggzxvvsps2fvttvf2spsvvz64ehrpf3ipo77opi3fprhe46zy27bey2eb7|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=24|style=raw}}
|-
| (1,0)c/3
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (1,1)c/3
| style="background: #ffa0a0;" | 19
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq3_yzy2gg0kc7biakozyzwo8malaledh4nbkqpma4ozywgcka5ap211tslp0dict8m85e33zyro8kalelslifj95gthh18nalad23zymgckb521i5qakala5u9t3l8lq5211zyhg8malalm943dgn6la34bkalb521zydgcu5qfei88rtemoo4q9l8kq5611zy8o8mqrc66l2l2ieh4rosgalad21zy4ckq121u6n2dcha2gud2lde521zwg84s7i7m1akaka1547n9nr471zj1rk849m9lidk1cta6ac21z1335dhvolaghia711zy1132w23|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=25|style=raw}}{{refn|group=n|618 cells; the other two w25s's within a {{times|62|62}} bounding box are {{LinkCatagolue|xq3_yzy2gg0kc7biakozyzwo8malaledh4nbkqpma4ozywgckalalalad0174cict8m85e33zyro8kala5k2g4qsdi4kblalalad23zymgckblalqvgbkala5a0p4galq5211zyhg8malalq5mfekqk1udkdlala521zydgcu5u9ihi9qq6u1q9nblalq5611zy8o8mqrc66l2l2jdmeh0alalad21zy4ckq121u6n2dcha2gud2ldf521zwg84s7i7m1akaka1547n9nr471zj1rk849m9lidk1cta6ac21z1335dhvolaghia711zy1132w23|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=internal|style=raw}} {{LinkCatagolue|xq3_yzy2gg0kc7biakozyzwo8malaledh4nbkqpma4ozywgckalalacc0mfrsdict8m85e33zyro8kala5i1emfinvngem8galad23zymgckblalqvgbkamf292jbkalq5211zyhg8malalq5mfekqk1udkdlala521zydgcu5u9ihi9qq6u1q9nblalq5611zy8o8mqrc66l2l2jdmeh0alalad21zy4ckq121u6n2dcha2gud2ldf521zwg84s7i7m1akaka1547n9nr471zj1rk849m9lidk1cta6ac21z1335dhvolaghia711zy1132w23|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=variations|style=raw}} (622 and 636 cells respectively) for w27s, {{LinkCatagolue|xq3_yko8kadp9mke0azyeggckalaladgsqk5r4co5slzyag8mq5qtiti50k6t847rah8ifk87zy5gckalqhg0it6trkbqs8akalala523zy2malafkakalalbkdm2352rblq5611zw6aj9q9paj06c92lala1naka521zcas68tcjg9alu0jdkblr5211zocol369rdk1258e3z111y011|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=a 413-cell {{times|41|41}}|style=raw}} is the only one in a {{times|42|42}} bounding box the first two known were {{LinkCatagolue|xq3_0gg8m3sbt23sogzdlaeakalal5jkt9nam8gz1126er2doelalalb8hh85qkcgzy1175ald10jcp2091lkr28l64kcggzy612dam5c3k7n5jgd2o7ctqlam8gzyb12vg9k5sqidihpu3ihm5alakcgzyf32dalblbo0e9malalalalalamzyk125qlalalalalaladmrciil3o8zyp12da5a5mbdm2vm2mkqdqlakcggzyv652obkalerdk3hag6lalam8gzyzw165qkam8ldihpudqli5agzyzy3325alal3e5cvucv7giu0gzyzy810123rjhtulr57133zyzyg276|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=a 669-cell w25s|style=raw}} and {{LinkCatagolue|xq3_0gg8m3sbtev27r088gzdlquaka96heu3g0ijl8k8gzdf5994733a1eee0mffb6v6lam8gzx3463k8nevne1qlalblbk8kdi5j8gzy4125rn9l32lalalalalalalalam8gzy912da5halalalalalalalalalbkcggzyf12dalalalalalalalalalalak8gzyk165qlalalalalalalalala4aeogzyp325alalalala5ihsejgfibi8gzyu10datgar99maf2b0tkd25am8gzyz11305al8n538sa7ijalalbkcggzyzy3325albkalbr4birmlih8ozyzy71165qlb61vmdvmtlcb8skozyzyf3254juh21zyzyj123|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=a 761-cell w27s|style=raw}} from <ref>{{LinkForumThread|f=11|t=702|p=60977|title=Re: Day & Night (B3678/S34678)|author=wildmyron|date=June 14, 2018|format=raw}}, in which the first c/3d chequercrawlers were found</ref>}}
|-
| (1,0)c/4
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (2,0)c/4
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
|-
| (1,1)c/4
| style="background: #ffa0a0;" | 17 18 (LLSSS)
|colspan=2 style="background: #ffa0a0;" | 23<ref group="n">none at w25s in {{times|44|44}}; there are {{LinkCatagolue|xq0_wggcmjbiez6vhkb4atmcn8ooo0kkszy1111utmfnalak9kq4oggzy3e8e4halqdq97idi89rbm84k8gzy812epi1ti3lqken7ldm9a5ak8gzyb13q5ifjv8lalqtu9rh9elala40oozye125akbgfigr6jfma521zyj125ala521zyo66|b1e2cn3acjkr4cny5einqy6ei7cs01e2-ei3acjkr4-ejr5einqy6-cn7c8|name=wickstretchers|style=raw}} (ie. tunnel-borers) so a spaceship is probable back-to-front w25s search finds nothing in 68401s</ref>
|colspan=2 style="background: #ffa0a0;" | 28
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 15
|colspan=2 style="background: #ffa0a0;" | 21
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 13
|colspan=2 style="background: #ffa0a0;" | 19
|colspan=2 style="background: #ffa0a0;" | 18
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 16 (ikpx2)
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 9
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 16 (ikpx2)
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
|}

==Notes==
<references group="n" responsive="0" />
==References==
<references />

LifeWiki:Smallest Spaceships Supporting Specific Speeds

2026-09-29T23:42:45Z

AforAmpere: Corrections

: '''''See also''': [[Tutorials/Contributing to 5S]], [[LifeWiki:Project OmniOsci]].''
: '''''Note:''' The most up-to-date version of the database can be found at ([https://speedydelete.com/5s/ updated and current repository]. The forum thread for the project can be found [https://conwaylife.com/forums/viewtopic.php?f=11&t=2892 here].''

The Smallest Spaceships Supporting Specific Speeds Project aims to document all known spaceship speeds (including oscillators, which move at speed 0c/p) in various rulespaces in CA. Rulespaces currently supported by the project include: OT rules with and without B0, INT rules with and without B0, OT generations rules, INT generations rules, HROT range 2 rules, B1e INT rules, INT rules without survival conditions, and INT rules with only one death condition. Spaceships which are considered to be adjustable are not included in the main database, but they can be included in a separate section after a generator for all ships in a given family is programmed in. Please do not submit any spaceships that can be considered adjustable to the submission box.

The project can be contributed to on the 5S website by submitting one or more ships to the submission box in RLE format, or multiple in batches in 5S format with each ship/oscillator on separate lines. Submissions can be headed in any direction or be predecessors of a periodic pattern, but the minimum phase will only be recorded during the actual period of the pattern. 5S format is as follows:

''minimum cell count'', ''rule'', ''x displacement'', ''y displacement'', ''period'', ''headerless RLE''

To see if a speed is in the database and what the smallest known example is (assuming it exists), type the speed into the box on the left. All ships are given headed in a direction between E and SE.

(MORE TO BE ADDED)

== External links ==
* {{LinkForumThread|format=ref|f=11|t=2892|title=Smallest Spaceships Supporting Specific Speeds (5s) Project}}
* {{cite web|url=https://speedydelete.com/5s/|title=5S|accessdate=September 29, 2026}}

__NOTOC__

LifeWiki:Smallest Spaceships Supporting Specific Speeds

2026-09-29T23:21:08Z

AforAmpere: Rewriting this to update things and remove links to outdated and difficult to maintain status pages

: '''''See also''': [[Tutorials/Contributing to 5S]], [[LifeWiki:Project OmniOsci]].''
: '''''Note:''' The most up-to-date version of the database can be found at ([https://speedydelete.com/5s/ updated and current repository]. The forum thread for the project can be found [https://conwaylife.com/forums/viewtopic.php?f=11&t=2892 here].''

The Smallest Spaceships Supporting Specific Speeds Project aims to document all known spaceship speeds (including oscillators, which move at speed 0c/p) in various rulespaces in CA. Rulespaces currently supported by the project include: OT rules with and without B0, INT rules with and without B0, OT generations rules, INT generations rules, HROT range 2 rules, B1e INT rules, INT rules without survival conditions, and INT rules with only one death condition. Spaceships which are considered to be adjustable are not included in the main database, but can be included in a separate section after a generator for all ships in a given family is programmed in. Please do not submit any spaceships that can be considered adjustable to the submission box.

The project can be contributed to by submitting ships to the submission box in RLE format, or multiple in batches in 5S format, with each ship/oscillator on separate lines. All ships are given headed in a direction between E and SE. 5S format is as follows:

''minimum cell count'', ''rule'', ''x displacement'', ''y displacement'', ''period'', ''headerless RLE''

(MORE TO ADD HERE)

== External links ==
* {{LinkForumThread|format=ref|f=11|t=2892|title=Smallest Spaceships Supporting Specific Speeds (5s) Project}}
* {{cite web|url=https://speedydelete.com/5s/|title=5S|accessdate=September 29, 2026}}

__NOTOC__

Template:OCACurrentNews

2026-09-25T19:54:14Z

AforAmpere: Adding this back in

* '''September 20''': [[Darren Li]] [https://conwaylife.com/forums/viewtopic.php?p=235471#p235471 proves] with the assistance of large language models that there are no non-lightspeed spaceships above 10c/11o in non-B0 isotropic non-totalistic rules.
* '''September 17''': [[Jiahao Yu]] [https://conwaylife.com/forums/viewtopic.php?p=235302#p235302 finds] the first 9c/10 orthogonal spaceship in an [[isotropic non-totalistic]] rule, which is the closest to lightspeed (excluding lightspeed itself) that has been found so far.
* '''September 7''': [[LuveelVoom]] [https://conwaylife.com/forums/viewtopic.php?p=234622#p234622 finds] the first [[3c/7 orthogonal]] spaceship in [[OCA:Travelling Ts|Travelling Ts]] (B3/S23-a5).
* '''August 30''': [[May13]] [https://conwaylife.com/forums/viewtopic.php?p=234099#p234099 constructs] a 13c/90 orthogonal [[Macro-spaceship|macroship]] in ShipWorld (B3acijy4-a5cjkr6-in78/S2n3-c4-aijz5-jy6-k).
* '''June 22''': [[Ampere]] discovers an adjustable [[reflectorless rotating oscillator|RRO]] in the rule B2aik3acekr4-ajntz5acijy6ck7c/S2an3acejk4ejqtwy5cny6-ac7e based on a concept by [[Docsy]], proving that RROs of all loopabilities exist in INT.
* '''June 7''': [[Kiho Park]] [https://conwaylife.com/forums/viewtopic.php?p=229536#p229536 discovers] the first adjustable-speed spaceship whose speed limit is the speed of light. For any integer n >= 1, the spaceship's speed is (8n)c/(8n+4).
* '''May 26''': [[I6_I6]] [https://conwaylife.com/forums/viewtopic.php?p=229083#p229083 proves] that the rule [[OCA:LowLife|LowLife (B3/S13)]] is [[turing-complete]] by constructing a [[W110]] emulator.
* '''May 25''': [[speedydelete]] and [[Evin]] [https://conwaylife.com/forums/viewtopic.php?f=11&t=7075&p=229034#p229034 construct a 204c/210882d demonoid] in the rule B2-ak5j/S12-k.
* '''May 20''': [[May13]] discovers [https://conwaylife.com/forums/viewtopic.php?p=228873#p228873 a period-3 knightship in B24678/S14678], the first such example in a life-like cellular automaton.
* '''May 5''': [[NimbleRogue]] discovers a c/64 orthogonal spaceship in B357/S5678, the first such elementary example in a life-like cellular automaton.
* '''May 3''': [[Katrina]] finds a p2 photon in B23568/S1478, the first example of a photon in a self-complementary life-like B23 rule.
* '''March 26''': In life-like cellular automata, [[Katrina]] finds a record-breaking (2,1)c/4 knightship, with a minimum population of 151 cells.
* '''February 20''': [[Keith Amling]] finds a new speed in the rule Seeds (B2/S): a c/4 orthogonal spaceship.
* '''February 14''': [[qqd]] proves that the rule 3-4 Life (B34/S34) is capable of universal computation.

User:AforAmpere/Life LLSSS

2026-09-08T19:51:57Z

AforAmpere: Created page with "LLSSS searches Widths are given as the input width, not true width llsss (f2b) {|class="wikitable" |- ! Velocity !! bg !! odd !! even !! gutter |- | (1,0)c/2 | style="background: #80ff80;" | 25 | style="background: #80ff80;" | 13 | style="background: #80ff80;" | 17 | style="background: #80ff80;" | 13 |- | (1,0)c/3 | style="background: #80ff80;" | 16 | style="background: #80ff80;" | 10 | style="background: #80ff80;" | 9 | style="background: #80ff80;" | 11 |- | (2,0)c/4..."

LLSSS searches

Widths are given as the input width, not true width

llsss (f2b)
{|class="wikitable"
|-
! Velocity !! bg !! odd !! even !! gutter
|-
| (1,0)c/2
| style="background: #80ff80;" | 25
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 13
|-
| (1,0)c/3
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 11
|-
| (2,0)c/4
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 8
|-
| (1,0)c/4
| style="background: #80ff80;" | 14
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 11
|-
| (2,0)c/5
| style="background: #80ff80;" | 14
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 10
|-
| (1,0)c/5
| style="background: #ffa0a0;" |
| style="background: #ffa0a0;" |
| style="background: #ffa0a0;" |
| style="background: #ffa0a0;" |
|}

llsss-recentering (f2b)

llsss-recentering-wao (f2b)

Rule:MinimalAdjSlope

2026-08-30T21:31:05Z

AforAmpere: Adding a rule here for minimal examples of adjustable slope ships

@RULE MinimalAdjSlope

@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

0,2,0,0,0,0,0,0,0,2
0,2,0,0,1,0,0,0,0,4
0,1,0,0,2,0,0,0,0,3
0,0,4,0,0,0,0,0,0,1
1,3,4,0,0,0,0,0,0,0
0,4,3,0,0,0,0,0,0,3
0,3,4,0,0,0,0,0,0,2
0,3,4,0,0,0,0,0,1,4
3,1,0,0,3,4,0,0,0,3

2,a,b,c,d,e,f,g,h,3
3,a,b,c,d,e,f,g,h,0
4,a,b,c,d,e,f,g,h,0

User:AforAmpere/HighLife

2026-08-19T01:41:40Z

AforAmpere:

where entries are bifurcated in twain vertically, the lower one is strict (must not be of a subsymmetry or comprised of disjoint objects)

diagonal spaceship speeds are measured in half-diagonal

==Known spaceships by width==
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_ocm3qe08ka19ki0oz136c570625|b36s23|name=9|style=raw}}<ref group="n">46 cells, only other at w9a is a {{LinkCatagolue|xq2_8s6jlj6s8z0h9l8hdlz3842czx152|b36s23|name=48-cell backend variant|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq2_03emacg0gzmsmkkt111bmsz10pk8q62631z03111|b36s23|name=17|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_gskblxgssgxlbksgz0h3tbt5ky0k5tbt3hz68hhchh86w68hhchh86zy01y61|b36s23|name=20|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_w4ijiuzwsuiz518g0d8vfzw20502|b36s23|name=10|style=raw}}{{refn|group=n|found in <ref>{{LinkForumThread|f=11|t=2332|p=95736|title=Re: HighLife|author=400spartans|date=April 30, 2020|format=raw}}, in which the smallest c/3 (at w10a) was found</ref>, 43 cells; see also {{LinkCatagolue|xq3_0kemo4oa14h1a4z2f54qpr1w433|b36s23|name=shortest w11a|style=raw}} (40 cells), {{LinkCatagolue|xq3_gb35cm80a28kgz1qok6d24544|b36s23|name=shortest w12a|style=raw}} (40 cells, same frontend as the turtle)}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_0e16wm6qoc0c2igu3zhva04ah0hxav40v44r44z0egcwdcb3606891fo|b36s23|name=15|style=raw}}
| style="background: #80ff80;" | [[Turtle|12]]
|-
| (1,0)c/4
| style="background: #80ff80;" | {{LinkCatagolue|xq4_70552ao4es6wuwajjm6w8s2h84owscc88zy4213w303c7u3027p6n8103|b36s23|name=10|style=raw}}{{refn|group=n|84 cells, shortest/smallest w11a is {{LinkCatagolue|xq4_6mjtt042a468qfcgz6a5y18ss06do6|b36s23|name=47 cells|style=raw}}, both were first found in <ref>{{LinkForumThread|f=11|t=2332|p=59428|title=Re: HighLife|author=velcrorex|date=April 23, 2018|format=raw}}, in which the smallest c/4 w10a and w11a were found</ref>}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_0gol1l0l1logztg0ccbcbcc0gtz167l46064l761z06022fgf2206z630b6x6b036z8hb0gxg0bh8z906sj303js609zwhkh404hkh|b36s23|name=15|style=raw}}<ref group="n">157 cells shortest/smallest w17o is {{LinkCatagolue|xq4_0ghjpy3pjhgz5d5o0gy1g0o5d5zguf4407ksk7044fugzy233033|b36s23|name=69 cells|style=raw}}, w19o is {{LinkCatagolue|xq4_x5d3e464e3d5z0kkk55sq4qs55kkkz71y0c141cy017zy3111|b36s23|name=60|style=raw}}, w27o is {{LinkCatagolue|xq4_511cg4qmks432a234skmq4gc115|b36s23|name=43|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_xdhdy0dhdzwenl0jaaj0lnezwoe8c6ss6c8eoz4n136266662631n4z8998hq4w4qh8998zx4uqkookqu4zy070o22o07zy01lsbbsl1zy2fwfzy21w1|b36s23|name=16|style=raw}}<ref group="n">168 cells shortest/smallest w18e is {{LinkCatagolue|xq4_8o8wgm0rr0mgw8o8z0c8uj29sggs92ju8cz0a4k4oo0dd0oo4k4azw13giqcwcqig31zx504vsqqsv405|b36s23|name=124 cells|style=raw}}, w20e is {{LinkCatagolue|xq4_cq215zx2u24ozgo02321z12245|b36s23|name=32|style=raw}}</ref>
|-
|rowspan=2 | (2,0)c/4
| style="background: #80ff80;" | [[Lightweight spaceship|5]]
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6frcxcrf6|b36s23|name=11|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6rucwcur6|b36s23|name=12|style=raw}}
|rowspan=2 style="background: #80ff80;" | [[Lightweight spaceship|5]]<ref group="n">unique second-thinnest nontrivial (after xWSS's) is a {{LinkCatagolue|xq4_2ug0ehwghdzxusfh13zy0131|b36s23|name=width 11|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6frcx6frc|b36s23|name=12|style=raw}}
|-
| style="background: #80ff80;" | {{LinkCatagolue|xq4_08s6jlj6s8zwh9l8hdlz03842czxs1huzxopj6zw1a61g7z086r68zltg3gtlz0cxc|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_o82ia03vmo0ozha0hewhhhz3289a0ovd303|b36s23|name=15|style=raw}}
| style="background: #80ff80;" | 18<ref group="n">see h<nowiki></nowiki>ttps://catagolue.hatsya.com/census/xq4_wgkr996w699rkgzwonm03y030mnozk44c3b<nowiki></nowiki>uy0ub3c44kz0evgge968869eggvezxdt3fa44af3tdzy0ev5sws5ve/b36s23 (cannot be directly linked inline due to substring)</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_0fh12g0gwfh1izwq6345g90vphz892u6y1bs7zw1114373w6|b36s23|name=14|style=raw}}<ref group="n">74 cells second-shortest w14 is {{LinkCatagolue|xq4_06rucy16rucz0i0e30nn92gmz6fkmix8k05bz43hhhtva080e76zw1nmg0g0clzy25402|b36s23|name=98 cells|style=raw}}</ref>
|-
|rowspan=2 | (1,1)c/4
| style="background: #80ff80;" | [[Glider|4]]
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_o8g351z1|b36s23|name=11|style=raw}}
|rowspan=2 colspan=2 style="background: #80ff80;" | [[Glider|4]]<ref group="n">unique second-thinnest nontrivial is a {{LinkCatagolue|xq4_06344vt1ooz3156kh93|b36s23|name=width 14|style=raw}}</ref>
|-
| style="background: #ffa0a0;" | 10
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_ggwjj8g8z110a5d295g17sozy1326cci56018ezy7223|b36s23|name=13|style=raw}}
|-
| (1,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wo63hofz0g099pogz8c0mu0ebcz6eo9hgz48og2o31zy01|b36s23|name=10|style=raw}}<ref name="post59445">{{LinkForumThread|f=11|t=2332|p=59445|title=Re: HighLife|author=Sokwe|date=April 24, 2018|format=raw}}, in which the shortest minimal-width c/5's at w10a and w17o were found</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_6133gos4a4sog3316zy0erag2garezx3a32c0c23a3zy0i3ddgdd3izy1aq070qazy43|b36s23|name=17|style=raw}}<ref name="post59445" />
| style="background: #80ff80;" | {{LinkCatagolue|xq5_0cthtcwcthtczsstg042240gtsszwd10777701d|b36s23|name=16|style=raw}}
|-
| (2,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wggwoc88s290248ybc21vimmocahqwog8ccky3ggzoj46ms8604131243nu2hhlceaaqk6aakfgh0je31w8tl62332exe24k8311zw122|b36s23|name=12|style=raw}}{{refn|group=n|found in {{refn|name=post59427|{{LinkForumThread|f=11|t=2332|p=59427|title=Re: HighLife|author=AforAmpere|date=April 23, 2018|format=raw}}, in which the thinnest 2c/5 at w12a was found, and the thinnest even-symmetric 2c/6 (odd was a rediscovery, initially found in <ref name="post35657" />)}}; 160 cells and {{times|12|62}}, shortest at w13a is {{LinkCatagolue|xq5_x60d822zy18cqgnf8zxp0g8620gscz0g85uqogqg3zw11170h420mkz0sbwlobpa61z0ou82188z026eg9vsczy1nob8sz0ckmfd48f6z2f8ebc6|b36s23|name=156 cells|style=raw}} ({{times|13|55}})}}
| style="background: #80ff80;" | {{LinkCatagolue|xq5_08044ogy23wn4ogy0ggxg8kk08o8t3rsz110n2vm2bn0sb28222v2v8n0m8u2ksy6ms8z2a0jhf5133w3101lhf530305411048kk08c8s0ctzy93w3yg233|b36s23|name=19|style=raw}}<ref group=n>shortest at w21o (and w23o) is {{LinkCatagolue|xq5_c9hg9fky1kf9gh9czx1305860685031zy0gfna040anfgz0oo81hc6x6ch18oozeafy9fae|b36s23|name=thinner version of the w22e|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_0u72jey4ej27uzx111766w667111zy0gbj0kook0jbgzws01h871w178h10sz6c701y6107c6|b36s23|name=22|style=raw}}{{refn|group=n|found in <ref>{{LinkForumThread|f=11|t=2332|p=59382|title=Re: HighLife|author=velcrorex|date=April 23, 2018|format=raw}}, in which the thinnest even-width 2c/5 at w22e was found, as well as a w21o from deduplicating its central column</ref>; is also shortest w24e}}
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 11 12 (LLSSS) 15 < w ≤ {{LinkCatagolue|xq5_34r44gzx470g0gzx121130h12azx4178c8el14ogzy820co0kgzyetrhgiqgk0hszyf6eokg082nh808zym67033rs8ggy0gzyp445fa42homqm1zyw11651kk0oozyz3f0f316aczyzy1121bqoy384ozyzy8r2ps3i3hg0ogszyzy91y1qs9rzyzyg104770o8gzyzyn11fhio068uzyzyq1144408a0880g0gzyzyy3201kil7luozyzyz33e1j08pfh61l4zyzyzy01209c4oi6ogoogwgzyzyzy61221ce0iiem02ozyzyzyg22104668zyzyzym11scs0f7vc8gzyzyzyru62816epzyzyzysda625731|b36s23|name=17|style=raw}} (rlifesrc)<ref group=n><div class="mw-collapsible mw-collapsed">the w17a is probably not at all minimal, since it filled up most of the {{times|128|128}} search region's length; however, note that it took 879 hours running in WASM on my laptop longest w15a partial: <div class="mw-collapsible-content">{{headerlessRLE|........ ......... .......... ......ooo.. ..oo..oo.... .o..o........ oo.oo...oo.... .o.o....ooo.... ooo.......o.... .....oo..o.o... ...........o... ..oo...o.oo.... o..o.oooo...... o.o.ooo...o.o.. ooo...o.o..o... .oo.oo.ooo.o... .........oooo.. ..o.oooo..oo... .o.....o.oo..o. .....oo.ooooo.. ..oo..ooo..o.o. ....o....oo..o. ..ooo.oo.....o. ...o.o...o..oo. ..o.oo.o.o..ooo ....ooo.....oo. ...o....o...o.. ...o.oo........ ..o.....oooo... .......ooo.oo.o ....o....o.o.o. ..ooooo...oo.?? oo.oo.oo..o??? .ooo.oo.o??? .....oo.?? .o.o...? o.ooo? .??? ??}}</div></div></ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq5_4fhnc0gggzy2111eezy669rae|b36s23|name=27|style=raw}}<ref group=n>found by Sokwe in 2010 <div class="mw-collapsible mw-collapsed">disproof of w25 was via 5561s rlifesrc search; longest partial: <div class="mw-collapsible-content">{{headerlessRLE|............. .......ooo.... .....oo.oo..... .....oo.o....... ....o.o.......... ..oo.o..oo...o.... ..ooo..oo.o.oooo... .o....o.....oo..o... .ooo.oo.o.o....o..... .oo..o......o....o.... ......o.o...oo..o..o... ...........oo...o..o.... ......oo.ooo.......o..... ....ooo..o.........oo.... ....o..........o....oooo. ...o.o........ooo.oo..oo. ...o..oo.....oo...o...... ....o....ooo.oooo....o... .........ooo.oooo.o.o.... ...ooo..o.oo..oo..ooo.... .....o...oo....o..oo..... ....o.o.ooo.....ooo...... ....ooo.oo............... ...o.....o.......ooo..... ..o...o.........oooo..... .oo...o.o....o....oo....o .o.ooooo...o.oooo.o..oo.o ....ooo....oooo.ooooo.... .......oo.oo....oooo...o. ......oo.oo.......o...oo. .....oo.o........o...o..o .....oo.o.......oo.....o. .....oooo......o.....ooo. ......oo.....oo.o.oo.o... .....oo....o..oo.oo...... ...oooooooo....oo........ ..o....o..o....o.o....... o.......oo...o..oo....... o........o.ooo.o.o.o.o... .ooo..oooo.oo.o...oo.oo.. .o...oo.......o.oo....... ...o...oooo...oooo..o.oo. oooo...o..o......o...oo.. .o.....o..o..o.....oo.... ........oo.o.....ooo..... .....oooo.........oo..... .....o.o......o.......... ...o...o......oo.ooo..... ...o......o...oo.o..o.... ..o.o..o..o....ooo....... .....oo..oo..oo.o......oo ..ooooo..o.o.o.oo.o..oo.. .oo..o.o.ooo.o...o...o.o. ......ooo..o....oo....... .....o.ooo......o...o.o.. ........o.....o.ooo.oo... ....o........o...oo...o.. ......ooo.oo..ooo.o.oo.o. .......oo....oo...o....o. ........o.ooo....ooo.o... ...o...o.oo..oo.o........ .ooo..ooo..o....o........ o...o.o...o....o.....o... .o..o.o........ooo.oo.... ..oo..ooo......ooo....ooo ....o.o.oo..o..o..oo.o??? ..oo.o...o......o...o?? ........oo..o.o.o???? .o.o...ooo....o.??? .o.....o..o..oo?? .....o..o.oo.o? ...oo.o.o.ooo .....o.???? ......??? ..ooo?? .o??? o?? ?}}</div></div></ref>
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | {{LinkCatagolue|xq6_o404e6owg04sy0guk0sc02r19102coy0ggo80go8e9ez0ha04wrhha4weweeahy1eaewrw4ewv0hwhawha4z3404ec3w1047y01f507608rgig0863y011320132eie|b36s23|name=17|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=25212|title=Re: Thread for Your Accidental Discoveries that Aren't in CGOL|author=velcrorex|date=November 19, 2015|format=raw}}, in which the first c/6 was found at w17o</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_wa1jb12w21bj1az084kk5gi22ig5kk48z48ogj12y021jgo84zwj8bsggwggsb8jzx3l45iwi54l3zo402pkkgmmgkkp204ozw1219plttlp9121zy18rgwgr8zwvt964h77h469tvz5w2sqj0oo0jqs2w5zy05ddy0dd5zwokphy2hpkozy0774y0477zwci24a3773a42iczx422y2224|b36s23|name=18|style=raw}}<ref>{{LinkForumThread|f=11|t=376|p=59423|title=Re: HighLife|author=AforAmpere|date=April 23, 2018|format=raw}}, in which the second c/6 was found at w18e</ref>
|-
| (2,0)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_06hh5iiz04mggzw203tukzwc25h055zx1011uez0g433340ogz01f8gggz370s715ez0lkgz01i8c0sskozw71519azg8o80ml2z128b42l2zx8c545igz067227i4n1zxgcrr|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq6_061db404bd16z269x4x962z082nt111tn28zwhp8ogo8phzw3e43134e3|b36s23|name=13|style=raw}}<ref name="post35657">{{LinkForumThread|f=11|t=2332|p=35657|title=Re: HighLife|author=praosylen|date=September 12, 2016|format=raw}}, in which the smallest w13o 2c/6 (thinnest odd) was found, also seemingly the first 2c/6 in general</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_37okkcy0ckko73zx11c4224c11zxs382w283szwgl72gaag27lgzx3545225453|b36s23|name=16|style=raw}}<ref name="post59427" />
| style="background: #80ff80;" | {{LinkCatagolue|xq6_ehr48c46b20k8zwhhe72h01z0ghhg7b9vzwdc1560o|b36s23|name=15|style=raw}}<ref group="n">65 cells, {{LinkCatagolue|xq6_m69wkmh0cokccs301gxgggml920oow8seo0os0ky0s2408oy1g8c6m6ogzr4v40llwh0hr4h0e0va4lvhee0ra0hl4a4vvxvhvewealleerl444hth112858ozdciw5dh0635667o0g1x111dli8033w27e303705y0784023y1114714e02|b36s23|name=next|style=raw}} {{LinkCatagolue|xq6_km92we120s04qg2vry1ggkm34g0oogo42kgo060808s20ggc04y5gxgwgzlhr44vh0hhwrh40vh4a4lr0vwrawa4lvwvv4ahvxhlervxlcgmgiqmfjha2pso42z5di8weg80704b18vry1115do4103313485130c020278011604y632|b36s23|name=two|style=raw}} shortest w15's are tagalongs of the w15o c/3, both at 287 cells despite considerable variation</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_0e6oi11io6ezwd121121dz02311p99132zwgqd99dqgz0gok4774kogz57y475|b36s23|name=12|style=raw}}<ref group="n">94 cells, only other at w12 is a {{LinkCatagolue|xq6_4c4kd56mgg6s84o0o03u0228mc53bgz4645mkcd11c7243110of0882d6koq1|b36s23|name=102-cell variant|style=raw}} with a longer and thinner backend</ref>
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | {{LinkCatagolue|xq6_076g67y176g67zgk054gia0aig450kgz24cp3o6x6o3pc42z8o0oo7d9g9d7oo0o8z12r0u8he5eh8u0r21zk14s2r9c0c9r2s41kz17cimt64946tmic71|b36s23|name=17|style=raw}}
| style="background: #ffa0a0;" | 18
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10<ref name="c/6d_lw10_disproof">{{CiteDiscord|channel=naturalistic|id=826943901427826688|author=apgoucher|date=May 31, 2021}}, in which c/6d's were disproven up to logical width 10</ref> 13 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 19<ref name="c/6d_lw10_disproof" /> 21 (rlifesrc)<ref group=n><div class="mw-collapsible mw-collapsed">longest partial: <div class="mw-collapsible-content">{{headerlessRLE|........... ......oo.... ..oooo..o.... ..ooo.o....... ..oo..o...oo.o. ..o..........o.. .o.oo..o..ooo.... .o....o.o..o.oo... ..o....o..o...oo.oo .........oo..ooo.oo. ....o.o.oo...ooo..... ...o.oo....oo.o...... ....o....o.o.oo...... .oo.o.oooo..oo..oo... ...oooo.....oo....... ...oooooo.......o.o.. ......ooo...oo.o.o... .oo....o...o..oo.o... oo......oo...oooo.... ....o..o.....o.o..... ...o................. ....oooo......oo..... .....ooo....oooo..... ..oo.o....ooo..o..... ...ooo..oo...oo...... ......ooo..o.oo...... .....oo..oo.o..o.oo.. .....o.o..o.o.ooo.oo. .....oooo....o....... ......o.o....oo.oo... ..............oooo... .....ooo.......o..... .....o.o....oooooo... ...oo.o....o...ooo..o ..o...o.oo....o.oo.o. ..o.oo.o.....o....o? .o.oooo...o..o.oo.? ...o.o....oo....o? ....oooo.o.ooooo? ...oo..o.oo.oo?? ...oo...o.???? ...o.o.oo??? ....o.oo?? ooo.oo?? .?????}}</div></div></ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq6_yzy8go6p8t6zyzy4g0s7860h89qa44t6zyzgscavb071og0c8ib2521zyvgscb7a51y1ggi3zyp8g0n051y3mhk2621zym6c6rd0o1y1g0oi8zyiosx78o0a1356ae6331zycg819701324n15d3w1221zy96064452468cce255zy2cine3hs3b9i22s11z228e13566gg0rwo321zy2130rf2o03zy5111|b36s23|name=22|style=raw}}<ref name="c/6d_lw10_disproof" /><ref>{{LinkForumThread|f=11|t=2332|p=166169|title=Re: HighLife|author=LaundryPizza03|date=September 1, 2023|format=raw}}, in which the first true-period c/6d was found at w22glide (thinnest possible) the program used to find this wasn't stated, if it was ikpx2 it may not be the shortest example</ref>
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 10<ref group="n"><tt>9*40</tt> partial (9-cell-wide phase of 10-cell-wide spaceship) {{headerlessRLE|5bo$4b3o$3b5o$3b5o$4bob2o$5b2o2$7bo$6b2o$5b4o$6bo$8bo$b2ob4o$b2o5bo$o$5bob2o$4b2o$5bob2o$2b2o3b2o$5bo$bobo3bo$2o2b 3o2$4bo$5b2o$bo3b2o$4bo$2b3obo$3bobobo$3b2o2bo$2bo2bob2o$2bo5bo$2b3o$3o2b3o$3o$bo3bobo$3o2bo2bo$6bobo$5b3o$2bo2bo!}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq7_0g84ow595wo48gz7943y53497|b36s23|name=19|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=64436|title=Re: HighLife|author=wildmyron|date=October 6, 2018|format=raw}}, in which the first and only known 2c/7 was found at w19o (28 cells!)</ref>
| style="background: #ffa0a0;" | 20<ref group="n"><tt>20*79</tt> partial {{headerlessRLE|7b6o$5b2o2b2o2b2o$4bo3bo2bo3bo$2b3o10b3o$2b2obob6obob2o$bob2o10b2obo$2o4bo2b2o2bo4b2o$2bo3b2o4b2o3bo$5bo2bo2bo2bo2$4bo3bo2bo3bo$3b2o10b 2o$6bo6bo$7b2o2b2o$3b2o10b2o$4b2o2bo2bo2b2o$6b8o$8bo2bo$4bob3o2b3obo$4bobobo2bobobo$3bo12bo$4b2o8b2o2$3bo2bo6bo2bo2$3bob2o6b2obo$4bo10b o3$3bo2bo6bo2bo$3bo2bo6bo2bo$3bo2bo6bo2bo$3bo2bo6bo2bo$4b5o2b5o$4bo10bo$5b2obo2bob2o$5b3o4b3o2$4bob3o2b3obo$4bo10bo$4bobo6bobo$7b2o2b2o 2$6b8o$6b8o$7bo4bo$6b2o4b2o$8bo2bo$4b2o8b2o$3b3o3b2o3b3o$3bobo8bobo$3bo3b2o2b2o3bo$7bob2obo$7bo4bo2$5bo8bo$3bob2o2b2o2b2obo$3bo3bob2obo 3bo$4b3o6b3o$7bob2obo$2b4o2bo2bo2b4o$2bobo3bo2bo3bobo$2bobobo6bobobo$2b2o3bo4bo3b2o$3bo3bo4bo3bo$3bo4bo2bo4bo$6b8o$2b5ob4ob5o$2b2o12b2o $4bo10bo$b2o14b2o$obo2b2o2b2o2b2o2bobo$2o4bo6bo4b2o$8bo2bo$3o4b2o2b2o4b3o$b2o4bo4bo4b2o$bobob2o6b2obobo$b2o2b2o6b2o2b2o$2bo3b2o4b2o3bo!}}</ref>
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 21
| style="background: #ffa0a0;" | 22
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 11 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 21 (rlifesrc)
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | {{LinkCatagolue|xq8_r28w9qc0gggscow640auxocksw66zgy1mf0vpgg9gy19p0f9p9mg90fff9996zd41w953y0331w62057x1323w66|b36s23|name=16|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=59363|title=Re: HighLife|author=velcrorex|date=April 22, 2018|format=raw}}, in which the first c/8 was found at w16e with zfind</ref>
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | {{LinkCatagolue|xq8_8g0g0k64ogxggx84owggog8o88w76oigh0d4giakqe8goxrqqowg03ei88808oxaeg0g88gzwrh0hhrhxlhlxvvl0hh0valah0v0raa40hhwv4lavxee4hwaahh0aelrhhhvvhlarhhaaahr0eaa4z210105c431x11x243w11312322wsc391h0m419a5be213xrbb3w10oe9222023xae101221|b36s23|name=15|style=raw}}
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10<ref name="p137715" />
| style="background: #ffa0a0;" | 19<ref name="p137715" />
| style="background: #ffa0a0;" | 20<ref name="p137715" />
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | {{LinkCatagolue|xq8_o4446m5tggg4o280acgyb880o0aiqcezhha4w40hrrhhy1er0a4ee0eee0eerh0az3444cdkn11143820a61yb22030a9b6e|b36s23|name=15|style=raw}}
| style="background: #ffa0a0;" | 18
| style="background: #80ff80;" | {{LinkCatagolue|xq8_6rucxcur6zwgoc6sogzw37cc|b36s23|name=13|style=raw}}<ref group="n">32 cells, only other one found by gfind at w13glide is {{LinkCatagolue|xq8_0633w6uvzw137c631zcrf6x6frc|b36s23|name=this 40-cell variation|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq8_6rusy2sur6z0337se11esv33zx8m196b84zy2662|b36s23|name=18|style=raw}}
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 6 9 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 11 15 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 12 14 (rlifesrc)
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8<ref group="n"><tt>8*37</tt> partial {{headerlessRLE|3b3o$2b2o$2bo2bo$2b3o$6bo$bo2b2o$bob2o2bo$o3bobo$4bobo$2bo2bo$3b4o$3bo$3b2o$2b2o$2bobo$2b3o2$5b2o$4b3o$6bo $5bo$2bo2bo$3b5o$3bo2b2o$3bob2o$2bob2o$2bob2o$b2ob2o$b2o$b2o$2bobo$3bob2o$5bo$2b2o3bo$bo5bo$2o3bo$3bobobo!}}</ref>
| style="background: #ffa0a0;" | 15<ref group="n"><tt>15*50</tt> partial {{headerlessRLE|4b2o3b2o$3bo2bobo2bo$3bobo3bobo$3bo7bo$3bob5obo$4b7o$5b5o$3bo7bo$2bobo5bobo3$2b3o5b3o$3b3o3b3o2$3bobo3bobo$3b2o 5b2o$2bo2bo3bo2bo$2bo9bo$b5o3b5o$ob2o7b2obo$obo9bobo$2bo9bo$2bo9bo$2bobo5bobo$2bo3b3o3bo$4b2o3b2o2$4bo5bo$4bo2b o2bo$3bo2bobo2bo$3b4ob4o$4bo2bo2bo$2b2o7b2o$b2o9b2o$bobobobobobobo$2bo2b5o2bo$5bobobo$4b3ob3o$5b5o$2o4b3o4b2o$ bo11bo$2bob2o3b2obo$bobo2bobo2bobo$4b3ob3o$b3o2b3o2b3o$obo3b3o3bobo$2b2o2bobo2b2o$3b2o5b2o$2obo7bob2o$2ob9ob2o!}}</ref>
| style="background: #ffa0a0;" | 16<ref group="n"><tt>16*45</tt> partial {{headerlessRLE|5bo4bo$4bob4obo$5bo4bo$3b4o2b4o$3b2o6b2o$4bobo2bobo$bo12bo$b2o10b2o$5bo4bo$5bo4bo$5bo4bo$5b2o2b2o$5bob2obo$4bo6bo$2b2o8b2o$3bob2o2b2obo$2b2ob2 o2b2ob2o$3bo2bo2bo2bo$4b3o2b3o$4b3o2b3o2$3b3o4b3o$5bo4bo$3b2obo2bob2o$3bo8bo$7b2o$3bo8bo$3bo8bo$3bo3b2o3bo$b2o2bob2obo2b2o$b2ob3o2b3ob2o$3b10o $bo2bo6bo2bo$bo12bo$6b4o$2bo2b2o2b2o2bo$2bob2o4b2obo$3bo8bo$2b3obo2bob3o$6b4o$obo2b6o2bobo$5b2o2b2o$2bobobo2bobobo$obob2o4b2obobo$o4bob2obo4bo!}}</ref>
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
|-
| (2,0)c/12
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 8
|-
| (4,0)c/12
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 8
|-
| (6,0)c/12
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 12
|-
| (1,0)c/98
| style="background: #ffa0a0;" | w ≤ {{LinkCatagolue|xq98_mgw4b6z31zsoz6x2d6|b36s23|name=25|style=raw}}
|}
{{EmbedViewer
|rle = x = 577, y = 96, rule = B36/S23
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|viewerconfig = #C [[ WIDTH 2920 HEIGHT 530 ZOOM 5 ]]
|position = center
}}
Credits to Matthias Merzenich, Josh Ball and Arie Paap for some of these searches.
==Known spaceships by height==
using Matthias Merzenich's definition,
{{Cquote|a period-<tt>p</tt> spaceship's height is the minimum height of an envelope from simulating it for all <tt>p</tt> phases, with choice of initial phase}}
note that the 'strict' criterion from the lower subcells above pertains to all entries
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy9g0ggoe2zy015f28agh9a0sos0a8e2|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy3gw88d1zy015f28aga82f51|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy4gw88d1zy015f28agga82f51|b36s23|name=10|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_om8j1lzee602zcih33z0e0ab12z0br5gzx1|b36s23|name=7|style=raw}}<ref group="n">is 7 cells high in all phases, whereas {{LinkCatagolue|xq3_0m69zo34fszpa1hz11tk48zamkooz5eh8|b36s23|name=this one|style=raw}} is 6 cells high in two</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq3_4sjvz0gh2ea4z0gok752z23cf|b36s23|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_25c4a8gkic689b4o49e1cmi33imc1e94o4b986cikg8a4c52zyf111y0111|b36s23|name=7|style=raw}}
|-
| (1,0)c/4
| style="background: #ffa0a0;" | 6<ref group="n">if h=7, w>42; if h=8, w>14</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_511cg4qmks432a234skmq4gc115|b36s23|name=7|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=104902|title=Re: HighLife|author=JP21|date=September 26, 2020|format=raw}}, in which the shortest possible c/4 was found at h7 (also only 43 cells, a record at the time)</ref>
| style="background: #ffa0a0;" | 6<ref group="n">if h=7, w>74; if h=8, w>20</ref> < w ≤ {{LinkCatagolue|xq4_cq215zx2u24ozgo02321z12245|b36s23|name=9|style=raw}}
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8<ref group="n">specified part of widest rlifesrc partial at height 7 {{headerlessRLE|..o..oo.o........o........ .oooo.....o......ooo...o.o o...o..o......oo...ooo.o.. .o..o.oooo.oo.oooo...o.... .....o.oo..oooo..o.oooooo. ........o.ooo.....oo..oooo ........o...o......o.....o}} and 8 (took 5 hours to disprove) {{headerlessRLE|..........o...........o......o.......oo. .........oo.......o...o.o...o.oo.oo.ooo .oo......o.oo.....oo..o.o..oo..o.oo.oo .ooo.....oo.oo..oo..ooo..o.oo.o.oo.... .oo.....ooo..o..o.oo.o.ooo..o......oo. ....oo..oo....oo.o.oo.....o.o....o..o. .....oooo...oo.oo.......o.o.oo..o...ooo .........................o...........oo.}}</ref>
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 8
|-
| (2,0)c/5
| style="background: #ffa0a0;" | 9<ref group="n">widest rlifesrc partial at height 9 (took 5 hours) {{headerlessRLE|........................... ......o.....o.....ooo....o .....ooo...ooo...oo.o...oo. ...oo.o.o.o..o....o..ooooo. ..o.oooo.ooo..oooooo.oo.... ..o..ooo..o..oooo.o....o..o. .o.oo.....o.oo.o....oooo.oo. ............o..o....oo.ooo.. ............o.o...........o.}}</ref>
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 9
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 7<ref group="n">widest rlifesrc partial at h7 (took 52 hours) {{headerlessRLE|..ooooo.....o .....ooooooo. ..oooo.o..o.o .o.oo.ooooooo o..o....oooo. ....o.....ooooo o...........oo.}}</ref>
| style="background: #ffa0a0;" | 7 < h ≤ {{LinkCatagolue|xq7_0g84ow595wo48gz7943y53497|b36s23|name=10|style=raw}}
| style="background: #ffa0a0;" | 7
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 8<ref group="n">widest rlifesrc partial at h8 (took 30 hours) {{headerlessRLE|...........o.... ..o.......ooo.oo .ooo....oo..o... .o.oo.ooooo.ooo .ooooo...o.o.o. ....o...o..ooo. .....o.....oooo ..............o}}</ref>
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 8
|}
{{EmbedViewer
|rle = x = 98, y = 25, rule = B36/S23
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==Notes==
<references group="n" responsive="0">
</references>
==other such tables alike this==
*[[LifeWiki:Spaceship Search Status Page]]
*[[User:DroneBetter/userspace rule pages#Spaceship Search Status Page-style pages|list of userspace pages]]
==References==
<references>
<ref name="p137715">{{LinkForumThread
|f=11|t=2332|p=137715
|title = Re: HighLife
|author = LaundryPizza03
|date = November 16, 2021
|format = raw}}, in which 3c/8 spaceships of logical width ≤10 were disproven</ref>
</references>

User:AforAmpere/HighLife

2026-08-17T18:12:49Z

AforAmpere: Also no C/6 at w10a

where entries are bifurcated in twain vertically, the lower one is strict (must not be of a subsymmetry or comprised of disjoint objects)

diagonal spaceship speeds are measured in half-diagonal

==Known spaceships by width==
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_ocm3qe08ka19ki0oz136c570625|b36s23|name=9|style=raw}}<ref group="n">46 cells, only other at w9a is a {{LinkCatagolue|xq2_8s6jlj6s8z0h9l8hdlz3842czx152|b36s23|name=48-cell backend variant|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq2_03emacg0gzmsmkkt111bmsz10pk8q62631z03111|b36s23|name=17|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_gskblxgssgxlbksgz0h3tbt5ky0k5tbt3hz68hhchh86w68hhchh86zy01y61|b36s23|name=20|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_w4ijiuzwsuiz518g0d8vfzw20502|b36s23|name=10|style=raw}}{{refn|group=n|found in <ref>{{LinkForumThread|f=11|t=2332|p=95736|title=Re: HighLife|author=400spartans|date=April 30, 2020|format=raw}}, in which the smallest c/3 (at w10a) was found</ref>, 43 cells; see also {{LinkCatagolue|xq3_0kemo4oa14h1a4z2f54qpr1w433|b36s23|name=shortest w11a|style=raw}} (40 cells), {{LinkCatagolue|xq3_gb35cm80a28kgz1qok6d24544|b36s23|name=shortest w12a|style=raw}} (40 cells, same frontend as the turtle)}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_0e16wm6qoc0c2igu3zhva04ah0hxav40v44r44z0egcwdcb3606891fo|b36s23|name=15|style=raw}}
| style="background: #80ff80;" | [[Turtle|12]]
|-
| (1,0)c/4
| style="background: #80ff80;" | {{LinkCatagolue|xq4_70552ao4es6wuwajjm6w8s2h84owscc88zy4213w303c7u3027p6n8103|b36s23|name=10|style=raw}}{{refn|group=n|84 cells, shortest/smallest w11a is {{LinkCatagolue|xq4_6mjtt042a468qfcgz6a5y18ss06do6|b36s23|name=47 cells|style=raw}}, both were first found in <ref>{{LinkForumThread|f=11|t=2332|p=59428|title=Re: HighLife|author=velcrorex|date=April 23, 2018|format=raw}}, in which the smallest c/4 w10a and w11a were found</ref>}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_0gol1l0l1logztg0ccbcbcc0gtz167l46064l761z06022fgf2206z630b6x6b036z8hb0gxg0bh8z906sj303js609zwhkh404hkh|b36s23|name=15|style=raw}}<ref group="n">157 cells shortest/smallest w17o is {{LinkCatagolue|xq4_0ghjpy3pjhgz5d5o0gy1g0o5d5zguf4407ksk7044fugzy233033|b36s23|name=69 cells|style=raw}}, w19o is {{LinkCatagolue|xq4_x5d3e464e3d5z0kkk55sq4qs55kkkz71y0c141cy017zy3111|b36s23|name=60|style=raw}}, w27o is {{LinkCatagolue|xq4_511cg4qmks432a234skmq4gc115|b36s23|name=43|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_xdhdy0dhdzwenl0jaaj0lnezwoe8c6ss6c8eoz4n136266662631n4z8998hq4w4qh8998zx4uqkookqu4zy070o22o07zy01lsbbsl1zy2fwfzy21w1|b36s23|name=16|style=raw}}<ref group="n">168 cells shortest/smallest w18e is {{LinkCatagolue|xq4_8o8wgm0rr0mgw8o8z0c8uj29sggs92ju8cz0a4k4oo0dd0oo4k4azw13giqcwcqig31zx504vsqqsv405|b36s23|name=124 cells|style=raw}}, w20e is {{LinkCatagolue|xq4_cq215zx2u24ozgo02321z12245|b36s23|name=32|style=raw}}</ref>
|-
|rowspan=2 | (2,0)c/4
| style="background: #80ff80;" | [[Lightweight spaceship|5]]
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6frcxcrf6|b36s23|name=11|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6rucwcur6|b36s23|name=12|style=raw}}
|rowspan=2 style="background: #80ff80;" | [[Lightweight spaceship|5]]<ref group="n">unique second-thinnest nontrivial (after xWSS's) is a {{LinkCatagolue|xq4_2ug0ehwghdzxusfh13zy0131|b36s23|name=width 11|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6frcx6frc|b36s23|name=12|style=raw}}
|-
| style="background: #80ff80;" | {{LinkCatagolue|xq4_08s6jlj6s8zwh9l8hdlz03842czxs1huzxopj6zw1a61g7z086r68zltg3gtlz0cxc|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_o82ia03vmo0ozha0hewhhhz3289a0ovd303|b36s23|name=15|style=raw}}
| style="background: #80ff80;" | 18<ref group="n">see h<nowiki></nowiki>ttps://catagolue.hatsya.com/census/xq4_wgkr996w699rkgzwonm03y030mnozk44c3b<nowiki></nowiki>uy0ub3c44kz0evgge968869eggvezxdt3fa44af3tdzy0ev5sws5ve/b36s23 (cannot be directly linked inline due to substring)</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_0fh12g0gwfh1izwq6345g90vphz892u6y1bs7zw1114373w6|b36s23|name=14|style=raw}}<ref group="n">74 cells second-shortest w14 is {{LinkCatagolue|xq4_06rucy16rucz0i0e30nn92gmz6fkmix8k05bz43hhhtva080e76zw1nmg0g0clzy25402|b36s23|name=98 cells|style=raw}}</ref>
|-
|rowspan=2 | (1,1)c/4
| style="background: #80ff80;" | [[Glider|4]]
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_o8g351z1|b36s23|name=11|style=raw}}
|rowspan=2 colspan=2 style="background: #80ff80;" | [[Glider|4]]<ref group="n">unique second-thinnest nontrivial is a {{LinkCatagolue|xq4_06344vt1ooz3156kh93|b36s23|name=width 14|style=raw}}</ref>
|-
| style="background: #ffa0a0;" | 10
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_ggwjj8g8z110a5d295g17sozy1326cci56018ezy7223|b36s23|name=13|style=raw}}
|-
| (1,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wo63hofz0g099pogz8c0mu0ebcz6eo9hgz48og2o31zy01|b36s23|name=10|style=raw}}<ref name="post59445">{{LinkForumThread|f=11|t=2332|p=59445|title=Re: HighLife|author=Sokwe|date=April 24, 2018|format=raw}}, in which the shortest minimal-width c/5's at w10a and w17o were found</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_6133gos4a4sog3316zy0erag2garezx3a32c0c23a3zy0i3ddgdd3izy1aq070qazy43|b36s23|name=17|style=raw}}<ref name="post59445" />
| style="background: #80ff80;" | {{LinkCatagolue|xq5_0cthtcwcthtczsstg042240gtsszwd10777701d|b36s23|name=16|style=raw}}
|-
| (2,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wggwoc88s290248ybc21vimmocahqwog8ccky3ggzoj46ms8604131243nu2hhlceaaqk6aakfgh0je31w8tl62332exe24k8311zw122|b36s23|name=12|style=raw}}{{refn|group=n|found in {{refn|name=post59427|{{LinkForumThread|f=11|t=2332|p=59427|title=Re: HighLife|author=AforAmpere|date=April 23, 2018|format=raw}}, in which the thinnest 2c/5 at w12a was found, and the thinnest even-symmetric 2c/6 (odd was a rediscovery, initially found in <ref name="post35657" />)}}; 160 cells and {{times|12|62}}, shortest at w13a is {{LinkCatagolue|xq5_x60d822zy18cqgnf8zxp0g8620gscz0g85uqogqg3zw11170h420mkz0sbwlobpa61z0ou82188z026eg9vsczy1nob8sz0ckmfd48f6z2f8ebc6|b36s23|name=156 cells|style=raw}} ({{times|13|55}})}}
| style="background: #80ff80;" | {{LinkCatagolue|xq5_08044ogy23wn4ogy0ggxg8kk08o8t3rsz110n2vm2bn0sb28222v2v8n0m8u2ksy6ms8z2a0jhf5133w3101lhf530305411048kk08c8s0ctzy93w3yg233|b36s23|name=19|style=raw}}<ref group=n>shortest at w21o (and w23o) is {{LinkCatagolue|xq5_c9hg9fky1kf9gh9czx1305860685031zy0gfna040anfgz0oo81hc6x6ch18oozeafy9fae|b36s23|name=thinner version of the w22e|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_0u72jey4ej27uzx111766w667111zy0gbj0kook0jbgzws01h871w178h10sz6c701y6107c6|b36s23|name=22|style=raw}}{{refn|group=n|found in <ref>{{LinkForumThread|f=11|t=2332|p=59382|title=Re: HighLife|author=velcrorex|date=April 23, 2018|format=raw}}, in which the thinnest even-width 2c/5 at w22e was found, as well as a w21o from deduplicating its central column</ref>; is also shortest w24e}}
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 11 12 (LLSSS) 15 < w ≤ {{LinkCatagolue|xq5_34r44gzx470g0gzx121130h12azx4178c8el14ogzy820co0kgzyetrhgiqgk0hszyf6eokg082nh808zym67033rs8ggy0gzyp445fa42homqm1zyw11651kk0oozyz3f0f316aczyzy1121bqoy384ozyzy8r2ps3i3hg0ogszyzy91y1qs9rzyzyg104770o8gzyzyn11fhio068uzyzyq1144408a0880g0gzyzyy3201kil7luozyzyz33e1j08pfh61l4zyzyzy01209c4oi6ogoogwgzyzyzy61221ce0iiem02ozyzyzyg22104668zyzyzym11scs0f7vc8gzyzyzyru62816epzyzyzysda625731|b36s23|name=17|style=raw}} (rlifesrc)<ref group=n><div class="mw-collapsible mw-collapsed">the w17a is probably not at all minimal, since it filled up most of the {{times|128|128}} search region's length; however, note that it took 879 hours running in WASM on my laptop longest w15a partial: <div class="mw-collapsible-content">{{headerlessRLE|........ ......... .......... ......ooo.. ..oo..oo.... .o..o........ oo.oo...oo.... .o.o....ooo.... ooo.......o.... .....oo..o.o... ...........o... ..oo...o.oo.... o..o.oooo...... o.o.ooo...o.o.. ooo...o.o..o... .oo.oo.ooo.o... .........oooo.. ..o.oooo..oo... .o.....o.oo..o. .....oo.ooooo.. ..oo..ooo..o.o. ....o....oo..o. ..ooo.oo.....o. ...o.o...o..oo. ..o.oo.o.o..ooo ....ooo.....oo. ...o....o...o.. ...o.oo........ ..o.....oooo... .......ooo.oo.o ....o....o.o.o. ..ooooo...oo.?? oo.oo.oo..o??? .ooo.oo.o??? .....oo.?? .o.o...? o.ooo? .??? ??}}</div></div></ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq5_4fhnc0gggzy2111eezy669rae|b36s23|name=27|style=raw}}<ref group=n>found by Sokwe in 2010 <div class="mw-collapsible mw-collapsed">disproof of w25 was via 5561s rlifesrc search; longest partial: <div class="mw-collapsible-content">{{headerlessRLE|............. .......ooo.... .....oo.oo..... .....oo.o....... ....o.o.......... ..oo.o..oo...o.... ..ooo..oo.o.oooo... .o....o.....oo..o... .ooo.oo.o.o....o..... .oo..o......o....o.... ......o.o...oo..o..o... ...........oo...o..o.... ......oo.ooo.......o..... ....ooo..o.........oo.... ....o..........o....oooo. ...o.o........ooo.oo..oo. ...o..oo.....oo...o...... ....o....ooo.oooo....o... .........ooo.oooo.o.o.... ...ooo..o.oo..oo..ooo.... .....o...oo....o..oo..... ....o.o.ooo.....ooo...... ....ooo.oo............... ...o.....o.......ooo..... ..o...o.........oooo..... .oo...o.o....o....oo....o .o.ooooo...o.oooo.o..oo.o ....ooo....oooo.ooooo.... .......oo.oo....oooo...o. ......oo.oo.......o...oo. .....oo.o........o...o..o .....oo.o.......oo.....o. .....oooo......o.....ooo. ......oo.....oo.o.oo.o... .....oo....o..oo.oo...... ...oooooooo....oo........ ..o....o..o....o.o....... o.......oo...o..oo....... o........o.ooo.o.o.o.o... .ooo..oooo.oo.o...oo.oo.. .o...oo.......o.oo....... ...o...oooo...oooo..o.oo. oooo...o..o......o...oo.. .o.....o..o..o.....oo.... ........oo.o.....ooo..... .....oooo.........oo..... .....o.o......o.......... ...o...o......oo.ooo..... ...o......o...oo.o..o.... ..o.o..o..o....ooo....... .....oo..oo..oo.o......oo ..ooooo..o.o.o.oo.o..oo.. .oo..o.o.ooo.o...o...o.o. ......ooo..o....oo....... .....o.ooo......o...o.o.. ........o.....o.ooo.oo... ....o........o...oo...o.. ......ooo.oo..ooo.o.oo.o. .......oo....oo...o....o. ........o.ooo....ooo.o... ...o...o.oo..oo.o........ .ooo..ooo..o....o........ o...o.o...o....o.....o... .o..o.o........ooo.oo.... ..oo..ooo......ooo....ooo ....o.o.oo..o..o..oo.o??? ..oo.o...o......o...o?? ........oo..o.o.o???? .o.o...ooo....o.??? .o.....o..o..oo?? .....o..o.oo.o? ...oo.o.o.ooo .....o.???? ......??? ..ooo?? .o??? o?? ?}}</div></div></ref>
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | {{LinkCatagolue|xq6_o404e6owg04sy0guk0sc02r19102coy0ggo80go8e9ez0ha04wrhha4weweeahy1eaewrw4ewv0hwhawha4z3404ec3w1047y01f507608rgig0863y011320132eie|b36s23|name=17|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=25212|title=Re: Thread for Your Accidental Discoveries that Aren't in CGOL|author=velcrorex|date=November 19, 2015|format=raw}}, in which the first c/6 was found at w17o</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_wa1jb12w21bj1az084kk5gi22ig5kk48z48ogj12y021jgo84zwj8bsggwggsb8jzx3l45iwi54l3zo402pkkgmmgkkp204ozw1219plttlp9121zy18rgwgr8zwvt964h77h469tvz5w2sqj0oo0jqs2w5zy05ddy0dd5zwokphy2hpkozy0774y0477zwci24a3773a42iczx422y2224|b36s23|name=18|style=raw}}<ref>{{LinkForumThread|f=11|t=376|p=59423|title=Re: HighLife|author=AforAmpere|date=April 23, 2018|format=raw}}, in which the second c/6 was found at w18e</ref>
|-
| (2,0)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_06hh5iiz04mggzw203tukzwc25h055zx1011uez0g433340ogz01f8gggz370s715ez0lkgz01i8c0sskozw71519azg8o80ml2z128b42l2zx8c545igz067227i4n1zxgcrr|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq6_061db404bd16z269x4x962z082nt111tn28zwhp8ogo8phzw3e43134e3|b36s23|name=13|style=raw}}<ref name="post35657">{{LinkForumThread|f=11|t=2332|p=35657|title=Re: HighLife|author=praosylen|date=September 12, 2016|format=raw}}, in which the smallest w13o 2c/6 (thinnest odd) was found, also seemingly the first 2c/6 in general</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_37okkcy0ckko73zx11c4224c11zxs382w283szwgl72gaag27lgzx3545225453|b36s23|name=16|style=raw}}<ref name="post59427" />
| style="background: #80ff80;" | {{LinkCatagolue|xq6_ehr48c46b20k8zwhhe72h01z0ghhg7b9vzwdc1560o|b36s23|name=15|style=raw}}<ref group="n">65 cells, {{LinkCatagolue|xq6_m69wkmh0cokccs301gxgggml920oow8seo0os0ky0s2408oy1g8c6m6ogzr4v40llwh0hr4h0e0va4lvhee0ra0hl4a4vvxvhvewealleerl444hth112858ozdciw5dh0635667o0g1x111dli8033w27e303705y0784023y1114714e02|b36s23|name=next|style=raw}} {{LinkCatagolue|xq6_km92we120s04qg2vry1ggkm34g0oogo42kgo060808s20ggc04y5gxgwgzlhr44vh0hhwrh40vh4a4lr0vwrawa4lvwvv4ahvxhlervxlcgmgiqmfjha2pso42z5di8weg80704b18vry1115do4103313485130c020278011604y632|b36s23|name=two|style=raw}} shortest w15's are tagalongs of the w15o c/3, both at 287 cells despite considerable variation</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_0e6oi11io6ezwd121121dz02311p99132zwgqd99dqgz0gok4774kogz57y475|b36s23|name=12|style=raw}}<ref group="n">94 cells, only other at w12 is a {{LinkCatagolue|xq6_4c4kd56mgg6s84o0o03u0228mc53bgz4645mkcd11c7243110of0882d6koq1|b36s23|name=102-cell variant|style=raw}} with a longer and thinner backend</ref>
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | {{LinkCatagolue|xq6_076g67y176g67zgk054gia0aig450kgz24cp3o6x6o3pc42z8o0oo7d9g9d7oo0o8z12r0u8he5eh8u0r21zk14s2r9c0c9r2s41kz17cimt64946tmic71|b36s23|name=17|style=raw}}
| style="background: #ffa0a0;" | 18
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10<ref name="c/6d_lw10_disproof">{{CiteDiscord|channel=naturalistic|id=826943901427826688|author=apgoucher|date=May 31, 2021}}, in which c/6d's were disproven up to logical width 10</ref> 13 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 19<ref name="c/6d_lw10_disproof" /> 21 (rlifesrc)<ref group=n><div class="mw-collapsible mw-collapsed">longest partial: <div class="mw-collapsible-content">{{headerlessRLE|........... ......oo.... ..oooo..o.... ..ooo.o....... ..oo..o...oo.o. ..o..........o.. .o.oo..o..ooo.... .o....o.o..o.oo... ..o....o..o...oo.oo .........oo..ooo.oo. ....o.o.oo...ooo..... ...o.oo....oo.o...... ....o....o.o.oo...... .oo.o.oooo..oo..oo... ...oooo.....oo....... ...oooooo.......o.o.. ......ooo...oo.o.o... .oo....o...o..oo.o... oo......oo...oooo.... ....o..o.....o.o..... ...o................. ....oooo......oo..... .....ooo....oooo..... ..oo.o....ooo..o..... ...ooo..oo...oo...... ......ooo..o.oo...... .....oo..oo.o..o.oo.. .....o.o..o.o.ooo.oo. .....oooo....o....... ......o.o....oo.oo... ..............oooo... .....ooo.......o..... .....o.o....oooooo... ...oo.o....o...ooo..o ..o...o.oo....o.oo.o. ..o.oo.o.....o....o? .o.oooo...o..o.oo.? ...o.o....oo....o? ....oooo.o.ooooo? ...oo..o.oo.oo?? ...oo...o.???? ...o.o.oo??? ....o.oo?? ooo.oo?? .?????}}</div></div></ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq6_yzy8go6p8t6zyzy4g0s7860h89qa44t6zyzgscavb071og0c8ib2521zyvgscb7a51y1ggi3zyp8g0n051y3mhk2621zym6c6rd0o1y1g0oi8zyiosx78o0a1356ae6331zycg819701324n15d3w1221zy96064452468cce255zy2cine3hs3b9i22s11z228e13566gg0rwo321zy2130rf2o03zy5111|b36s23|name=22|style=raw}}<ref name="c/6d_lw10_disproof" /><ref>{{LinkForumThread|f=11|t=2332|p=166169|title=Re: HighLife|author=LaundryPizza03|date=September 1, 2023|format=raw}}, in which the first true-period c/6d was found at w22glide (thinnest possible) the program used to find this wasn't stated, if it was ikpx2 it may not be the shortest example</ref>
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 16
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 10<ref group="n"><tt>9*40</tt> partial (9-cell-wide phase of 10-cell-wide spaceship) {{headerlessRLE|5bo$4b3o$3b5o$3b5o$4bob2o$5b2o2$7bo$6b2o$5b4o$6bo$8bo$b2ob4o$b2o5bo$o$5bob2o$4b2o$5bob2o$2b2o3b2o$5bo$bobo3bo$2o2b 3o2$4bo$5b2o$bo3b2o$4bo$2b3obo$3bobobo$3b2o2bo$2bo2bob2o$2bo5bo$2b3o$3o2b3o$3o$bo3bobo$3o2bo2bo$6bobo$5b3o$2bo2bo!}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq7_0g84ow595wo48gz7943y53497|b36s23|name=19|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=64436|title=Re: HighLife|author=wildmyron|date=October 6, 2018|format=raw}}, in which the first and only known 2c/7 was found at w19o (28 cells!)</ref>
| style="background: #ffa0a0;" | 20<ref group="n"><tt>20*79</tt> partial {{headerlessRLE|7b6o$5b2o2b2o2b2o$4bo3bo2bo3bo$2b3o10b3o$2b2obob6obob2o$bob2o10b2obo$2o4bo2b2o2bo4b2o$2bo3b2o4b2o3bo$5bo2bo2bo2bo2$4bo3bo2bo3bo$3b2o10b 2o$6bo6bo$7b2o2b2o$3b2o10b2o$4b2o2bo2bo2b2o$6b8o$8bo2bo$4bob3o2b3obo$4bobobo2bobobo$3bo12bo$4b2o8b2o2$3bo2bo6bo2bo2$3bob2o6b2obo$4bo10b o3$3bo2bo6bo2bo$3bo2bo6bo2bo$3bo2bo6bo2bo$3bo2bo6bo2bo$4b5o2b5o$4bo10bo$5b2obo2bob2o$5b3o4b3o2$4bob3o2b3obo$4bo10bo$4bobo6bobo$7b2o2b2o 2$6b8o$6b8o$7bo4bo$6b2o4b2o$8bo2bo$4b2o8b2o$3b3o3b2o3b3o$3bobo8bobo$3bo3b2o2b2o3bo$7bob2obo$7bo4bo2$5bo8bo$3bob2o2b2o2b2obo$3bo3bob2obo 3bo$4b3o6b3o$7bob2obo$2b4o2bo2bo2b4o$2bobo3bo2bo3bobo$2bobobo6bobobo$2b2o3bo4bo3b2o$3bo3bo4bo3bo$3bo4bo2bo4bo$6b8o$2b5ob4ob5o$2b2o12b2o $4bo10bo$b2o14b2o$obo2b2o2b2o2b2o2bobo$2o4bo6bo4b2o$8bo2bo$3o4b2o2b2o4b3o$b2o4bo4bo4b2o$bobob2o6b2obobo$b2o2b2o6b2o2b2o$2bo3b2o4b2o3bo!}}</ref>
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 21
| style="background: #ffa0a0;" | 22
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 11 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 21 (rlifesrc)
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | {{LinkCatagolue|xq8_r28w9qc0gggscow640auxocksw66zgy1mf0vpgg9gy19p0f9p9mg90fff9996zd41w953y0331w62057x1323w66|b36s23|name=16|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=59363|title=Re: HighLife|author=velcrorex|date=April 22, 2018|format=raw}}, in which the first c/8 was found at w16e with zfind</ref>
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | {{LinkCatagolue|xq8_8g0g0k64ogxggx84owggog8o88w76oigh0d4giakqe8goxrqqowg03ei88808oxaeg0g88gzwrh0hhrhxlhlxvvl0hh0valah0v0raa40hhwv4lavxee4hwaahh0aelrhhhvvhlarhhaaahr0eaa4z210105c431x11x243w11312322wsc391h0m419a5be213xrbb3w10oe9222023xae101221|b36s23|name=15|style=raw}}
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10<ref name="p137715" />
| style="background: #ffa0a0;" | 19<ref name="p137715" />
| style="background: #ffa0a0;" | 20<ref name="p137715" />
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | {{LinkCatagolue|xq8_o4446m5tggg4o280acgyb880o0aiqcezhha4w40hrrhhy1er0a4ee0eee0eerh0az3444cdkn11143820a61yb22030a9b6e|b36s23|name=15|style=raw}}
| style="background: #ffa0a0;" | 18
| style="background: #80ff80;" | {{LinkCatagolue|xq8_6rucxcur6zwgoc6sogzw37cc|b36s23|name=13|style=raw}}<ref group="n">32 cells, only other one found by gfind at w13glide is {{LinkCatagolue|xq8_0633w6uvzw137c631zcrf6x6frc|b36s23|name=this 40-cell variation|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq8_6rusy2sur6z0337se11esv33zx8m196b84zy2662|b36s23|name=18|style=raw}}
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 6 9 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 11 15 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 12 14 (rlifesrc)
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8<ref group="n"><tt>8*37</tt> partial {{headerlessRLE|3b3o$2b2o$2bo2bo$2b3o$6bo$bo2b2o$bob2o2bo$o3bobo$4bobo$2bo2bo$3b4o$3bo$3b2o$2b2o$2bobo$2b3o2$5b2o$4b3o$6bo $5bo$2bo2bo$3b5o$3bo2b2o$3bob2o$2bob2o$2bob2o$b2ob2o$b2o$b2o$2bobo$3bob2o$5bo$2b2o3bo$bo5bo$2o3bo$3bobobo!}}</ref>
| style="background: #ffa0a0;" | 15<ref group="n"><tt>15*50</tt> partial {{headerlessRLE|4b2o3b2o$3bo2bobo2bo$3bobo3bobo$3bo7bo$3bob5obo$4b7o$5b5o$3bo7bo$2bobo5bobo3$2b3o5b3o$3b3o3b3o2$3bobo3bobo$3b2o 5b2o$2bo2bo3bo2bo$2bo9bo$b5o3b5o$ob2o7b2obo$obo9bobo$2bo9bo$2bo9bo$2bobo5bobo$2bo3b3o3bo$4b2o3b2o2$4bo5bo$4bo2b o2bo$3bo2bobo2bo$3b4ob4o$4bo2bo2bo$2b2o7b2o$b2o9b2o$bobobobobobobo$2bo2b5o2bo$5bobobo$4b3ob3o$5b5o$2o4b3o4b2o$ bo11bo$2bob2o3b2obo$bobo2bobo2bobo$4b3ob3o$b3o2b3o2b3o$obo3b3o3bobo$2b2o2bobo2b2o$3b2o5b2o$2obo7bob2o$2ob9ob2o!}}</ref>
| style="background: #ffa0a0;" | 16<ref group="n"><tt>16*45</tt> partial {{headerlessRLE|5bo4bo$4bob4obo$5bo4bo$3b4o2b4o$3b2o6b2o$4bobo2bobo$bo12bo$b2o10b2o$5bo4bo$5bo4bo$5bo4bo$5b2o2b2o$5bob2obo$4bo6bo$2b2o8b2o$3bob2o2b2obo$2b2ob2 o2b2ob2o$3bo2bo2bo2bo$4b3o2b3o$4b3o2b3o2$3b3o4b3o$5bo4bo$3b2obo2bob2o$3bo8bo$7b2o$3bo8bo$3bo8bo$3bo3b2o3bo$b2o2bob2obo2b2o$b2ob3o2b3ob2o$3b10o $bo2bo6bo2bo$bo12bo$6b4o$2bo2b2o2b2o2bo$2bob2o4b2obo$3bo8bo$2b3obo2bob3o$6b4o$obo2b6o2bobo$5b2o2b2o$2bobobo2bobobo$obob2o4b2obobo$o4bob2obo4bo!}}</ref>
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
|-
| (2,0)c/12
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 8
|-
| (4,0)c/12
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 8
|-
| (6,0)c/12
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 12
|-
| (1,0)c/98
| style="background: #ffa0a0;" | w ≤ {{LinkCatagolue|xq98_mgw4b6z31zsoz6x2d6|b36s23|name=25|style=raw}}
|}
{{EmbedViewer
|rle = x = 577, y = 96, rule = B36/S23
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|viewerconfig = #C [[ WIDTH 2920 HEIGHT 530 ZOOM 5 ]]
|position = center
}}
Credits to Matthias Merzenich, Josh Ball and Arie Paap for some of these searches.
==Known spaceships by height==
using Matthias Merzenich's definition,
{{Cquote|a period-<tt>p</tt> spaceship's height is the minimum height of an envelope from simulating it for all <tt>p</tt> phases, with choice of initial phase}}
note that the 'strict' criterion from the lower subcells above pertains to all entries
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy9g0ggoe2zy015f28agh9a0sos0a8e2|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy3gw88d1zy015f28aga82f51|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy4gw88d1zy015f28agga82f51|b36s23|name=10|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_om8j1lzee602zcih33z0e0ab12z0br5gzx1|b36s23|name=7|style=raw}}<ref group="n">is 7 cells high in all phases, whereas {{LinkCatagolue|xq3_0m69zo34fszpa1hz11tk48zamkooz5eh8|b36s23|name=this one|style=raw}} is 6 cells high in two</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq3_4sjvz0gh2ea4z0gok752z23cf|b36s23|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_25c4a8gkic689b4o49e1cmi33imc1e94o4b986cikg8a4c52zyf111y0111|b36s23|name=7|style=raw}}
|-
| (1,0)c/4
| style="background: #ffa0a0;" | 6<ref group="n">if h=7, w>42; if h=8, w>14</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_511cg4qmks432a234skmq4gc115|b36s23|name=7|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=104902|title=Re: HighLife|author=JP21|date=September 26, 2020|format=raw}}, in which the shortest possible c/4 was found at h7 (also only 43 cells, a record at the time)</ref>
| style="background: #ffa0a0;" | 6<ref group="n">if h=7, w>74; if h=8, w>20</ref> < w ≤ {{LinkCatagolue|xq4_cq215zx2u24ozgo02321z12245|b36s23|name=9|style=raw}}
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8<ref group="n">specified part of widest rlifesrc partial at height 7 {{headerlessRLE|..o..oo.o........o........ .oooo.....o......ooo...o.o o...o..o......oo...ooo.o.. .o..o.oooo.oo.oooo...o.... .....o.oo..oooo..o.oooooo. ........o.ooo.....oo..oooo ........o...o......o.....o}} and 8 (took 5 hours to disprove) {{headerlessRLE|..........o...........o......o.......oo. .........oo.......o...o.o...o.oo.oo.ooo .oo......o.oo.....oo..o.o..oo..o.oo.oo .ooo.....oo.oo..oo..ooo..o.oo.o.oo.... .oo.....ooo..o..o.oo.o.ooo..o......oo. ....oo..oo....oo.o.oo.....o.o....o..o. .....oooo...oo.oo.......o.o.oo..o...ooo .........................o...........oo.}}</ref>
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 8
|-
| (2,0)c/5
| style="background: #ffa0a0;" | 9<ref group="n">widest rlifesrc partial at height 9 (took 5 hours) {{headerlessRLE|........................... ......o.....o.....ooo....o .....ooo...ooo...oo.o...oo. ...oo.o.o.o..o....o..ooooo. ..o.oooo.ooo..oooooo.oo.... ..o..ooo..o..oooo.o....o..o. .o.oo.....o.oo.o....oooo.oo. ............o..o....oo.ooo.. ............o.o...........o.}}</ref>
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 9
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 7<ref group="n">widest rlifesrc partial at h7 (took 52 hours) {{headerlessRLE|..ooooo.....o .....ooooooo. ..oooo.o..o.o .o.oo.ooooooo o..o....oooo. ....o.....ooooo o...........oo.}}</ref>
| style="background: #ffa0a0;" | 7 < h ≤ {{LinkCatagolue|xq7_0g84ow595wo48gz7943y53497|b36s23|name=10|style=raw}}
| style="background: #ffa0a0;" | 7
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 8<ref group="n">widest rlifesrc partial at h8 (took 30 hours) {{headerlessRLE|...........o.... ..o.......ooo.oo .ooo....oo..o... .o.oo.ooooo.ooo .ooooo...o.o.o. ....o...o..ooo. .....o.....oooo ..............o}}</ref>
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 8
|}
{{EmbedViewer
|rle = x = 98, y = 25, rule = B36/S23
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==Notes==
<references group="n" responsive="0">
</references>
==other such tables alike this==
*[[LifeWiki:Spaceship Search Status Page]]
*[[User:DroneBetter/userspace rule pages#Spaceship Search Status Page-style pages|list of userspace pages]]
==References==
<references>
<ref name="p137715">{{LinkForumThread
|f=11|t=2332|p=137715
|title = Re: HighLife
|author = LaundryPizza03
|date = November 16, 2021
|format = raw}}, in which 3c/8 spaceships of logical width ≤10 were disproven</ref>
</references>

User:AforAmpere/HighLife

2026-08-17T17:05:45Z

AforAmpere: Searched to w9o for C/7

where entries are bifurcated in twain vertically, the lower one is strict (must not be of a subsymmetry or comprised of disjoint objects)

diagonal spaceship speeds are measured in half-diagonal

==Known spaceships by width==
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_ocm3qe08ka19ki0oz136c570625|b36s23|name=9|style=raw}}<ref group="n">46 cells, only other at w9a is a {{LinkCatagolue|xq2_8s6jlj6s8z0h9l8hdlz3842czx152|b36s23|name=48-cell backend variant|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq2_03emacg0gzmsmkkt111bmsz10pk8q62631z03111|b36s23|name=17|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_gskblxgssgxlbksgz0h3tbt5ky0k5tbt3hz68hhchh86w68hhchh86zy01y61|b36s23|name=20|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_w4ijiuzwsuiz518g0d8vfzw20502|b36s23|name=10|style=raw}}{{refn|group=n|found in <ref>{{LinkForumThread|f=11|t=2332|p=95736|title=Re: HighLife|author=400spartans|date=April 30, 2020|format=raw}}, in which the smallest c/3 (at w10a) was found</ref>, 43 cells; see also {{LinkCatagolue|xq3_0kemo4oa14h1a4z2f54qpr1w433|b36s23|name=shortest w11a|style=raw}} (40 cells), {{LinkCatagolue|xq3_gb35cm80a28kgz1qok6d24544|b36s23|name=shortest w12a|style=raw}} (40 cells, same frontend as the turtle)}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_0e16wm6qoc0c2igu3zhva04ah0hxav40v44r44z0egcwdcb3606891fo|b36s23|name=15|style=raw}}
| style="background: #80ff80;" | [[Turtle|12]]
|-
| (1,0)c/4
| style="background: #80ff80;" | {{LinkCatagolue|xq4_70552ao4es6wuwajjm6w8s2h84owscc88zy4213w303c7u3027p6n8103|b36s23|name=10|style=raw}}{{refn|group=n|84 cells, shortest/smallest w11a is {{LinkCatagolue|xq4_6mjtt042a468qfcgz6a5y18ss06do6|b36s23|name=47 cells|style=raw}}, both were first found in <ref>{{LinkForumThread|f=11|t=2332|p=59428|title=Re: HighLife|author=velcrorex|date=April 23, 2018|format=raw}}, in which the smallest c/4 w10a and w11a were found</ref>}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_0gol1l0l1logztg0ccbcbcc0gtz167l46064l761z06022fgf2206z630b6x6b036z8hb0gxg0bh8z906sj303js609zwhkh404hkh|b36s23|name=15|style=raw}}<ref group="n">157 cells shortest/smallest w17o is {{LinkCatagolue|xq4_0ghjpy3pjhgz5d5o0gy1g0o5d5zguf4407ksk7044fugzy233033|b36s23|name=69 cells|style=raw}}, w19o is {{LinkCatagolue|xq4_x5d3e464e3d5z0kkk55sq4qs55kkkz71y0c141cy017zy3111|b36s23|name=60|style=raw}}, w27o is {{LinkCatagolue|xq4_511cg4qmks432a234skmq4gc115|b36s23|name=43|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_xdhdy0dhdzwenl0jaaj0lnezwoe8c6ss6c8eoz4n136266662631n4z8998hq4w4qh8998zx4uqkookqu4zy070o22o07zy01lsbbsl1zy2fwfzy21w1|b36s23|name=16|style=raw}}<ref group="n">168 cells shortest/smallest w18e is {{LinkCatagolue|xq4_8o8wgm0rr0mgw8o8z0c8uj29sggs92ju8cz0a4k4oo0dd0oo4k4azw13giqcwcqig31zx504vsqqsv405|b36s23|name=124 cells|style=raw}}, w20e is {{LinkCatagolue|xq4_cq215zx2u24ozgo02321z12245|b36s23|name=32|style=raw}}</ref>
|-
|rowspan=2 | (2,0)c/4
| style="background: #80ff80;" | [[Lightweight spaceship|5]]
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6frcxcrf6|b36s23|name=11|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6rucwcur6|b36s23|name=12|style=raw}}
|rowspan=2 style="background: #80ff80;" | [[Lightweight spaceship|5]]<ref group="n">unique second-thinnest nontrivial (after xWSS's) is a {{LinkCatagolue|xq4_2ug0ehwghdzxusfh13zy0131|b36s23|name=width 11|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_6frcx6frc|b36s23|name=12|style=raw}}
|-
| style="background: #80ff80;" | {{LinkCatagolue|xq4_08s6jlj6s8zwh9l8hdlz03842czxs1huzxopj6zw1a61g7z086r68zltg3gtlz0cxc|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq4_o82ia03vmo0ozha0hewhhhz3289a0ovd303|b36s23|name=15|style=raw}}
| style="background: #80ff80;" | 18<ref group="n">see h<nowiki></nowiki>ttps://catagolue.hatsya.com/census/xq4_wgkr996w699rkgzwonm03y030mnozk44c3b<nowiki></nowiki>uy0ub3c44kz0evgge968869eggvezxdt3fa44af3tdzy0ev5sws5ve/b36s23 (cannot be directly linked inline due to substring)</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_0fh12g0gwfh1izwq6345g90vphz892u6y1bs7zw1114373w6|b36s23|name=14|style=raw}}<ref group="n">74 cells second-shortest w14 is {{LinkCatagolue|xq4_06rucy16rucz0i0e30nn92gmz6fkmix8k05bz43hhhtva080e76zw1nmg0g0clzy25402|b36s23|name=98 cells|style=raw}}</ref>
|-
|rowspan=2 | (1,1)c/4
| style="background: #80ff80;" | [[Glider|4]]
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_o8g351z1|b36s23|name=11|style=raw}}
|rowspan=2 colspan=2 style="background: #80ff80;" | [[Glider|4]]<ref group="n">unique second-thinnest nontrivial is a {{LinkCatagolue|xq4_06344vt1ooz3156kh93|b36s23|name=width 14|style=raw}}</ref>
|-
| style="background: #ffa0a0;" | 10
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq4_ggwjj8g8z110a5d295g17sozy1326cci56018ezy7223|b36s23|name=13|style=raw}}
|-
| (1,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wo63hofz0g099pogz8c0mu0ebcz6eo9hgz48og2o31zy01|b36s23|name=10|style=raw}}<ref name="post59445">{{LinkForumThread|f=11|t=2332|p=59445|title=Re: HighLife|author=Sokwe|date=April 24, 2018|format=raw}}, in which the shortest minimal-width c/5's at w10a and w17o were found</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_6133gos4a4sog3316zy0erag2garezx3a32c0c23a3zy0i3ddgdd3izy1aq070qazy43|b36s23|name=17|style=raw}}<ref name="post59445" />
| style="background: #80ff80;" | {{LinkCatagolue|xq5_0cthtcwcthtczsstg042240gtsszwd10777701d|b36s23|name=16|style=raw}}
|-
| (2,0)c/5
| style="background: #80ff80;" | {{LinkCatagolue|xq5_wggwoc88s290248ybc21vimmocahqwog8ccky3ggzoj46ms8604131243nu2hhlceaaqk6aakfgh0je31w8tl62332exe24k8311zw122|b36s23|name=12|style=raw}}{{refn|group=n|found in {{refn|name=post59427|{{LinkForumThread|f=11|t=2332|p=59427|title=Re: HighLife|author=AforAmpere|date=April 23, 2018|format=raw}}, in which the thinnest 2c/5 at w12a was found, and the thinnest even-symmetric 2c/6 (odd was a rediscovery, initially found in <ref name="post35657" />)}}; 160 cells and {{times|12|62}}, shortest at w13a is {{LinkCatagolue|xq5_x60d822zy18cqgnf8zxp0g8620gscz0g85uqogqg3zw11170h420mkz0sbwlobpa61z0ou82188z026eg9vsczy1nob8sz0ckmfd48f6z2f8ebc6|b36s23|name=156 cells|style=raw}} ({{times|13|55}})}}
| style="background: #80ff80;" | {{LinkCatagolue|xq5_08044ogy23wn4ogy0ggxg8kk08o8t3rsz110n2vm2bn0sb28222v2v8n0m8u2ksy6ms8z2a0jhf5133w3101lhf530305411048kk08c8s0ctzy93w3yg233|b36s23|name=19|style=raw}}<ref group=n>shortest at w21o (and w23o) is {{LinkCatagolue|xq5_c9hg9fky1kf9gh9czx1305860685031zy0gfna040anfgz0oo81hc6x6ch18oozeafy9fae|b36s23|name=thinner version of the w22e|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq5_0u72jey4ej27uzx111766w667111zy0gbj0kook0jbgzws01h871w178h10sz6c701y6107c6|b36s23|name=22|style=raw}}{{refn|group=n|found in <ref>{{LinkForumThread|f=11|t=2332|p=59382|title=Re: HighLife|author=velcrorex|date=April 23, 2018|format=raw}}, in which the thinnest even-width 2c/5 at w22e was found, as well as a w21o from deduplicating its central column</ref>; is also shortest w24e}}
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 11 12 (LLSSS) 15 < w ≤ {{LinkCatagolue|xq5_34r44gzx470g0gzx121130h12azx4178c8el14ogzy820co0kgzyetrhgiqgk0hszyf6eokg082nh808zym67033rs8ggy0gzyp445fa42homqm1zyw11651kk0oozyz3f0f316aczyzy1121bqoy384ozyzy8r2ps3i3hg0ogszyzy91y1qs9rzyzyg104770o8gzyzyn11fhio068uzyzyq1144408a0880g0gzyzyy3201kil7luozyzyz33e1j08pfh61l4zyzyzy01209c4oi6ogoogwgzyzyzy61221ce0iiem02ozyzyzyg22104668zyzyzym11scs0f7vc8gzyzyzyru62816epzyzyzysda625731|b36s23|name=17|style=raw}} (rlifesrc)<ref group=n><div class="mw-collapsible mw-collapsed">the w17a is probably not at all minimal, since it filled up most of the {{times|128|128}} search region's length; however, note that it took 879 hours running in WASM on my laptop longest w15a partial: <div class="mw-collapsible-content">{{headerlessRLE|........ ......... .......... ......ooo.. ..oo..oo.... .o..o........ oo.oo...oo.... .o.o....ooo.... ooo.......o.... .....oo..o.o... ...........o... ..oo...o.oo.... o..o.oooo...... o.o.ooo...o.o.. ooo...o.o..o... .oo.oo.ooo.o... .........oooo.. ..o.oooo..oo... .o.....o.oo..o. .....oo.ooooo.. ..oo..ooo..o.o. ....o....oo..o. ..ooo.oo.....o. ...o.o...o..oo. ..o.oo.o.o..ooo ....ooo.....oo. ...o....o...o.. ...o.oo........ ..o.....oooo... .......ooo.oo.o ....o....o.o.o. ..ooooo...oo.?? oo.oo.oo..o??? .ooo.oo.o??? .....oo.?? .o.o...? o.ooo? .??? ??}}</div></div></ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq5_4fhnc0gggzy2111eezy669rae|b36s23|name=27|style=raw}}<ref group=n>found by Sokwe in 2010 <div class="mw-collapsible mw-collapsed">disproof of w25 was via 5561s rlifesrc search; longest partial: <div class="mw-collapsible-content">{{headerlessRLE|............. .......ooo.... .....oo.oo..... .....oo.o....... ....o.o.......... ..oo.o..oo...o.... ..ooo..oo.o.oooo... .o....o.....oo..o... .ooo.oo.o.o....o..... .oo..o......o....o.... ......o.o...oo..o..o... ...........oo...o..o.... ......oo.ooo.......o..... ....ooo..o.........oo.... ....o..........o....oooo. ...o.o........ooo.oo..oo. ...o..oo.....oo...o...... ....o....ooo.oooo....o... .........ooo.oooo.o.o.... ...ooo..o.oo..oo..ooo.... .....o...oo....o..oo..... ....o.o.ooo.....ooo...... ....ooo.oo............... ...o.....o.......ooo..... ..o...o.........oooo..... .oo...o.o....o....oo....o .o.ooooo...o.oooo.o..oo.o ....ooo....oooo.ooooo.... .......oo.oo....oooo...o. ......oo.oo.......o...oo. .....oo.o........o...o..o .....oo.o.......oo.....o. .....oooo......o.....ooo. ......oo.....oo.o.oo.o... .....oo....o..oo.oo...... ...oooooooo....oo........ ..o....o..o....o.o....... o.......oo...o..oo....... o........o.ooo.o.o.o.o... .ooo..oooo.oo.o...oo.oo.. .o...oo.......o.oo....... ...o...oooo...oooo..o.oo. oooo...o..o......o...oo.. .o.....o..o..o.....oo.... ........oo.o.....ooo..... .....oooo.........oo..... .....o.o......o.......... ...o...o......oo.ooo..... ...o......o...oo.o..o.... ..o.o..o..o....ooo....... .....oo..oo..oo.o......oo ..ooooo..o.o.o.oo.o..oo.. .oo..o.o.ooo.o...o...o.o. ......ooo..o....oo....... .....o.ooo......o...o.o.. ........o.....o.ooo.oo... ....o........o...oo...o.. ......ooo.oo..ooo.o.oo.o. .......oo....oo...o....o. ........o.ooo....ooo.o... ...o...o.oo..oo.o........ .ooo..ooo..o....o........ o...o.o...o....o.....o... .o..o.o........ooo.oo.... ..oo..ooo......ooo....ooo ....o.o.oo..o..o..oo.o??? ..oo.o...o......o...o?? ........oo..o.o.o???? .o.o...ooo....o.??? .o.....o..o..oo?? .....o..o.oo.o? ...oo.o.o.ooo .....o.???? ......??? ..ooo?? .o??? o?? ?}}</div></div></ref>
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | {{LinkCatagolue|xq6_o404e6owg04sy0guk0sc02r19102coy0ggo80go8e9ez0ha04wrhha4weweeahy1eaewrw4ewv0hwhawha4z3404ec3w1047y01f507608rgig0863y011320132eie|b36s23|name=17|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=25212|title=Re: Thread for Your Accidental Discoveries that Aren't in CGOL|author=velcrorex|date=November 19, 2015|format=raw}}, in which the first c/6 was found at w17o</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_wa1jb12w21bj1az084kk5gi22ig5kk48z48ogj12y021jgo84zwj8bsggwggsb8jzx3l45iwi54l3zo402pkkgmmgkkp204ozw1219plttlp9121zy18rgwgr8zwvt964h77h469tvz5w2sqj0oo0jqs2w5zy05ddy0dd5zwokphy2hpkozy0774y0477zwci24a3773a42iczx422y2224|b36s23|name=18|style=raw}}<ref>{{LinkForumThread|f=11|t=376|p=59423|title=Re: HighLife|author=AforAmpere|date=April 23, 2018|format=raw}}, in which the second c/6 was found at w18e</ref>
|-
| (2,0)c/6
| style="background: #80ff80;" | {{LinkCatagolue|xq6_06hh5iiz04mggzw203tukzwc25h055zx1011uez0g433340ogz01f8gggz370s715ez0lkgz01i8c0sskozw71519azg8o80ml2z128b42l2zx8c545igz067227i4n1zxgcrr|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq6_061db404bd16z269x4x962z082nt111tn28zwhp8ogo8phzw3e43134e3|b36s23|name=13|style=raw}}<ref name="post35657">{{LinkForumThread|f=11|t=2332|p=35657|title=Re: HighLife|author=praosylen|date=September 12, 2016|format=raw}}, in which the smallest w13o 2c/6 (thinnest odd) was found, also seemingly the first 2c/6 in general</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_37okkcy0ckko73zx11c4224c11zxs382w283szwgl72gaag27lgzx3545225453|b36s23|name=16|style=raw}}<ref name="post59427" />
| style="background: #80ff80;" | {{LinkCatagolue|xq6_ehr48c46b20k8zwhhe72h01z0ghhg7b9vzwdc1560o|b36s23|name=15|style=raw}}<ref group="n">65 cells, {{LinkCatagolue|xq6_m69wkmh0cokccs301gxgggml920oow8seo0os0ky0s2408oy1g8c6m6ogzr4v40llwh0hr4h0e0va4lvhee0ra0hl4a4vvxvhvewealleerl444hth112858ozdciw5dh0635667o0g1x111dli8033w27e303705y0784023y1114714e02|b36s23|name=next|style=raw}} {{LinkCatagolue|xq6_km92we120s04qg2vry1ggkm34g0oogo42kgo060808s20ggc04y5gxgwgzlhr44vh0hhwrh40vh4a4lr0vwrawa4lvwvv4ahvxhlervxlcgmgiqmfjha2pso42z5di8weg80704b18vry1115do4103313485130c020278011604y632|b36s23|name=two|style=raw}} shortest w15's are tagalongs of the w15o c/3, both at 287 cells despite considerable variation</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq6_0e6oi11io6ezwd121121dz02311p99132zwgqd99dqgz0gok4774kogz57y475|b36s23|name=12|style=raw}}<ref group="n">94 cells, only other at w12 is a {{LinkCatagolue|xq6_4c4kd56mgg6s84o0o03u0228mc53bgz4645mkcd11c7243110of0882d6koq1|b36s23|name=102-cell variant|style=raw}} with a longer and thinner backend</ref>
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | {{LinkCatagolue|xq6_076g67y176g67zgk054gia0aig450kgz24cp3o6x6o3pc42z8o0oo7d9g9d7oo0o8z12r0u8he5eh8u0r21zk14s2r9c0c9r2s41kz17cimt64946tmic71|b36s23|name=17|style=raw}}
| style="background: #ffa0a0;" | 18
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10<ref name="c/6d_lw10_disproof">{{CiteDiscord|channel=naturalistic|id=826943901427826688|author=apgoucher|date=May 31, 2021}}, in which c/6d's were disproven up to logical width 10</ref> 13 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 19<ref name="c/6d_lw10_disproof" /> 21 (rlifesrc)<ref group=n><div class="mw-collapsible mw-collapsed">longest partial: <div class="mw-collapsible-content">{{headerlessRLE|........... ......oo.... ..oooo..o.... ..ooo.o....... ..oo..o...oo.o. ..o..........o.. .o.oo..o..ooo.... .o....o.o..o.oo... ..o....o..o...oo.oo .........oo..ooo.oo. ....o.o.oo...ooo..... ...o.oo....oo.o...... ....o....o.o.oo...... .oo.o.oooo..oo..oo... ...oooo.....oo....... ...oooooo.......o.o.. ......ooo...oo.o.o... .oo....o...o..oo.o... oo......oo...oooo.... ....o..o.....o.o..... ...o................. ....oooo......oo..... .....ooo....oooo..... ..oo.o....ooo..o..... ...ooo..oo...oo...... ......ooo..o.oo...... .....oo..oo.o..o.oo.. .....o.o..o.o.ooo.oo. .....oooo....o....... ......o.o....oo.oo... ..............oooo... .....ooo.......o..... .....o.o....oooooo... ...oo.o....o...ooo..o ..o...o.oo....o.oo.o. ..o.oo.o.....o....o? .o.oooo...o..o.oo.? ...o.o....oo....o? ....oooo.o.ooooo? ...oo..o.oo.oo?? ...oo...o.???? ...o.o.oo??? ....o.oo?? ooo.oo?? .?????}}</div></div></ref>
|colspan=2 style="background: #80ff80;" | {{LinkCatagolue|xq6_yzy8go6p8t6zyzy4g0s7860h89qa44t6zyzgscavb071og0c8ib2521zyvgscb7a51y1ggi3zyp8g0n051y3mhk2621zym6c6rd0o1y1g0oi8zyiosx78o0a1356ae6331zycg819701324n15d3w1221zy96064452468cce255zy2cine3hs3b9i22s11z228e13566gg0rwo321zy2130rf2o03zy5111|b36s23|name=22|style=raw}}<ref name="c/6d_lw10_disproof" /><ref>{{LinkForumThread|f=11|t=2332|p=166169|title=Re: HighLife|author=LaundryPizza03|date=September 1, 2023|format=raw}}, in which the first true-period c/6d was found at w22glide (thinnest possible) the program used to find this wasn't stated, if it was ikpx2 it may not be the shortest example</ref>
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 16
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 10<ref group="n"><tt>9*40</tt> partial (9-cell-wide phase of 10-cell-wide spaceship) {{headerlessRLE|5bo$4b3o$3b5o$3b5o$4bob2o$5b2o2$7bo$6b2o$5b4o$6bo$8bo$b2ob4o$b2o5bo$o$5bob2o$4b2o$5bob2o$2b2o3b2o$5bo$bobo3bo$2o2b 3o2$4bo$5b2o$bo3b2o$4bo$2b3obo$3bobobo$3b2o2bo$2bo2bob2o$2bo5bo$2b3o$3o2b3o$3o$bo3bobo$3o2bo2bo$6bobo$5b3o$2bo2bo!}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq7_0g84ow595wo48gz7943y53497|b36s23|name=19|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=64436|title=Re: HighLife|author=wildmyron|date=October 6, 2018|format=raw}}, in which the first and only known 2c/7 was found at w19o (28 cells!)</ref>
| style="background: #ffa0a0;" | 20<ref group="n"><tt>20*79</tt> partial {{headerlessRLE|7b6o$5b2o2b2o2b2o$4bo3bo2bo3bo$2b3o10b3o$2b2obob6obob2o$bob2o10b2obo$2o4bo2b2o2bo4b2o$2bo3b2o4b2o3bo$5bo2bo2bo2bo2$4bo3bo2bo3bo$3b2o10b 2o$6bo6bo$7b2o2b2o$3b2o10b2o$4b2o2bo2bo2b2o$6b8o$8bo2bo$4bob3o2b3obo$4bobobo2bobobo$3bo12bo$4b2o8b2o2$3bo2bo6bo2bo2$3bob2o6b2obo$4bo10b o3$3bo2bo6bo2bo$3bo2bo6bo2bo$3bo2bo6bo2bo$3bo2bo6bo2bo$4b5o2b5o$4bo10bo$5b2obo2bob2o$5b3o4b3o2$4bob3o2b3obo$4bo10bo$4bobo6bobo$7b2o2b2o 2$6b8o$6b8o$7bo4bo$6b2o4b2o$8bo2bo$4b2o8b2o$3b3o3b2o3b3o$3bobo8bobo$3bo3b2o2b2o3bo$7bob2obo$7bo4bo2$5bo8bo$3bob2o2b2o2b2obo$3bo3bob2obo 3bo$4b3o6b3o$7bob2obo$2b4o2bo2bo2b4o$2bobo3bo2bo3bobo$2bobobo6bobobo$2b2o3bo4bo3b2o$3bo3bo4bo3bo$3bo4bo2bo4bo$6b8o$2b5ob4ob5o$2b2o12b2o $4bo10bo$b2o14b2o$obo2b2o2b2o2b2o2bobo$2o4bo6bo4b2o$8bo2bo$3o4b2o2b2o4b3o$b2o4bo4bo4b2o$bobob2o6b2obobo$b2o2b2o6b2o2b2o$2bo3b2o4b2o3bo!}}</ref>
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 21
| style="background: #ffa0a0;" | 22
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 11 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 21 (rlifesrc)
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | {{LinkCatagolue|xq8_r28w9qc0gggscow640auxocksw66zgy1mf0vpgg9gy19p0f9p9mg90fff9996zd41w953y0331w62057x1323w66|b36s23|name=16|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=59363|title=Re: HighLife|author=velcrorex|date=April 22, 2018|format=raw}}, in which the first c/8 was found at w16e with zfind</ref>
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | {{LinkCatagolue|xq8_8g0g0k64ogxggx84owggog8o88w76oigh0d4giakqe8goxrqqowg03ei88808oxaeg0g88gzwrh0hhrhxlhlxvvl0hh0valah0v0raa40hhwv4lavxee4hwaahh0aelrhhhvvhlarhhaaahr0eaa4z210105c431x11x243w11312322wsc391h0m419a5be213xrbb3w10oe9222023xae101221|b36s23|name=15|style=raw}}
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10<ref name="p137715" />
| style="background: #ffa0a0;" | 19<ref name="p137715" />
| style="background: #ffa0a0;" | 20<ref name="p137715" />
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | {{LinkCatagolue|xq8_o4446m5tggg4o280acgyb880o0aiqcezhha4w40hrrhhy1er0a4ee0eee0eerh0az3444cdkn11143820a61yb22030a9b6e|b36s23|name=15|style=raw}}
| style="background: #ffa0a0;" | 18
| style="background: #80ff80;" | {{LinkCatagolue|xq8_6rucxcur6zwgoc6sogzw37cc|b36s23|name=13|style=raw}}<ref group="n">32 cells, only other one found by gfind at w13glide is {{LinkCatagolue|xq8_0633w6uvzw137c631zcrf6x6frc|b36s23|name=this 40-cell variation|style=raw}}</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq8_6rusy2sur6z0337se11esv33zx8m196b84zy2662|b36s23|name=18|style=raw}}
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 6 9 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 11 15 (rlifesrc)
|colspan=2 style="background: #ffa0a0;" | 12 14 (rlifesrc)
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8<ref group="n"><tt>8*37</tt> partial {{headerlessRLE|3b3o$2b2o$2bo2bo$2b3o$6bo$bo2b2o$bob2o2bo$o3bobo$4bobo$2bo2bo$3b4o$3bo$3b2o$2b2o$2bobo$2b3o2$5b2o$4b3o$6bo $5bo$2bo2bo$3b5o$3bo2b2o$3bob2o$2bob2o$2bob2o$b2ob2o$b2o$b2o$2bobo$3bob2o$5bo$2b2o3bo$bo5bo$2o3bo$3bobobo!}}</ref>
| style="background: #ffa0a0;" | 15<ref group="n"><tt>15*50</tt> partial {{headerlessRLE|4b2o3b2o$3bo2bobo2bo$3bobo3bobo$3bo7bo$3bob5obo$4b7o$5b5o$3bo7bo$2bobo5bobo3$2b3o5b3o$3b3o3b3o2$3bobo3bobo$3b2o 5b2o$2bo2bo3bo2bo$2bo9bo$b5o3b5o$ob2o7b2obo$obo9bobo$2bo9bo$2bo9bo$2bobo5bobo$2bo3b3o3bo$4b2o3b2o2$4bo5bo$4bo2b o2bo$3bo2bobo2bo$3b4ob4o$4bo2bo2bo$2b2o7b2o$b2o9b2o$bobobobobobobo$2bo2b5o2bo$5bobobo$4b3ob3o$5b5o$2o4b3o4b2o$ bo11bo$2bob2o3b2obo$bobo2bobo2bobo$4b3ob3o$b3o2b3o2b3o$obo3b3o3bobo$2b2o2bobo2b2o$3b2o5b2o$2obo7bob2o$2ob9ob2o!}}</ref>
| style="background: #ffa0a0;" | 16<ref group="n"><tt>16*45</tt> partial {{headerlessRLE|5bo4bo$4bob4obo$5bo4bo$3b4o2b4o$3b2o6b2o$4bobo2bobo$bo12bo$b2o10b2o$5bo4bo$5bo4bo$5bo4bo$5b2o2b2o$5bob2obo$4bo6bo$2b2o8b2o$3bob2o2b2obo$2b2ob2 o2b2ob2o$3bo2bo2bo2bo$4b3o2b3o$4b3o2b3o2$3b3o4b3o$5bo4bo$3b2obo2bob2o$3bo8bo$7b2o$3bo8bo$3bo8bo$3bo3b2o3bo$b2o2bob2obo2b2o$b2ob3o2b3ob2o$3b10o $bo2bo6bo2bo$bo12bo$6b4o$2bo2b2o2b2o2bo$2bob2o4b2obo$3bo8bo$2b3obo2bob3o$6b4o$obo2b6o2bobo$5b2o2b2o$2bobobo2bobobo$obob2o4b2obobo$o4bob2obo4bo!}}</ref>
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
|-
| (2,0)c/12
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 8
|-
| (4,0)c/12
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 8
|-
| (6,0)c/12
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 12
|-
| (1,0)c/98
| style="background: #ffa0a0;" | w ≤ {{LinkCatagolue|xq98_mgw4b6z31zsoz6x2d6|b36s23|name=25|style=raw}}
|}
{{EmbedViewer
|rle = x = 577, y = 96, rule = B36/S23
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|viewerconfig = #C [[ WIDTH 2920 HEIGHT 530 ZOOM 5 ]]
|position = center
}}
Credits to Matthias Merzenich, Josh Ball and Arie Paap for some of these searches.
==Known spaceships by height==
using Matthias Merzenich's definition,
{{Cquote|a period-<tt>p</tt> spaceship's height is the minimum height of an envelope from simulating it for all <tt>p</tt> phases, with choice of initial phase}}
note that the 'strict' criterion from the lower subcells above pertains to all entries
{|class="wikitable" style="text-align: center"
|-
!rowspan="2"| Velocity !!rowspan="2"| Asymmetric !!colspan="2"| Symmetric !!colspan="2"| Glide-symmetric
|-
!odd!!even!!odd!!even
|-
| (1,0)c/2
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy9g0ggoe2zy015f28agh9a0sos0a8e2|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy3gw88d1zy015f28aga82f51|b36s23|name=10|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq2_1d88wgy4gw88d1zy015f28agga82f51|b36s23|name=10|style=raw}}
|-
| (1,0)c/3
| style="background: #80ff80;" | {{LinkCatagolue|xq3_om8j1lzee602zcih33z0e0ab12z0br5gzx1|b36s23|name=7|style=raw}}<ref group="n">is 7 cells high in all phases, whereas {{LinkCatagolue|xq3_0m69zo34fszpa1hz11tk48zamkooz5eh8|b36s23|name=this one|style=raw}} is 6 cells high in two</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq3_4sjvz0gh2ea4z0gok752z23cf|b36s23|name=7|style=raw}}
| style="background: #80ff80;" | {{LinkCatagolue|xq3_25c4a8gkic689b4o49e1cmi33imc1e94o4b986cikg8a4c52zyf111y0111|b36s23|name=7|style=raw}}
|-
| (1,0)c/4
| style="background: #ffa0a0;" | 6<ref group="n">if h=7, w>42; if h=8, w>14</ref>
| style="background: #80ff80;" | {{LinkCatagolue|xq4_511cg4qmks432a234skmq4gc115|b36s23|name=7|style=raw}}<ref>{{LinkForumThread|f=11|t=2332|p=104902|title=Re: HighLife|author=JP21|date=September 26, 2020|format=raw}}, in which the shortest possible c/4 was found at h7 (also only 43 cells, a record at the time)</ref>
| style="background: #ffa0a0;" | 6<ref group="n">if h=7, w>74; if h=8, w>20</ref> < w ≤ {{LinkCatagolue|xq4_cq215zx2u24ozgo02321z12245|b36s23|name=9|style=raw}}
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8<ref group="n">specified part of widest rlifesrc partial at height 7 {{headerlessRLE|..o..oo.o........o........ .oooo.....o......ooo...o.o o...o..o......oo...ooo.o.. .o..o.oooo.oo.oooo...o.... .....o.oo..oooo..o.oooooo. ........o.ooo.....oo..oooo ........o...o......o.....o}} and 8 (took 5 hours to disprove) {{headerlessRLE|..........o...........o......o.......oo. .........oo.......o...o.o...o.oo.oo.ooo .oo......o.oo.....oo..o.o..oo..o.oo.oo .ooo.....oo.oo..oo..ooo..o.oo.o.oo.... .oo.....ooo..o..o.oo.o.ooo..o......oo. ....oo..oo....oo.o.oo.....o.o....o..o. .....oooo...oo.oo.......o.o.oo..o...ooo .........................o...........oo.}}</ref>
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 8
|-
| (2,0)c/5
| style="background: #ffa0a0;" | 9<ref group="n">widest rlifesrc partial at height 9 (took 5 hours) {{headerlessRLE|........................... ......o.....o.....ooo....o .....ooo...ooo...oo.o...oo. ...oo.o.o.o..o....o..ooooo. ..o.oooo.ooo..oooooo.oo.... ..o..ooo..o..oooo.o....o..o. .o.oo.....o.oo.o....oooo.oo. ............o..o....oo.ooo.. ............o.o...........o.}}</ref>
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 9
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 6
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 7
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 7<ref group="n">widest rlifesrc partial at h7 (took 52 hours) {{headerlessRLE|..ooooo.....o .....ooooooo. ..oooo.o..o.o .o.oo.ooooooo o..o....oooo. ....o.....ooooo o...........oo.}}</ref>
| style="background: #ffa0a0;" | 7 < h ≤ {{LinkCatagolue|xq7_0g84ow595wo48gz7943y53497|b36s23|name=10|style=raw}}
| style="background: #ffa0a0;" | 7
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 8<ref group="n">widest rlifesrc partial at h8 (took 30 hours) {{headerlessRLE|...........o.... ..o.......ooo.oo .ooo....oo..o... .o.oo.ooooo.ooo .ooooo...o.o.o. ....o...o..ooo. .....o.....oooo ..............o}}</ref>
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 8
|}
{{EmbedViewer
|rle = x = 98, y = 25, rule = B36/S23
9b3o3b2o20b3o32b4o$5b3ob3ob2o2b2obo12b3ob3ob3o24b3ob4ob3o$5bo3bobo8b2o11bo3bobo3bo24bo3bo2bo3bo$4b2obo5bo3bob2o11b2obo5bob2o22b2obo6bob2o$14b2o4b3o$2b3obo13bo9b3obo7bob3o18b3obo8bob3o$b2o20b3o3b2o15b2o16b2o16b2o$bo23bo3bo17bo16bo18bo$2o26b2o17b2o14b2o18b2o$25b2o2$4b2ob3o3b2o20b3ob3o27b3o4b3o$2b2obob3o2bo2bob3ob2obo6bo3bobobobo3bo10b3o6bo5b2o2b2o5bo6b3o$4bo2b2o2bo3bo5b2ob2o4bo2bobo5bobo2bo5bob2o3bob3obob2obo6bob2obob3obo3b2obo$b2o2bo5b2o4bobobobo2bo2b2o2b2o2bobo2b2o2b2o3b3o3bob2o3bobobob2o4b2obobobo3b2obo3b3o$bo5bo3b2o3b2obo5bo5b2o5bo5b2o4bo3bo3bobo2bo4bo2b6o2bo4bo2bobo3bo3bo$bobobo10bo14bo13bo5bo10b2o3bobo3b2o3bobo3b2o10bo$17bo14bo11bo2$25b3o7b2obob2o7b3o$26bo3b2ob3o2bo2b3ob2o3bo$28b3obobobobobobobob3o$32bo11bo$34bo7bo$34bo7bo!
|viewerconfig = #C [[ WIDTH 840 HEIGHT 240 ZOOM 8 ]]
|position = center
}}

==Notes==
<references group="n" responsive="0">
</references>
==other such tables alike this==
*[[LifeWiki:Spaceship Search Status Page]]
*[[User:DroneBetter/userspace rule pages#Spaceship Search Status Page-style pages|list of userspace pages]]
==References==
<references>
<ref name="p137715">{{LinkForumThread
|f=11|t=2332|p=137715
|title = Re: HighLife
|author = LaundryPizza03
|date = November 16, 2021
|format = raw}}, in which 3c/8 spaceships of logical width ≤10 were disproven</ref>
</references>

Speed

2026-07-18T18:46:39Z

AforAmpere: Typo

{{Glossary}}
[[File:Spaceship ford circles.png|thumb|Orthogonal speeds of spaceships in [[Conway Life]].
''Note: This image is outdated as it does not include [[31c/240 orthogonal|31c/240]], [[c/10 orthogonal|c/10]] nor [[3c/7 orthogonal]].'']]
The '''speed''' of a [[pattern]] is a measure of the number of generations that it takes for some effect to travel some given distance. Speeds are almost always measured in reference to the '''speed of light''' (or '''speed of life'''), denoted by ''c'' which is the fastest possible speed at which any effect can propagate. Some reactions, such as the [[Fast Forward Force Field]], give the illusion of speeds faster than the speed of light. These speeds are said to be [[superluminous]]. William Poundstone, in [[The Recursive Universe|The Recursive Universe: Cosmic Complexity and the Limits of Scientific Knowledge]], writes (p. 79; our emphasis):<ref>{{cite web
|url = https://books.google.com/books?id=h2fCAgAAQBAJ&pg=PA79&lpg=PA79#v=onepage&q&f=false
|title = The Recursive Universe, p. 79
}}</ref>

{{Cquote|{{...}} Suppose a certain pattern is contained in a 100-by-100-pixel square. Everything outside the square is in the off state. No matter what the structure of the pattern, it can influence only the pixels bordering the square in the next generation. It will then be contained in a 102-by-102-pixel square. At very most, a pattern can grow one pixel per generation in any direction.

This is the ''maximum speed at which any form of information'' can be transmitted across the Life plane. It is the counterpart of the speed of light in the real world and is often called by that name. {{...}}}}

Thus for first neighbor neighborhoods, such as the [[Moore neighbourhood|Moore]] and [[von Neumann neighbourhood]]s of range one, the speed of light is a rate of one [[cell]] per [[generation]]. Rules with extended neighbourhoods, such as [[Larger than Life]] rules, have higher speeds of light; other classes of [[cellular automata]] may have yet different speeds of light. However, the notion of differing "speeds of light" is often disregarded in serious study, with c fixed at a value of one cell per generation.

== Spaceships ==
[[File:Lwss.gif|thumb|left|The lightweight spaceship has speed c/2 because it moves 2 cells in 4 generations]]
For [[spaceship]]s, the speed describes the number of cells that it has been displaced by after it has gone through one [[period]]. Speed is reported in the form dc/p where d is the displacement and p is the period. It is most common to reduce this "fraction" to lowest terms. For example, even though the period of a [[lightweight spaceship]] is 4, it moves 2 cells during those generations, giving it a speed of 2c/4 = c/2.

For spaceships that move diagonally, speed is defined the same as above, but where "the number of cells that is has been displaced by" refers to the maximum of the x or y displacement; not their sum. So, for example, a [[glider]] has a speed of c/4, since it takes 4 generations to move one cell in the x direction and one cell in the y direction.

More formally, if a spaceship in any 2D [[cellular automaton]] is translated by (x,y) after n generations then its speed v may be defined as:
[[File:Speed formula.png|center]]

This definition can be generalized in a straightforward manner to cellular automata with dimension other than two.

== See also ==
* {{CategoryLink|Speeds}}

== References ==
<references>
</references>

== External links ==
* {{LinkWikipedia|Spaceship_(cellular_automaton)|name=Spaceship}}
* {{LinkWikipedia|Speed_of_light_(cellular_automaton)|name=Speed of light (cellular automaton)}}
* {{LinkLexicon|lex_s.htm#speedoflight|patternname=Speed of light}}

__NOTOC__

Caterpillar

2025-11-20T00:39:43Z

AforAmpere: Fix reference

{{About|the 17c/45 crawler ship|the adjustable spaceship|Caterloopillar}}
{{Spaceship
|name = Caterpillar
|pname = caterpillar
|c = 11880063
|bx = 4195
|by = 330721
|dir = Orthogonal
|p = 270
|m = 270
|s = 17c/45
|z = 102c/270
|h = 12114897.5
|symmetry = n
|discoverer = Gabriel Nivasch
|discoverer2 = David Bell
|discoverer3 = Jason Summers
|discoveryear = 2004
|rulemin = B3/S23
|rulemax = B3/S23
|rulespecial = [[Conway's Game of Life|Conway Life]]
|mc = true
|zip = true
|eppsteinid = 1
}}
The '''Caterpillar''' is the first [[17c/45 orthogonal]] [[spaceship]] to be constructed, and is the first [[engineered spaceship]] based on a [[crawler]] with a [[17c/45 reaction]]. It was the only known (barring minor modifications described below) 17c/45 orthogonal spaceship until the construction of the [[Speed Orthogonoid]] in {{year|2022}}. It was created via a combination of manually-constructed parts put together by [[David Bell]], [[Jason Summers]] and [[Gabriel Nivasch]] and a computer-aided construction coded by Nivasch. The Caterpillar's construction cost lots of time before completion on December 31, {{year|2004}}.

{|
|<gallery>
Cat picture01.png|thumb|left|Full view of caterpillar, 40 cells/pixel (click to view)
</gallery>
|{{#ev:youtube|f2dETmyeiK0|300|left|Various zoom levels of caterpillar demonstrating its size}}
|}

Caterpillar has 11,880,063 [[cell]]s which can be reduced to 11,880,039 cells trivially.<ref name="post32418" /> In terms of [[population]], it was one of the largest patterns constructed in [[Game of Life]] up to that point; in terms of spaceships, it was perhaps the largest interesting spaceship until June 2023, which saw it surpassed by a currently [[unnamed (34,7)c/156 spaceship]] by [[Luka Okanishi]] of more than double the minimum population. The image of the caterpillar shown to the right is zoomed out to a scale of 32 cells per pixel, showing only the top 3% of it. Encoded as an [[RLE]] file, it is over 29MB in size.

The spaceship moves at the speed of 17c/45, the fourth fastest known orthogonal speed (excluding those achievable by some [[adjustable spaceship]]s), which may initially seem counterintuitive due to its size. However, this speed is ingrained into the fundamental crawler reaction and is entirely unrelated to the length of the spaceship. After each of the longest-lived LWSSes is created near the back of the spaceship, it takes almost 2,688,000 ticks for that LWSS to travel to the front of the spaceship and be used in the helix burning reaction. However, every 270 ticks the entire configuration returns to its previous state, but shifted forward by 102 cells.

Since at least 2013, some effort has been invested into constructing a smaller 17c/45 spaceship based on the same reaction, which has yet to come to fruition.<ref>{{LinkForumThread |format = ref |title = Caterpillar's little brother research |p = 10028 |author = codeholic |date = December 8, 2013}}</ref>

== See also ==
* [[Centipede]]
* [[HBK caterpillar]]

== References ==
<references>
<ref name="post32418">{{LinkForumThread
|format = ref
|title = Re: Caterpillar's little brother research
|p = 32418
|author = Dave Greene
|date = June 28, 2016
}}</ref>
</references>

== External links ==
* {{LinkLexicon|lex_c.htm#caterpillar}}
* {{cite web
|url=http://www.gabrielnivasch.org/fun/life/caterpillar
|title=The 17c/45 Caterpillar spaceship
|work=Gabriel Nivasch's Life page
|date=January 2005
}} A "brief overview" of how the Caterpillar works (with illustrations and RLE files of parts), the pattern in RLE format, plus complete C++ & RLE sources for assembling it.
* {{cite web
|url=https://entropymine.com/jason/life/17c45/
|title=17c/45 "Caterpillar" spaceship
|work=Jason Summer's Life page
}} A short summary of what the Caterpillar is with a few pictures, plus the pattern in RLE and .mc (macrocell) formats. Golly loads the macrocell file '''much''' more quickly than the RLE. 

* {{LinkEppsteinRule|rule=b3s23|rulename=Life (B3/S23)|archivedate=20160309235206}} 
* {{LinkGoLNews|2004/12/new_17c45_spaceship_the_caterp.html|title=New 17c/45 Spaceship: The Caterpillar|date=December 31, 2004|author=Heinrich Koenig}}

[[Category:Non-monotonic_spaceships]]
[[Category:Engineered spaceships]]
[[Category:Macro-spaceships]]
__NOTOC__

User:Saka/Table of Lifeenthusiast Computers

2025-06-06T23:51:57Z

AforAmpere:

The following is a table of the specs of computers of various Lifeenthusiasts. Feel free to add your own. This table might be used for distributing searches. If you're not sure who the names are referring to, please refer to [[User:77topaz/Forum_handles_table | 77topaz's table of forum handles]].
{| class="wikitable sortable"
! Who
! What
! Processor
! RAM (GB)
! OS
! GPU
! Notes
|-
| Saka||
| i7-9750H
| 16
| Windows 10 (with WSL)
| NVIDIA GeForce GTX 1650
| -
|-
| AforAmpere||
| i7-11800H
| 16
| Windows 11 (with WSL)
| NVIDIA GeForce RTX 3050 Ti
| -
|-
|rowspan=2| Exa
| Desktop
| i7-6700k
| 32
| Linux (Ubuntu 16.04)
| RTX 2080
| -
|-
| Family
| Ryzen 3700
| 32
| Linux (Ubuntu 16.04)
| GTX 1060
| -
|-
|rowspan=2| Mateon1||
| Threadripper 1900X
| 128
| Linux (NixOS)
| NVIDIA RX 470
| -
|-
| "Multipurpose Server PC"
| i7-4770k
| 20
| Linux (NixOS)
| None
| -
|-
| Kazyan||
| i7-4790
| 8
| Linux (Ubuntu)
| Intel HD Graphics 4600
| -
|-
| _zM||
| 6-core Ryzen 3500
| 16
| Linux (Xubuntu 18.04 LTS)
| NVIDIA GeForce GTX 1650
| -
|-
| gameoflifemaniac||
| AMD Ryzen 3 1200
| 8
| Windows 10 Home
| Radeon RX 560
| -
|-
| Dylan||
| AMD Ryzen 5 4600H
| 16
| Windows 10 (with WSL)
| GTX 1650
| -
|-
| PushDecimal
| desktop
| Intel Core 2 Quad Q9550
| 8
| Windows 7 Professional SP1
| GTX 750 Ti
| -
|-
| Entity Valkyrie 2||
| Intel Core i7-8550U
| 8
| Windows 10
| I don't know
| -
|-
| Moosey||
| Intel Core i7-10750H
| 16
| Windows 10 (with WSL)
| NVIDIA GeForce RTX 2060
| 6 cores/12 threads; laptop (and somehow better than my old apple desktop)
|-
| [[User:Moonsheep|Moonsheep]]||
| AMD Ryzen 3700X
| 32
| Arch Linux
| NVIDIA GeForce RTX 2070
| 8 cores/16 threads; desktop (currently undergoing maintenance :-()
|-
| [[User:dani|dani]]||
| AMD Radeon RX 6600
| 16
| Windows 11 Pro (with WSL)
| AMD Ryzen 5 5600G
| -
|-
|rowspan=2| yujh
| laptop1
| i7-10750H CPU @ 2.60GHz 2.59 GHz
| 32
| Windows 10 (with WSL)
| NVIDIA GeForce GTX 1650
| 6 cores/12 threads
|-
| laptop2
| i5-5300U CPU @ 2.30GHz
| 8
| Windows 10 (with WSL)
| Intel(R) HD Graphics 5500
| 2 cores/4 threads
|-
|rowspan=2| b3s23love
| laptop
| i5-1135G7 CPU @ 2.40GHz
| 16
| Windows 11 Home (with WSL)
| Intel(R) Iris(R) Xe Graphics
| 4 cores/8 threads
|-
| desktop
| i3-6100U CPU @ 2.30GHz
| 8
| Windows 10 Home
| Intel(R) HD Graphics 520
| 2 cores/4 threads
|-
| hibiscus||
| Intel Core 2 Duo E7400 @ 2.80 GHz
| 3
| Windows 10 Home (with WSL)
| NVIDIA GeForce GT 710
| -
|-
| silversmith||
| Ryzen 5 1600 @ 3.6 GHz
| 8
| Linux(Mint 21.2) and Windows 10
| NVIDIA GeForce GTX 980 Ti
| 6 cores/12 threads
|-
|rowspan=4| DroneBetter
| 2011 desktop
| Intel i7-2600S @ 2.80-to-3.80 GHz
| 32 DDR3 @ 1333MHz
|rowspan=3| macOS :-(
| AMD Radeon HD 6750M (512 MB GDDR3)
| 4 cores/8 threads, cost £200, RAM cost ~£50
|-
| 2016 laptop
| Intel i5-6267U @ 2.90-to-3.30 GHz
| 8 LPDDR3 @ 2133MHz
| Intel Iris 550 (1536 MB)
| 2 cores/4 threads
|-
| 2017 desktop
| Intel i5-7500 @ 3.40-to-3.80 GHz
| 64 DDR4 @ 2400MHz
| AMD Radeon Pro 570 (4 GB GDDR5)
| 4 cores/8 threads, cost £250 (with peripherals!), RAM cost ~£70
|-
| 2019 laptop
| Intel i7-9850H @ 2.60-to-4.60 GHz
| 32 DDR4 @ 2666MHz
| Ubuntu 1.22
| NVIDIA GeForce MX150 GP107M (2 GB GDDR5)
| 6 cores/12 threads, received for free from programming club owner (who saw that the keys were falling off the 2016 one and took pity :-)
|-
| LuveelVoom
| 2024 laptop
| Apple M4 Pro (14 cores, unsure on GHz)
| 48 GB LPDDR5X
| macOS
| 20 core GPU, unsure of exact type
| 14 cores, not sure of thread count
|-
| AlbertArmstain
| 2020 desktop
| Intel Core i5-10600 @ 3.30-to-4.80 GHz
| 32 DDR4 @ 2666MHz
| macOS
| AMD Radeon Pro 5300 (4 GB GDDR6)
| 6 cores/12 threads
|-
|[[Keith Amling]]
|"research computer"
|
|1024 (and 8192 of swap)
|}

User:AforAmpere/ikpx2

2023-09-04T21:16:32Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #80ff80;" | 34
| very
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 40
| dexter1
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 9
| dexter1
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 29
| AforAmpere
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 34
| AforAmpere
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 39
| AforAmpere
|-
| (3,0)c/11
| style="background: #ffa0a0;" | 5
| AforAmpere
|-
| (4,1)c/11
| style="background: #ffa0a0;" | 35
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2023-09-03T22:54:53Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #80ff80;" | 34
| very
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 40
| dexter1
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 9
| dexter1
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 29
| AforAmpere
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 34
| AforAmpere
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 39
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2023-09-03T16:14:31Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #80ff80;" | 34
| very
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 9
| dexter1
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 29
| AforAmpere
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 34
| AforAmpere
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 39
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2023-09-03T16:14:20Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #80ff80;" | 34
| very
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 9
| dexter
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 29
| AforAmpere
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 34
| AforAmpere
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 39
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2023-09-03T03:42:49Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #80ff80;" | 34
| very
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 29
| AforAmpere
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 34
| AforAmpere
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 39
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2023-09-03T03:30:08Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 29
| AforAmpere
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 34
| AforAmpere
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 39
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2023-09-02T20:01:27Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 29
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2023-09-02T07:05:51Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| bubblegum
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 28
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

LifeWiki:Smallest Spaceships Supporting Specific Speeds

2023-08-16T06:38:18Z

AforAmpere: Remove GDrive

: '''''See also''': [[Tutorials/Contributing to 5S]], [[LifeWiki:Project OmniOsci]].''
: '''''Note:''' The most up-to-date version of the database can be found on GitHub ([https://github.com/AforAmpere/sssss updated and current repository], [https://github.com/apaap/sssss older repository]). The forum thread for the project can be found [https://conwaylife.com/forums/viewtopic.php?f=11&t=2892 here].''

The first test of the Smallest Spaceships Supporting Specific Speeds Project, any entries submitted must be oriented so that the ship heads South-east for diagonal, East for orthogonal, and between the two for oblique ships. Ships also must be in the minimum phase, the phase where it has the least population. If you think you have found a new ship, and want to submit, please check your ship against this list, and if it has a smaller minimum phase, replace the old ship with the new, following the same format.

Currently only range-1 outer-totalistic and isotropic non-totalistic rules are accepted.

All possible speeds (within constraints) of periods 1 to 7 have been documented, with all ships of period 1-4 being known to have an optimally small population (3 in most but not all cases) for that speed.

A summary table including all low period speeds known, along with links to their pages on Catagolue, can be seen [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Overview|here.]] 

For more detailed listings, see the following pages:
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 1-10|Periods 1-10]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 11-20|Periods 11-20]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 21-30|Periods 21-30]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 31-40|Periods 31-40]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 41-50|Periods 41-50]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 51-60|Periods 51-60]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 61-70|Periods 61-70]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 71-80|Periods 71-80]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 81-90|Periods 81-90]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 91-100|Periods 91-100]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 101-110|Periods 101-110]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 111-120|Periods 111-120]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 121-130|Periods 121-130]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 131-140|Periods 131-140]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 141-150|Periods 141-150]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 151-160|Periods 151-160]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 161-170|Periods 161-170]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 171-180|Periods 171-180]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 181-190|Periods 181-190]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 191-200|Periods 191-200]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 201-210|Periods 201-210]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 211-220|Periods 211-220]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 221-230|Periods 221-230]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 231-240|Periods 231-240]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 241-250|Periods 241-250]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 251-260|Periods 251-260]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 261-270|Periods 261-270]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 271-280|Periods 271-280]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 281-290|Periods 281-290]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 291-300|Periods 291-300]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 301-350|Periods 301-350]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 351-400|Periods 351-400]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 401-450|Periods 401-450]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 451-500|Periods 451-500]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 501-550|Periods 501-550]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 551-600|Periods 551-600]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 601-700|Periods 601-700]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 701-800|Periods 701-800]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 801-900|Periods 801-900]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 901-1000|Periods 901-1000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 1001-2000|Periods 1001-2000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 2001-3000|Periods 2001-3000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 3001-4000|Periods 3001-4000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 4001-5000|Periods 4001-5000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 5001-6000|Periods 5001-6000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 6001-7000|Periods 6001-7000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 7001-8000|Periods 7001-8000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 8001-9000|Periods 8001-9000]]
* [[LifeWiki:Smallest Spaceships Supporting Specific Speeds/Period 9001-10000|Periods 9001-10000]]

All speeds of the form c/''n'', 2c/''n'' and ''n''c for any integer ''n'' are known; spaceships generated using said tricks are not accepted into the database, although spaceships of said speeds which are not made with these are allowed. There's been other adjustable developments lately as well.

== External links ==
* {{LinkForumThread|format=ref|f=11|t=2892|title=Smallest Spaceships Supporting Specific Speeds (5s) Project}}
* {{cite web|url=https://github.com/AforAmpere/sssss|title=AforAmpere/sssss|publisher=GitHub|accessdate=July 31, 2023}}

__NOTOC__

User:AforAmpere/Life Searches

2021-12-29T23:55:06Z

AforAmpere: Created page with "This page holds times for various spaceship searches to hopefully give an understanding of the lengths of searches with given programs and parameters. Will be a while before f..."

This page holds times for various spaceship searches to hopefully give an understanding of the lengths of searches with given programs and parameters. Will be a while before filled in. The values in the table are seconds taken for a search unless specified. Colors are green if search returns a ship and red if not. Times are approximate.

==qfind 2.1==

Using 16 threads, -f 1, and g++-10 to compile on a Tiger Lake processor with WSL2. Default values for hash table size and queue size.

==(1,0)c/2==

{|class="wikitable"
|-
! Width !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter
|-
| 2
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 3
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 4
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 5
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 6
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 7
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 8
| style="background: #ffa0a0;" | 0.01
| style="background: #ffa0a0;" | 0.01
| style="background: #ffa0a0;" | 0.01
| style="background: #ffa0a0;" | 0.01
|-
| 9
| style="background: #ffa0a0;" | 0.02
| style="background: #ffa0a0;" | 0.03
| style="background: #ffa0a0;" | 0.02
| style="background: #ffa0a0;" | 0.03
|-
| 10
| style="background: #ffa0a0;" | 0.08
| style="background: #ffa0a0;" | 0.15
| style="background: #ffa0a0;" | 0.08
| style="background: #80ff80;" | 0.13
|-
| 11
| style="background: #ffa0a0;" | 0.37
| style="background: #80ff80;" | 0.74
| style="background: #ffa0a0;" | 0.33
| style="background: #80ff80;" | 0.70
|-
| 12
| style="background: #ffa0a0;" | 1.9
| style="background: #80ff80;" | 4.9
| style="background: #ffa0a0;" | 1.7
| style="background: #80ff80;" | 3.8
|}

==(1,0)c/3==

{|class="wikitable"
|-
! Width !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter
|-
| 2
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 3
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 4
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 5
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 6
| style="background: #ffa0a0;" | 0.01
| style="background: #ffa0a0;" | 0.01
| style="background: #80ff80;" | 0.01
| style="background: #ffa0a0;" | 0.01
|-
| 7
| style="background: #ffa0a0;" | 0.02
| style="background: #ffa0a0;" | 0.02
| style="background: #80ff80;" | 0.02
| style="background: #ffa0a0;" | 0.02
|-
| 8
| style="background: #ffa0a0;" | 0.06
| style="background: #80ff80;" | 0.09
| style="background: #80ff80;" | 0.08
| style="background: #80ff80;" | 0.1
|-
| 9
| style="background: #ffa0a0;" | 0.37
| style="background: #80ff80;" | 0.59
| style="background: #80ff80;" | 0.48
| style="background: #80ff80;" | 0.62
|-
| 10
| style="background: #ffa0a0;" | 2.8
| style="background: #80ff80;" | 4.8
| style="background: #80ff80;" | 3.9
| style="background: #80ff80;" | 4.8
|}

==(1,0)c/4==

{|class="wikitable"
|-
! Width !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter
|-
| 2
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 3
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 4
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
| style="background: #ffa0a0;" | <0.01
|-
| 5
| style="background: #ffa0a0;" | 0.01
| style="background: #ffa0a0;" | 0.01
| style="background: #ffa0a0;" | 0.01
| style="background: #ffa0a0;" | 0.01
|-
| 6
| style="background: #ffa0a0;" | 0.02
| style="background: #ffa0a0;" | 0.03
| style="background: #ffa0a0;" | 0.02
| style="background: #ffa0a0;" | 0.02
|-
| 7
| style="background: #ffa0a0;" | 0.06
| style="background: #80ff80;" | 0.11
| style="background: #ffa0a0;" | 0.07
| style="background: #ffa0a0;" | 0.08
|-
| 8
| style="background: #ffa0a0;" | 0.49
| style="background: #80ff80;" | 1.9
| style="background: #80ff80;" | 0.71
| style="background: #80ff80;" | 1.5
|-
| 9
| style="background: #ffa0a0;" | 5.7
| style="background: #80ff80;" | 13.7
| style="background: #80ff80;" | 10.2
| style="background: #80ff80;" | 9.3
|-
| 10
| style="background: #80ff80;" | 51
| style="background: #80ff80;" | 53
| style="background: #80ff80;" | 42
| style="background: #80ff80;" | 20
|}

==Notes on select values changed when changing hash table size and/or queue size==

C/4 w9:

Using -q 14 (which seemed to give the minima) reduced the times significantly

Asymm from 5.7 to 1.9

Odd from 13.7 to 4.5

Even from 10.2 to 2.7

Gutter from 9.3 to 3.2

-q 17 reduced the w10 asymm time to 22, odd to 32, even to 27, and gutter to 15, but -q 14 did not improve times.

OCA Discovery of the Year

2021-07-01T15:58:11Z

AforAmpere: I'm pretty sure the rep was found by wildmyron originally.

{{stub}}
The '''[[OCA]] Discovery of the Year'''{{refn|group=note|"OCA" is an acronym for "other cellular automata."}} ('''OCADOTY''') competition is held each year on the ConwayLife.com forums as a counterpart to [[Pattern of the Year]] dedicated to rules other than [[Conway's Game of Life]]. Users are invited to submit interesting and noteworthy patterns, rules, families of rules, or projects relating to other cellular automata, their own or others'; following discussion, a final list is then curated, and a public vote held. All entries must have been found during the year in question.

==Results by year==

===2020===
[https://www.conwaylife.com/forums/viewtopic.php?p=117617#p117617 Entries]

The OCA Discovery of the Year competition for 2020 was organized by [[Peter Naszvadi]] and [[bubblegum]].

{| class="sortable wikitable"
|-
! data-sort-type="number" | Final rank
! data-sort-type="number" | Stars
! Pattern/Discovery
! Author(s)
! Link(s)
|-
! class="unsortable" colspan="5" | Description
|-
| 1 || 45 || Day and Night knightships incl. a growing one || [[AforAmpere]] and [[Adam P. Goucher]] || [https://www.conwaylife.com/wiki/OCA:Day_%26_Night#Elementary]
|- class="expand-child"
| colspan="5" | Various knightships in B3678/S34678 (Day and Night), including a growing knightship
|-
| 2 || 44 || Small natural replicator simulating W110 || [[Arie Paap]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=3752&start=225#p116434]
|- class="expand-child"
| colspan="5" | Replicator that follows the computationally universal 1D rule W110
|-
| 3 || 43 || Tiny adjustable ships/oscillators || [[Arie Paap]] and [[Oscar Cunningham]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=3081&start=100#p101606]
|- class="expand-child"
| colspan="5" | Adjustable ships/oscillators: mobile ship tracks (diagonal ship bouncing between and slowing down two orthogonal ships), also the first relativistic adjustables; 3-cell adjustable spaceship family with infinite speeds [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=3081&start=125#p117701] and a rule family with 12 members [https://conwaylife.com/forums/viewtopic.php?f=11&t=3248&start=175#p101763] supporting 3-cell adjustable oscillators covering all periods, by Oscar Cunningham
|-
| 4 || 41 || Speed orthogonoids and geminoids || [[cvojan]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=4669#p103343]
|- class="expand-child"
| colspan="5" | 304c/11272 Orthogonoid and (700,100)c/72300 Geminoid in B2c3aeij4krtyz5cij6-ak7/S2-ik3-aek4aeiknw5a6ikn7 (Tubular)
|-
| 5 || 40 || Wire-like rule 1e2-a3-cij4kaijrtz5cnrq/2ce3aejnr4aj5y6a/3 || [[silversmith]] || [https://conwaylife.com/forums/viewtopic.php?f=11&t=4693]
|- class="expand-child"
| colspan="5" | 1e2-a3-cij4kaijrtz5cnrq/2ce3aejnr4aj5y6a/3 (A Wire-Like World), a universal Generations wiring rule with complex dynamic circuitry and construction capabilities
|-
| data-sort-value="6" | =6 || 39 || Oblique (421,1)c/867 ship || [[AforAmpere]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=2892&start=900#p98167]
|- class="expand-child"
| colspan="5" | Spaceship moving at (421,1)c/867
|-
| data-sort-value="6" | =6 || 39 || LFoD O(t^(3/2)) growth construction || [[FWKnightship]] and [[Aidan F. Pierce]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=649&start=175#p110293]
|- class="expand-child"
| colspan="5" | Constructed pattern in B2/S0 (Live Free or Die) that grows with a complexity of O(t^(3/2))
|-
| 8 || 38 || Various [[LeapLife]] discoveries || [[Hunting]] || [https://conwaylife.com/forums/viewtopic.php?f=11&t=4267]
|- class="expand-child"
| colspan="5" | Meta-discovery: An attempt to reproduce the development of CGoL - and see how state of art tools and blueprints could accelerate this process with much success. [https://www.conwaylife.com/forums/viewtopic.php?f=7&t=5059 Detailed progress summary and animation]
|-
| 9 || 37 || Various W110 unit cell constructions || [[Naszvadi]], [[FWKnightship]], [[Layz Boi]] and [[GUYTU6J]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=2597&start=50#p91100]
|- class="expand-child"
| colspan="5" | Various W110 generalized unit cells, rakes and (noncompact) stripes in [[D&N]], [[Morley]], [[Logarithmic replicator rule]], [[B368/S12578]], [[LFoD]], [[Seeds]], [[Life without death]], [[DotLife]], a TC 4-state vonNeumann rule, [[Rule:Cgolinhexa|14-state OT hexagonal rule]] with 2×2 CGoL unit cell and a [[Rule:Hexasymmcgol|4-state hexagonal rule]] directly simulating CGoL
|-
| 10 || 36 || B378/S23 first glider gun || [[Matthias Merzenich]], [[Naszvadi]] and [[Paul Tooke]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=1071&start=25#p104624]
|- class="expand-child"
| colspan="5" | Márta guns, the first guns in B378/S23
|-
| data-sort-value="11" | =11 || 35 || Natural adjustable ships || [[Saka]] || [https://conwaylife.com/forums/viewtopic.php?f=11&t=3081&start=100#p100982]
|- class="expand-child"
| colspan="5" | Adjustable-speed spaceships to have been found naturally rather than constructed, with unusual complex mechanism for adjustability. A Diamoeba-like IOT rule: B2ci3-i4cit5-i6-i78/S3a4t5678
|-
| data-sort-value="11" | =11 || 35 || First [[Unit Cell]]'s visualisation rule || [[Naszvadi]] || [https://www.conwaylife.com/forums/viewtopic.php?f=7&t=3831&start=50#p110868]
|- class="expand-child"
| colspan="5" | Visualisation of CGoL patterns in the first ever constucted p5760 unit cell grid
|-
| data-sort-value="11" | =11 || 35 || Failed replicator in OT rule B378/S2458 || [[LaundryPizza03]] || [https://conwaylife.com/forums/viewtopic.php?f=11&t=4499]
|- class="expand-child"
| colspan="5" | B378/S2458, a new gem of an OT rule with a failed 1D replicator
|-
| data-sort-value="11" | =11 || 35 || Box-pushing spaceships || [[Saka]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=1971&start=1675#p96450]
|- class="expand-child"
| colspan="5" | Various spaceships including boxes with smaller spaceships pushing them from the inside, right triangles and crosses
|-
| data-sort-value="15" | =15 || 34 || Various symbiosis discoveries and constructions || many || [https://conwaylife.com/forums/viewtopic.php?f=11&t=2999]
|- class="expand-child"
| colspan="5" | New developments in Symbiosis, including a vast array of oscillators and guns, lightspeed signal circuitry and a unique MSM breeder.
|-
| data-sort-value="15" | =15 || 34 || Various oscillators and spaceships in HROT rules || [[lemon41625]], [[Saka]], [[Chris Rowett]] and [[Hunting]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=4434&start=25#p99806]
|- class="expand-child"
| colspan="5" | Oscillators and spaceships in HROT rules: circular chequerboards fighting for territory, and rocket rules[https://conwaylife.com/forums/viewtopic.php?f=3&t=1622&start=1550#p98806] in the cross neighbourhood
|-
| 17 || 33 || Spaceship discovery progress in life-like vonNeumann rules || [[Naszvadi]] and [[Aidan F. Pierce]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=2233&start=25]
|- class="expand-child"
| colspan="5" | Various spaceships and replicators in R1 OT B0 VN rules
|-
| 18 || 32 || HROT Almostlife discoveries and W110 constructions || [[lemon41625]] and [[FWKnightship]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=4656]
|- class="expand-child"
| colspan="5" | R2,C2,S6-11,B9-11,NW0010003330130310333000100 (AlmostLife), a HROT rule very close to Life resembling an INT rule, with first ever constructed HROT unit cell simulating W110 by FWKnightship
|-
| 19 || 30 || [[B36/S245]]-alike logreplicator || [[AforAmpere]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=1971&start=1600#p94136]
|- class="expand-child"
| colspan="5" | Replicator emulating the B36/S245 logarithmic replicator
|-
| 20 || 29 || Binary counter-stretcher-lograke-ship || [[Naszvadi]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=3752&start=200#p105390]
|- class="expand-child"
| colspan="5" | Binary counter one-ended wavestretcher/logarithmically-growing spaceship
|-
| 21 || 25 || Crystal Chaos HROT rule || [[muzik]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=2933&start=400#p111210]
|- class="expand-child"
| colspan="5" | R2,C0,S4-7,9-11,B4,NB (Crystal Chaos), a dynamic HROT rule with a hidden crystal structure that allows for fragile explosions
|}

===2019===
[https://www.conwaylife.com/forums/viewtopic.php?p=86702#p86702 Entries] • [https://www.conwaylife.com/forums/viewtopic.php?p=95325#p95325 Voting] • [https://www.conwaylife.com/forums/viewtopic.php?p=96402#p96402 Results]

The OCA Discovery of the Year competition for 2019 was organized by [[testitemqlstudop]] and [[bubblegum]].

{| class="sortable wikitable"
|-
! data-sort-type="number" | Final rank
! data-sort-type="number" | Stars
! Pattern
! Author
! Link(s)
|-
! class="unsortable" colspan="5" | Description
|-
| data-sort-value="1" | =1 || 37 || Dominoplex [[Orthogonoid]] || [[2718281828]] || [https://www.conwaylife.com/forums/viewtopic.php?p=67929#p67929]
|- class="expand-child"
| colspan="5" | Orthogonoid spaceship in rule B2cen3ek4ejkwz5-ein6an7e8/S12an3-eijq4enrty5e6k.
|-
| data-sort-value="1" | =1 || 37 || Orthogonoid || [[AforAmpere]] || [https://www.conwaylife.com/forums/viewtopic.php?p=75164#p75164]
|- class="expand-child"
| colspan="5" | Speed orthogonoid spaceship in rule B2ein3cijn4cnrwy5cnq6e/S1c2-ai3acny4anqy5c6ek8.
|-
| 3 || 33 || [[Snowflakes]]' pseudo-Orthogonoid || [[Goldtiger997]] et al. ([[2718281828]], [[dani]], [[toroidalet]], [[BlinkerSpawn]] etc.) || [https://www.conwaylife.com/forums/viewtopic.php?p=74697#p74697]
|- class="expand-child"
| colspan="5" | A pseudo-orthogonoid, a self-constructing puffer.
|-
| 4 || 26 || [[RRO]]s || [[2718281828]] and [[AforAmpere]] || [https://www.conwaylife.com/forums/viewtopic.php?p=79657#p79657]
|- class="expand-child"
| colspan="5" | massive reflectorless rotating oscillators.
|-
| 5 || 25 || 3S1CShip8 and its c/2^6911+6913 one-cell ship || [[fluffykitty]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=3089#p77780]
|- class="expand-child"
| colspan="5" | 3S1CShip8 and its c/2^6911+6913 one-cell ship.
|-
| 6 || 24 || Non-explosive B1e rules || [[toroidalet]], [[Saka]], [[testitemqlstudop]], [[wildmyron]], [[A for awesome]] et al || [https://conwaylife.com/forums/viewtopic.php?f=12&t=4002]
|- class="expand-child"
| colspan="5" | Non-explosive B1e rules.
|-
| 7 || 23 || B2a/S circuitry || [[toroidalet]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=1971&p=83652#p83652]
|- class="expand-child"
| colspan="5" | Signal logic circuitry with replicator streams
|-
| 8 || 22 || Additions to the [[5S]] project || [[wildmyron]] et al || [https://www.conwaylife.com/forums/viewtopic.php?p=96402#p96402]
|- class="expand-child"
| colspan="5" | Additions to the 5S project, especially these ones: (176,1)c/440, 108c/37886 diagonal, (98,97)c/4312
|-
| 9 || 21 || GUYTU6J's OCA discoveries || [[GUYTU6J]] || [https://conwaylife.com/forums/viewtopic.php?p=79333#p79333] [https://conwaylife.com/forums/viewtopic.php?p=83736#p83736] [https://conwaylife.com/forums/viewtopic.php?p=84306#p84306] [https://conwaylife.com/forums/viewtopic.php?p=84345#p84345]
|- class="expand-child"
| colspan="5" | Triangular and ruler replicator + SMOS, 2D replicator with beautiful fractal, 2D replicator firing gliders and 10c/20s, Bizarre rake-plicator
|-
| 10 || 20 || Hactar's 2x2 p2 metacells || [[HactarCE]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=3905]
|- class="expand-child"
| colspan="5" | Hactar's 2x2 p2 metacells simulating outer-totalistic life-like rules.
|-
| 11 || 18 || Omosso's pair-interaction ships || [[77topaz]] et al || [https://www.conwaylife.com/forums/viewtopic.php?p=84668#p84668]
|- class="expand-child"
| colspan="5" | Omosso's pair-interaction ships with very high periods.
|-
| data-sort-value="12" | =12 || 17 || Mahler-rep || [[Letters]] || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=4163]
|- class="expand-child"
| colspan="5" | Mahler-rep, a modification of Devore which allows for smaller replicators and computers.
|-
| data-sort-value="12" | =12 || 17 || Rule X3VI || [[Rhombic]], [[testitemqlstudop]] et al || [https://conwaylife.com/forums/viewtopic.php?f=11&t=3830]
|- class="expand-child"
| colspan="5" | The first INT rule to reach 1T objects in C1 on Catagolue.
|-
| 14 || 16 || [[W110]] in Codd || [[Naszvadi]] || [http://www.conwaylife.com/forums/viewtopic.php?f=11&t=2597&start=50#p76308] [http://www.conwaylife.com/forums/viewtopic.php?f=11&t=2597&start=50#p76371]
|- class="expand-child"
| colspan="5" | Usual W110 [[Unit cell]] that proves Turing-completeness of a classic 8-state vN rule by E.F. Codd.
|-
| 15 || 15 || ZombieLife || [[77topaz]], [[Moosey]], [[dani]], [[dvgrn]] et al || [https://www.conwaylife.com/forums/viewtopic.php?f=11&t=3802]
|- class="expand-child"
| colspan="5" | A rule with its enormous natural spaceships.
|}

===2018===
[https://www.conwaylife.com/forums/viewtopic.php?p=67092#p67092 Entries] • [https://www.conwaylife.com/forums/viewtopic.php?p=69546#p69546 Voting] • [https://www.conwaylife.com/forums/viewtopic.php?p=71074#p71074 Results]

The nominations for the 2018 competition were organized by [[Rhombic]], and the voting by [[77topaz]]. Users were able to vote on as many entries as they wished, awarding up to three stars to each one.

{| class="sortable wikitable"
|-
! data-sort-type="number" | Final rank
! data-sort-type="number" | Stars
! Pattern
! Author
! Link(s)
|-
! class="unsortable" colspan="5" | Description
|-
| 1 || 38 || [[Adjustable spaceship|Adjustable slope]] spaceships || [[AforAmpere]] || [https://www.conwaylife.com/forums/viewtopic.php?p=62121#p62121]
|- class="expand-child"
| colspan="5" | Spaceships which can be adjustable to travel at any integer [[slope]].
|-
| 2 || 24 || bf esolang simulator || [[M.I. Wright]] || [https://www.conwaylife.com/forums/viewtopic.php?p=62509#p62509]
|- class="expand-child"
| colspan="5" | A cellular automaton simulating the bf programming language.
|-
| data-sort-value="3" | =3 || 23 || [[ATPP]] || [[dani]] || [https://www.conwaylife.com/forums/viewtopic.php?p=64307#p64307]
|- class="expand-child"
| colspan="5" | A rule containing many spaceships based on failed replicators as well as several actual [[replicator]]s based on it.
|-
| data-sort-value="3" | =3 || 23 || Exponentially long-lasting [[methuselah]]s || [[toroidalet]] || [https://conwaylife.com/forums/viewtopic.php?p=66707#p66707]
|- class="expand-child"
| colspan="5" | Various [[fuse]]-based methuselahs, one of which has an estimated lifespan of 22^50 generations.
|-
| 5 || 22 || Smallest [[Oscillator]]s Supporting Specific Periods || [[Oscar Cunningham]] || [https://conwaylife.com/forums/viewtopic.php?p=60942#p60942]
|- class="expand-child"
| colspan="5" | Examples of two-cell oscillators for every period up to 102.
|-
| 6 || 21 || 8c/9 orthogonal spaceship || [[AforAmpere]] || [https://conwaylife.com/forums/viewtopic.php?p=55978#p55978]
|- class="expand-child"
| colspan="5" | The fastest known sub-[[c orthogonal|lightspeed]] spaceship in an [[isotropic non-totalistic]] rule without [[B0]].
|-
| 7 || 20 || [[Suns]] || [[Goldtiger997]] || [https://www.conwaylife.com/forums/viewtopic.php?p=61796#p61796]
|- class="expand-child"
| colspan="5" | A rule containing a high-period oscillator which can be hassled at various other periods.
|-
| 8 || 18 || [[JvN29]] loop-based [[replicator]] || [[fluffykitty]], [[Redstoneboi]] || [https://www.conwaylife.com/forums/viewtopic.php?p=62707#p62707]
|- class="expand-child"
| colspan="5" | A replicator in von Neumann's original cellular automaton.
|-
| data-sort-value="9" | =9 || 17 || [[Omosso]] || [[Saka]] || [https://www.conwaylife.com/forums/viewtopic.php?p=67045#p67045]
|- class="expand-child"
| colspan="5" | A rule containing high-period spaceships, a natural [[RRO]], and [[OMOS]]es of various periods, hence its name.
|-
| data-sort-value="9" | =9 || 17 || [[Rule 110]] [[unit cell]]s in various rules || [[Peter Naszvadi]], [[Luka Okanishi]], [[LaundryPizza03]] || [https://www.conwaylife.com/forums/viewtopic.php?p=55617#p55617] [https://www.conwaylife.com/forums/viewtopic.php?p=56996#p56996] [https://www.conwaylife.com/forums/viewtopic.php?p=62217#p62217] [https://www.conwaylife.com/forums/viewtopic.php?p=66774#p66774]
|- class="expand-child"
| colspan="5" | Proofs of Turing-completeness for rules including but not limited to [[HighLife]], [[DryLife]], and [[LowDeath]].
|-
| 11 || 16 || [[tlife]] [[puffer]] || [[dani]], [[Luka Okanishi]] || [https://www.conwaylife.com/forums/viewtopic.php?p=63145#p63145] [https://www.conwaylife.com/forums/viewtopic.php?p=63228#p63228]
|- class="expand-child"
| colspan="5" | An 8c/282 orthogonal puffer, and a spaceship based on it.
|-
| data-sort-value="12" | =12 || 15 || [[Hype]] || [[FlameandFury]] || [https://www.conwaylife.com/forums/viewtopic.php?p=58606#p58606]
|- class="expand-child"
| colspan="5" | A rule with a wide variety of high-period oscillators which has also been proven [[omniperiodic]].
|-
| data-sort-value="12" | =12 || 15 || [[Hive]] || [[dani]] || [https://www.conwaylife.com/forums/viewtopic.php?p=61050#p61050]
|- class="expand-child"
| colspan="5" | A rule with a failed [[replicator]] from which various high-period and unusual-speed spaceships have been constructed.
|-
| data-sort-value="14" | =14 || 14 || Record-slowest spaceships || [[AforAmpere]] || [https://www.conwaylife.com/forums/viewtopic.php?p=63283#p63283]
|- class="expand-child"
| colspan="5" | A rule table supporting spaceships based on [https://en.wikipedia.org/wiki/Knuth%27s_up-arrow_notation Knuth's up-arrow notation], allowing for unimaginably slow speeds.
|-
| data-sort-value="14" | =14 || 14 || [[Emitters]] || [[dani]] || [https://www.conwaylife.com/forums/viewtopic.php?p=60621#p60621]
|- class="expand-child"
| colspan="5" | A rule with many high-period oscillators (similar to [[Hype]]) but also a small [[spacefiller]], a [[replicator]], and several [[gun]]s.
|-
| 16 || 13 || Other [[adjustable spaceship]]s || [[Luka Okanishi]], [[muzik]], [[Arie Paap]], [[2718281828]], [[AforAmpere]] || [https://www.conwaylife.com/forums/viewtopic.php?p=50642#p50642]
|- class="expand-child"
|-
| 17 || 11 || Other [[RRO]]s || [[2718281828]], et al. || [https://www.conwaylife.com/forums/viewtopic.php?p=61192#p61192]
|- class="expand-child"
|-
| 18 || 10 || [[Arrow]] || [[77topaz]] || [https://www.conwaylife.com/forums/viewtopic.php?p=59732#p59732]
|- class="expand-child"
| colspan="5" | A rule with [[adjustable spaceship|adjustable]] [[rake]]s and many known reactions based on them.
|}

===2017===
[https://www.conwaylife.com/forums/viewtopic.php?p=54526#p54526 Entries] • [https://www.conwaylife.com/forums/viewtopic.php?p=55583#p55583 Voting] • [https://www.conwaylife.com/forums/viewtopic.php?p=56599#p56599 Results]

The 2017 competition was organized by [[Rhombic]]. Users were able to vote on as many entries as they wished, awarding up to three stars to each one.

{| class="sortable wikitable"
|-
! data-sort-type="number" | Final rank
! data-sort-type="number" | Stars
! Pattern
! Author
! Link(s)
|-
! class="unsortable" colspan="5" | Description
|-
| 1 || 25 || Orthogonal [[adjustable spaceship]]s || [[Aidan F. Pierce]], [[Luka Okanishi]] || [https://www.conwaylife.com/forums/viewtopic.php?p=45945#p45945] [https://www.conwaylife.com/forums/viewtopic.php?p=47385#p47385]
|- class="expand-child"
| colspan="5" | Two rules allowing for the trivial construction of infinitely many odd and even-period spaceships respectively.
|-
| 2 || 18 || [[LifeWiki:5s project|5s project]] || [[dani]], et al. || [https://conwaylife.com/forums/viewtopic.php?p=44044#p44044]
|- class="expand-child"
| colspan="5" | A collection of the smallest known spaceships of every speed among the [[isotropic non-totalistic]] rulespace.
|-
| data-sort-value="3" | =3 || 15 || [[SMOS|SMOSMOS]] || [[Saka]], et al. || [https://conwaylife.com/forums/viewtopic.php?p=52063#p52063]
|- class="expand-child"
| colspan="5" | The first known spaceships made of SMOSes, with various examples posted.
|-
| data-sort-value="3" | =3 || 15 || [[Movostill 3]] || [[dani]] || [https://conwaylife.com/forums/viewtopic.php?p=52833#p52833]
|- class="expand-child"
| colspan="5" | A rule with various elementary spaceships and guns as well as construction potential.
|-
| data-sort-value="3" | =3 || 15 || [[HighLife]] replicator spaceships || [[Luka Okanishi]] || [https://conwaylife.com/forums/viewtopic.php?p=51616#p51616] [https://conwaylife.com/forums/viewtopic.php?p=52577#p52577] [https://conwaylife.com/forums/viewtopic.php?p=53404#p53404]
|- class="expand-child"
| colspan="5" | [[Replicator]]-based spaceships traveling at speeds of c/18, c/12, and c/30 diagonal respectively.
|-
| data-sort-value="6" | =6 || 14 || [[tDryLife]] pondlayer-based spaceship || [[Luka Okanishi]] || [https://conwaylife.com/forums/viewtopic.php?p=44806#p44806]
|- class="expand-child"
| colspan="5" | An engineered spaceship based on a high-period [[pond]] [[puffer]].
|-
| data-sort-value="6" | =6 || 14 || One-cell [[universal constructor]] || [[blah]] || [https://www.conwaylife.com/forums/viewtopic.php?p=50782#p50782]
|- class="expand-child"
| colspan="5" | A method of producing arbitrary complex patterns from a single cell using rule tables.
|-
| 8 || 12 || [[Snowflakes]] || [[Blinkerspawn]], [[dani]] || [https://conwaylife.com/forums/viewtopic.php?p=54284#p54284]
|- class="expand-child"
| colspan="5" | A rule with construction potential despite its differences from Conway's Game of Life.
|-
| 9 || 11 || [[Rule 110]] [[unit cell]]s in various rules || [[Peter Naszvadi]] || [https://conwaylife.com/forums/viewtopic.php?p=51602#p51602] [https://conwaylife.com/forums/viewtopic.php?p=52043#p52043] [https://conwaylife.com/forums/viewtopic.php?p=52584#p52584] [https://www.conwaylife.com/forums/viewtopic.php?p=53026#p53026]
|- class="expand-child"
| colspan="5" | Proofs of Turing-completeness for certain [[Life-like]] rules including but not limited to [[Pedestrian Life]], [[EightLife]], and [[HoneyLife]].
|-
| data-sort-value="10" | =10 || 9 || Spaceship-bouncing-off-object [[adjustable spaceships]] || [[muzik]] || [https://conwaylife.com/forums/viewtopic.php?p=50642#p50642]
|-
| data-sort-value="10" | =10 || 9 || Extremely slow spaceships || [[Blinkerspawn]], et al. || [https://conwaylife.com/forums/viewtopic.php?p=49617#p49617]
|- class="expand-child"
| colspan="5" | The design of spaceships with excruciatingly slow speeds using different approaches
|-
| 12 || 7 || [[Slope]] 73 spaceship || [[AforAmpere]] || [https://conwaylife.com/forums/viewtopic.php?p=53529#p53529]
|- class="expand-child"
| colspan="5" | A (73,1)c/160 spaceship, at the time the [[oblique spaceship]] with the steepest known slope.
|-
| 13 || 6 || [[Larger than Life]] developments || [[Saka]], [[muzik]], et al. || [https://conwaylife.com/forums/viewtopic.php?p=45530#p45530] [https://conwaylife.com/forums/viewtopic.php?p=47921#p47921] [https://conwaylife.com/forums/viewtopic.php?p=50650#p50650]
|- class="expand-child"
| colspan="5" | A collective entry for various discoveries within the Larger than Life rulespace.
|}

==Notes==
<references group="note" />

[[Category:Everything else]]

User:AforAmpere/Day&Night

2020-12-30T18:44:14Z

AforAmpere:

== Known spaceships by width ==

Before updating, make sure if you have a ship at a given width that no lower widths have ships at that speed

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,0)c/3
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,1)c/3
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 21
|-
| (1,0)c/4
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/4
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
|-
| (2,0)c/4
| style="background: #80ff80;" | 7
| style="background: #80ff80;" | 7
| style="background: #80ff80;" | 8
|-
| (1,0)c/5
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/5
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 21
|-
| (2,0)c/5
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 24
|-
| (2,1)c/5
| style="background: #80ff80;" | 16
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 14
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 17
|-
| (2,0)c/6
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (2,1)c/6
| style="background: #80ff80;" | 12
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 21
|-
| (3,0)c/6
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,0)c/7
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 7
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 15
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 16
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 19
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 21
| style="background: #80ff80;" | 20
|-
| (3,1)c/7
| style="background: #ffa0a0;" | 12
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | 14
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 13
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 14
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (4,1)c/9
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11 (qfind)
| style="background: #ffa0a0;" | 12
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 5
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 12
|}

x = 1214, y = 170, rule = B3678/S34678
2b4o13b3o14b4o23bo15bo16b2o25b2o11b2o7b2o13b4o21bo14bo14b2o21b3obo13b
2o5b2o15b2o24b2o23b3o23bo8bo27bo13b7o14bo6bo16bo15bo16b2o23b2o15bo16b
2o21bo16bo5bo12b3o4b3o24b2ob2o22bo8bo24bo8bo24b2o22b2o24bo15bo4bo18bo
4bo19b3o57bo10b2o11b2o11b2o27bo15b3o17bo43b2o22b2o19b2o40b2ob2o32bob2o
24bo$bob4o11bobobo12bob2obo21b4o12bobo15b2o25b2o11b2o7b2o12b6o19b3o12b
3o12b4o20b2o3b3o10b2o5b2o13b2o2b2o20b6o19b3ob3o19b4ob4ob4o24bo2bo12bo
3bo14b3ob2ob3o14b4o12bobo15b2o22b4o13b3o14b4o19b3o14bobo3bobo12bo6bo
24b2o3b2o20b4o4b4o22b3o6b3o23b2o20b2o2b2o21b3o13b3o2b3o16bobo2bobo18b
2obo54b4o8bob2o9bob2o9bob2o24b4o13b5o14b4o42bobo19b3obo18bobo37b8o29bo
b5o23b3o$b7o10b5o12b6o18b3ob3o11b5o12bo4bo22b5o8b5o3b5o9b4o2b4o16b5o
10b5o10b6o22bo2bo10bo2bobobo2bo12b6o19bo2b2ob2obo15b2ob3ob2o18b3ob2o2b
2ob3o23b2o2b2o13bo15b3ob4ob3o10b3ob3o11b5o12bo4bo19b6o11b5o12b6o17b5o
13b3o3b3o10b5o2b5o22b7o21bobob2obobo22b4o6b4o45b4o21b5o11b4o2b4o13b5o
2b5o14b3o2b2o53b5o7b5o8b5o8b5o23b5o13b5o13b5o41b2obo17bob4o18b2obo36b
4o3b2o29bo3b3o22b4o$6obo9b7o10b8o17b3o2bo14bo15b4o24bo12bo2b2ob2o2bo
10b3o4b3o17b3o12b3o12b4o20bo2bo2bo12bob3obo16b2o20b3o6bobo14b3obob3o
18b2o10b2o26b2o13bobo18b4o14b3o2bo14bo15b4o20bob5o9b7o10b8o18bo35b3o4b
3o49b2obo2b2o2bob2o23b2o4b2o22b2ob2ob2o15b3o4b3o17b7o10bobob2obobo12bo
b10obo12bobo4b2o52b5o9bobo10bobo10bobo21b7o9b9o11b7o41b4o19b3o19b4o34b
obob2o3b2o28bobobob2o25b2o$b3obo11b7o10b8o19b2o12b2o5b2o9b2o4b2o21b4o
9b13o8b3o2b2o2b3o14b2obob2o8b2obob2o8b2ob2ob2o19bo16b9o14b4o18bo2b2o4b
4o12b6ob6o17bo2bob2obo2bo26bobo14bo15b12o12b2o12b2o5b2o9b2o4b2o20bobob
o10b5o12b6o18b3o14b2o5b2o12bo6bo21b2o4bo4b2o18bo2b4o2bo21bo6b2o6bo17b
2o2b2o2b2o14b2o2b2o2b2o18b5o11b2obo2bob2o12b2obo6bob2o11b4o2b4o52b4o
10b2o11b2o11b2o22bob4o11b8o11bob4o38b2obo19b4o2bo15b2obo39bob2obo2bo
28bo6bo23bob4o$o3b4o8b9o8b10o21b2o10b2o3b2o11b2o2b2o22bo2bo11b9o12b8o
71b2obobo15bo3bo16bo2bo18bobob2o2b3ob2o12bo3b3o3bo16bo3bo6bo3bo22bo17b
obo15bob6obo16b2o10b2o3b2o11b2o2b2o19b5o10b3o3b3o8b3o4b3o17bo14b2o7b2o
41b4o3b4o19b4o2b4o22b4o6b4o19b8o16b2ob2ob2o17b3o3b3o10b2ob2ob2o15bobo
4bobo11bo2bobo4b2o51bobo63b3obo9b7obo13b3obo38bobo20bo2bobo16bobo6b2o
33b4ob4o25bobo4bob2o21bo3bob2o$3b3o14bo16b2o26bo10bo5bo10bobo2bobo21b
2o11bob4ob4obo12bo2bo21bo14bo14b2o22b3o13bo9bo13b4o20bob2ob3o15b2o2bob
obo2b2o14bobob2ob4ob2obobo20b2o38b4o20bo10bo5bo10bobo2bobo20b5o8bo3bo
3bo8bo3b2o3bo32bob2o3b2obo12bo4bo23b4obob4o19bob6obo24b2ob4ob2o22b6o
17b3o2b3o17bo3bo3bo9b2ob4ob2o15b3o2b3o12bo2b6o3bo51b2o2b2o39b2o15bo3bo
bo11b6o12bo3bobo4b2o32bobobo17b2obobo17bobobo5bobo32b9o25bo7bo19b2obo
6b2o$2bo2b2o11bo3bo12bo4bo22bo12b2obob2o10bobo2bobo23bo11b4o3b4o12b6o
74bo3bo11bob2obob2obo12b6o19b2o4b3o13b3o3b3o3b3o11b2obob2obo4bob2obob
2o16b2o18bo3bo13b3ob4ob3o14bo12b2obob2o10bobo2bobo18bob2o2bo11b3o13bob
2obo15b2o19bobobobo43b2ob2ob2ob2o19bob2o2b2obo24b10o20bob6obo15b8o20b
3o12b3ob2ob3o16b2o2b2o13b3o3bobo55bo3b2o38bob2o15b2o16b5o13b2o6b5o30bo
bob2o17bobob2o16bobob2o5b2obo29bob5ob2o25bo7bobo18bobob2o2bob3o$20bo
16b2o22b2o12b3o3b3o9bob4obo22bobo10bobo5bobo12b2o2b2o76b2o11b13o9b3o4b
3o19b3ob2o13b2obob7obob2o10b2ob2o3b6o3b2ob2o17bo16b4ob4o10bo2b2ob2ob2o
2bo11b2o12b3o3b3o9bob4obo21bo12b2obob2o10bob4obo13bob3ob2o14b2o3b2o13b
obo2bobo20bo2b2o2bo2b2o2bo18b2ob2ob2o26b8o23b6o18bob2obo19b2obob2o11b
8o16b8o17bo2b2o52bo2b2o41b5o12b2ob2o14bob2obo11b2ob2o4bob5o28bobobo17b
2obobo17bobobo7b4o29b6ob3o25bo5b2o21b2o2b2obo$60b3o12b2o5b2o11bo2bo23b
4o12bo5bo14b2o2b2o75bo15b9o12bo2b2o2bo19b2ob4o13b4ob7ob4o10b2o2b2o2b6o
2b2o2b2o18b2o16bo3bo15bo2b2o2bo12b2obo12b2o5b2o11bo2bo21bo16bobo12b8o
14b7o16bobo16bo4bo23bo2bobobo2bo19b3o4b3o22b2o2b6o2b2o21b4o18bobo2bobo
20bobo11b2ob6ob2o14bob4obo20b2o52bo2bo3b2o39bobo13bo20bo14bo8b5o28bobo
bo18bobob2o16bobobo4b2obo33bobo3bo25bobobo28bobo2bo$60b6o10bob3obo12bo
2bo23bo2b2o32b6o75b3o14b7o11b2ob2o2b2ob2o16b3obo2bo14bobo2b5o2bobo15bo
b10obo22bobo14bobobobo12bob2o4b2obo11bob3o11bob3obo11bo4bo18b3o14b3ob
3o10bo2b2o2bo13bob5o36b6o21b4ob5ob4o15b4o6b4o19b3o2b6o2b3o20b4o18bobo
2bobo18b3ob3o10b10o17bo2bo14bo6bobo53bo3b4o39b2o58b6o26b2obobo17b2obob
o16b2obobo5bobo29b2o4b3o3bo24b3o2bo2b2o24bo2bo$59bob4obo8b2obobob2o12b
2o21b2o17bobobobo13b3o2b3o75bobo11b11o10bo2bo2bo2bo17bo2bobo16b5o2bo2b
5o12b3ob12ob3o19b2o17bobo14bobo6bobo11bo2bobo9b2obobob2o33b2o17bobobo
13bo2bo16b5obo14b2obob2o41b6obob6o15b5o4b5o19bo2bob6obo2bo20b4o19b6o
20bobobo11b10o16bo4bo13b3o4bo2b2o53bobo2bo97bo2bobo28bobobo18bobob2o
16bobobo5bobobo26bo2b3o33bo5b2o27b2obo$60b6o9b2ob3ob2o11bo2bo20bobo17b
o3bo15b6o73b2ob2o14b7o11bo10bo17b2ob3o20bo3bo16bob2o3b8o3b2obo19bo35b
3o4b3o13bob4o8b2ob3ob2o10b2o2b2o17bo2b4o11b2obob2o13b2o16bob5o15b7o41b
3o4bo4b3o16b4ob2ob4o20b4obob2obob4o18b2ob2ob2o16b8o18b2obob2o9bo4b2o4b
o14bo6bo13bob2o2bo59bob2o97b2o2b2o26b2obobo19bo2bo16b2obobo5bobob2o25b
ob6o31bo4b2o30b3o$60bob2obo10b7o36b2o18bo3bo16b4o74b7o9b13o12bo2bo23b
3ob2o12b2o4bo3bo4b2o11bo2bob10obo2bo20b2o12bob2o3b2obo12bo6bo13b4o12b
7o12bo2bo20bo2bobo10b2obob2o32b4o18b5o16b4o26bob3obo19b14o17b3ob12ob3o
17bob2obo17bob4obo18b2obob2o10b2o6b2o16bo4bo13b2ob3o3bo53b6obo98bo30bo
bob2o17b2ob3o16bobob2o4bobobo25b10o28b6o2bo$62b2o12bo2bo2bo10bob4obo
19bo15b5ob5o13bo2bo75b2obo12bo4bo4bo10b2o2b2o2b2o22bobobo15b2o5b2o17b
2obob6obob2o23b4o9b3o5b3o11bobo4bobo12bo3bo11bo2bo2bo11b2o2b2o18b6obo
10bobobo32bob3o16b3o3b3o14bo2bo28bobo22b12o20b4o3b2o3b4o18bo6bo19b2o
22bobobo10bobob4obobo13bob2o2b2obo14bo4b3o54b5obo95b2obo30bobo18b2obo
20bobo5bobobo26b11o27bo3b2ob3o$61b4o14bo14b2o2b2o22b2o14bobobobo14bob
2obo73b3o14b2o2bobo2b2o13bo2bo25bo2b2o17bo3bo18bo4b8o4bo22b2obo12bo3bo
14b2ob4ob2o12b2o17bo15bo2bo20b6o9b9o31b4o14b3o7b3o12b4o23bob2o2bo2b2ob
o17bo2b6o2bo20b16o21b2o20b6o18b9o9b3o4b3o14b4o2b4o18bo2bo53b9o95bo31bo
b2o15bo2b4o19bob2o3b2obobo25b11obo25b4o3b2o$79bo12bo2bo2bo2bo18b3o15bo
b3obo14b2o2b2o76bo35b2o4b2o19b2o2bobo17b9o15bob3ob8ob3obo23bo9b13o13bo
2bo34bo14b6o18bob3o12bobobobo31bob6o12b5ob5o12b2o2b2o21b2obo7bob2o21b
2o28bo3b2o3bo23b4o19bob2obo19bobobobo10bob2o2b2obo14b3o4b3o18bobo53bob
5o130bo18bobob2o20bo6bobobo27b10o28b3o3bo$93bo6bo18b5o13b2o2bo2b2o14bo
2bo77b2o34bob4obo19b4o20bob5obo15bobo2b10o2bobo20b2obo12b2o3b2o17b2o
18b2o30b6o18bob2o52b3o2bo15b7o13b2o4b2o21bo2b2o3b2o2bo55b4o27b2o20b2o
2b2o36b2o2b2o2b2o12bob10obo15bob2o53b7o148b5o27b2obobo27b10obo25bo3b3o
bo$78bobo12bo6bo21bobo12b3o3b3o13b6o76bo34bob6obo17b3o3b2o17bo2bobo2bo
17bo4b6o4bo23b2o14bobobo17b4o18b2o13bobo14bo2bo19bob2o13bob3obo31bob4o
2bo11b11o13bo2bo25b3o3b3o20bobob2obobo25b8o24bo2bo44bob3obo12bob2obo
15b2o3b2o3b2o16bo2b4o49bob6o126b4o16bob4o19b4o5bobob2o25b2ob10o26bobo
2b4o$77b2ob2o36b5ob2o11b9o131bob4obo19b4obo17b2obo3bob2o14b2ob3o2b4o2b
3ob2o19bobo13b9o14bob2obo16bob2o11b2ob2o11b8o18b4o13bobobo33b6obo15b3o
15bo2b2o2bo21bo2b7o2bo17b2ob6ob2o24b8o24b4o20b4o21bobobo11b3o4b3o13bo
2bo4bo2bo16bo5b2o49b4o126bo2bo19b8o14bo2bo9bobo28b2ob8o25b3o2bob2o$79b
o12b2obo2bob2o17bo2b5o12b2ob2o133b2o4b2o19bo4b2o15bo3bobobo3bo13bobo2b
2o2b2o2b2o2bobo18b3obo11b3o2bo2b3o15b2o20bo14bo12bobo4bobo17bobobo11b
7o31bob4obo15b5o17b2o24b2obobobobob2o16b3o3b2o3b3o21bob8obo23b2o21b4o
20b7o12b2o2b2o16b10o19bob4o47bob4obo123b3obo17b8o15b3obo7b2ob2o25b2o3b
9o27b2o4bo$75bobobobobo9bo6bo18b2o3b2o15bo136b2o2b2o21b2o3bobo13b4obob
ob4o11b2obob2ob2o4b2ob2obob2o16b2ob3o10bobob3obobo13b6o29bobobobobo9bo
2b2o2bo20b2o12b3ob3o32b4obo17b3o18b2o25b3o2bo2b3o17bobo2b4o2bobo21bob
8obo21b6o43b3ob3o12b6o16bobob2obobo16b3o2bobo50b5ob3o117bo2b2o2bo15bob
6o14bo2b2o2bo5bo33b3obob4o27b2ob4o$76bobobobo12b4o26bo152b6o22b2obo3bo
12b3o7b3o12b5o12b5o17bo2bo14b2obob2o17b2o19bo12bobobobo9bob6obo19b3o
11b2o3b2o31bob2obo38b4o24b5ob5o17bo2bob4obo2bo20b14o20bob2obo43b2o3b2o
10b2o2b2o2b2o14bob6obo15b4o56b8o120b3obo16b8o16b3obo5bo32b3obobobobo
29bobo$75b2o5b2o194b6o21bo2b2ob3o13b3o5b3o13bo2b3o10b3o2bo20b2o12b2ob
3ob2o16b2o18b3o10b2o5b2o10bob2obo23bo11b2o3b2o32b4o39bo2bo25b4ob4o18bo
2bo6bo2bo19b16o16b2o2b4o2b2o12b4o4b4o16b2o3b2o12bob2obo17b8o17b2o2b2o
52b3obob2obo115bob5o15b9o14bob5o7bo34b3ob2o32bobo$75bobo3bobo37b2o2bo
152bob2obo22bo2b3o2bo13bo2b3o2bo17bobob2o4b2obobo20bobo15b2obob2o14b8o
17bo10bobo3bobo8b2ob4ob2o21bo12bo3bo32bob6o65b3o3b3o19b3obo2bob3o22b
12o17bo2b8o2bo12b2ob4ob2o18bo3bo12bob4obo15b10o15bo4bo55bo5bo117b5o18b
7o15b5o4b5o35b2o2bo$121b3obo150bob6obo22b5o16b7o22b2ob2ob2o25bo18bobo
15bob6obo14b2o31b4o35b4ob4o31b7o37b2o24b5o3b5o20bo4bo26b10o18b14o12bo
3b2o3bo16b4ob4o12bo2bo17bob6obo19bo57b2o122b4o16b7o18b4o44bobo$75b2o5b
2o36b6o151b8o27bo13bo3b5o3bo18bo2b4o2bo23bo19bobo16b3o2b3o15bo12b2o5b
2o12b2o38b2ob2o32bob4obo33b10o21b4obob4o19bobo4bobo24b10o19b12o13b2ob
4ob2o18b2ob2o14b4o16b5o2b5o17b2obo56b2obo118b2o20b5obo16b2o6b2obo39bo$
77b2ob2o194bo3b2o3bo26bo12b2obo2bobo2bob2o15bo2b8o2bo23bo15b3ob3o13bo
3b2o3bo15bo13bo3bo13bo2bo35bob5obo31b4o37b8o25bobobo55bob8obo17bob10ob
o11b2ob6ob2o15bob5obo13b2o18bob6obo15b6o56b3o142b3obo24b7o$77bobobo40b
obo153bob2obo26b2o13b3ob7ob3o18bobo2bobo25bobo14b7o39bo10b3o3b3o11bo2b
o39bo35bob4o36b6o25b2o3b2o19b2obo6bob2o24b6o21b12o15b6o22bo15b2o2b2o
40bo2b4o56b3o139b2o3bobo24b6o$78bobo41b3o151bobob2obobo22b2obo14b2o2b
5o2b2o52bob2o13bob3obo13b3o4b3o13bo2b2o11b2ob2o14b2o37bobobobo34b3o37b
6o51b2o10b2o22bob6obo19bo3bo2bo3bo15bo4bo19bobobobo11bob4obo19b2o15b2o
b2ob2obo57b3o140bo29b3o$123b2o153b6o23bobo14b4ob7ob4o48b3ob3o14b3o15b
3o4b3o16bo12bobobo14b2o37bo5bo32bob3o39b2o27bo5bo21bo8bo25b8o72bo5bo
11bobo2bobo18bo2bo14bo3bo4b3o54bob3o139bo28b4o$122bo153b3ob2ob3o22b3o
13b17o49b2o17bobobo15bo6bo16bobo12b3o15b2o37bobobobo32b3obo36bob4obo
49b3o10b3o20bo2b6o2bo21b6o43bobobobo11b2ob2ob2o18b4o16bo6bob2o226bobo
2bo$121bo154bobo4bobo17b8o12b5obob3obob5o50bobo15b3o16bo6bo30b5o14b2o
77b3o37b8o25b2ob2o20b3o2bo2bo2b3o24b6o23b8o17b2o2b2o39b4o20b4o15b2o3bo
4bo54bo2bo172bo$120bobo153b3o4b3o17b2o3bo2bo12b3obo2b3o2bob3o51b3o16bo
18b2o2b2o30bo5bo55bo37bob2o35b8o25bobobo23b2ob2ob2o25bob6obo21bo2b2o2b
o17bob2obo22bo39b6o16b2ob4o2bo54bobo$120b5o153bo4bo20bo4bo13b6o2b3o2b
6o51b2o15bobo15bobo4bobo29b5o55b3o39b2o35b6o26bo3bo23b8o27b2o2b2o23bo
2b2o2bo15b3ob2ob3o19b3o16b2o19b2o4b2o13bobo2bo2b2o56bob2o$119b7o151b8o
18b3ob2o15b4ob7ob4o52b2o33bob2o2b2obo28bob3obo53bobobo34bo3bo34b10o25b
obo21b2o3bo2bo3b2o23bo6bo24bo2bo17b2o6b2o59b2ob2ob2o15b2obo2bobo56bo$
119b2o155bob6obo19bob2o14b4obob5obob4o51bob2o34bo2bo31bob3obo53bobobo
35b2ob2o34bob4obo24bo5bo22bobo2bobo26b3o2b3o44b2ob6ob2o19bo41b2o18bo2b
o4b3o52b2o3bo$121bo153b2ob6ob2o21bo2bo14bo2b7o2bo53b2obo34b6o31b5o54b
2ob2o35bobo36b8o22bo2b5o2bo17b2ob3o2b3ob2o21bo2bob2obo2bo43bo2b4o2bo
20bo41b2o16bo2bobo4bobo52b2o$277bob4obo23b5o11bob2ob7ob2obo50bob3o33b
3o2b3o28bo3bo3bo52b2ob2o34bob3o38b2o27bo2bo2bo20bob8obo23bobo4bobo44b
2o6b2o19b3o40b2o16b5o3b2o54b2o2b2o$275b2ob6ob2o17b2obob5o11b3obo2bo2bo
b3o49b2ob5o33b2o2b2o31b5o55b3o35bobo69b2obob2o21b10o21bob5o2b5obo43b6o
21b3o40b2o18b2obobobob2o53b2o$276bo2b4o2bo17bobo3b4o12b3ob2o3b2ob3o50b
ob5o32bo2b2o2bo29bo5bo53bobobo36b3o37b4o28bobo22bob8obo20b5obo2bob5o
40b5o2b5o17b5o60b2o2bobob2o55bo$277bob4obo18b2obo4bobo12b3o7b3o51bo2b
3o31b2o2b4o2b2o28b5o95b2o39b2o26b2o2bo2b2o19bo2b2o2b2o2bo19bob3o8b3obo
41bo2b2o2bo83b2o6bo54bo$279bo2bo19bob2o5b2o12bo2bo2bobo2bo2bo54b3o30bo
2b6o2bo30bo56bo3bo36bo39b4o27b2ob2o21b2o3b2o3b2o20b2ob2o6b2ob2o42bo2b
2o2bo19b2ob2o59b4o2b5o51b2obob2o$278bo4bo20b2o5b2o17b5o59bo33b2o6b2o
30b3o56b3o37bo39b4o24bo3bobo3bo17b3o8b3o18bo3bo8bo3bo44b2o22b2ob2o61bo
3b5o52bo3b2o$331b3o61b2o32b2o4b2o91bo37bo39b6o24bo7bo24b2o24bobo12bobo
69bobo60bob3ob3o58bo$277bo6bo26bo19bobo60b2o30b4o6b4o86b2ob2o35b3o37b
6o23b2obo3bob2o110b4o20b7o57bob2o6bo54b2o$277b8o23b3o21bo58b2ob2o32b3o
4b3o30b3o96bo39b4o23bobobo3bobobo48b2ob2o8b2ob2o68bobobo60b2o61b2o$
277b2ob2ob2o23bob2o79b2o35b3o4b3o29b2ob2o94bobo36b8o21bo2b2o3b2o2bo49b
o2b2o6b2o2bo68b3ob3o56b2o3bo60bo$276bob6obo24bo118bo6bo129b3obo34b8o
21bob4ob4obo48bo2b3o6b3o2bo43b4o21b5o58bobo4b3o53b4o$276b3o4b3o143b3o
2b3o130b4o34b8o84b5o4b5o45b4o20bob3obo58b4o3b2o53b4obo$275bob8obo143b
2o2b2o129b4o34b12o25bo54b6o6b6o44b2o21b7o57bob2o58bob5o$275b12o141bobo
b2obobo127b5o36b6o22bobo2b3o2bobo48b5o8b5o43bo2bo22b3o61b3o58b6o$277bo
b4obo146bo2bo128b3o38b10o19b5obobob5o47bob4o6b4obo43b4o23bo65b3o53b6o$
277b8o144b8o126bo40b10o19b2obo2bobo2bob2o49b2obo6bob2o43bobo2bobo83bob
6o52b5obo$278b6o146bob2obo128bo40b2o4b2o20b2obobo3bobob2o48b2o12b2o41b
2ob4ob2o83b2obob2o51b4o$277bo2b2o2bo145b2o2b2o169b2ob2ob2o22bob3ob3obo
50bo14bo41b10o19bobo62bob2o53b7o$279b4o322bo6bo23bo2b3o2bo50b3obo8bob
3o41bob4obo19b5o59b2o2b4o51b5o$277bo6bo319b2o2b2o2b2o21bobobobobobo49b
3o12b3o40b10o19bobo60bo5b2o51b6o$278bob2obo320b3o4b3o18bob4ob3ob4obo
45b6o8b6o40b8o85b3ob2o53b7o$278bo4bo320b2ob4ob2o19b3ob7ob3o46b3obobo6b
obob3o41b6o21b3o61bob3o56b6o$278bo4bo322b6o21b2o3b5o3b2o47b3ob2o6b2ob
3o39bob8obo17b5o62b2ob2o55b4o$275b3o6b3o318bo6bo21b3ob5ob3o47b3o5bo2bo
5b3o39bob6obo19b3o63bob2o57bobo$277b3o2b3o320b2o4b2o21b2o2b2ob2o2b2o
47b3obo2b6o2bob3o39b10o17bob3obo65b2o54b3o$278bob2obo321bob4obo21b13o
49bo2b10o2bo43b2o2b2o19b7o66bo52b4o$279bo2bo322bo6bo21bo11bo51b12o44bo
2b2o2bo21bo67bob2o51b5o$280b2o323b3o2b3o21b2obob3obob2o52b10o47b4o23bo
69b2o50b6o$280b2o324b6o21b2ob2o5b2ob2o51bob6obo48b2o22bobobo65b4o54b2o
$276b3ob2ob3o322b2o25bob2o3b2obo53b10o48b2o23bobo62b6obo52bo$276bobo4b
obo349b4o3b4o56bo2bo50b4o23bo60b2ob3ob2obo51b3o$275bobo6bobo321b2o27b
2obob2o56b8o49b2o85b2ob3obo57b2o$276b2obo2bob2o320bob2obo25b2o3b2o56b
2ob2ob2o48b4o85bob3obo54b3obo$275bo4b2o4bo318bob4obo23bo2b3o2bo55bobo
2bobo46b2o4b2o82bob4o56b2ob3o$279b4o323b6o90bo2bo48b3o2b3o85bo57bo2b3o
$280b2o324bo4bo26bo3bo57b3o2b3o46b2o4b2o82b2o2bo57b4o$279b4o323bo4bo
24bo7bo54b2obo2bob2o45b8o84bo2b2o53bo2b2o$279bo2bo353b3o3b3o53b2obo4bo
b2o45bob2obo86b4o53b5o$275b5o2b5o321b2o25bobob3obobo52bob3o2b3obo43b3o
4b3o83b2ob2o53b4o$276bo8bo322b2o25bob7obo52b2obo4bob2o44b2o4b2o83bo2bo
56bob2o$276bobo4bobo320bo4bo24b3o3b3o55b2o4b2o45b3o4b3o85bo56b3o$277b
2ob2ob2o319b10o23bo5bo53bo12bo41b2o3b2o3b2o83b2o$277b2o4b2o319b3ob2ob
3o21b3obobob3o52b2o8b2o47b2o145bo2b2o$277bob4obo318b3o2b2o2b3o19b2obob
obobob2o107bo6bo144b2o$278b6o323bo2bo24bob2o3b2obo$277bob4obo322b4o23b
2o3bobo3b2o107b2ob2ob2o146b2o$277b8o348b2o2b3ob3o2b2o106bobo2bobo143bo
b3o$279b4o350bo3bo2bo2bo3bo107b6o147b3o$280b2o351bo4bo3bo4bo108b4o$
280b2o354b2o5b2o111bo2bo144b2ob2obo$636bob2ob2obo112b2o145bo4b3o$636b
2o5b2o110b6o146bob3o$637b2o3b2o113b2o145b2o3b2o$636bo7bo111b4o144b3ob
3o$636b2o5b2o108b10o145bobo$634b3obo3bob3o106bob6obo143b4o$634b5o3b5o
106bob6obo141bo3b3o$635b4obob4o109b6o144bo$633bob5ob5obo108b4o143b4o2b
2o$634bobo3bo3bobo106b2obo2bob2o142bobob3o$636bo7bo108b2obo2bob2o140bo
bo5b2o$635b2o3bo3b2o106b2ob6ob2o144bo3bo$636b4ob4o107b2o3b2o3b2o140bo
2b3ob3o$636bob5obo108b3ob2ob3o143bo4bo$637b7o109bob6obo142bo3b2obo$
636bobobobobo111b4o148b2o$635b11o111b2o148bob2obo$636bob5obo110bob2obo
144b3ob2o$637b7o264b2o$634b2ob7ob2o107b2o4b2o143bobobobo$633bobo2b5o2b
obo106bo6bo144b2ob4o$634bob9obo108bo4bo147b2obo$634b3o2b3o2b3o106bo8bo
143b3obo$636b2ob3ob2o108bo8bo$634b2o2b5o2b2o108b6o144b3o$637b2obob2o
110b2ob2ob2o145b2o$635b3o5b3o259b2ob3o$636bobo3bobo260bo4bo$907b3o$
637bo2bo2bo265bo$637bob3obo266b2o$637bob3obo264b2obo$636bob5obo263b2ob
o$636b9o263bo$634b5o3b5o258b6o$634b3o3bo3b3o258b6o$633bob2o3bo3b2obo
256bob3o$634bo3b5o3bo258b7o$634b2o9b2o257bob5obo$635b4o3b4o258bob6o$
636b2o2bo2b2o259b9o$636bobobobobo261b5o$637b2obob2o260b6o$637b7o260bo
2b4o$636bob5obo259bo2b3obo$640bo264b6o$637bo2bo2bo261b5o$637b7o261b5o$
637bobobobo259b2o2bo$635bo9bo259b2o$636b2obobob2o$635b2obo3bob2o$637b
2o3b2o$637bobobobo$637b7o$636bob2ob2obo$636b4ob4o$635bob3ob3obo$636b2o
b3ob2o$637b2obob2o$635b2obo3bob2o$636bob5obo$635bo3b3o3bo$639b3o$636bo
2b3o2bo$638b5o$635b11o$639b3o$636b9o$636b9o$635bob7obo$634bob9obo$633b
ob11obo$632bob13obo$633b15o$633bob3o5b3obo$639b3o$636bo7bo$633b4o7b4o$
633bo2bo7bo2bo$633b4o7b4o$634b2o9b2o!

User:AforAmpere/Day&Night

2020-12-30T18:39:36Z

AforAmpere:

== Known spaceships by width ==

Before updating, make sure if you have a ship at a given width that no ships of any lower widths have ships at that speed

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,0)c/3
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,1)c/3
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 21
|-
| (1,0)c/4
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/4
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
|-
| (2,0)c/4
| style="background: #80ff80;" | 7
| style="background: #80ff80;" | 7
| style="background: #80ff80;" | 8
|-
| (1,0)c/5
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/5
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 21
|-
| (2,0)c/5
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 24
|-
| (2,1)c/5
| style="background: #80ff80;" | 16
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 14
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 17
|-
| (2,0)c/6
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (2,1)c/6
| style="background: #80ff80;" | 12
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 21
|-
| (3,0)c/6
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,0)c/7
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 7
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 15
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 16
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 19
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 21
| style="background: #80ff80;" | 20
|-
| (3,1)c/7
| style="background: #ffa0a0;" | 12
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | 14
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 13
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 14
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (4,1)c/9
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11 (qfind)
| style="background: #ffa0a0;" | 12
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 5
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 12
|}

x = 1214, y = 170, rule = B3678/S34678
2b4o13b3o14b4o23bo15bo16b2o25b2o11b2o7b2o13b4o21bo14bo14b2o21b3obo13b
2o5b2o15b2o24b2o23b3o23bo8bo27bo13b7o14bo6bo16bo15bo16b2o23b2o15bo16b
2o21bo16bo5bo12b3o4b3o24b2ob2o22bo8bo24bo8bo24b2o22b2o24bo15bo4bo18bo
4bo19b3o57bo10b2o11b2o11b2o27bo15b3o17bo43b2o22b2o19b2o40b2ob2o32bob2o
24bo$bob4o11bobobo12bob2obo21b4o12bobo15b2o25b2o11b2o7b2o12b6o19b3o12b
3o12b4o20b2o3b3o10b2o5b2o13b2o2b2o20b6o19b3ob3o19b4ob4ob4o24bo2bo12bo
3bo14b3ob2ob3o14b4o12bobo15b2o22b4o13b3o14b4o19b3o14bobo3bobo12bo6bo
24b2o3b2o20b4o4b4o22b3o6b3o23b2o20b2o2b2o21b3o13b3o2b3o16bobo2bobo18b
2obo54b4o8bob2o9bob2o9bob2o24b4o13b5o14b4o42bobo19b3obo18bobo37b8o29bo
b5o23b3o$b7o10b5o12b6o18b3ob3o11b5o12bo4bo22b5o8b5o3b5o9b4o2b4o16b5o
10b5o10b6o22bo2bo10bo2bobobo2bo12b6o19bo2b2ob2obo15b2ob3ob2o18b3ob2o2b
2ob3o23b2o2b2o13bo15b3ob4ob3o10b3ob3o11b5o12bo4bo19b6o11b5o12b6o17b5o
13b3o3b3o10b5o2b5o22b7o21bobob2obobo22b4o6b4o45b4o21b5o11b4o2b4o13b5o
2b5o14b3o2b2o53b5o7b5o8b5o8b5o23b5o13b5o13b5o41b2obo17bob4o18b2obo36b
4o3b2o29bo3b3o22b4o$6obo9b7o10b8o17b3o2bo14bo15b4o24bo12bo2b2ob2o2bo
10b3o4b3o17b3o12b3o12b4o20bo2bo2bo12bob3obo16b2o20b3o6bobo14b3obob3o
18b2o10b2o26b2o13bobo18b4o14b3o2bo14bo15b4o20bob5o9b7o10b8o18bo35b3o4b
3o49b2obo2b2o2bob2o23b2o4b2o22b2ob2ob2o15b3o4b3o17b7o10bobob2obobo12bo
b10obo12bobo4b2o52b5o9bobo10bobo10bobo21b7o9b9o11b7o41b4o19b3o19b4o34b
obob2o3b2o28bobobob2o25b2o$b3obo11b7o10b8o19b2o12b2o5b2o9b2o4b2o21b4o
9b13o8b3o2b2o2b3o14b2obob2o8b2obob2o8b2ob2ob2o19bo16b9o14b4o18bo2b2o4b
4o12b6ob6o17bo2bob2obo2bo26bobo14bo15b12o12b2o12b2o5b2o9b2o4b2o20bobob
o10b5o12b6o18b3o14b2o5b2o12bo6bo21b2o4bo4b2o18bo2b4o2bo21bo6b2o6bo17b
2o2b2o2b2o14b2o2b2o2b2o18b5o11b2obo2bob2o12b2obo6bob2o11b4o2b4o52b4o
10b2o11b2o11b2o22bob4o11b8o11bob4o38b2obo19b4o2bo15b2obo39bob2obo2bo
28bo6bo23bob4o$o3b4o8b9o8b10o21b2o10b2o3b2o11b2o2b2o22bo2bo11b9o12b8o
71b2obobo15bo3bo16bo2bo18bobob2o2b3ob2o12bo3b3o3bo16bo3bo6bo3bo22bo17b
obo15bob6obo16b2o10b2o3b2o11b2o2b2o19b5o10b3o3b3o8b3o4b3o17bo14b2o7b2o
41b4o3b4o19b4o2b4o22b4o6b4o19b8o16b2ob2ob2o17b3o3b3o10b2ob2ob2o15bobo
4bobo11bo2bobo4b2o51bobo63b3obo9b7obo13b3obo38bobo20bo2bobo16bobo6b2o
33b4ob4o25bobo4bob2o21bo3bob2o$3b3o14bo16b2o26bo10bo5bo10bobo2bobo21b
2o11bob4ob4obo12bo2bo21bo14bo14b2o22b3o13bo9bo13b4o20bob2ob3o15b2o2bob
obo2b2o14bobob2ob4ob2obobo20b2o38b4o20bo10bo5bo10bobo2bobo20b5o8bo3bo
3bo8bo3b2o3bo32bob2o3b2obo12bo4bo23b4obob4o19bob6obo24b2ob4ob2o22b6o
17b3o2b3o17bo3bo3bo9b2ob4ob2o15b3o2b3o12bo2b6o3bo51b2o2b2o39b2o15bo3bo
bo11b6o12bo3bobo4b2o32bobobo17b2obobo17bobobo5bobo32b9o25bo7bo19b2obo
6b2o$2bo2b2o11bo3bo12bo4bo22bo12b2obob2o10bobo2bobo23bo11b4o3b4o12b6o
74bo3bo11bob2obob2obo12b6o19b2o4b3o13b3o3b3o3b3o11b2obob2obo4bob2obob
2o16b2o18bo3bo13b3ob4ob3o14bo12b2obob2o10bobo2bobo18bob2o2bo11b3o13bob
2obo15b2o19bobobobo43b2ob2ob2ob2o19bob2o2b2obo24b10o20bob6obo15b8o20b
3o12b3ob2ob3o16b2o2b2o13b3o3bobo55bo3b2o38bob2o15b2o16b5o13b2o6b5o30bo
bob2o17bobob2o16bobob2o5b2obo29bob5ob2o25bo7bobo18bobob2o2bob3o$20bo
16b2o22b2o12b3o3b3o9bob4obo22bobo10bobo5bobo12b2o2b2o76b2o11b13o9b3o4b
3o19b3ob2o13b2obob7obob2o10b2ob2o3b6o3b2ob2o17bo16b4ob4o10bo2b2ob2ob2o
2bo11b2o12b3o3b3o9bob4obo21bo12b2obob2o10bob4obo13bob3ob2o14b2o3b2o13b
obo2bobo20bo2b2o2bo2b2o2bo18b2ob2ob2o26b8o23b6o18bob2obo19b2obob2o11b
8o16b8o17bo2b2o52bo2b2o41b5o12b2ob2o14bob2obo11b2ob2o4bob5o28bobobo17b
2obobo17bobobo7b4o29b6ob3o25bo5b2o21b2o2b2obo$60b3o12b2o5b2o11bo2bo23b
4o12bo5bo14b2o2b2o75bo15b9o12bo2b2o2bo19b2ob4o13b4ob7ob4o10b2o2b2o2b6o
2b2o2b2o18b2o16bo3bo15bo2b2o2bo12b2obo12b2o5b2o11bo2bo21bo16bobo12b8o
14b7o16bobo16bo4bo23bo2bobobo2bo19b3o4b3o22b2o2b6o2b2o21b4o18bobo2bobo
20bobo11b2ob6ob2o14bob4obo20b2o52bo2bo3b2o39bobo13bo20bo14bo8b5o28bobo
bo18bobob2o16bobobo4b2obo33bobo3bo25bobobo28bobo2bo$60b6o10bob3obo12bo
2bo23bo2b2o32b6o75b3o14b7o11b2ob2o2b2ob2o16b3obo2bo14bobo2b5o2bobo15bo
b10obo22bobo14bobobobo12bob2o4b2obo11bob3o11bob3obo11bo4bo18b3o14b3ob
3o10bo2b2o2bo13bob5o36b6o21b4ob5ob4o15b4o6b4o19b3o2b6o2b3o20b4o18bobo
2bobo18b3ob3o10b10o17bo2bo14bo6bobo53bo3b4o39b2o58b6o26b2obobo17b2obob
o16b2obobo5bobo29b2o4b3o3bo24b3o2bo2b2o24bo2bo$59bob4obo8b2obobob2o12b
2o21b2o17bobobobo13b3o2b3o75bobo11b11o10bo2bo2bo2bo17bo2bobo16b5o2bo2b
5o12b3ob12ob3o19b2o17bobo14bobo6bobo11bo2bobo9b2obobob2o33b2o17bobobo
13bo2bo16b5obo14b2obob2o41b6obob6o15b5o4b5o19bo2bob6obo2bo20b4o19b6o
20bobobo11b10o16bo4bo13b3o4bo2b2o53bobo2bo97bo2bobo28bobobo18bobob2o
16bobobo5bobobo26bo2b3o33bo5b2o27b2obo$60b6o9b2ob3ob2o11bo2bo20bobo17b
o3bo15b6o73b2ob2o14b7o11bo10bo17b2ob3o20bo3bo16bob2o3b8o3b2obo19bo35b
3o4b3o13bob4o8b2ob3ob2o10b2o2b2o17bo2b4o11b2obob2o13b2o16bob5o15b7o41b
3o4bo4b3o16b4ob2ob4o20b4obob2obob4o18b2ob2ob2o16b8o18b2obob2o9bo4b2o4b
o14bo6bo13bob2o2bo59bob2o97b2o2b2o26b2obobo19bo2bo16b2obobo5bobob2o25b
ob6o31bo4b2o30b3o$60bob2obo10b7o36b2o18bo3bo16b4o74b7o9b13o12bo2bo23b
3ob2o12b2o4bo3bo4b2o11bo2bob10obo2bo20b2o12bob2o3b2obo12bo6bo13b4o12b
7o12bo2bo20bo2bobo10b2obob2o32b4o18b5o16b4o26bob3obo19b14o17b3ob12ob3o
17bob2obo17bob4obo18b2obob2o10b2o6b2o16bo4bo13b2ob3o3bo53b6obo98bo30bo
bob2o17b2ob3o16bobob2o4bobobo25b10o28b6o2bo$62b2o12bo2bo2bo10bob4obo
19bo15b5ob5o13bo2bo75b2obo12bo4bo4bo10b2o2b2o2b2o22bobobo15b2o5b2o17b
2obob6obob2o23b4o9b3o5b3o11bobo4bobo12bo3bo11bo2bo2bo11b2o2b2o18b6obo
10bobobo32bob3o16b3o3b3o14bo2bo28bobo22b12o20b4o3b2o3b4o18bo6bo19b2o
22bobobo10bobob4obobo13bob2o2b2obo14bo4b3o54b5obo95b2obo30bobo18b2obo
20bobo5bobobo26b11o27bo3b2ob3o$61b4o14bo14b2o2b2o22b2o14bobobobo14bob
2obo73b3o14b2o2bobo2b2o13bo2bo25bo2b2o17bo3bo18bo4b8o4bo22b2obo12bo3bo
14b2ob4ob2o12b2o17bo15bo2bo20b6o9b9o31b4o14b3o7b3o12b4o23bob2o2bo2b2ob
o17bo2b6o2bo20b16o21b2o20b6o18b9o9b3o4b3o14b4o2b4o18bo2bo53b9o95bo31bo
b2o15bo2b4o19bob2o3b2obobo25b11obo25b4o3b2o$79bo12bo2bo2bo2bo18b3o15bo
b3obo14b2o2b2o76bo35b2o4b2o19b2o2bobo17b9o15bob3ob8ob3obo23bo9b13o13bo
2bo34bo14b6o18bob3o12bobobobo31bob6o12b5ob5o12b2o2b2o21b2obo7bob2o21b
2o28bo3b2o3bo23b4o19bob2obo19bobobobo10bob2o2b2obo14b3o4b3o18bobo53bob
5o130bo18bobob2o20bo6bobobo27b10o28b3o3bo$93bo6bo18b5o13b2o2bo2b2o14bo
2bo77b2o34bob4obo19b4o20bob5obo15bobo2b10o2bobo20b2obo12b2o3b2o17b2o
18b2o30b6o18bob2o52b3o2bo15b7o13b2o4b2o21bo2b2o3b2o2bo55b4o27b2o20b2o
2b2o36b2o2b2o2b2o12bob10obo15bob2o53b7o148b5o27b2obobo27b10obo25bo3b3o
bo$78bobo12bo6bo21bobo12b3o3b3o13b6o76bo34bob6obo17b3o3b2o17bo2bobo2bo
17bo4b6o4bo23b2o14bobobo17b4o18b2o13bobo14bo2bo19bob2o13bob3obo31bob4o
2bo11b11o13bo2bo25b3o3b3o20bobob2obobo25b8o24bo2bo44bob3obo12bob2obo
15b2o3b2o3b2o16bo2b4o49bob6o126b4o16bob4o19b4o5bobob2o25b2ob10o26bobo
2b4o$77b2ob2o36b5ob2o11b9o131bob4obo19b4obo17b2obo3bob2o14b2ob3o2b4o2b
3ob2o19bobo13b9o14bob2obo16bob2o11b2ob2o11b8o18b4o13bobobo33b6obo15b3o
15bo2b2o2bo21bo2b7o2bo17b2ob6ob2o24b8o24b4o20b4o21bobobo11b3o4b3o13bo
2bo4bo2bo16bo5b2o49b4o126bo2bo19b8o14bo2bo9bobo28b2ob8o25b3o2bob2o$79b
o12b2obo2bob2o17bo2b5o12b2ob2o133b2o4b2o19bo4b2o15bo3bobobo3bo13bobo2b
2o2b2o2b2o2bobo18b3obo11b3o2bo2b3o15b2o20bo14bo12bobo4bobo17bobobo11b
7o31bob4obo15b5o17b2o24b2obobobobob2o16b3o3b2o3b3o21bob8obo23b2o21b4o
20b7o12b2o2b2o16b10o19bob4o47bob4obo123b3obo17b8o15b3obo7b2ob2o25b2o3b
9o27b2o4bo$75bobobobobo9bo6bo18b2o3b2o15bo136b2o2b2o21b2o3bobo13b4obob
ob4o11b2obob2ob2o4b2ob2obob2o16b2ob3o10bobob3obobo13b6o29bobobobobo9bo
2b2o2bo20b2o12b3ob3o32b4obo17b3o18b2o25b3o2bo2b3o17bobo2b4o2bobo21bob
8obo21b6o43b3ob3o12b6o16bobob2obobo16b3o2bobo50b5ob3o117bo2b2o2bo15bob
6o14bo2b2o2bo5bo33b3obob4o27b2ob4o$76bobobobo12b4o26bo152b6o22b2obo3bo
12b3o7b3o12b5o12b5o17bo2bo14b2obob2o17b2o19bo12bobobobo9bob6obo19b3o
11b2o3b2o31bob2obo38b4o24b5ob5o17bo2bob4obo2bo20b14o20bob2obo43b2o3b2o
10b2o2b2o2b2o14bob6obo15b4o56b8o120b3obo16b8o16b3obo5bo32b3obobobobo
29bobo$75b2o5b2o194b6o21bo2b2ob3o13b3o5b3o13bo2b3o10b3o2bo20b2o12b2ob
3ob2o16b2o18b3o10b2o5b2o10bob2obo23bo11b2o3b2o32b4o39bo2bo25b4ob4o18bo
2bo6bo2bo19b16o16b2o2b4o2b2o12b4o4b4o16b2o3b2o12bob2obo17b8o17b2o2b2o
52b3obob2obo115bob5o15b9o14bob5o7bo34b3ob2o32bobo$75bobo3bobo37b2o2bo
152bob2obo22bo2b3o2bo13bo2b3o2bo17bobob2o4b2obobo20bobo15b2obob2o14b8o
17bo10bobo3bobo8b2ob4ob2o21bo12bo3bo32bob6o65b3o3b3o19b3obo2bob3o22b
12o17bo2b8o2bo12b2ob4ob2o18bo3bo12bob4obo15b10o15bo4bo55bo5bo117b5o18b
7o15b5o4b5o35b2o2bo$121b3obo150bob6obo22b5o16b7o22b2ob2ob2o25bo18bobo
15bob6obo14b2o31b4o35b4ob4o31b7o37b2o24b5o3b5o20bo4bo26b10o18b14o12bo
3b2o3bo16b4ob4o12bo2bo17bob6obo19bo57b2o122b4o16b7o18b4o44bobo$75b2o5b
2o36b6o151b8o27bo13bo3b5o3bo18bo2b4o2bo23bo19bobo16b3o2b3o15bo12b2o5b
2o12b2o38b2ob2o32bob4obo33b10o21b4obob4o19bobo4bobo24b10o19b12o13b2ob
4ob2o18b2ob2o14b4o16b5o2b5o17b2obo56b2obo118b2o20b5obo16b2o6b2obo39bo$
77b2ob2o194bo3b2o3bo26bo12b2obo2bobo2bob2o15bo2b8o2bo23bo15b3ob3o13bo
3b2o3bo15bo13bo3bo13bo2bo35bob5obo31b4o37b8o25bobobo55bob8obo17bob10ob
o11b2ob6ob2o15bob5obo13b2o18bob6obo15b6o56b3o142b3obo24b7o$77bobobo40b
obo153bob2obo26b2o13b3ob7ob3o18bobo2bobo25bobo14b7o39bo10b3o3b3o11bo2b
o39bo35bob4o36b6o25b2o3b2o19b2obo6bob2o24b6o21b12o15b6o22bo15b2o2b2o
40bo2b4o56b3o139b2o3bobo24b6o$78bobo41b3o151bobob2obobo22b2obo14b2o2b
5o2b2o52bob2o13bob3obo13b3o4b3o13bo2b2o11b2ob2o14b2o37bobobobo34b3o37b
6o51b2o10b2o22bob6obo19bo3bo2bo3bo15bo4bo19bobobobo11bob4obo19b2o15b2o
b2ob2obo57b3o140bo29b3o$123b2o153b6o23bobo14b4ob7ob4o48b3ob3o14b3o15b
3o4b3o16bo12bobobo14b2o37bo5bo32bob3o39b2o27bo5bo21bo8bo25b8o72bo5bo
11bobo2bobo18bo2bo14bo3bo4b3o54bob3o139bo28b4o$122bo153b3ob2ob3o22b3o
13b17o49b2o17bobobo15bo6bo16bobo12b3o15b2o37bobobobo32b3obo36bob4obo
49b3o10b3o20bo2b6o2bo21b6o43bobobobo11b2ob2ob2o18b4o16bo6bob2o226bobo
2bo$121bo154bobo4bobo17b8o12b5obob3obob5o50bobo15b3o16bo6bo30b5o14b2o
77b3o37b8o25b2ob2o20b3o2bo2bo2b3o24b6o23b8o17b2o2b2o39b4o20b4o15b2o3bo
4bo54bo2bo172bo$120bobo153b3o4b3o17b2o3bo2bo12b3obo2b3o2bob3o51b3o16bo
18b2o2b2o30bo5bo55bo37bob2o35b8o25bobobo23b2ob2ob2o25bob6obo21bo2b2o2b
o17bob2obo22bo39b6o16b2ob4o2bo54bobo$120b5o153bo4bo20bo4bo13b6o2b3o2b
6o51b2o15bobo15bobo4bobo29b5o55b3o39b2o35b6o26bo3bo23b8o27b2o2b2o23bo
2b2o2bo15b3ob2ob3o19b3o16b2o19b2o4b2o13bobo2bo2b2o56bob2o$119b7o151b8o
18b3ob2o15b4ob7ob4o52b2o33bob2o2b2obo28bob3obo53bobobo34bo3bo34b10o25b
obo21b2o3bo2bo3b2o23bo6bo24bo2bo17b2o6b2o59b2ob2ob2o15b2obo2bobo56bo$
119b2o155bob6obo19bob2o14b4obob5obob4o51bob2o34bo2bo31bob3obo53bobobo
35b2ob2o34bob4obo24bo5bo22bobo2bobo26b3o2b3o44b2ob6ob2o19bo41b2o18bo2b
o4b3o52b2o3bo$121bo153b2ob6ob2o21bo2bo14bo2b7o2bo53b2obo34b6o31b5o54b
2ob2o35bobo36b8o22bo2b5o2bo17b2ob3o2b3ob2o21bo2bob2obo2bo43bo2b4o2bo
20bo41b2o16bo2bobo4bobo52b2o$277bob4obo23b5o11bob2ob7ob2obo50bob3o33b
3o2b3o28bo3bo3bo52b2ob2o34bob3o38b2o27bo2bo2bo20bob8obo23bobo4bobo44b
2o6b2o19b3o40b2o16b5o3b2o54b2o2b2o$275b2ob6ob2o17b2obob5o11b3obo2bo2bo
b3o49b2ob5o33b2o2b2o31b5o55b3o35bobo69b2obob2o21b10o21bob5o2b5obo43b6o
21b3o40b2o18b2obobobob2o53b2o$276bo2b4o2bo17bobo3b4o12b3ob2o3b2ob3o50b
ob5o32bo2b2o2bo29bo5bo53bobobo36b3o37b4o28bobo22bob8obo20b5obo2bob5o
40b5o2b5o17b5o60b2o2bobob2o55bo$277bob4obo18b2obo4bobo12b3o7b3o51bo2b
3o31b2o2b4o2b2o28b5o95b2o39b2o26b2o2bo2b2o19bo2b2o2b2o2bo19bob3o8b3obo
41bo2b2o2bo83b2o6bo54bo$279bo2bo19bob2o5b2o12bo2bo2bobo2bo2bo54b3o30bo
2b6o2bo30bo56bo3bo36bo39b4o27b2ob2o21b2o3b2o3b2o20b2ob2o6b2ob2o42bo2b
2o2bo19b2ob2o59b4o2b5o51b2obob2o$278bo4bo20b2o5b2o17b5o59bo33b2o6b2o
30b3o56b3o37bo39b4o24bo3bobo3bo17b3o8b3o18bo3bo8bo3bo44b2o22b2ob2o61bo
3b5o52bo3b2o$331b3o61b2o32b2o4b2o91bo37bo39b6o24bo7bo24b2o24bobo12bobo
69bobo60bob3ob3o58bo$277bo6bo26bo19bobo60b2o30b4o6b4o86b2ob2o35b3o37b
6o23b2obo3bob2o110b4o20b7o57bob2o6bo54b2o$277b8o23b3o21bo58b2ob2o32b3o
4b3o30b3o96bo39b4o23bobobo3bobobo48b2ob2o8b2ob2o68bobobo60b2o61b2o$
277b2ob2ob2o23bob2o79b2o35b3o4b3o29b2ob2o94bobo36b8o21bo2b2o3b2o2bo49b
o2b2o6b2o2bo68b3ob3o56b2o3bo60bo$276bob6obo24bo118bo6bo129b3obo34b8o
21bob4ob4obo48bo2b3o6b3o2bo43b4o21b5o58bobo4b3o53b4o$276b3o4b3o143b3o
2b3o130b4o34b8o84b5o4b5o45b4o20bob3obo58b4o3b2o53b4obo$275bob8obo143b
2o2b2o129b4o34b12o25bo54b6o6b6o44b2o21b7o57bob2o58bob5o$275b12o141bobo
b2obobo127b5o36b6o22bobo2b3o2bobo48b5o8b5o43bo2bo22b3o61b3o58b6o$277bo
b4obo146bo2bo128b3o38b10o19b5obobob5o47bob4o6b4obo43b4o23bo65b3o53b6o$
277b8o144b8o126bo40b10o19b2obo2bobo2bob2o49b2obo6bob2o43bobo2bobo83bob
6o52b5obo$278b6o146bob2obo128bo40b2o4b2o20b2obobo3bobob2o48b2o12b2o41b
2ob4ob2o83b2obob2o51b4o$277bo2b2o2bo145b2o2b2o169b2ob2ob2o22bob3ob3obo
50bo14bo41b10o19bobo62bob2o53b7o$279b4o322bo6bo23bo2b3o2bo50b3obo8bob
3o41bob4obo19b5o59b2o2b4o51b5o$277bo6bo319b2o2b2o2b2o21bobobobobobo49b
3o12b3o40b10o19bobo60bo5b2o51b6o$278bob2obo320b3o4b3o18bob4ob3ob4obo
45b6o8b6o40b8o85b3ob2o53b7o$278bo4bo320b2ob4ob2o19b3ob7ob3o46b3obobo6b
obob3o41b6o21b3o61bob3o56b6o$278bo4bo322b6o21b2o3b5o3b2o47b3ob2o6b2ob
3o39bob8obo17b5o62b2ob2o55b4o$275b3o6b3o318bo6bo21b3ob5ob3o47b3o5bo2bo
5b3o39bob6obo19b3o63bob2o57bobo$277b3o2b3o320b2o4b2o21b2o2b2ob2o2b2o
47b3obo2b6o2bob3o39b10o17bob3obo65b2o54b3o$278bob2obo321bob4obo21b13o
49bo2b10o2bo43b2o2b2o19b7o66bo52b4o$279bo2bo322bo6bo21bo11bo51b12o44bo
2b2o2bo21bo67bob2o51b5o$280b2o323b3o2b3o21b2obob3obob2o52b10o47b4o23bo
69b2o50b6o$280b2o324b6o21b2ob2o5b2ob2o51bob6obo48b2o22bobobo65b4o54b2o
$276b3ob2ob3o322b2o25bob2o3b2obo53b10o48b2o23bobo62b6obo52bo$276bobo4b
obo349b4o3b4o56bo2bo50b4o23bo60b2ob3ob2obo51b3o$275bobo6bobo321b2o27b
2obob2o56b8o49b2o85b2ob3obo57b2o$276b2obo2bob2o320bob2obo25b2o3b2o56b
2ob2ob2o48b4o85bob3obo54b3obo$275bo4b2o4bo318bob4obo23bo2b3o2bo55bobo
2bobo46b2o4b2o82bob4o56b2ob3o$279b4o323b6o90bo2bo48b3o2b3o85bo57bo2b3o
$280b2o324bo4bo26bo3bo57b3o2b3o46b2o4b2o82b2o2bo57b4o$279b4o323bo4bo
24bo7bo54b2obo2bob2o45b8o84bo2b2o53bo2b2o$279bo2bo353b3o3b3o53b2obo4bo
b2o45bob2obo86b4o53b5o$275b5o2b5o321b2o25bobob3obobo52bob3o2b3obo43b3o
4b3o83b2ob2o53b4o$276bo8bo322b2o25bob7obo52b2obo4bob2o44b2o4b2o83bo2bo
56bob2o$276bobo4bobo320bo4bo24b3o3b3o55b2o4b2o45b3o4b3o85bo56b3o$277b
2ob2ob2o319b10o23bo5bo53bo12bo41b2o3b2o3b2o83b2o$277b2o4b2o319b3ob2ob
3o21b3obobob3o52b2o8b2o47b2o145bo2b2o$277bob4obo318b3o2b2o2b3o19b2obob
obobob2o107bo6bo144b2o$278b6o323bo2bo24bob2o3b2obo$277bob4obo322b4o23b
2o3bobo3b2o107b2ob2ob2o146b2o$277b8o348b2o2b3ob3o2b2o106bobo2bobo143bo
b3o$279b4o350bo3bo2bo2bo3bo107b6o147b3o$280b2o351bo4bo3bo4bo108b4o$
280b2o354b2o5b2o111bo2bo144b2ob2obo$636bob2ob2obo112b2o145bo4b3o$636b
2o5b2o110b6o146bob3o$637b2o3b2o113b2o145b2o3b2o$636bo7bo111b4o144b3ob
3o$636b2o5b2o108b10o145bobo$634b3obo3bob3o106bob6obo143b4o$634b5o3b5o
106bob6obo141bo3b3o$635b4obob4o109b6o144bo$633bob5ob5obo108b4o143b4o2b
2o$634bobo3bo3bobo106b2obo2bob2o142bobob3o$636bo7bo108b2obo2bob2o140bo
bo5b2o$635b2o3bo3b2o106b2ob6ob2o144bo3bo$636b4ob4o107b2o3b2o3b2o140bo
2b3ob3o$636bob5obo108b3ob2ob3o143bo4bo$637b7o109bob6obo142bo3b2obo$
636bobobobobo111b4o148b2o$635b11o111b2o148bob2obo$636bob5obo110bob2obo
144b3ob2o$637b7o264b2o$634b2ob7ob2o107b2o4b2o143bobobobo$633bobo2b5o2b
obo106bo6bo144b2ob4o$634bob9obo108bo4bo147b2obo$634b3o2b3o2b3o106bo8bo
143b3obo$636b2ob3ob2o108bo8bo$634b2o2b5o2b2o108b6o144b3o$637b2obob2o
110b2ob2ob2o145b2o$635b3o5b3o259b2ob3o$636bobo3bobo260bo4bo$907b3o$
637bo2bo2bo265bo$637bob3obo266b2o$637bob3obo264b2obo$636bob5obo263b2ob
o$636b9o263bo$634b5o3b5o258b6o$634b3o3bo3b3o258b6o$633bob2o3bo3b2obo
256bob3o$634bo3b5o3bo258b7o$634b2o9b2o257bob5obo$635b4o3b4o258bob6o$
636b2o2bo2b2o259b9o$636bobobobobo261b5o$637b2obob2o260b6o$637b7o260bo
2b4o$636bob5obo259bo2b3obo$640bo264b6o$637bo2bo2bo261b5o$637b7o261b5o$
637bobobobo259b2o2bo$635bo9bo259b2o$636b2obobob2o$635b2obo3bob2o$637b
2o3b2o$637bobobobo$637b7o$636bob2ob2obo$636b4ob4o$635bob3ob3obo$636b2o
b3ob2o$637b2obob2o$635b2obo3bob2o$636bob5obo$635bo3b3o3bo$639b3o$636bo
2b3o2bo$638b5o$635b11o$639b3o$636b9o$636b9o$635bob7obo$634bob9obo$633b
ob11obo$632bob13obo$633b15o$633bob3o5b3obo$639b3o$636bo7bo$633b4o7b4o$
633bo2bo7bo2bo$633b4o7b4o$634b2o9b2o!

User:AforAmpere/Day&Night

2020-12-30T04:09:45Z

AforAmpere:

== Known spaceships by width ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,0)c/3
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,1)c/3
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 21
|-
| (1,0)c/4
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/4
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
|-
| (2,0)c/4
| style="background: #80ff80;" | 7
| style="background: #80ff80;" | 7
| style="background: #80ff80;" | 8
|-
| (1,0)c/5
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/5
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 21
|-
| (2,0)c/5
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 24
|-
| (2,1)c/5
| style="background: #80ff80;" | 16
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 14
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 17
|-
| (2,0)c/6
| style="background: #80ff80;" | 8
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (2,1)c/6
| style="background: #80ff80;" | 12
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 21
|-
| (3,0)c/6
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 10
|-
| (1,0)c/7
| style="background: #80ff80;" | 9
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 12
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 7
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 15
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 16
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 19
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 21
| style="background: #80ff80;" | 20
|-
| (3,1)c/7
| style="background: #ffa0a0;" | 12
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | 14
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 13
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 14
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 14
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
|-
| (4,1)c/9
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11 (qfind)
| style="background: #ffa0a0;" | 12
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 5
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 12
|}

x = 1214, y = 170, rule = B3678/S34678
2b4o13b3o14b4o23bo15bo16b2o25b2o11b2o7b2o13b4o21bo14bo14b2o21b3obo13b
2o5b2o15b2o24b2o23b3o23bo8bo27bo13b7o14bo6bo16bo15bo16b2o23b2o15bo16b
2o21bo16bo5bo12b3o4b3o24b2ob2o22bo8bo24bo8bo24b2o22b2o24bo15bo4bo18bo
4bo19b3o57bo10b2o11b2o11b2o27bo15b3o17bo43b2o22b2o19b2o40b2ob2o32bob2o
24bo$bob4o11bobobo12bob2obo21b4o12bobo15b2o25b2o11b2o7b2o12b6o19b3o12b
3o12b4o20b2o3b3o10b2o5b2o13b2o2b2o20b6o19b3ob3o19b4ob4ob4o24bo2bo12bo
3bo14b3ob2ob3o14b4o12bobo15b2o22b4o13b3o14b4o19b3o14bobo3bobo12bo6bo
24b2o3b2o20b4o4b4o22b3o6b3o23b2o20b2o2b2o21b3o13b3o2b3o16bobo2bobo18b
2obo54b4o8bob2o9bob2o9bob2o24b4o13b5o14b4o42bobo19b3obo18bobo37b8o29bo
b5o23b3o$b7o10b5o12b6o18b3ob3o11b5o12bo4bo22b5o8b5o3b5o9b4o2b4o16b5o
10b5o10b6o22bo2bo10bo2bobobo2bo12b6o19bo2b2ob2obo15b2ob3ob2o18b3ob2o2b
2ob3o23b2o2b2o13bo15b3ob4ob3o10b3ob3o11b5o12bo4bo19b6o11b5o12b6o17b5o
13b3o3b3o10b5o2b5o22b7o21bobob2obobo22b4o6b4o45b4o21b5o11b4o2b4o13b5o
2b5o14b3o2b2o53b5o7b5o8b5o8b5o23b5o13b5o13b5o41b2obo17bob4o18b2obo36b
4o3b2o29bo3b3o22b4o$6obo9b7o10b8o17b3o2bo14bo15b4o24bo12bo2b2ob2o2bo
10b3o4b3o17b3o12b3o12b4o20bo2bo2bo12bob3obo16b2o20b3o6bobo14b3obob3o
18b2o10b2o26b2o13bobo18b4o14b3o2bo14bo15b4o20bob5o9b7o10b8o18bo35b3o4b
3o49b2obo2b2o2bob2o23b2o4b2o22b2ob2ob2o15b3o4b3o17b7o10bobob2obobo12bo
b10obo12bobo4b2o52b5o9bobo10bobo10bobo21b7o9b9o11b7o41b4o19b3o19b4o34b
obob2o3b2o28bobobob2o25b2o$b3obo11b7o10b8o19b2o12b2o5b2o9b2o4b2o21b4o
9b13o8b3o2b2o2b3o14b2obob2o8b2obob2o8b2ob2ob2o19bo16b9o14b4o18bo2b2o4b
4o12b6ob6o17bo2bob2obo2bo26bobo14bo15b12o12b2o12b2o5b2o9b2o4b2o20bobob
o10b5o12b6o18b3o14b2o5b2o12bo6bo21b2o4bo4b2o18bo2b4o2bo21bo6b2o6bo17b
2o2b2o2b2o14b2o2b2o2b2o18b5o11b2obo2bob2o12b2obo6bob2o11b4o2b4o52b4o
10b2o11b2o11b2o22bob4o11b8o11bob4o38b2obo19b4o2bo15b2obo39bob2obo2bo
28bo6bo23bob4o$o3b4o8b9o8b10o21b2o10b2o3b2o11b2o2b2o22bo2bo11b9o12b8o
71b2obobo15bo3bo16bo2bo18bobob2o2b3ob2o12bo3b3o3bo16bo3bo6bo3bo22bo17b
obo15bob6obo16b2o10b2o3b2o11b2o2b2o19b5o10b3o3b3o8b3o4b3o17bo14b2o7b2o
41b4o3b4o19b4o2b4o22b4o6b4o19b8o16b2ob2ob2o17b3o3b3o10b2ob2ob2o15bobo
4bobo11bo2bobo4b2o51bobo63b3obo9b7obo13b3obo38bobo20bo2bobo16bobo6b2o
33b4ob4o25bobo4bob2o21bo3bob2o$3b3o14bo16b2o26bo10bo5bo10bobo2bobo21b
2o11bob4ob4obo12bo2bo21bo14bo14b2o22b3o13bo9bo13b4o20bob2ob3o15b2o2bob
obo2b2o14bobob2ob4ob2obobo20b2o38b4o20bo10bo5bo10bobo2bobo20b5o8bo3bo
3bo8bo3b2o3bo32bob2o3b2obo12bo4bo23b4obob4o19bob6obo24b2ob4ob2o22b6o
17b3o2b3o17bo3bo3bo9b2ob4ob2o15b3o2b3o12bo2b6o3bo51b2o2b2o39b2o15bo3bo
bo11b6o12bo3bobo4b2o32bobobo17b2obobo17bobobo5bobo32b9o25bo7bo19b2obo
6b2o$2bo2b2o11bo3bo12bo4bo22bo12b2obob2o10bobo2bobo23bo11b4o3b4o12b6o
74bo3bo11bob2obob2obo12b6o19b2o4b3o13b3o3b3o3b3o11b2obob2obo4bob2obob
2o16b2o18bo3bo13b3ob4ob3o14bo12b2obob2o10bobo2bobo18bob2o2bo11b3o13bob
2obo15b2o19bobobobo43b2ob2ob2ob2o19bob2o2b2obo24b10o20bob6obo15b8o20b
3o12b3ob2ob3o16b2o2b2o13b3o3bobo55bo3b2o38bob2o15b2o16b5o13b2o6b5o30bo
bob2o17bobob2o16bobob2o5b2obo29bob5ob2o25bo7bobo18bobob2o2bob3o$20bo
16b2o22b2o12b3o3b3o9bob4obo22bobo10bobo5bobo12b2o2b2o76b2o11b13o9b3o4b
3o19b3ob2o13b2obob7obob2o10b2ob2o3b6o3b2ob2o17bo16b4ob4o10bo2b2ob2ob2o
2bo11b2o12b3o3b3o9bob4obo21bo12b2obob2o10bob4obo13bob3ob2o14b2o3b2o13b
obo2bobo20bo2b2o2bo2b2o2bo18b2ob2ob2o26b8o23b6o18bob2obo19b2obob2o11b
8o16b8o17bo2b2o52bo2b2o41b5o12b2ob2o14bob2obo11b2ob2o4bob5o28bobobo17b
2obobo17bobobo7b4o29b6ob3o25bo5b2o21b2o2b2obo$60b3o12b2o5b2o11bo2bo23b
4o12bo5bo14b2o2b2o75bo15b9o12bo2b2o2bo19b2ob4o13b4ob7ob4o10b2o2b2o2b6o
2b2o2b2o18b2o16bo3bo15bo2b2o2bo12b2obo12b2o5b2o11bo2bo21bo16bobo12b8o
14b7o16bobo16bo4bo23bo2bobobo2bo19b3o4b3o22b2o2b6o2b2o21b4o18bobo2bobo
20bobo11b2ob6ob2o14bob4obo20b2o52bo2bo3b2o39bobo13bo20bo14bo8b5o28bobo
bo18bobob2o16bobobo4b2obo33bobo3bo25bobobo28bobo2bo$60b6o10bob3obo12bo
2bo23bo2b2o32b6o75b3o14b7o11b2ob2o2b2ob2o16b3obo2bo14bobo2b5o2bobo15bo
b10obo22bobo14bobobobo12bob2o4b2obo11bob3o11bob3obo11bo4bo18b3o14b3ob
3o10bo2b2o2bo13bob5o36b6o21b4ob5ob4o15b4o6b4o19b3o2b6o2b3o20b4o18bobo
2bobo18b3ob3o10b10o17bo2bo14bo6bobo53bo3b4o39b2o58b6o26b2obobo17b2obob
o16b2obobo5bobo29b2o4b3o3bo24b3o2bo2b2o24bo2bo$59bob4obo8b2obobob2o12b
2o21b2o17bobobobo13b3o2b3o75bobo11b11o10bo2bo2bo2bo17bo2bobo16b5o2bo2b
5o12b3ob12ob3o19b2o17bobo14bobo6bobo11bo2bobo9b2obobob2o33b2o17bobobo
13bo2bo16b5obo14b2obob2o41b6obob6o15b5o4b5o19bo2bob6obo2bo20b4o19b6o
20bobobo11b10o16bo4bo13b3o4bo2b2o53bobo2bo97bo2bobo28bobobo18bobob2o
16bobobo5bobobo26bo2b3o33bo5b2o27b2obo$60b6o9b2ob3ob2o11bo2bo20bobo17b
o3bo15b6o73b2ob2o14b7o11bo10bo17b2ob3o20bo3bo16bob2o3b8o3b2obo19bo35b
3o4b3o13bob4o8b2ob3ob2o10b2o2b2o17bo2b4o11b2obob2o13b2o16bob5o15b7o41b
3o4bo4b3o16b4ob2ob4o20b4obob2obob4o18b2ob2ob2o16b8o18b2obob2o9bo4b2o4b
o14bo6bo13bob2o2bo59bob2o97b2o2b2o26b2obobo19bo2bo16b2obobo5bobob2o25b
ob6o31bo4b2o30b3o$60bob2obo10b7o36b2o18bo3bo16b4o74b7o9b13o12bo2bo23b
3ob2o12b2o4bo3bo4b2o11bo2bob10obo2bo20b2o12bob2o3b2obo12bo6bo13b4o12b
7o12bo2bo20bo2bobo10b2obob2o32b4o18b5o16b4o26bob3obo19b14o17b3ob12ob3o
17bob2obo17bob4obo18b2obob2o10b2o6b2o16bo4bo13b2ob3o3bo53b6obo98bo30bo
bob2o17b2ob3o16bobob2o4bobobo25b10o28b6o2bo$62b2o12bo2bo2bo10bob4obo
19bo15b5ob5o13bo2bo75b2obo12bo4bo4bo10b2o2b2o2b2o22bobobo15b2o5b2o17b
2obob6obob2o23b4o9b3o5b3o11bobo4bobo12bo3bo11bo2bo2bo11b2o2b2o18b6obo
10bobobo32bob3o16b3o3b3o14bo2bo28bobo22b12o20b4o3b2o3b4o18bo6bo19b2o
22bobobo10bobob4obobo13bob2o2b2obo14bo4b3o54b5obo95b2obo30bobo18b2obo
20bobo5bobobo26b11o27bo3b2ob3o$61b4o14bo14b2o2b2o22b2o14bobobobo14bob
2obo73b3o14b2o2bobo2b2o13bo2bo25bo2b2o17bo3bo18bo4b8o4bo22b2obo12bo3bo
14b2ob4ob2o12b2o17bo15bo2bo20b6o9b9o31b4o14b3o7b3o12b4o23bob2o2bo2b2ob
o17bo2b6o2bo20b16o21b2o20b6o18b9o9b3o4b3o14b4o2b4o18bo2bo53b9o95bo31bo
b2o15bo2b4o19bob2o3b2obobo25b11obo25b4o3b2o$79bo12bo2bo2bo2bo18b3o15bo
b3obo14b2o2b2o76bo35b2o4b2o19b2o2bobo17b9o15bob3ob8ob3obo23bo9b13o13bo
2bo34bo14b6o18bob3o12bobobobo31bob6o12b5ob5o12b2o2b2o21b2obo7bob2o21b
2o28bo3b2o3bo23b4o19bob2obo19bobobobo10bob2o2b2obo14b3o4b3o18bobo53bob
5o130bo18bobob2o20bo6bobobo27b10o28b3o3bo$93bo6bo18b5o13b2o2bo2b2o14bo
2bo77b2o34bob4obo19b4o20bob5obo15bobo2b10o2bobo20b2obo12b2o3b2o17b2o
18b2o30b6o18bob2o52b3o2bo15b7o13b2o4b2o21bo2b2o3b2o2bo55b4o27b2o20b2o
2b2o36b2o2b2o2b2o12bob10obo15bob2o53b7o148b5o27b2obobo27b10obo25bo3b3o
bo$78bobo12bo6bo21bobo12b3o3b3o13b6o76bo34bob6obo17b3o3b2o17bo2bobo2bo
17bo4b6o4bo23b2o14bobobo17b4o18b2o13bobo14bo2bo19bob2o13bob3obo31bob4o
2bo11b11o13bo2bo25b3o3b3o20bobob2obobo25b8o24bo2bo44bob3obo12bob2obo
15b2o3b2o3b2o16bo2b4o49bob6o126b4o16bob4o19b4o5bobob2o25b2ob10o26bobo
2b4o$77b2ob2o36b5ob2o11b9o131bob4obo19b4obo17b2obo3bob2o14b2ob3o2b4o2b
3ob2o19bobo13b9o14bob2obo16bob2o11b2ob2o11b8o18b4o13bobobo33b6obo15b3o
15bo2b2o2bo21bo2b7o2bo17b2ob6ob2o24b8o24b4o20b4o21bobobo11b3o4b3o13bo
2bo4bo2bo16bo5b2o49b4o126bo2bo19b8o14bo2bo9bobo28b2ob8o25b3o2bob2o$79b
o12b2obo2bob2o17bo2b5o12b2ob2o133b2o4b2o19bo4b2o15bo3bobobo3bo13bobo2b
2o2b2o2b2o2bobo18b3obo11b3o2bo2b3o15b2o20bo14bo12bobo4bobo17bobobo11b
7o31bob4obo15b5o17b2o24b2obobobobob2o16b3o3b2o3b3o21bob8obo23b2o21b4o
20b7o12b2o2b2o16b10o19bob4o47bob4obo123b3obo17b8o15b3obo7b2ob2o25b2o3b
9o27b2o4bo$75bobobobobo9bo6bo18b2o3b2o15bo136b2o2b2o21b2o3bobo13b4obob
ob4o11b2obob2ob2o4b2ob2obob2o16b2ob3o10bobob3obobo13b6o29bobobobobo9bo
2b2o2bo20b2o12b3ob3o32b4obo17b3o18b2o25b3o2bo2b3o17bobo2b4o2bobo21bob
8obo21b6o43b3ob3o12b6o16bobob2obobo16b3o2bobo50b5ob3o117bo2b2o2bo15bob
6o14bo2b2o2bo5bo33b3obob4o27b2ob4o$76bobobobo12b4o26bo152b6o22b2obo3bo
12b3o7b3o12b5o12b5o17bo2bo14b2obob2o17b2o19bo12bobobobo9bob6obo19b3o
11b2o3b2o31bob2obo38b4o24b5ob5o17bo2bob4obo2bo20b14o20bob2obo43b2o3b2o
10b2o2b2o2b2o14bob6obo15b4o56b8o120b3obo16b8o16b3obo5bo32b3obobobobo
29bobo$75b2o5b2o194b6o21bo2b2ob3o13b3o5b3o13bo2b3o10b3o2bo20b2o12b2ob
3ob2o16b2o18b3o10b2o5b2o10bob2obo23bo11b2o3b2o32b4o39bo2bo25b4ob4o18bo
2bo6bo2bo19b16o16b2o2b4o2b2o12b4o4b4o16b2o3b2o12bob2obo17b8o17b2o2b2o
52b3obob2obo115bob5o15b9o14bob5o7bo34b3ob2o32bobo$75bobo3bobo37b2o2bo
152bob2obo22bo2b3o2bo13bo2b3o2bo17bobob2o4b2obobo20bobo15b2obob2o14b8o
17bo10bobo3bobo8b2ob4ob2o21bo12bo3bo32bob6o65b3o3b3o19b3obo2bob3o22b
12o17bo2b8o2bo12b2ob4ob2o18bo3bo12bob4obo15b10o15bo4bo55bo5bo117b5o18b
7o15b5o4b5o35b2o2bo$121b3obo150bob6obo22b5o16b7o22b2ob2ob2o25bo18bobo
15bob6obo14b2o31b4o35b4ob4o31b7o37b2o24b5o3b5o20bo4bo26b10o18b14o12bo
3b2o3bo16b4ob4o12bo2bo17bob6obo19bo57b2o122b4o16b7o18b4o44bobo$75b2o5b
2o36b6o151b8o27bo13bo3b5o3bo18bo2b4o2bo23bo19bobo16b3o2b3o15bo12b2o5b
2o12b2o38b2ob2o32bob4obo33b10o21b4obob4o19bobo4bobo24b10o19b12o13b2ob
4ob2o18b2ob2o14b4o16b5o2b5o17b2obo56b2obo118b2o20b5obo16b2o6b2obo39bo$
77b2ob2o194bo3b2o3bo26bo12b2obo2bobo2bob2o15bo2b8o2bo23bo15b3ob3o13bo
3b2o3bo15bo13bo3bo13bo2bo35bob5obo31b4o37b8o25bobobo55bob8obo17bob10ob
o11b2ob6ob2o15bob5obo13b2o18bob6obo15b6o56b3o142b3obo24b7o$77bobobo40b
obo153bob2obo26b2o13b3ob7ob3o18bobo2bobo25bobo14b7o39bo10b3o3b3o11bo2b
o39bo35bob4o36b6o25b2o3b2o19b2obo6bob2o24b6o21b12o15b6o22bo15b2o2b2o
40bo2b4o56b3o139b2o3bobo24b6o$78bobo41b3o151bobob2obobo22b2obo14b2o2b
5o2b2o52bob2o13bob3obo13b3o4b3o13bo2b2o11b2ob2o14b2o37bobobobo34b3o37b
6o51b2o10b2o22bob6obo19bo3bo2bo3bo15bo4bo19bobobobo11bob4obo19b2o15b2o
b2ob2obo57b3o140bo29b3o$123b2o153b6o23bobo14b4ob7ob4o48b3ob3o14b3o15b
3o4b3o16bo12bobobo14b2o37bo5bo32bob3o39b2o27bo5bo21bo8bo25b8o72bo5bo
11bobo2bobo18bo2bo14bo3bo4b3o54bob3o139bo28b4o$122bo153b3ob2ob3o22b3o
13b17o49b2o17bobobo15bo6bo16bobo12b3o15b2o37bobobobo32b3obo36bob4obo
49b3o10b3o20bo2b6o2bo21b6o43bobobobo11b2ob2ob2o18b4o16bo6bob2o226bobo
2bo$121bo154bobo4bobo17b8o12b5obob3obob5o50bobo15b3o16bo6bo30b5o14b2o
77b3o37b8o25b2ob2o20b3o2bo2bo2b3o24b6o23b8o17b2o2b2o39b4o20b4o15b2o3bo
4bo54bo2bo172bo$120bobo153b3o4b3o17b2o3bo2bo12b3obo2b3o2bob3o51b3o16bo
18b2o2b2o30bo5bo55bo37bob2o35b8o25bobobo23b2ob2ob2o25bob6obo21bo2b2o2b
o17bob2obo22bo39b6o16b2ob4o2bo54bobo$120b5o153bo4bo20bo4bo13b6o2b3o2b
6o51b2o15bobo15bobo4bobo29b5o55b3o39b2o35b6o26bo3bo23b8o27b2o2b2o23bo
2b2o2bo15b3ob2ob3o19b3o16b2o19b2o4b2o13bobo2bo2b2o56bob2o$119b7o151b8o
18b3ob2o15b4ob7ob4o52b2o33bob2o2b2obo28bob3obo53bobobo34bo3bo34b10o25b
obo21b2o3bo2bo3b2o23bo6bo24bo2bo17b2o6b2o59b2ob2ob2o15b2obo2bobo56bo$
119b2o155bob6obo19bob2o14b4obob5obob4o51bob2o34bo2bo31bob3obo53bobobo
35b2ob2o34bob4obo24bo5bo22bobo2bobo26b3o2b3o44b2ob6ob2o19bo41b2o18bo2b
o4b3o52b2o3bo$121bo153b2ob6ob2o21bo2bo14bo2b7o2bo53b2obo34b6o31b5o54b
2ob2o35bobo36b8o22bo2b5o2bo17b2ob3o2b3ob2o21bo2bob2obo2bo43bo2b4o2bo
20bo41b2o16bo2bobo4bobo52b2o$277bob4obo23b5o11bob2ob7ob2obo50bob3o33b
3o2b3o28bo3bo3bo52b2ob2o34bob3o38b2o27bo2bo2bo20bob8obo23bobo4bobo44b
2o6b2o19b3o40b2o16b5o3b2o54b2o2b2o$275b2ob6ob2o17b2obob5o11b3obo2bo2bo
b3o49b2ob5o33b2o2b2o31b5o55b3o35bobo69b2obob2o21b10o21bob5o2b5obo43b6o
21b3o40b2o18b2obobobob2o53b2o$276bo2b4o2bo17bobo3b4o12b3ob2o3b2ob3o50b
ob5o32bo2b2o2bo29bo5bo53bobobo36b3o37b4o28bobo22bob8obo20b5obo2bob5o
40b5o2b5o17b5o60b2o2bobob2o55bo$277bob4obo18b2obo4bobo12b3o7b3o51bo2b
3o31b2o2b4o2b2o28b5o95b2o39b2o26b2o2bo2b2o19bo2b2o2b2o2bo19bob3o8b3obo
41bo2b2o2bo83b2o6bo54bo$279bo2bo19bob2o5b2o12bo2bo2bobo2bo2bo54b3o30bo
2b6o2bo30bo56bo3bo36bo39b4o27b2ob2o21b2o3b2o3b2o20b2ob2o6b2ob2o42bo2b
2o2bo19b2ob2o59b4o2b5o51b2obob2o$278bo4bo20b2o5b2o17b5o59bo33b2o6b2o
30b3o56b3o37bo39b4o24bo3bobo3bo17b3o8b3o18bo3bo8bo3bo44b2o22b2ob2o61bo
3b5o52bo3b2o$331b3o61b2o32b2o4b2o91bo37bo39b6o24bo7bo24b2o24bobo12bobo
69bobo60bob3ob3o58bo$277bo6bo26bo19bobo60b2o30b4o6b4o86b2ob2o35b3o37b
6o23b2obo3bob2o110b4o20b7o57bob2o6bo54b2o$277b8o23b3o21bo58b2ob2o32b3o
4b3o30b3o96bo39b4o23bobobo3bobobo48b2ob2o8b2ob2o68bobobo60b2o61b2o$
277b2ob2ob2o23bob2o79b2o35b3o4b3o29b2ob2o94bobo36b8o21bo2b2o3b2o2bo49b
o2b2o6b2o2bo68b3ob3o56b2o3bo60bo$276bob6obo24bo118bo6bo129b3obo34b8o
21bob4ob4obo48bo2b3o6b3o2bo43b4o21b5o58bobo4b3o53b4o$276b3o4b3o143b3o
2b3o130b4o34b8o84b5o4b5o45b4o20bob3obo58b4o3b2o53b4obo$275bob8obo143b
2o2b2o129b4o34b12o25bo54b6o6b6o44b2o21b7o57bob2o58bob5o$275b12o141bobo
b2obobo127b5o36b6o22bobo2b3o2bobo48b5o8b5o43bo2bo22b3o61b3o58b6o$277bo
b4obo146bo2bo128b3o38b10o19b5obobob5o47bob4o6b4obo43b4o23bo65b3o53b6o$
277b8o144b8o126bo40b10o19b2obo2bobo2bob2o49b2obo6bob2o43bobo2bobo83bob
6o52b5obo$278b6o146bob2obo128bo40b2o4b2o20b2obobo3bobob2o48b2o12b2o41b
2ob4ob2o83b2obob2o51b4o$277bo2b2o2bo145b2o2b2o169b2ob2ob2o22bob3ob3obo
50bo14bo41b10o19bobo62bob2o53b7o$279b4o322bo6bo23bo2b3o2bo50b3obo8bob
3o41bob4obo19b5o59b2o2b4o51b5o$277bo6bo319b2o2b2o2b2o21bobobobobobo49b
3o12b3o40b10o19bobo60bo5b2o51b6o$278bob2obo320b3o4b3o18bob4ob3ob4obo
45b6o8b6o40b8o85b3ob2o53b7o$278bo4bo320b2ob4ob2o19b3ob7ob3o46b3obobo6b
obob3o41b6o21b3o61bob3o56b6o$278bo4bo322b6o21b2o3b5o3b2o47b3ob2o6b2ob
3o39bob8obo17b5o62b2ob2o55b4o$275b3o6b3o318bo6bo21b3ob5ob3o47b3o5bo2bo
5b3o39bob6obo19b3o63bob2o57bobo$277b3o2b3o320b2o4b2o21b2o2b2ob2o2b2o
47b3obo2b6o2bob3o39b10o17bob3obo65b2o54b3o$278bob2obo321bob4obo21b13o
49bo2b10o2bo43b2o2b2o19b7o66bo52b4o$279bo2bo322bo6bo21bo11bo51b12o44bo
2b2o2bo21bo67bob2o51b5o$280b2o323b3o2b3o21b2obob3obob2o52b10o47b4o23bo
69b2o50b6o$280b2o324b6o21b2ob2o5b2ob2o51bob6obo48b2o22bobobo65b4o54b2o
$276b3ob2ob3o322b2o25bob2o3b2obo53b10o48b2o23bobo62b6obo52bo$276bobo4b
obo349b4o3b4o56bo2bo50b4o23bo60b2ob3ob2obo51b3o$275bobo6bobo321b2o27b
2obob2o56b8o49b2o85b2ob3obo57b2o$276b2obo2bob2o320bob2obo25b2o3b2o56b
2ob2ob2o48b4o85bob3obo54b3obo$275bo4b2o4bo318bob4obo23bo2b3o2bo55bobo
2bobo46b2o4b2o82bob4o56b2ob3o$279b4o323b6o90bo2bo48b3o2b3o85bo57bo2b3o
$280b2o324bo4bo26bo3bo57b3o2b3o46b2o4b2o82b2o2bo57b4o$279b4o323bo4bo
24bo7bo54b2obo2bob2o45b8o84bo2b2o53bo2b2o$279bo2bo353b3o3b3o53b2obo4bo
b2o45bob2obo86b4o53b5o$275b5o2b5o321b2o25bobob3obobo52bob3o2b3obo43b3o
4b3o83b2ob2o53b4o$276bo8bo322b2o25bob7obo52b2obo4bob2o44b2o4b2o83bo2bo
56bob2o$276bobo4bobo320bo4bo24b3o3b3o55b2o4b2o45b3o4b3o85bo56b3o$277b
2ob2ob2o319b10o23bo5bo53bo12bo41b2o3b2o3b2o83b2o$277b2o4b2o319b3ob2ob
3o21b3obobob3o52b2o8b2o47b2o145bo2b2o$277bob4obo318b3o2b2o2b3o19b2obob
obobob2o107bo6bo144b2o$278b6o323bo2bo24bob2o3b2obo$277bob4obo322b4o23b
2o3bobo3b2o107b2ob2ob2o146b2o$277b8o348b2o2b3ob3o2b2o106bobo2bobo143bo
b3o$279b4o350bo3bo2bo2bo3bo107b6o147b3o$280b2o351bo4bo3bo4bo108b4o$
280b2o354b2o5b2o111bo2bo144b2ob2obo$636bob2ob2obo112b2o145bo4b3o$636b
2o5b2o110b6o146bob3o$637b2o3b2o113b2o145b2o3b2o$636bo7bo111b4o144b3ob
3o$636b2o5b2o108b10o145bobo$634b3obo3bob3o106bob6obo143b4o$634b5o3b5o
106bob6obo141bo3b3o$635b4obob4o109b6o144bo$633bob5ob5obo108b4o143b4o2b
2o$634bobo3bo3bobo106b2obo2bob2o142bobob3o$636bo7bo108b2obo2bob2o140bo
bo5b2o$635b2o3bo3b2o106b2ob6ob2o144bo3bo$636b4ob4o107b2o3b2o3b2o140bo
2b3ob3o$636bob5obo108b3ob2ob3o143bo4bo$637b7o109bob6obo142bo3b2obo$
636bobobobobo111b4o148b2o$635b11o111b2o148bob2obo$636bob5obo110bob2obo
144b3ob2o$637b7o264b2o$634b2ob7ob2o107b2o4b2o143bobobobo$633bobo2b5o2b
obo106bo6bo144b2ob4o$634bob9obo108bo4bo147b2obo$634b3o2b3o2b3o106bo8bo
143b3obo$636b2ob3ob2o108bo8bo$634b2o2b5o2b2o108b6o144b3o$637b2obob2o
110b2ob2ob2o145b2o$635b3o5b3o259b2ob3o$636bobo3bobo260bo4bo$907b3o$
637bo2bo2bo265bo$637bob3obo266b2o$637bob3obo264b2obo$636bob5obo263b2ob
o$636b9o263bo$634b5o3b5o258b6o$634b3o3bo3b3o258b6o$633bob2o3bo3b2obo
256bob3o$634bo3b5o3bo258b7o$634b2o9b2o257bob5obo$635b4o3b4o258bob6o$
636b2o2bo2b2o259b9o$636bobobobobo261b5o$637b2obob2o260b6o$637b7o260bo
2b4o$636bob5obo259bo2b3obo$640bo264b6o$637bo2bo2bo261b5o$637b7o261b5o$
637bobobobo259b2o2bo$635bo9bo259b2o$636b2obobob2o$635b2obo3bob2o$637b
2o3b2o$637bobobobo$637b7o$636bob2ob2obo$636b4ob4o$635bob3ob3obo$636b2o
b3ob2o$637b2obob2o$635b2obo3bob2o$636bob5obo$635bo3b3o3bo$639b3o$636bo
2b3o2bo$638b5o$635b11o$639b3o$636b9o$636b9o$635bob7obo$634bob9obo$633b
ob11obo$632bob13obo$633b15o$633bob3o5b3obo$639b3o$636bo7bo$633b4o7b4o$
633bo2bo7bo2bo$633b4o7b4o$634b2o9b2o!

Spaceship

2020-12-29T06:20:24Z

AforAmpere:

{{Glossary}}
[[Image:lwss.gif|framed|right|The lightweight spaceship in [[Conway's Game of Life]]]]A '''spaceship''' (also referred to as a '''glider'''<ref>{{CiteLexicon|file=lex_g.htm#glider|name=Glider|accessdate=April 18, 2009}}</ref> or less commonly a '''fish'''<ref>{{CiteLexicon|file=lex_f.htm#fish|name=Fish|accessdate=April 18, 2009}}</ref>, and commonly shortened to "ship") is a finite [[pattern]] that returns to its initial state after a number of [[generation]]s (known as its [[Period#Spaceships|period]]) but in a different location.

__TOC__

==Spaceship speed==
{{main|Speed}}
The speed of a spaceship is the number of [[cell]]s that the pattern moves during its period divided by the period length. This is expressed in terms of ''c'' (the metaphorical "speed of light") which is one cell per generation; thus, a spaceship with a period of five that moves two cells to the left during its period travels at the speed of [[2c/5 orthogonal|2c/5]].

Until the construction of [[Gemini]] in May {{year|2010}}, all known spaceships in [[Conway's Game of Life|Life]] traveled either orthogonally (only horizontal or vertical displacement) or diagonally (equal horizontal and vertical displacement); other [[oblique spaceship]]s have been constructed since then, e.g. [[waterbear]] and the [[Parallel HBK]]. It is known that Life has spaceships that travel in all rational directions at arbitrarily slow speeds (see [[universal constructor]]).

Spaceships traveling in other directions and at different speeds have also been constructed in other two dimensional [[cellular automaton|cellular automata]].<ref>{{cite web|url=http://fano.ics.uci.edu/ca/ |title=Gliders in Life-Like Cellular Automata |publisher=David Eppstein|accessdate=April 18, 2009}}</ref>

The maximum speed for Life is [[c/2 orthogonal]] and [[c/4 diagonal]]<ref>{{cite web|url=http://www.njohnston.ca/2009/10/spaceship-speed-limits-in-life-like-cellular-automata/|title=Spaceship Speed Limits in "B3" Life-Like Cellular Automata|author=Nathaniel Johnston|date=October 30, 2009|accessdate=December 12, 2016}}</ref> (and continually, c/6 for [[knightship|slope 2]], c/8 for [[slope]] 3, etc.); however, certain [[agar crawler]]s such as [[lightspeed wire]] can break this speed in their respective medium. Spaceships in the traditional [[Moore neighbourhood]] of range 1 have a maximum speed of c, although [[Larger than Life]] neighbourhoods can increase this limit depending on the interactable distance between cells. For Life, no spaceship can move at speed (''m'',''n'')c/''x'' where (''m''+''n'')/''x'' > 0.5; for other [[Life-like cellular automaton|outer-totalistic]] and [[Non-totalistic Life-like cellular automaton|non-totalistic]] rules, the limit is at most 1. Certain range-1 [[non-isotropic Life-like cellular automaton|non-isotropic]] rules can harbour [[photon|c/1]] diagonal spaceships, giving a limit of 2.

==Spaceship types==
{{main|Types of spaceships}}
Spaceships are most commonly sorted by their speed and direction, and sometimes their period. They can be separated into three fundamental categories:

===Elementary spaceships===
[[Image:AlmostKnightship.png|framed|right|An "[[almost knightship]]"]]
''Elementary spaceships'' are the smallest classification of spaceships. This class consists of naturally-occurring ships, as well as those found by direct computer search, such as the [[weekender]]. Despite their generally small size, only a few of them have been known to have emerged from [[soup]]s. Constructing [[gun]]s for these spaceships is usually difficult, as only a few elementary spaceships have known glider syntheses; those that do generally require a lot of gliders in awkward positions.

[[Adam P. Goucher]] found the first elementary [[knightship]], [[Sir Robin]], on March 7, {{year|2018}}, based on a partial result by [[Tomas Rokicki]].

{| class="wikitable"
|-
! Speed
! Direction
! Smallest known
! Minimum # of [[cell]]s
|-
! [[c/2 orthogonal|c/2]]
| orthogonal
| [[Lightweight spaceship]]
| {{cells|9}}
|-
! [[c/3 orthogonal|c/3]]
| orthogonal
| [[25P3H1V0.1]], [[25P3H1V0.2]]
| {{cells|25}}
|-
! [[c/4 orthogonal|c/4]]
| orthogonal
| [[37P4H1V0]]
| {{cells|37}}
|-
! [[c/5 orthogonal|c/5]]
| orthogonal
| [[spider]]
| {{cells|58}}
|-
! [[2c/5 orthogonal|2c/5]]
| orthogonal
| [[30P5H2V0]]
| {{cells|30}}
|-
! [[c/6 orthogonal|c/6]]
| orthogonal
| [[56P6H1V0]]
| {{cells|56}}
|-
! [[c/7 orthogonal|c/7]]
| orthogonal
| [[loafer]]
| {{cells|20}}
|-
! [[2c/7 orthogonal|2c/7]]
| orthogonal
| [[weekender]]
| {{cells|36}}
|-
! [[3c/7 orthogonal|3c/7]]
| orthogonal
| [[Anura]]
| {{cells|313}}
|-
! [[c/10 orthogonal|c/10]]
| orthogonal
| [[copperhead]]
| {{cells|28}}
|-
! colspan="5" |
|-
! [[c/4 diagonal|c/4]]
| diagonal
| [[glider]]
| {{cells|5}}
|-
! [[c/5 diagonal|c/5]]
| diagonal
| [[58P5H1V1]]
| {{cells|58}}
|-
! [[c/6 diagonal|c/6]]
| diagonal
| [[77P6H1V1]]
| {{cells|77}}
|-
! [[c/7 diagonal|c/7]]
| diagonal
| [[Lobster_(spaceship)|lobster]]
| {{cells|83}}
|-
! colspan="5" |
|-
! [[(2,1)c/6]]
| slope 2 ([[knightwise]])
| [[Sir Robin]]
| {{cells|282}}
|-
|}

The following is an incomplete list of some higher-period ships which travel at the same velocities:<ref>{{CiteSummersPattern|name=jslife|accessdate=January 17, 2019}}</ref>
{| class="wikitable"
|-
! Speed
! Direction
! Smallest known
! Minimum # of [[cell]]s
|-
! [[c/2 orthogonal|c/2]]
| orthogonal
| [[64P2H1V0]]
| {{cells|64}}
|-
! [[c/2 orthogonal|2c/4]]
| orthogonal
| [[lightweight spaceship]]
| {{cells|9}}
|-
! [[c/2 orthogonal|3c/6]]
| orthogonal
| {{LinkCatagolue|xq6_0go4u1992s0k6cog0goc6k0s2991u4ogz54x1x10ss0v2i2v0ss01x1x45|patternname=86P6H3V0|style=raw}}
| {{cells|86}}
|-
! [[c/3 orthogonal|2c/6]]
| orthogonal
| [[72P6H2V0]]
| {{cells|72}}
|-
! [[c/2 orthogonal|4c/8]]
| orthogonal
| [[31P8H4V0]]
| {{cells|31}}
|-
! [[c/4 orthogonal|2c/8]]
| orthogonal
| [[74P8H2V0]]
| {{cells|74}}
|-
! [[c/3 orthogonal|3c/9]]
| orthogonal
| [[55P9H3V0]]
| {{cells|55}}
|-
! [[c/2 orthogonal|5c/10]]
| orthogonal
| {{LinkCatagolue|xq10_wg0cc4625ggowgo8cy5gz4et915x137c4clkig0g0s6231fpogzx3l5e3y310665d0ew8owh6qaa33zx2d0ly9g0gwgo50d0vggaz0gom5536y0g0gc8bb5d0ry0gosb2245cz13d4klx4efp11dpigx132647czy0111325y41|patternname=214P10H5V0|style=raw}}
| {{cells|214}}
|-
! [[2c/5 orthogonal|4c/10]]
| orthogonal
| {{LinkCatagolue|xq10_ggcmhe404ehmcggz8pjmy3mjp8zy0p81s1ohzx8nnw745|patternname=66P10H4V0|style=raw}}
| {{cells|66}}
|-
! [[c/5 orthogonal|2c/10]]
| orthogonal
| {{LinkCatagolue|xq10_ydoo0e0913zy8sis8016zy6gni2ooa162zxo0oo066f13zxpqe6zcslopbzw19pzx7c|patternname=81P10H2V0|style=raw}}
| {{cells|81}}
|-
! [[c/2 orthogonal|6c/12]]
| orthogonal
| [[Schick engine|lightweight Schick engine]]
| {{cells|39}}
|-
! [[c/3 orthogonal|4c/12]]
| orthogonal
| {{LinkCatagolue|xq12_y6g81t0t18gzy4so4k7ece7k4oszy7l3i4i3lzy52q9fxf9q2z25c2ce057y7750ec2c52|patternname=103P12H4V0|style=raw}}
| {{cells|103}}
|-
! [[c/4 orthogonal|3c/12]]
| orthogonal
| {{LinkCatagolue|xq12_2d54031013045d2yd2d54031013045d2zvfg8sy1s8gfvy0oc2u0u2coy0vfg8sy1s8gfvzdsl211gng112lsdy15580855y1dsl211gng112lsdz058gsg131gsg85y0oo0lj0jl0ooy058gsg131gsg85zx55qxq55y2edh0hph0hdey255qxq55zy03626263y3114b616b411y33626263zyg2320232|patternname=314P12H3V0|style=raw}}
| {{cells|314}}
|-
! [[c/6 orthogonal|2c/12]]
| orthogonal
| {{LinkCatagolue|xq12_yj13922y022931zymo7q99q7ozyggg0nj611tuut116jn0ggzyi1y0gc44cgy01z03m0m3y03m0m3y8223322y93m0m3y03m0m3zw3gn3aaaa3ng3y7o035w530oy83gn3aaaa3ng3zwu97y279uy812222221y9u97y279uz22qggy2ggq220248oe2yb2eo842022qggy2ggq22zxq03q22q30qy526csssssssssssc62y5q03q22q30qzxdidy0didybe2i2eybdidy0didzyk8g40cscsc04g8zyjg0omb86068bmo0gzyj1247y37421zyk4ao9f9o9f9oa4zykg8kg0o5o0gk8gzyk12jg12121gj21zyj11cn4mo0om4nc11zyjgo0g61x16g0ogzyhegcd16b6g0g6b61dcgezyhc4g122e0a0a0e221g4czyh124epni2h0h2inpe421zyjg8mti47074itm8gzyg8u125g11gg0gg11g521u8zyj1h9o8pp0pp8o9h1zyj12t60uu0uu06t21zymora202arozyi80a191vg0gv191a08zyh18d6oy5o6d81zyk1gp4y14pg1zyhgg07g24gxg42g70ggzyh1210121y11210121|patternname=861P12H2V0|style=raw|format=extended}}
| {{cells|861}}
|-
! [[c/2 orthogonal|7c/14]]
| orthogonal
| {{LinkCatagolue|xq14_y6ogmm23zy427ekgi0gzy71q2n1zy71mgqzy5g0gr31w3mh0c0gwgxgy3gzwogmm23125dkl0eb8a9ll51x8h11y0311z27ekgi0gy1120612zx1q2n1zx1mgqzgosb2i13z0162qqggzy31|patternname=174P14H7V0|style=raw}}
| {{cells|174}}
|-
! [[c/3 orthogonal|5c/15]]
| orthogonal
| {{LinkCatagolue|xq15_sa408bb5z0344pa3t123z4ah0vwvv0a0ez0o44jaong8oy06mhgz7a402qqky1c4c111zy8br5gzya1|patternname=112P15H5V0|style=raw}}
| {{cells|112}}
|-
! [[c/5 orthogonal|3c/15]]
| orthogonal
| [[p15 pre-pulsar spaceship]]
| {{cells|494}}
|-
! [[c/2 orthogonal|8c/16]]
| orthogonal
| [[Coe ship]]
| {{cells|28}}
|-
! [[c/2 orthogonal|9c/18]]
| orthogonal
| {{LinkCatagolue|xq18_ykggy4g8go0v1s0gzyl364kg4li620hl0v0j220aigz59o0o4gg0th8a0sos0a8ht0gg4o0uh67y06os0v1kg880988zx1344421y71244431wggxg0ggqa1x1fc3t0g8xq2gk0ogo0kg2qx8g0giazyq24c0vge833y41127899431x111x134998721zyd8oy38o0u1coc72zye338fgps87431zyj1|patternname=293P18H9V0|style=raw|format=extended}}
| {{cells|293}}
|-
! [[c/3 orthogonal|6c/18]]
| orthogonal
| {{LinkCatagolue|xq18_061ugzw1cdcy3iccy1hmsgwa6my2ggz3jroy3gog4n081qq222q38c2agr2amf2of2z0gggx66wvvm9g609ggxg90999gg09pf0gzccd1y41g2e01855kkklc134l0d456fkhf4zw8jr3y3433y1863x566z0687|patternname=242P18H6V0|style=raw}}
| {{cells|242}}
|-
! [[c/6 orthogonal|3c/18]]
| orthogonal
| {{LinkCatagolue|xq18_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|patternname=861P18H3V0|style=raw|format=extended}}
| {{cells|861}}
|-
! [[c/2 orthogonal|10c/20]]
| orthogonal
| {{LinkCatagolue|xq20_27de6zw8smx2ceaz0ggz13673|patternname=32P20H10V0|style=raw}}
| {{cells|32}}
|-
! [[c/10 orthogonal|2c/20]]
| orthogonal
| [[Fireship|fireship tagalong]]
| {{cells|131}}
|-
! [[2c/7 orthogonal|6c/21]]
| orthogonal
| [[doo-dah]]
| {{cells|74}}
|-
! [[c/2 orthogonal|11c/22]]
| orthogonal
| {{LinkCatagolue|xq22_1fe2o2s0giay1gyfggxg0ggo8zx11avg180g4gu0749c8899988egs0g0g0g24c0vge833zy3131011y2k50t9895x234e8f0aoc72zy2ggy89l0gmd8zy377hs1u0o95w8a0u1cf1zy75fogk0oi8f211zya1|patternname=213P22H11V0|style=raw|format=extended}}
| {{cells|213}}
|-
! [[c/2 orthogonal|12c/24]]
| orthogonal
| {{LinkCatagolue|xq24_xo8ox6frcz0gh242hgz6d73037d6|patternname=39P24H12V0|style=raw}}
| {{cells|39}}
|-
! [[3c/7 orthogonal|12c/28]]
| orthogonal
| [[Spaghetti monster|3c/7 wave stabilization]]
| {{cells|1434}}
|-
! [[c/5 orthogonal|6c/30]]
| orthogonal
| [[pre-pulsar spaceship]]
| {{cells|128}}
|-
! colspan="5" |
|-
! [[c/4 diagonal|2c/8]]
| diagonal
| [[Swan|p8 swan tagalong]]
| {{cells|117}}
|-
! [[c/4 diagonal|3c/12]]
| diagonal
| {{LinkCatagolue|xq12_ym8u0mwhhh0igxoozyfgg0ggwepg09f011whuby0562zy8o8cc46baqo046jrp6zy8g5ray34pczxc0k822ijr3x247zig831y0114oczx562|patternname=142P12H3V3|style=raw|format=extended}}
| {{cells|142}}
|}

===Engineered spaceships===
''Engineered spaceships'' are defined as spaceships consisting of small interacting components.<ref>{{cite web|url=https://niginsblog.wordpress.com/2016/03/07/new-spaceship-speed-in-conways-game-of-life/|title=New Spaceship Speed in Conway’s Game of Life|author=Alexey Nigin|date=7 Mar 2016|accessdate=11 Jun 2016}}</ref> Some engineered spaceships are composed of hundreds of thousands or even millions of active cells; these are also sometimes referred to as ''caterpillars'' after the first engineered [[macro-spaceship]]. Other simpler mechanisms like the [[Cordership]]s might need a relatively small number of components, down to a minimum of just two for the [[2-engine Cordership]]. Such spaceships have occurred [[natural]]ly in other rules, but not yet in [[Conway's Game of Life|Conway Life]].

Engineered spaceships have fixed speeds, because their mechanisms depend on supporting a specific active reaction that travels at one particular speed. Some rely on "[[crawler]]s", reactions in which a pattern reacts with another pattern, producing both the patterns in different positions as in the [[pi crawler]]. Others, like the [[Cordership]]s and [[pufferfish spaceship]]s, rely on ''stabilised [[puffer]] engines''.

{| class="wikitable"
|-
! Speed
! Direction
! Smallest known
! Minimum # of [[cell]]s
! Classification
|-
! [[17c/45 orthogonal|17c/45]]
| orthogonal
| [[caterpillar]]
| {{cells|11,880,063}}
| Crawler-based
|-
! [[31c/240 orthogonal|31c/240]]
| orthogonal
| [[silverfish]]
| {{cells|210,108}}
| Crawler-based
|-
! [[:Category:Spaceships with speed (23,5)c/79|(23,5)c/79]]
| slope 23/5
| [[waterbear]]
| {{cells|197,896}}
| Crawler-based
|-
! colspan="5" |
|-
! [[c/2 orthogonal|c/2]]
| orthogonal
| [[pufferfish spaceship]]
| {{cells|235}}
| Stabilized puffer engine
|-
! [[c/12 diagonal|c/12]]
| diagonal
| [[2-engine Cordership]]
| {{cells|100}}
| Stabilized puffer engine
|-
|}

====Traveling signal loops====
A traveling [[signal]] loop is a subcategory somewhat similar to an engineered spaceship, but with key differences. The usual reason for constructing a traveling signal loop is to extract an extra output glider at some point in each cycle, producing an [[engineless]] [[rake]]. Suppressing a rake's output glider will trivially produce a high-period spaceship.

One main difference between engineered spaceships and traveling signal loops is that the "specific active reactions that travel at one particular speed" are spaceships themselves, and don't need any additional support. The signals traveling in the signal loops can generally be removed without having any effect on the fleet of spaceships supporting the loop.

{| class="wikitable"
|-
! Speed
! Direction
! Examples
! Classification
|-
! [[2c/7 orthogonal|2c/7]]
| orthogonal
| [[weekender distaff]]
| High-period signal loop
|-
! [[c/3 orthogonal|c/3]]
| orthogonal
| c/3 orthogonal rake
| High-period signal loop
|-
! [[c/4 orthogonal|c/4]]
| orthogonal
| p388 c/4 forward rake, David Bell's adjustable-period backrake
| High-period signal loop
|-
! [[c/5 orthogonal|c/5]]
| orthogonal
| c/5 orthogonal rake
| High-period signal loop
|-
! [[2c/5 orthogonal|2c/5]]
| orthogonal
| 2c/5 orthogonal rake
| High-period signal loop
|-
! [[c/4 diagonal|c/4]]
| diagonal
| c/4 diagonal rake
| High-period signal loop
|-
! [[c/5 diagonal|c/5]]
| diagonal
| [[c/5 diagonal rake]]
| High-period signal loop
|-
! [[c/12 diagonal|c/12]]
| diagonal
| c/12 diagonal rake
| High-period signal loop
|-
|}

=== Adjustable spaceships ===

''Adjustable spaceships'' (formerly ''engineerable spaceships'') are the third class of spaceships. On average smaller than the engineered spaceships in terms of population, but much larger in bounding box, their magic comes from having (to an extent) adjustable features, usually speed. With some almost always trivial modifications, these spaceships can be made to travel at different velocities and even directions. Rather than being searched for, programs exist that explicitly construct the spaceships. Adjustable spaceships can be based on variable-speed reactions such as the half-bakery and glider reaction or the freezing/reanimation cycle of the Caterloopillar, or by reading instruction tapes as in the Gemini. Families of adjustable spaceships include the Geminoids, Demonoids, Orthogonoids, loopships, half-baked knightships and Caterloopillars.

{| class="wikitable"
|-
! Speed
! Direction
! Smallest known
! Minimum # of [[cell]]s
|-
! [[31c/240 orthogonal|31c/240]]
| orthogonal
| [[centipede caterloopillar]]
| {{cells|361,070}}
|-
! [[c/8 orthogonal|c/8]]
| orthogonal
| [[Caterloopillar|Original caterloopillar]]
| {{cells|232,815}}
|-
! [[c/8 orthogonal|All speeds slower than c/4]]
| orthogonal
| [[Caterloopillar|other caterloopillars]]
| [[:Category:Patterns with 1000 or more cells|Varies]]
|-
! 16c/217251
| orthogonal
| [[Orthogonoid]]
| {{cells|467,746}}
|-
! [[c/16384 orthogonal|c/16384]]
| orthogonal
| [[Hashlife-friendly Orthogonoid]]
| {{cells|467,585}}
|-
! [[c/32768 orthogonal|c/32768]]
| orthogonal
| [[Double-wide Orthogonoid]]
| {{cells|467,346}}
|-
! 1000130c/20003511
| orthogonal
| [[loopship]]
| {{cells|267,672}}
|-
! colspan="5" |
|-
! (5120,1024)c/16849793
| slope 5 (ibiswise)
| [[Gemini]]
| {{cells|846,278}}
|-
! (3,1)c/3948264
| slope 3 (camelwise)
| [http://conwaylife.com/forums/viewtopic.php?p=66297#p66297 camelship]
| {{cells|239,822}}
|-
! (4096,2048)c/17783745
| slope 2 (knightwise)
| [http://www.conwaylife.com/forums/viewtopic.php?f=2&t=406&start=25#p2578 Gemini 2]
| [[:Category:Patterns with 1000 or more cells|<=872,252]]
|-
! (6,3)c/245912
| slope 2 (knightwise)
| [[Parallel HBK]]
| {{cells|132,945}}
|-
! (6,3)c/2621440
| slope 2 (knightwise)
| [[Half-baked knightship]]
| {{cells|1,049,395}}
|-
! colspan="5" |
|-
! 65c/438852
| diagonal
| [[Demonoid|0hd Demonoid]]
| {{cells|27,250}}
|-
! 65c/818356
| diagonal
| [[Demonoid|10hd Demonoid]]
| {{cells|47,701}}
|-
! 79c/1183842
| diagonal
| [[Demonoid|single-channel Demonoid]]
| {{cells|60,672}}
|-
! c/16384
| diagonal
| [[Demonoid|Scorbie's Demonoid]]
| {{cells|72,207}}
|-
! c/512
| diagonal
| [[Demonoid|Hashlife-friendly Demonoid]]
| {{cells|105,369}}
|-
! 1746011c/8916896
| diagonal
| [[Demonoid|Speed Demonoid]]
| {{cells|1,021,124}}
|-
|}

=== Other classifications ===
{{main|Types of spaceships|Spaceship types}}
[[Image:Greyship2_H_Holzwart.png|framed|right|A greyship found by [[Hartmut Holzwart]]]]
Although spaceships are most commonly categorized by their speed and direction, other categorizations have been applied to spaceships based on their appearances, components, or other properties. One such categorization is the symmetry of spaceships: spaceships can be bilaterally symmetric (e.g. copperhead), exhibit [[Types_of_spaceships#Glide_symmetric_spaceship|glide symmetry]] (e.g. glider), or simply be asymmetric (e.g. loafer). Other somewhat subjective categorizations have also been made, such as [[greyship]]s, spaceships filled with large amounts of static, live cells in the form of an [[agar]], or [[Types_of_spaceships#Smoking_ship|smoking ships]], which produce large [[spark]]s, a notable example being the [[Schick engine]]. A spaceship may also support other components which would not function as spaceships on their own. Given a freestanding spaceship, such additional components are often referred to as [[tagalong]]s; however they can be attached to any side of a spaceship, such as [[pushalong 1]] and [[sidecar]]. Unstable spaceships immersed in a sustaining cloud are known as [[Types_of_spaceships#Flotilla|flotillae]]. A well known example is that of the [[overweight spaceship]]s, which are unstable alone but may be 'escorted' by two or more smaller spaceships.

==History==

===1970s===
[[Image:mwss.gif|framed|right|A middleweight spaceship]]
The four smallest spaceships in life, the glider, lightweight spaceship, [[middleweight spaceship]] and [[heavyweight spaceship]], were all found by hand in {{year|1970}}. For almost twenty years spaceship development was limited to adding [[tagalong]]s to the known [[c/2 orthogonal|c/2]] spaceships, such as the Schick engine.

===1980s===
Significant advances in spaceship technology came in {{year|1989}}, when [[Dean Hickerson]] began using [[Computer search|automated searches]] based on a depth-first backtracking algorithm. These searches found orthogonal spaceships with speeds of [[c/3 orthogonal|c/3]] and [[c/4 orthogonal|c/4]], new [[c/2 orthogonal|c/2]] ships, and the first spaceship other than the glider to travel at the speed of [[c/4 diagonal]]ly, dubbed the [[big glider]].

===1990s===
Hickerson continued to find new spaceship speeds, the first of this decade being [[2c/5 orthogonal]], plus several ways to combine [[switch engine]]s to create the first [[c/12 diagonal]] spaceships, named [[Cordership]]s in honour of [[Charles Corderman]].

The next spaceship speed to be discovered was that of the orthogonal [[c/5 orthogonal|c/5]] [[snail]], found by [[Tim Coe]] in {{year|1996}}, with a program he had designed using breadth-first searching, and which could split tasks between multiple CPUs.<ref>{{cite web|url=https://www.conwaylife.com/ref/lifepage/patterns/p5ss.html |title=c/5 Orthogonal spaceship |author=Tim Coe |publisher=Paul's Page of Conway's Life Miscellany |accessdate=April 18, 2009}}</ref> In the following year, [[David Bell]] found the much smaller c/5 [[spider]] using [[lifesrc]], a program based on Hickerson's search algorithm.<ref>{{cite web|url=http://radicaleye.com/lifepage/patterns/newc5/newc5.html |title=New c/5 spaceship |author=David Bell |publisher=Paul's Page of Conway's Life Miscellany |accessdate=April 18, 2009}}</ref>

In March of {{year|1998}} [[David Eppstein]] created [[gfind]], a breadth-first program that uses a depth-first search to limit the size of the search queue.<ref>{{cite web|url=http://arxiv.org/PS_cache/cs/pdf/0004/0004003v2.pdf |title=Searching for Spaceships (PDF) |author=David Eppstein |accessdate=April 18, 2009}}</ref>

===2000s===
[[Image:weekender_small.gif|framed|right|David Eppstein's weekender]]
Eppstein put his search program to good use in {{year|2000}}, discovering the first spaceship that travels at the speed of [[2c/7 orthogonal]]ly, the [[weekender]]. A search by [[Paul Tooke]] using the same program found the first [[c/6 orthogonal]] spaceship, the [[dragon]], later that year. Also in 2000, [[Jason Summers]] found the first [[c/5 diagonal]] spaceship using David Bell's lifesrc program.

In {{year|2004}} [[Gabriel Nivasch]], with the help of Jason Summers and David Bell, finished construction on the [[caterpillar]], the first known orthogonal [[17c/45 orthogonal|17c/45]] spaceship, which made use of the [[17c/45 reaction]].

===2010s===
[[File:Loafer.gif|framed|right|Josh Ball's loafer]]
In May {{year|2010}} [[Andrew J. Wade]] created a universal constructor-based spaceship, [[Gemini]], which travels at a speed of (5120,1024)c/33699586.<ref>{{cite web|url=http://pentadecathlon.com/lifeNews/2010/05/oblique_life_spaceship_created.html|title=Oblique Life spaceship created|date=May 19, 2010|work=Game of Life News|author=Adam P. Goucher|accessdate=May 21, 2010}}</ref> This was the first explicitly constructed spaceship in Life to travel in an [[Types_of_spaceships#Knightship|oblique]] direction, and also yielded the first explicit method of constructing arbitrarily slow spaceships.

In Febuary 2013, the first c/7 orthogonal spaceship, [[loafer]], was discovered by Josh Ball.

2014 provided a handful of new engineered spaceships, using various new technologies. In July, several [[half-baked knightship|half-bakery-based knightships]] were constructed with a new technique not requiring universal-constructor circuitry. These produced spaceships that were both much slower and much smaller than the Gemini variants. In September, [[Dave Greene]] and Chris Cain completed two [[31c/240 orthogonal]] spaceships, along the same general lines as the original Caterpillar but using a number of new mechanisms. Finally, in December, an oblique caterpillar dubbed the [[Waterbear]] was completed by Brett Berger, traveling at (23,5)c/79. Richard Schank discovered [[pufferfish]], a c/2 puffer, and Ivan Fomichev found a c/2 fuse for its exhaust and combined two pufferfish with fuses to assemble the first wholly high-period c/2 spaceship.

In December 2015, Chris Cain completed a diagonal self-constructing spaceship -- a [[Demonoid|"0hd Demonoid"]] -- based on Geminoid technology, adapted from a larger 10hd version constructed in November in collaboration with Dave Greene.

[[File:Copperhead.gif|framed|right|The copperhead spaceship.]]
In March 2016, forum user 'zdr' discovered [[copperhead]], an extremely small c/10 spaceship. A [[Fireship|pseudo-tagalong]] for this spaceship, alongside many other c/10 technologies, were constructed within two months after the discovery of the ship.

In April 2016, Michael Simkin finished the adjustable [[caterloopillar]] project, making it possible to build spaceships of arbitrary orthogonal speeds slower than c/4.

In June 2016, Tim Coe found a large elementary 3c/7 orthogonal spaceship, the [[spaghetti monster]].

[[File:Sirrobin tiny.png|framed|right|[[Sir Robin]], the first elementary knightship to be found. {{JavaRLE|sirrobin}}]]
In March 2018, [[Adam P. Goucher]] and [[Tomas Rokicki]] found the first elementary knightship, [[Sir Robin]], which translates itself by (2,1) every six generations.

{| class="wikitable"
|-
! Speed
! Direction
! First discovered
! Discoverer
! Year of discovery
|-
! c/4
| diagonal
| [[glider]]
| [[Richard Guy]]
| {{year|1970}}
|-
! c/2
| orthogonal
| [[lightweight spaceship]]
| [[John Conway]]
| {{year|1970}}
|-
! c/3
| orthogonal
| [[84P3H1V0.1]]
| [[Dean Hickerson]]
| {{year|1989}}
|-
! c/4
| orthogonal
| [[119P4H1V0]]
| [[Dean Hickerson]]
| {{year|1989}}
|-
! c/12
| diagonal
| [[13-engine Cordership]]
| [[Dean Hickerson]]
| {{year|1991}}
|-
! 2c/5
| orthogonal
| [[44P5H2V0]]
| [[Dean Hickerson]]
| {{year|1991}}
|-
! c/5
| orthogonal
| [[snail]]
| [[Tim Coe]]
| {{year|1996}}
|-
! 2c/7
| orthogonal
| [[weekender]]
| [[David Eppstein]]
| {{year|2000}}
|-
! c/6
| orthogonal
| [[dragon]]
| [[Paul Tooke]]
| {{year|2000}}
|-
! c/5
| diagonal
| [[295P5H1V1]]
| [[Jason Summers]]
| {{year|2000}}
|-
! 17c/45
| orthogonal
| [[caterpillar]]
| [[Gabriel Nivasch]], [[Jason Summers]], and [[David Bell]]
| {{year|2004}}
|-
! c/6
| diagonal
| [[seal]]
| [[Nicolay Beluchenko]]
| {{year|2005}}
|-
! (5120,1024)c/16849793
| slope 5 (ibiswise)
| [[Gemini]]
| [[Andrew J. Wade]]
| {{year|2010}}
|-
! (4096,2048)c/17783745
| slope 2 (knightwise)
| [http://www.conwaylife.com/forums/viewtopic.php?f=2&t=406&start=25#p2578 Gemini 2]
| [[Dave Greene]]
| {{year|2010}}
|-
! (3072,1024)c/36000001
| slope 3 (camelwise)
| [http://www.conwaylife.com/forums/viewtopic.php?f=2&t=406&start=25#p2590 Gemini 3]
| [[Dave Greene]]
| {{year|2010}}
|-
! c/7
| diagonal
| [[Lobster]]
| [[Matthias Merzenich]]
| {{year|2011}}
|-
! c/7
| orthogonal
| [[loafer]]
| [[Josh Ball]]
| {{year|2013}}
|-
! (6,3)c/2621440
| slope 2 (knightwise)
| [[Half-baked knightship]]
| [[Adam P. Goucher]]
| {{year|2014}}
|-
! (6,3)c/245912
| slope 2 (knightwise)
| [[Parallel HBK]]
| [[Chris Cain]]
| {{year|2014}}
|-
! 31c/240
| orthogonal
| [[shield bug]]
| [[Dave Greene]]
| {{year|2014}}
|-
! (23,5)c/79
| slope 23/5
| [[waterbear]]
| [[Brett Berger]]
| {{year|2014}}
|-
! 130c/(1636712+16N)
| diagonal
| [[Demonoid|10hd Demonoid]]
| [[Chris Cain]] and [[Dave Greene]]
| {{year|2015}}
|-
! 65c/(438852+16N)
| diagonal
| [[Demonoid|0hd Demonoid]]
| [[Chris Cain]]
| {{year|2015}}
|-
! c/10
| orthogonal
| [[Copperhead‎‎]]
| [[zdr]]
| {{year|2016}}
|-
! All speeds slower than c/4
| orthogonal
| [[caterloopillar]]
| [[Michael Simkin]]
| {{year|2016}}
|-
! 3c/7
| orthogonal
| [[Spaghetti monster]]
| [[Tim Coe]]
| {{year|2016}}
|-
! (2,1)c/6
| slope 2 (knightwise)
| [[Sir Robin]]
| [[Adam P. Goucher]] and [[Tomas Rokicki]]
| {{year|2018}}
|}

==In other rules==
Many [[Life-like cellular automata]] afford spaceships, as do their generalizations; this includes both [[outer-totalistic]] and [[isotropic non-totalistic]] rules, as well as [[non-isotropic]], [[Generations]] and [[Larger than Life]] rules.

Various segments of the Life-like [[rulespace]] cannot contain spaceships, however. For instance, assuming [[Birth on zero neighbours|B0]] is not active:

* In any rule with B1, any pattern expands in all directions.
** In non-totalistic rules, this applies to any rule with B1c.
* In any rule with S01234a, the trailing edge of a pattern cannot die.
*It appears that in some rules patterns cannot escape the bounding box of the bounding diamond. This is likely the case for [[OCA:LongLife|LongLife]].
* In any rule with B23/S0, the trailing edge of a pattern cannot die.
* In any rule without B1, B2 or B3, no pattern can escape its initial bounding box.
** In non-totalistic rules, this applies to any rule without at least one of B1ce, B2ac or B3i.
* In any rule with none of B123, no pattern can escape its initial bounding diamond.
** In non-totalistic rules, this applies to any rule with none of B1e, B1c, B2a, B2e or B3a.

The slowest known orthogonal elementary non-adjustable spaceship in any range-1 Life-like rule is a [[c/5648 orthogonal]] spaceship in the rule [[Gems]], followed by a [[c/2068 orthogonal]] spaceship in [[Gems Minor]].

=== Currently known speeds ===

There is currently an ongoing tabulation at [[LifeWiki:Smallest Spaceships Supporting Specific Speeds|the 5s project]] cataloging the smallest known spaceships for each speed across different rules.

Alongside these, certain "series" of speeds can be proved to all exist:

*All true-period orthogonal spaceships of the form c/n are known to exist in range-1 Life-like cellular automata; true-period [[Photon|c/1]], [[64P2H1V0|c/2]] and [[25P3H1V0.2|c/3]] spaceships are known, all c/n speeds where n is even and greater than 3 can be constructed using the rule B2c3ae4ai56c/S2-kn3-enq4, and all c/n speeds where n is odd and greater than 4 can be constructed using the rule B2c3aj4nrt5i6c78/S1c23enr4aet5-iq67. It is not currently known if there exists a rule with a family of spaceships that simulate an infinite range of speeds of form 2c/n where n is odd, 3c/n where n is not divisible by 3, and so on, and it is also not known if similar technology can be applied to other directions.

*All orthogonal spaceships of the form 2c/n, where n is double an odd number greater than 4, are known, and can be constructed using the rule B2ik3aijn4ant5r6i7e/S02a4i.

*All period-1 orthogonal spaceships of the form nc/1 where n is an integer greater than 0 are known to exist, using a trick detailed [http://www.conwaylife.com/forums/viewtopic.php?p=46358#p46358 here].

*All period-2 orthogonal spaceships of the form nc/2 where n is an integer greater than 0 and n+1 is prime are also known to exist.<ref name="post45641" /><ref name="post47857" />

==See also==
*[[List of common spaceships]]
*[[:Category:Spaceships|List of spaceships]]
*[[List of spaceships|List of spaceship speeds]]
*[[Spaceship flotilla]]
*[[LifeWiki:Game_of_Life_Status_page#Spaceship_periods|Spaceship periods status table]]
*[[Spaceship terminology]]
*[[Types of spaceships]]
*[[LifeWiki:Game_of_Life_Status_page#Velocities_of_spaceships_and_related_objects|Velocities of spaceships and related objects status table]]
*[[HighLife#Spaceships|Spaceships of HighLife]]

==References==
<references>
<ref name="post45641">{{LinkForumThread
|format = ref
|title = Re: Larger than Life
|p = 45641
|author = gameoflifeboy
|date = June 30, 2017
}}</ref>
<ref name="post47857">{{LinkForumThread
|format = ref
|title = Re: Larger than Life
|p = 47857
|author = AforAmpere
|date = August 3, 2017
}}</ref>
</references>

==External links==
{{LinkWikipedia|Spaceship_(cellular_automaton)}}
{{LinkLexicon|filename=lex_s.htm#spaceship|patternname=Spaceship}}

Spaghetti monster

2020-12-29T06:19:59Z

AforAmpere:

{{Spaceship
|name = Spaghetti monster
|pname = spaghettimonster
|c = 702
|bx = 27
|by = 137
|dir = Orthogonal
|p = 7
|m = 7
|s = 3c/7
|z = 3c/7
|h = 680
|discoverer = Tim Coe
|discoveryear = 2016
|rulemin = B3/S23
|rulemax = B3/S23
|rulespecial = [[Conway's Game of Life|Conway Life]]
|isorulemin = B3/S23
|isorulemax = B3/S23
|animated = true
|rle = true
|viewerconfig = #C [[ TRACKLOOP 7 0 -3/7 THUMBSIZE 2 GPS 12 ZOOM 4 HEIGHT 640 ]]
|apgcode = xq7_y2g4uhe40g04ehu4gzy1gpp1tj77277jt1ppgzy010g2gii8x8iig2g01zy31gpt7x7tpg1zx4uhp1dkogxgokd1phu4zy0a0ogo1y31ogo0azx12313u698g0g896u31321z713ew8s50mc101cm05s8we317z221a90501y510509a122zkm3yh3mkz0decwo2ciscxcsic2owcedzxcs11p9gy3g9p11scz03kgtgf0g1ic272ci1g0fgtgk3zw111011c1da3j3ad1c110111zy3e6os0o1o0so6ezy236hcf01010fch63zy41h1y11h1zy475cro0orc57zy4gk423c324kgzy1gi5pj01x10jp5igzy02444nu4gxg4un4442zy382t0thght0t28zy28k3rm31013mr3k8zy17up10oo808oo01pu7zy1oe0o710ggg017o0eozxocd8cbw2d5d2wbc8dcozy37w139o931w7zy61330331
}}
The '''spaghetti monster'''<ref name="post31878" /> (or '''702P7H3V0''') is a [[3c/7 orthogonal]] [[spaceship]] discovered by [[Tim Coe]] on 11 June {{year|2016}}.<ref name="post31863" /> It was the first spaceship of that speed to be discovered; it was also the smallest until the discovery of [[Anura]]. Despite its large size, it is considered an [[elementary spaceship]].

[[Matthias Merzenich]] swiftly discovered that it could also support a p28 [[3c/7 wave]] found by [[Stephen Silver]] on February 2, {{year|2000}}.<ref name="post31872" /> A 3c/7 [[puffer]] based on it was created by [[Luka Okanishi]] on March 1, {{year|2017}}.<ref name="post41074" />

[[Martin Grant]] constructed a spaghetti monster [[eater]] on October 10, {{year|2019}}.<ref name="post84018" />

==Gallery==
{|
|-
| {{EmbedViewer
|pname = 3c7wavestabilization
|position = center
|caption = Spaghetti monsters stabilizing a 3c/7 [[wave]] 
|viewerconfig = [[ WIDTH 760 HEIGHT 570 ]]
}}
|| {{EmbedViewer
|pname = spaghettimonstereater
|position = center
|caption = Spaghetti monster eater 
|viewerconfig = [[ WIDTH 760 HEIGHT 570 ZOOM 1.5 ]]
}}
|}

==References ==
<references>
<ref name="post31878">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 31878
|author = Tim Coe
|date = June 11, 2016
}}</ref>
<ref name="post31863">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 31863
|author = Tim Coe
|date = June 11, 2016
}}</ref>
<ref name="post31872">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 31872
|author = Matthias Merzenich
|date = June 11, 2016
}}</ref>
<ref name="post41074">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 41074
|author = Luka Okanishi
|date = March 1, 2017
}}</ref>
<ref name="post84018">{{LinkForumThread
|format = ref
|title = Another speed has been eaten!
|p = 84018
|author = Martin Grant
|date = October 10, 2019
}}</ref>
</references>

==External links==
{{LinkLexicon|lex_s.htm#spaghettimonster}}
{{LinkCatagolue|xq7_y2g4uhe40g04ehu4gzy1gpp1tj77277jt1ppgzy010g2gii8x8iig2g01zy31gpt7x7tpg1zx4uhp1dkogxgokd1phu4zy0a0ogo1y31ogo0azx12313u698g0g896u31321z713ew8s50mc101cm05s8we317z221a90501y510509a122zkm3yh3mkz0decwo2ciscxcsic2owcedzxcs11p9gy3g9p11scz03kgtgf0g1ic272ci1g0fgtgk3zw111011c1da3j3ad1c110111zy3e6os0o1o0so6ezy236hcf01010fch63zy41h1y11h1zy475cro0orc57zy4gk423c324kgzy1gi5pj01x10jp5igzy02444nu4gxg4un4442zy382t0thght0t28zy28k3rm31013mr3k8zy17up10oo808oo01pu7zy1oe0o710ggg017o0eozxocd8cbw2d5d2wbc8dcozy37w139o931w7zy61330331|format=extended}}

{{Symmetry|orthogonal2}}

3c/7 orthogonal

2020-12-29T06:19:40Z

AforAmpere:

{{Speed
|image = spaghettimonster
|speed = 3c/7 orthogonal
|ss = yes
|puff = yes
|rake = no
|gun = no
}}
'''3c/7 orthogonal''' is an orthogonal [[speed]] that is equivalent to three sevenths of the [[speed of light]].

==Spaceships==

[[Stephen Silver]] discovered a 3c/7 orthogonal [[wave]] in 2000.

On June 11, {{year|2016}} [[Tim Coe]] discovered the first 3c/7 orthogonal [[spaceship]], the [[spaghetti monster]]. It can support the aforementioned object.

A 3c/7 puffer was created by [[Luka Okanishi]] on 1 March 2017.<ref name="post41074" />

On December 28, {{year|2020}} [[Dylan Chen]] discovered a smaller 3c/7 orthogonal spaceship, [[Anura]].

==See also==
*[[:Category:speeds|List of important speeds]]
*[[:Category:Spaceships with speed 3c/7|List of spaceships with speed 3c/7]]
*[[:Category:Waves with speed 3c/7|List of waves with speed 3c/7]]

== References ==
<references>
<ref name="post41074">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 41074
|author = Luka Okanishi
|date = March 1, 2017
}}</ref>
</references>

==External links==
{{LinkLexicon|lex_1.htm#a-3c7spaceship|name=3c/7 spaceship}}

Anura

2020-12-29T06:18:49Z

AforAmpere:

{{Spaceship
|name = Anura
|pname = Anura
|c = 313
|bx = 31
|by = 54
|dir = Orthogonal
|p = 7
|m = 7
|s = 3c/7
|z = 3c/7
|h = 313.4
|discoverer = Dylan Chen
|discoveryear = 2020
|rulemin = B3/S23
|rulemax = B3/S23
|rulespecial = [[Conway's Game of Life|Conway Life]]
|isorulemin = B3/S23
|isorulemax = B3/S234c5ek
|animated = true
|rle = true
|viewerconfig = #C [[ TRACKLOOP 7 0 -3/7 THUMBSIZE 2 GPS 12 ZOOM 10 HEIGHT 640 ]]
|apgcode = xq7_y2o0ab6gggxggg6ba0ozy0stk15l4lhdxdhl4l51ktszy3o860oioxoio068oz0oke0738a42j0430340j24a8370ekozc490k4ogw37dexed73wgo4k094cz02080gg672y7276gg0802zwcsk1j1bddwg8c8gwddb1j1ksczy4go86167476168ogzy1g405oy7o504gzy1340o8by5b8o043zy240ay9a04
}}
'''Anura''' is a [[3c/7 orthogonal]] [[spaceship]] found by [[Dylan Chen]] on December 28, {{year|2020}}.<ref name="post117159" /> It is the smallest known 3c/7 orthogonal spaceship, and the first not based on the [[spaghetti monster]]. It can be viewed as a stabilization of a failed puffer, and the front half can alternatively be supported by two spaghetti monster escorts.<ref name="post117162" />

==References ==
<references>
<ref name="post117159">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 117159
|author = Dylan Chen
|date = December 28, 2020
}}</ref>
<ref name="post117162">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 117162
|author = Aidan F. Pierce
|date = December 28, 2020
}}</ref>
</references>

==External links==
{{LinkCatagolue|xq7_y2o0ab6gggxggg6ba0ozy0stk15l4lhdxdhl4l51ktszy3o860oioxoio068oz0oke0738a42j0430340j24a8370ekozc490k4ogw37dexed73wgo4k094cz02080gg672y7276gg0802zwcsk1j1bddwg8c8gwddb1j1ksczy4go86167476168ogzy1g405oy7o504gzy1340o8by5b8o043zy240ay9a04}}

{{Symmetry|orthogonal2}}

313P7H3V0

2020-12-29T06:16:13Z

AforAmpere: AforAmpere moved page 313P7H3V0 to Anura: Dylan Chen has decided on a name

#REDIRECT [[Anura]]

Anura

2020-12-29T06:16:13Z

AforAmpere: AforAmpere moved page 313P7H3V0 to Anura: Dylan Chen has decided on a name

{{Spaceship
|name = 313P7H3V0
|pname = 313p7h3v0
|c = 313
|bx = 31
|by = 54
|dir = Orthogonal
|p = 7
|m = 7
|s = 3c/7
|z = 3c/7
|h = 313.4
|discoverer = Dylan Chen
|discoveryear = 2020
|rulemin = B3/S23
|rulemax = B3/S23
|rulespecial = [[Conway's Game of Life|Conway Life]]
|isorulemin = B3/S23
|isorulemax = B3/S234c5ek
|animated = true
|rle = true
|viewerconfig = #C [[ TRACKLOOP 7 0 -3/7 THUMBSIZE 2 GPS 12 ZOOM 10 HEIGHT 640 ]]
|apgcode = xq7_y2o0ab6gggxggg6ba0ozy0stk15l4lhdxdhl4l51ktszy3o860oioxoio068oz0oke0738a42j0430340j24a8370ekozc490k4ogw37dexed73wgo4k094cz02080gg672y7276gg0802zwcsk1j1bddwg8c8gwddb1j1ksczy4go86167476168ogzy1g405oy7o504gzy1340o8by5b8o043zy240ay9a04
}}
'''313P7H3V0''' is a [[3c/7 orthogonal]] [[spaceship]] found by [[Dylan Chen]] on December 28, {{year|2020}}.<ref name="post117159" /> It is the smallest known 3c/7 orthogonal spaceship, and the first not based on the [[spaghetti monster]]. It can be viewed as a stabilization of a failed puffer, and the front half can alternatively be supported by two spaghetti monster escorts.<ref name="post117162" />

==References ==
<references>
<ref name="post117159">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 117159
|author = Dylan Chen
|date = December 28, 2020
}}</ref>
<ref name="post117162">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 117162
|author = Aidan F. Pierce
|date = December 28, 2020
}}</ref>
</references>

==External links==
{{LinkCatagolue|xq7_y2o0ab6gggxggg6ba0ozy0stk15l4lhdxdhl4l51ktszy3o860oioxoio068oz0oke0738a42j0430340j24a8370ekozc490k4ogw37dexed73wgo4k094cz02080gg672y7276gg0802zwcsk1j1bddwg8c8gwddb1j1ksczy4go86167476168ogzy1g405oy7o504gzy1340o8by5b8o043zy240ay9a04}}

{{Symmetry|orthogonal2}}

3c/7 orthogonal

2020-12-29T00:54:09Z

AforAmpere:

{{Speed
|image = spaghettimonster
|speed = 3c/7 orthogonal
|ss = yes
|puff = yes
|rake = no
|gun = no
}}
'''3c/7 orthogonal''' is an orthogonal [[speed]] that is equivalent to three sevenths of the [[speed of light]].

==Spaceships==

[[Stephen Silver]] discovered a 3c/7 orthogonal [[wave]] in 2000.

On June 11, {{year|2016}} [[Tim Coe]] discovered the first 3c/7 orthogonal [[spaceship]], the [[spaghetti monster]]. It can support the aforementioned object.

A 3c/7 puffer was created by [[Luka Okanishi]] on 1 March 2017.<ref name="post41074" />

On December 28, {{year|2020}} [[Dylan Chen]] discovered a smaller 3c/7 orthogonal spaceship, [[313P7H3V0]].

==See also==
*[[:Category:speeds|List of important speeds]]
*[[:Category:Spaceships with speed 3c/7|List of spaceships with speed 3c/7]]
*[[:Category:Waves with speed 3c/7|List of waves with speed 3c/7]]

== References ==
<references>
<ref name="post41074">{{LinkForumThread
|format = ref
|title = Re: Spaceship Discussion Thread
|p = 41074
|author = Luka Okanishi
|date = March 1, 2017
}}</ref>
</references>

==External links==
{{LinkLexicon|lex_1.htm#a-3c7spaceship|name=3c/7 spaceship}}

User:Sokwe/Spaceship searches

2020-12-22T00:27:31Z

AforAmpere: Searches done by David Chen and I

== [https://gitlab.com/andrew-j-wade/life_slice_ship_search Andrew's slice search] ==
{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | 23<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86827#p86827|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 23<ref name ="wade1">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86979#p86979|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 5, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 17
| style="background: #80ff80;" | 29<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86880#p86880|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | 30
| style="background: #ffa0a0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 23<ref>{{LinkForumThread|p = 87236 |title = Re: Spaceship Discussion Thread|author = AforAmpere|format = ref|date = January 9, 2020}}</ref>
| style="background: #ffa0a0;" | 24<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?p=87057#p87057|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=January 6, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/11
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17<ref name ="wade2">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=87194#p87194|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 8, 2020|accessdate=January 8, 2020}}</ref>
| style="background: #ffa0a0;" | 18<ref name="wade2"/>
| style="background: #ffa0a0;" | 19<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/11
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19<ref name="wade1"/>
| style="background: #ffa0a0;" | 20<ref name="wade2"/>
| style="background: #ffa0a0;" | 21<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|}

== qfind v1.x ==
{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #ffa0a0;" | 12
| style="background: #80ff80;" | 21
| style="background: #ffa0a0;" | 24
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 11
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 21
| style="background: #ffa0a0;" | 20
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
| style="background: #ffa0a0;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 14
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
| style="background: #ffa0a0;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 4
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
|}

== [https://github.com/rokicki/ntzfind Tom's ntzfind] ==
{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #ffa0a0;" | 12
| style="background: #80ff80;" | 21
| style="background: #ffa0a0;" | 24
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 19
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
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|-
| (1,0)c/7
| style="background: #80ff80;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
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|-
| (1,1)c/7
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 21
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
| style="background: #ffa0a0;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
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|-
| (2,1)c/8
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 21
| style="background: #ffa0a0;" | 22
| style="background: #ffa0a0;" | 23
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/9
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
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|-
| (2,0)c/9
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/9
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 21
| style="background: #ffa0a0;" | 22
| style="background: #ffa0a0;" | 23
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/10
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/11
| style="background: #ffa0a0;" | 6<ref name ="AforAmpere 1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&p=68425#p68425|title=Re: Database of All Completed and Ongoing *find Searches|author=AforAmpere|date=January 22, 2019|accessdate=January 22, 2019}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/11
| style="background: #ffa0a0;" | 6<ref name="AforAmpere 1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/11
| style="background: #ffa0a0;" | 6<ref name="AforAmpere 1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/11
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/11
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/11
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19
| style="background: #ffa0a0;" | 20
| style="background: #ffa0a0;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/12
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/12
| style="background: #ffa0a0;" | 5
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/12
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/12
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/12
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/12
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,1)c/12
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/13
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/13
| style="background: #ffa0a0;" | 5
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/13
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/13
| style="background: #ffa0a0;" | 5
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/13
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/13
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/13
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/13
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/13
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,1)c/13
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (6,0)c/13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/14
| style="background: #ffa0a0;" | 5
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 11
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/14
| style="background: #ffa0a0;" | 5
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/14
| style="background: #ffa0a0;" | 5
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/14
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/14
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/14
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/14
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,1)c/14
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (6,1)c/14
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|}

== zfind 2.0 or zfind-s (buggy - please use [https://github.com/rokicki/ntzfind Tom's ntzfind] for further searches) ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 19
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 19
| style="background: #ffa0a0;" | 18
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 9<ref name ="1,0c/8">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=275#p39439|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=January 16, 2017|accessdate=January 16, 2017}}</ref>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41697|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 16, 2017|accessdate=March 16, 2017}}</ref>
| style="background: #ffa0a0;" | 18<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41857|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 19, 2017|accessdate=May 24, 2017}}</ref>
| style="background: #ffa0a0;" | 19<ref name="1,0c/8"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #80ff80;" | 10
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|}

== knight2 ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #80ff80;" | 3
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #80ff80;" | 13<ref name="coe1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #80ff80;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 15<ref name="coe1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=25#p25972|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=December 18, 2015|accessdate=December 18, 2015}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 10<ref name="coe1" />
| style="background: #ffa0a0;" | 19<ref name="coe2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&p=27126#p27120|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=January 30, 2016|accessdate=January 30, 2016}}</ref>
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 21<ref name="coe1" />
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 11
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | -
| style="background: #ffa0a0;" | -
| style="background: #ffa0a0;" | -
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 12
|-
| (2,1)c/8
| style="background: #ffa0a0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 21
| style="background: #ffa0a0;" | 20
| style="background: #ffa0a0;" | 23
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 11
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|}

== gfind ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #80ff80;" | 3*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 12
|-
| (1,0)c/5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 10*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #80ff80;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 10*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 16
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 9*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 8*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 7*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 7*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 8*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 4
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/9
| style="background: #ffa0a0;" | 6*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/9
| style="background: #ffa0a0;" | 7*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 8*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17
| style="background: #ffa0a0;" | 18
| style="background: #ffa0a0;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 5
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 10
| style="background: #ffa0a0;" | 11
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 5*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
|-
| (2,1)c/10
| style="background: #ffa0a0;" | 6*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 7*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 14
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 8*
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|}

<nowiki>*</nowiki> Using PATCH 10 from gfind-pt

== gfind-pt (Paul's Modification) ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #80ff80;" | 3
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 12
|-
| (1,0)c/5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 9
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 10
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 14<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=25#p25809|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Josh Ball|date=December 11, 2015|accessdate=January 16, 2016}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #ffffa0;" | ?
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 7
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 13<ref name="pt1">Checked by Paul Tooke with gfind</ref>
| style="background: #80ff80;" | 29<ref name="pt1"/>
| style="background: #ffa0a0;" | 26<ref name="pt1"/>
| style="background: #ffa0a0;" | 27<ref name="pt1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 8<ref name="1,0c/8-gfind">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?p=25902#p25902|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tanner Jacobi|date=December 16, 2015|accessdate=December 17, 2015}}</ref>
| style="background: #ffa0a0;" | 15<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=150#p32721|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=July 4, 2016|accessdate=December 21, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=1739#p21577|title=Re: c/8 orthogonal spaceships|author=Josh Ball|date=July 31, 2015|accessdateJanuary 15, 2015}}</ref>
| style="background: #ffa0a0;" | 17<ref name="1,0c/8-gfind"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 22<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?p=25645#p25645|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tanner Jacobi|date=December 4, 2015|accessdate=December 4, 2015}}</ref>
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 4
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 10
|}

== WLS 7.1 ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #80ff80;" | 3
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 12
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
|-
| (2,1)c/6
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
|-
| (2,1)c/8
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
|}

== WLS 6.3 (Nicolay's Modification) ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (2,0)c/6
| style="background: #ffffa0;" | ?
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 12
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
|-
| (2,2)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
|}

== References ==
<references/>

LifeWiki:Spaceship Search Status Page

2020-12-22T00:21:51Z

AforAmpere: w17a and w15v have been completed without ships by me and David Chen respectively

== Known spaceships by width ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #80ff80;" | 3
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 12
|-
| (1,0)c/5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #80ff80;" | 13<ref name="coe1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #80ff80;" | 12<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?p=91518#p91518|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=March 19, 2020|accessdate=April 16, 2020}}</ref>
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | [[Dragon|18]]
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 18<ref name="coe5">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p29960|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 13, 2016|accessdate=April 13, 2016}}</ref>
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 18<ref name="coe5" />
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 15<ref name="coe1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=25#p25972|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=December 18, 2015|accessdate=December 18, 2015}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 18<ref name="coe2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&p=27126#p27120|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=January 30, 2016|accessdate=January 30, 2016}}</ref>
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #80ff80;" | 10<ref name="coe8">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=75#p31878|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=June 11, 2016|accessdate=June 11, 2016}}</ref><ref name="MM1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=38623#p38623|title=Re: Spaceship Discussion Thread|author=Matthias Merzenich|date=December 24, 2016|accessdate=December 24, 2016}}</ref>
| style="background: #80ff80;" | 19<ref name="MM1"/>
| style="background: #80ff80;" | 22<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=44351#p44351|title=Re: Spaceship Discussion Thread|author=Matthias Merzenich|date=June 14, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #80ff80;" | 21<ref name="coe8"/><ref name="MM1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 11<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=600#p57129|title=Re: Spaceship Discussion Thread|author=Tomas Rokicki|date=March 1, 2018|accessdate=March 3, 2018}}</ref><ref name ="wade1">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86979#p86979|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 5, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #80ff80;" | 23<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&p=86827#p86827|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 1, 2020}}</ref>
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 23<ref name="wade1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 11<ref name="knight2">Checked with knight2.c</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 17
| style="background: #80ff80;" | 29<ref name="pt1">Checked by Paul Tooke with gfind</ref><ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86880#p86880|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | 30
| style="background: #ffa0a0;" | 29<ref name="coe6"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 9<ref name ="1,0c/8">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=275#p39439|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=January 16, 2017|accessdate=January 16, 2017}}</ref>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41697|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 16, 2017|accessdate=March 16, 2017}}</ref>
| style="background: #ffa0a0;" | 18<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41857|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 19, 2017|accessdate=May 24, 2017}}</ref>
| style="background: #ffa0a0;" | 19<ref name="1,0c/8"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 15<ref name="coe7">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p30299|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 21, 2016|accessdate=April 21, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="coe7"/>
| style="background: #80ff80;" | 17<ref name="coe7"/>
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 11<ref name="knight2"/>
| style="background: #ffa0a0;" | 23<ref>{{LinkForumThread|p = 87236 |title = Re: Spaceship Discussion Thread|author = AforAmpere|format = ref|date = January 9, 2020}}</ref>
| style="background: #ffa0a0;" | 24<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?p=87057#p87057|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=January 6, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | 23<ref name="knight2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 12<ref name="knight2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 8<ref name="AforAmpere1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p52707|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 5, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #ffa0a0;" | 15<ref name="AforAmpere1"/>
| style="background: #ffa0a0;" | 16<ref name="AforAmpere1"/>
| style="background: #ffa0a0;" | 15<ref name="Pierce3"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/9
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8<ref name="Pierce4">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38767|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 28, 2016|accessdate=December 29, 2016}}</ref>
| style="background: #ffa0a0;" | 15<ref name="Pierce2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38682|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 25, 2016|accessdate=December 25, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="Pierce3">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38728|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 27, 2016|accessdate=December 27, 2016}}</ref>
| style="background: #ffa0a0;" | 17<ref name="Pierce4"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/9
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/9
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 11<ref name="coe6"/>
| style="background: #ffa0a0;" | 21<ref name="coe6"/>
| style="background: #ffa0a0;" | 22<ref name="coe4">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=25#p28770|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=March 1, 2016|accessdate=March 24, 2016}}</ref>
| style="background: #ffa0a0;" | 23<ref name="coe6"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6<ref name="Pierce5">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=275#p39024|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=January 5, 2017|accessdate=January 16, 2017}}</ref>
| style="background: #ffa0a0;" | 11<ref name="Pierce5"/>
| style="background: #80ff80;" | 10
| style="background: #ffa0a0;" | 13<ref name="Pierce5"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 13<ref name="coe4"/>
| style="background: #ffa0a0;" | 14<ref name="coe4"/>
|-
| (2,1)c/10
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/10
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 9<ref name="AforAmpere2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p52865|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 13, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=525#p53546|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=December 10, 2017|accessdate=December 10, 2017}}</ref>
| style="background: #ffa0a0;" | 18<ref name="AforAmpere2"/>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p51306|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 5, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 15<ref name="coe3">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=75#p27167|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=February 1, 2016|accessdate=March 5, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="coe3"/>
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 6<ref name="Pierce1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38671|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 25, 2016|accessdate=December 25, 2016}}</ref>
| style="background: #ffa0a0;" | 9<ref name="Pierce1"/>
| style="background: #ffa0a0;" | 10<ref name="Pierce1"/>
| style="background: #ffa0a0;" | 11<ref name="Pierce1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/11
| style="background: #ffa0a0;" | 6<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 11<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 12<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 13<ref name="Pierce5"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/11
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17<ref name ="wade2">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=87194#p87194|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 8, 2020|accessdate=January 8, 2020}}</ref>
| style="background: #ffa0a0;" | 18<ref name="wade2"/>
| style="background: #ffa0a0;" | 19<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/11
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19<ref name="wade1"/>
| style="background: #ffa0a0;" | 20<ref name="wade2"/>
| style="background: #ffa0a0;" | 21<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/12
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffa0a0;" | 9<ref name="codeholic-gfind">Ivan Fomichev using gfind under OS X 10.9.5</ref>
| style="background: #ffffa0;" | ?
|}

x = 1001, y = 482, rule = B3/S23
39b3ob3o153b3ob3o209b3o2b4o2b3o200b3ob3o195b3o153b3o4b3o$38bo2bobo2bo
151bo2bobo2bo207bo3bob4obo3bo198bo2bobo2bo193bo2bo153bo2bo3bo2bo$37bo
3bobo3bo149bo3bobo3bo205bo6bo2bo6bo196bo3bobo3bo195bo153bo6bo$37bo9bo
149bo9bo205bo3b2o6b2o3bo196bo9bo195bo153bo6bo$39bo5bo153bo5bo209bo12bo
200bo5bo194bobo155bobo4bobo$36bobo7bobo147bobo7bobo203bobo14bobo194bob
o7bobo$35b2obob2ob2obob2o145b2obob2ob2obob2o201b2obob2o8b2obob2o192b2o
bob2ob2obob2o$34bobobo2bobo2bobobo143bobobo2bobo2bobobo199bobobob2o8b
2obobobo190bobobo2bobo2bobobo$33b2obo4bobo4bob2o141b2obo4bobo4bob2o
197b2o3bo2bo8bo2bo3b2o188b2obo4bobo4bob2o$32bo3bob2obobob2obo3bo139bo
3bob2obobob2obo3bo195bo3bobo2b2o6b2o2bobo3bo186bo3bob2obobob2obo3bo$
36bo4bobo4bo147bo4bobo4bo202bo20bo193bo4bobo4bo$32b2o3bo2bo3bo2bo3b2o
139b2o3bo2bo3bo2bo3b2o195b2o24b2o186b2o3bo2bo3bo2bo3b2o9$832bo158b2o$
831bobo153b2obo2bob2o$830bo3bo152b2o6b2o$831b3o153bobo4bobo$989b2o2b2o
$829b2o3b2o152b2ob2ob2o$826b2o3bobo3b2o151bo2bo$826b2o3bobo3b2o149bo6b
o$824b2o5bobo5b2o147bo6bo$828b2obobob2o$41b2o159bo218b2o202b3o9b3o184b
o6bobo6bo147b8o$37b2obo2bob2o154bobo213b2obo2bob2o197bobob2o5b2obobo
186b2o2bobo2b2o149b2o6b2o$37b2o6b2o153bo3bo212b2o6b2o197bobobo7bobobo
184bo2bobo3bobo2bo$37bobo4bobo154b3o213bobo4bobo198bob2ob2ob2ob2obo
185b2o11b2o151b2o$39b2o2b2o374b2o2b2o204bobobobo189b2o11b2o150bo2bo$
38b2ob2ob2o153b2o3b2o212b2ob2ob2o201bobobobobobo190bo7bo$40bo2bo153bo
3bobo3bo212bo2bo202b2obobobobob2o189b3o3b3o153bo2bo$38bo6bo150b2o3bobo
3b2o209bo6bo200b3o2bobo2b3o191bo3bo151b3ob4ob3o$38bo6bo149bo5bobo5bo
208bo6bo200b2o2bo3bo2b2o188b2obo3bob2o147bo12bo$196bob2obobob2obo416bo
4b2ob2o4bo189b2o3b2o150bob2o4b2obo$38b8o372b8o199bo13bo189bobobobo154b
4o$37b2o6b2o370b2o6b2o560bo2b4o2bo$829bo2bo2bo152b2ob2ob2o$830b2ob2o
152bob6obo$829b2o3b2o151bo8bo$826b2obo5bob2o$826b2o3b3o3b2o146bo5b2o5b
o$826bob9obo145b2o3b2o2b2ob4o$830b2ob2o148bo2b4o4bobo3bo$830bo3bo152bo
bo3b2obo$828bo2bobo2bo149b3o6b2o$829bobobobo150bo8b2o$831bobo$826bo3bo
3bo3bo$825b3o2bobobo2b3o$824bo3bobo3bobo3bo$825bobo2bob2o2bo2bo$829b5o
2b2o$832bo3bo$833bobo$5b2o38bo29b3o122bo3bo33b3o3b3o171bo6bo31b3o4b3o
162b3ob3o32b3o3b3o155bobo$4b2o39bo29bo2bo121bo3bo32bo2bo3bo2bo170bo6bo
30bo2bo4bo2bo162bo3bo32bo2bo3bo2bo$6bo37bobo28bo123bobobobo34bo3bo172b
obo4bobo32bo4bo205bo3bo$75bo164bo3bo214bo4bo162b2o7b2o32bo3bo$43bo32bo
bo120bobobobo31bobo5bobo208bobo6bobo159b5ob5o29bobo5bobo$41b3o157bobo
214bo6bo198b2o3bobobobo3b2o$40bo2bo154bobo3bobo210b3ob2ob3o198b4o2bobo
2b4o$37b3o3bo154bobo3bobo210b3ob2ob3o203bo3bo$40b3o155bo2b3o2bo209bo2b
o4bo2bo$40b2o2b2o370b2o3b2o3b2o201b2o3b2o$37bobo2bo3bo150b2o7b2o207b2o
bob4obob2o197b3o7b3o$40b2o4bo150bo9bo210bobo2bobo200b2o9b2o$39bobob2o
153bo7bo210b3o4b3o202b2o3b2o$39bo157b2ob5ob2o210bo6bo204bo3bo$39b3o
156bo2bobo2bo208bobo8bobo200b2o3b2o$38bo2bo157bobobobo209bobo3b2o3bobo
198bo2bo3bo2bo$38bo2bo376b3o2b3o201bo2bo3bo2bo$200b2ob2o210bo4bo2bo4bo
197bo11bo$39b2ob2o156bo3bo210bo4bo2bo4bo199b2o5b2o$38bo2b3o155b2o3b2o
210bo10bo$39bo159b2o3b2o212b2o4b2o202b2o5b2o193bo3bo32bo5bo$41b2o376bo
b2obo204bo5bo194bo3bo31b3o3b3o$38b2obob2o374b6o404bobobobo29b2obo3bob
2o$41bo2bo373bo6bo203b2o3b2o229bob2o3b2obo$43b2o373bo2b2o2bo403bobobob
o27b2o2b7o2b2o$40bo2bo374bo6bo405bobo32bob5obo$42bo376b2o2b2o403bobo3b
obo28bo4bo4bo$39b2o3bo374b2o2b2o403bobo3bobo$43b2o783bo2b3o2bo25b3o11b
3o$41b2obo820b2o7b2o$827b2o7b2o24b3o11b3o$43b3o781bo9bo24b2ob2o7b2ob2o
$42b4o782bo7bo27bo5bo5bo$41bo2bo782b2ob5ob2o27bo3b3o3bo$43bo784bo2bobo
2bo31b5o$43bo785bobobobo28bo11bo$40b2o823b4o3b4o$40b3o787b2ob2o33b2ob
2o$41bo788bo3bo34b3o$42bo786b2o3b2o31b2obob2o$42b2o158bo36bo5bo583b2o
3b2o29b2obobobob2o$202bo35b3o3b3o618b2ob2ob2ob2o$43bo158bo34bo2bo3bo2b
o581b2o3b2o28bo2bo5bo2bo$41b2o155bo3bo3bo29b3o7b3o579bo2bobo2bo26b2o3b
o3bo3b2o$195bobob2obob2obobo27bobo5bobo583bobo30bo11bo$194b2obobob3obo
bob2o28b2o3b2o582bo2bobo2bo31b2ob2o$193bo3bo9bo3bo23bo4bo3bo4bo577b2ob
2ob2ob2o28b3o2bo$193bobobob2o3b2obobobo28bo3bo582b4obob4o29b3ob3o$197b
2obo3bob2o27b2o3bo3bo3b2o581b3o32b2o2b4o$194b2obo9bob2o26bo2bo3bo2bo
584bo$197b2o2bobo2b2o31bo5bo175b2o32bo12bo157bo11bo30bo5bo190b2o$197bo
bobobobobo213b2o31bobo10bobo154b2obobo5bobob2o27b3o3b3o155bo33b2o5bo$
199bobobobo213bob2obo28b2ob2o8b2ob2o156bob2o3b2obo29bo2bo3bo2bo153b4o
31b2o3b2obo$199bobobobo211b3o4b3o26b2o14b2o153b2obo3bobo3bob2o25b3o7b
3o150b2o3b2o29b2o4bo2b2o$199bobobobo208b2o12b2o25bo12bo155b3o2bobobobo
2b3o26bobo5bobo151b2o3b2o30bo2b3o2b2o$196b2obobobobob2o205b2o2bob4obo
2b2o25b4o6b4o160bobobobo33b2o3b2o152bob3o2bo31bo5b3o$195bobobobobobobo
bo208bobo2bobo29bo2b2o4b2o2bo157bo2bobobobo2bo26bo4bo3bo4bo147bo2b2o2b
o30bo5bo2b2o$196bo2bobobobo2bo247b2o2bo2bo2b2o159bobobobobobo32bo3bo
153bo2bo2bo29bobo4bo2b2o$198bo2bobo2bo210b2o6b2o30b2ob4ob2o160b3obobob
3o27b2o3bo3bo3b2o149b2o33b5o5b3o$414b6o4b6o28bobo2bobo159bo2b3o3b3o2bo
27bo2bo3bo2bo153bo33b2o$2b3o35bo38bo334bobo10bobo29bo4bo165b2ob2o34bo
5bo155bo2bo29bo$bo37b5o34bobo117b3o3b3o207bob2o8b2obo195b2o11b2o191bo
32b3o2b3o$o5bo31bo3bobo32b2ob2o113bo3b2o3b2o3bo204bob2o8b2obo28bo6bo
159b2o11b2o191b2o35bo2bo4bo$o5bo31bobobobo32bo2b2o112b3o4bobo4b3o202b
2ob2o8b2ob2o25b2ob2o2b2ob2o158b3o7b3o192b2o32b3o4b2o2bo$b2obo34b2ob2o
32b3o119bo2bobo2bo206b2obo10bob2o26bo8bo157b2o2bo7bo2b2o187bo7bo26bo2b
2o6bobo$3o2bob2o31b3o31b2o4b2o115bobobobobobo206bobo10bobo27b2o6b2o
157bobobo7bobobo186b3o6bobo28bobo5b2o$bo5bo66b4o117bo5bobo5bo206bo2b2o
2b2o2bo399bobo5bo2bo23bo7bo5bo$8bo31b3o29bo5b2o115bo5bobo5bo205bo4bo2b
o4bo197bo11bo192b2o2b3o33bo$b2o38bob2o29b3obo117b5o3b5o212b2o202bobob
2o3b2obobo186b2o4bo3bo35bobo$3o33b3o3b2o33bo342bo2bo205b2o3b2o190b2o5b
2o29b2o$o3b2o30b3o36bobo553bobo193bo2bo$3o34bob3o31bobo340b4o4b4o198bo
bob2ob2obobo191bobo$2o7b2o28bo32bobo338b3o2b2ob2ob2o2b3o197b2obobob2o$
bo5bo3bo27b3o35bo337bo5b2o5bo200bobobobo$b2obob2o2bo26bo38bobo334b2obo
b3o2b3obob2o194b3obobobobob3o$bo4bo29bo2bo35bo339b3o3b2o3b3o195bo6bobo
6bo$2bo4bo2bo25b7o32bo339bo12bo198bo3bobo3bo$7bobo27bo2b3o33bobo338b2o
2b2o2b2o203b2ob2o$6bob2o27bo5bo34b2o337b10o197bo2b2o2bobo2b2o2bo$6bobo
29bobob2o31b2ob2o337bob2o2b2obo197bo2bob2o3b2obo2bo$7b2o35bo374bo4bo
200b2o11b2o$8bo28b2o5bo29bo345bo2bo$8bo27bobobob2obo28bobo341bobo2bobo
199bobo9bobo$7bo29bo3bobo31bo341b2ob4ob2o198bo2bo7bo2bo$8b2o35bo28b2o
341b2ob4ob2o198bo3bo5bo3bo$40bo3bo29b2o342bo6bo201bo2bo3bo2bo$38b3o35b
o340b3o4b3o200b2o7b2o$38bo2b4o29b2o2b2o335bobo8bobo$41bo36b2o334bo14bo
197bob3ob3obo$38bo6bo32bo335b2ob2o6b2ob2o195b2o2b3ob3o2b2o$38b3obo2bo
152b2o5b2o35bo36b3ob3o131b2o6b2o198b2o2bo5bo2b2o227bo5bo$40b2o3bo153bo
5bo35bobo34bo2bobo2bo129b2ob6ob2o198b2o9b2o227b3o3b3o$41b3obo151bobo5b
obo32bo3bo32bo3bobo3bo126b2obo8bob2o196b3o7b3o226bo2bo3bo2bo$40bo4b2o
150bo9bo33b3o33bo9bo130bo6bo199bob2ob2ob2ob2obo224b3o7b3o$39b2o2b3o
149b2o3bo3bo3b2o69bo5bo339b3o2b2ob2o2b3o225bobo5bobo$39b2o2bo152b2o2b
2ob2o2b2o30b2o3b2o30bobo7bobo336bobo3bobo3bobo227b2o3b2o$39bo2bo154bo
3bobo3bo28b2o3bobo3b2o26b2obob2ob2obob2o128b8o202b3o3b3o226bo4bo3bo4bo
$40bo159b2ob2o31b2o3bobo3b2o25bobobo2bobo2bobobo127b2o4b2o201bob2o3b2o
bo230bo3bo$42bo158bobo30b2o5bobo5b2o22b2obo4bobo4bob2o336b2o5b2o226b2o
3bo3bo3b2o$42bobo152bob3ob3obo30b2obobob2o25bo3bob2obobob2obo3bo333b3o
7b3o226bo2bo3bo2bo$42b3o149b2ob2o7b2ob2o23bo6bobo6bo25bob3o3b3obo337b
2o9b2o228bo5bo$40bobo152b4o2bobo2b4o27b2o2bobo2b2o24b2o3bo2b2ob2o2bo3b
2o$40b3obo154bobobobo29bo2bobo3bobo2bo26b2o9b2o341b2ob2o234b3o$37b2o2b
2obo190b2o11b2o26bo11bo339bobo3bobo230b2o3b2o$37b2ob2o156bo2b3o2bo28b
2o11b2o25bobo9bobo336b4o5b4o231bo3bo$238bo7bo27bo15bo334bo3b2o3b2o3bo
225bo2b2o$40bobo153b4obobob4o29b3o3b3o29bo11bo336bo3b2o3b2o3bo228bo3bo
$39bob2o153b6ob6o31bo3bo28b2obo11bob2o572bo3bo3b2o$38b3o157b2o5b2o30b
2obo3bob2o24bo3b2o9b2o3bo333bo2bo5bo2bo234bo$40bo155bo2bo5bo2bo30b2o3b
2o27bo2bo11bo2bo337bo5bo229b2o5bo$38b2o2b2o195bobobobo32b2o5b2o341b2o
5b2o$42b2o152b3o7b3o66b2ob2o5b2ob2o337b2o7b2o$42b2o195bo2bo2bo29b4o7b
4o336b2ob2o3b2ob2o$194bo15bo29b2ob2o29b2o4b2ob2o4b2o338bobobobo$194b2o
13b2o28b2o3b2o32bob2ob2obo337b2obo3bobo3bob2o$40b3o151b2o13b2o25b2obo
5bob2o28b5ob5o338b2obobobobob2o$40b3o152b4o7b4o26b2o3b3o3b2o28b2o7b2o
341bo5bo$40b2o157bo5bo30bob9obo375bo2bo9bo2bo$40b2o156bo7bo33b2ob2o35b
2ob2o338bob4ob2ob2ob4obo$40b3o197bo3bo35bo3bo339b3o11b3o$36b2obo3b2o
150b3o9b3o28bo2bobo2bo32bo5bo132bo6bo35b2o37b3o2b4o2b3o113bo9bo$36b2ob
o3b2o194bobobobo34bo3bo132bobo4bobo30b2obo2bob2o32bo3bob4obo3bo$39bo
201bobo173bobo4bobo30b2o6b2o31bo6bo2bo6bo109b2o11b2o$39bo2bo152b3o9b3o
31bobo174bo6bo31bobo4bobo31bo3b2o6b2o3bo108bo15bo$39bo2bo155b2o5b2o33b
2ob2o214b2o2b2o35bo12bo111bo2bo7bo2bo$39bob2o154b2o2b3o2b2o209b3o4b3o
31b2ob2ob2o31bobo14bobo112bo5bo$39b2o153b3o2b2obob2o2b3o206b4o2b4o33bo
2bo32b2obob2o8b2obob2o108bobo7bobo$202bo217bo2bo34bo6bo29bobobobo10bob
obobo$201bobo213b3ob2ob3o31bo6bo28b2o3bobob2o4b2obobo3b2o107bo9bo$44bo
156bobo213b2o6b2o66bo3bobobob2o4b2obobobo3bo104bo2bo7bo2bo$40bobo373b
2o8b2o30b8o30bo4bobobo2bobobo4bo107bo2bo7bo2bo$38b2obobob2o410b2o6b2o
26b2o6bo2bo4bo2bo6b2o106bo9bo$39bobobobo369bo12bo73b3o4b3o$40b2ob2o
368bo2bo10bo2bo30b2o162b2o11b2o$39bo5bo367bo2bo10bo2bo29bo2bo41b4o117b
o11bo$38bobo3bobo459b2o117bobo9bobo$42bo373b3o6b3o32bo2bo160bobo11bobo
$42bo373bo10bo28b3ob4ob3o156b4o9b4o$39b2o3bo373bo6bo29bo12bo154b2ob3o
7b3ob2o$39b2o375b3o6b3o28bob2o4b2obo158bo2bo5bo2bo$38b3o2b2o415b4o163b
2o7b2o$37b2ob2o377bob2obo32bo2b4o2bo160b3o5b3o$37bo5bo376bo2bo34b2ob2o
b2o162bobo3bobo$416bob2ob2ob2obo29bob6obo160b2ob2ob2ob2o$37bo7b2o369b
3o6b3o29bo8bo161bobo3bobo$37b2ob4obo$39bob4o371bobo6bobo27bo5b2o5bo
155b2o13b2o$43bobo370bobo6bobo26b2o3b2o2b2o3b2o154b3o11b3o$44bo369b3ob
3o2b3ob3o23bo2b4o4b4o2bo153bo2b2o7b2o2bo$457bobo4bobo159bo3bo3bo3bo$
199b2o3b2o36bo34b3o5b3o168b3o6b3o161b3ob3o$197b2o2bobo2b2o33b3o33bobo
5bobo168bo10bo156bo2bobobobobobo2bo$241b3o33bobo5bobo336b3o11b3o$201bo
bo71bob2o3bo3b2obo334bo15bo$196bo4bobo4bo28b3o5b3o27b2o4bobo4b2o335b3o
9b3o$196bo3bo3bo3bo70b2obob2o339b3o9b3o$196bo2bo5bo2bo28bobo5bobo30bo
7bo339b3o7b3o$237bobo5bobo30bobo3bobo342b2o3b2o$196bo11bo29bo7bo27b5o
7b5o334b2o11b2o$196bo2b2o3b2o2bo28bo2bo3bo2bo25bo2bo11bo2bo333bo3bobob
obo3bo$195bo3b2o3b2o3bo28bob2ob2obo27bob3o7b3obo333bo2b2o7b2o2bo$196bo
2bobobobo2bo26bo4bo3bo4bo26bob2o5b2obo338b2o2bobo2b2o$196b2o3bobo3b2o
26b6o3b6o25b2obobo3bobob2o338bob2ob2obo$199bobobobo29bo4bo3bo4bo25b3ob
o5bob3o$199bobobobo30b2obo5bob2o380b2o3b2o$198b2obobob2o33bo3bo34b2o3b
2o342bo2bobo2bo$201bobo32bo11bo32bobo343bobobobobobo$200b2ob2o31bo3bo
3bo3bo29bo7bo337b4obobobobob4o$237bo2bo3bo2bo30b2o5b2o336bo4bo2bobo2bo
4bo$237bo2bo3bo2bo27b2o11b2o334bobo4bobo4bobo$78b2o122bo29b3o3bobo3bob
o3b3o20bob2o11b2obo126bo6bo29bo12bo157b3o7b3o$75b2ob2o118bob2ob2obo24b
o2bo3b9o3bo2bo19b2o2b2o7b2o2b2o125bobo4bobo28bo12bo159bob2ob2obo$72b4o
2bobo117b2obobob2o24bo2bo2b2ob5ob2o2bo2bo19bo2bo2bo5bo2bo2bo124bo2bo4b
o2bo26bobo10bobo154bo4b2o3b2o4bo$71bo4bo4bo115bob2obob2obo30b2o2bo2b2o
27bo4bo5bo4bo126b2o6b2o28bo12bo154b2o4bo5bo4b2o$72b2o7bo116bo7bo30b2o
3bo3b2o26bo2bo2bo3bo2bo2bo164bo12bo154b2o15b2o$81bo116bo7bo30b2o7b2o
23bo5bo9bo5bo119bo5bo4bo5bo25bo3b4o3bo156bo2b2o2bobo2b2o2bo$77b3o116b
2o3b3o3b2o31b2ob2o27bobo15bobo119bobo3bo6bo3bobo28b4o163b4o3b4o$76bo
119bo11bo28bo3bobo3bo28bo11bo122bo2bo3b2o4b2o3bo2bo23b4o4b4o160b2o5b2o
$76bobo116b2o11b2o27bo3bobo3bo24bo3bobo7bobo3bo118bo2b2o3bo4bo3b2o2bo
197bo3bo$75b2o125bo34b2o2bobo2b2o24bo2bo3bo5bo3bo2bo165bo6bo160b2obo5b
ob2o$74b3o117bo2b3o5b3o2bo28b3ob3o27b2o2b2o7b2o2b2o167b2o2b2o160bobo2b
o3bo2bobo$76bobo116bo13bo25b2ob2o5b2ob2o27bo9bo338b2ob2o3b2ob2o$78b2o
154bo2b2o7b2o2bo$76bo3bo118bo5bo27bo17bo25b5ob5o338bob3o3b3obo$76bo
122b2obob2o28bob3o7b3obo19bo6b2ob2ob2ob2o6bo331b2o9b2o$74b3o118b4o7b4o
27bo2bo3bo2bo21b3o7bo5bo7b3o330bo11bo$73bo2bo118b3o2b5o2b3o28b3o3b3o
22bo2b2o5bo5bo5b2o2bo$72bo126bo5bo29b2o4bobo4b2o21bo3b5o5b5o3bo330b3o
11b3o$195b2ob3obob3ob2o30bo3bo31bob2o5b2obo$72bob2obo118bo2bo5bo2bo27b
o4bobo4bo21bo3bo15bo3bo330b6o3b6o$72bo3b3o117bo11bo24bo6b2ob2o6bo18bob
2o2bo11bo2b2obo330b2obo2bobo2bob2o$75bo3bo152b2o2b3obo3bob3o2b2o17bob
4o13b4obo331bobo2bobo2bobo$73bo123bo4bo4bo23bo5b4o3b4o5bo19bo17bo334bo
bobo3bobobo$74bobo121b2o5b2o25bo3b2o2bo3bo2b2o3bo373bo2bo5bo2bo$73b2ob
3o119b2o5b2o26b3o2bobo3bobo2b3o19bo21bo332bo2b2o3b2o2bo$72bobobob2o
190bobo19bobo335bo3bo$71b2obobo3bo115bo3bo3bo3bo29b3o3b3o22bo25bo329bo
5bobo5bo$74bo120bo4bo3bo4bo27b2o7b2o21bo3bo17bo3bo329b2o2bobobobo2b2o$
71b2obobo118b3obo5bob3o26b2o9b2o25bo15bo337b2obobob2o$76bo159bobo7bobo
20b2o23b2o333bobobobo$72bo4bo159bo9bo23bo3bo2bo7bo2bo3bo336bo3bo$72bo
2bo2b2o118bo7bo31bobo3bobo24bo3bobobo5bobobo3bo336b2ob2o$76b3o118b2o7b
2o30bobo3bobo24bo5bob2o3b2obo5bo334bobo3bobo$198bo7bo30bo9bo23bo3b2obo
7bob2o3bo335bo5bo$196b3o7b3o28bo9bo27b2o11b2o340bo3bo$73b2o120bobo9bob
o27bo3bobo3bo25bo17bo337b3ob3o$72bo2b2o161bo2bobo2bo25bo19bo334b3obobo
b3o$75b2o118b3o9b3o28bo2bobo2bo25bo4bo9bo4bo334bobobobobobo$76bo119bo
11bo62b2o3b2o9b2o3b2o334bo2bobo2bo$196b3o7b3o30b3ob3o25b2o3bobo7bobo3b
2o334bo2bobo2bo$72b2o2bo162bobobobo25b2o3b2o3b3o3b2o3b2o333b3obobob3o$
73b3o164b5o26b3o2b3obo3bob3o2b3o332bo4bobo4bo$74bo122bo9bo26b3o11b3o
24bob2obo3bob2obo337bo3bobo3bo$74bobo118b2obo7bob2o24b3o11b3o20b2o3b2o
bo5bob2o3b2o334bo7bo$74bobo118bo3bo5bo3bo22bo3bo11bo3bo19bob2o3bobobob
o3b2obo332bobo9bobo$74bo119b3obo7bob3o25bo11bo31bobobo341b2o9b2o$75bo
121b2o7b2o29bo9bo29bo9bo336bo15bo$195bob2o7b2obo22bo3bo3bobobo3bo3bo
24b3o5b3o337bo2bo7bo2bo$196b3o7b3o24b2o4bo5bo4b2o27b2obob2o341bobo5bob
o$198bo7bo27bo15bo28b7o342bo7bo$196bobo7bobo26b3o9b3o27b3o5b3o$199b2o
3b2o30bo5bo5bo27b2obobobobob2o335b3o11b3o$198b4ob4o34b3o31bo3bo5bo3bo
336b3o7b3o$196bo2bobobobo2bo31b2ob2o35b2ob2o341bo2bo5bo2bo$200bo3bo35b
5o29bo2bobobobobobo2bo$199b2o3b2o31b3o2bo2b3o27b4o7b4o336bo11bo$199b2o
3b2o29bo13bo28bo7bo339bobo7bobo$235bobo9bobo28bo7bo340b3o5b3o$200bo3bo
32bo9bo27b2obo2bobo2bob2o338b2o5b2o$199bobobobo28bobo11bobo377bobo3bob
o$198bo7bo26bo2bo11bo2bo26b2o5b2o342bo5bo$198bo7bo27b2o13b2o$199bo5bo$
278bo7bo$200b2ob2o73b3o3b3o$200bo3bo72bo2bo3bo2bo$200bo3bo73bo7bo$201b
3o73bo2bo3bo2bo$200bo3bo75b2ob2o$199b2o3b2o75bobo$44bo234bobobobo$43bo
bo232bo3bo3bo$42bo2bo232bo7bo$43b2o150b2o3bo3bo3b2o71bobo$196b4o5b4o
67b2obo5bob2o$39bo5bo151b2o7b2o68b2o2bo3bo2b2o$38bobo3bo231bo11bo$37bo
2bo3b2o231bo9bo$37bo2b2o3bo229bobo9bobo$274b4o9b4o$274b2obobo5bobob2o
333b2o13b2o25bob3o3b3obo30b3ob3o$273bo2bo11bo2bo334bobo7bobo26b2ob2obo
bob2ob2o28bo2bobo2bo$278bobo3bobo336bo3bob2o3b2obo3bo22bo2b2o2bobo2b2o
2bo26bo3bobo3bo$277b2obo3bob2o336b5o7b5o27bo2bobo2bo30bo9bo$273bo2bo3b
2ob2o3bo2bo372bo4bobobobo4bo28bo5bo$278bo2bobo2bo376b2o2bobobobobobo2b
2o24bobo7bobo$275bo2bob2ob2obo2bo334bobo11bobo22b2o6bobo6b2o23b2obob2o
b2obob2o$276bobobobobobobo335bo3bobo3bobo3bo23bobo3b2ob2o3bobo23bobobo
2bobo2bobobo$277b2o2bobo2b2o336bo3b3o3b3o3bo24b2o2bobobobo2b2o23b2obo
4bobo4bob2o$278bobo3bobo343bo3bo29b2o2b2obobob2o2b2o21bo3bob2obobob2ob
o3bo$279b2o3b2o341bobo5bobo33bobo32bob3o3b3obo$276b2o9b2o340bo5bo29bo
5bobo5bo22b2o3bo2b2ob2o2bo3b2o$276b3o7b3o341b2ob2o29bobo3b2ob2o3bobo
25b2o9b2o$276bobo7bobo342bobo35bobobobo30bo11bo$274b2o2bo7bo2b2o337b2o
bobob2o27bo3b2obobob2o3bo24bobo9bobo$274b2o13b2o336bo3bobo3bo26bobo4bo
bo4bobo23bo15bo$280bo3bo339b2o5bobo5b2o25bo4bobo4bo27bo11bo$275bo4bo3b
o4bo333bobo5bobo5bobo21b2o6bobo6b2o21b2obo11bob2o$275b2o3bo3bo3b2o334b
2o2b2obobob2o2b2o26b3obobob3o24bo3b2o9b2o3bo$276bo2bo5bo2bo335bo3b2obo
bob2o3bo24bo4b2ob2o4bo23bo2bo11bo2bo$276b3o7b3o132b2o201b2o5bobo5b2o
22b2o6bobo6b2o26b2o5b2o$275bobo9bobo130bo2bo200bo15bo22bobo2b2obobob2o
2bobo23b2ob2o5b2ob2o$275b2o11b2o130bo2bo201bo4bo3bo4bo31bobo31b4o7b4o$
275bobo4bo4bobo129bo4bo205bo3bo32b2o2bobo2b2o26b2o4b2ob2o4b2o$275b2o4b
3o4b2o129bo4bo205b2ob2o31b2o2bo3bo2b2o29bob2ob2obo$275b2o3bo3bo3b2o
130b4o246b2ob2o32b5ob5o$274b3o4b3o4b3o128b2o2b2o203b2o5b2o29b2o9b2o28b
2o7b2o$272b2o17b2o126bo4bo203b2o5b2o29b2o9b2o$271bo5b2o2bobo2b2o5bo
125bo4bo201bo11bo26bobo9bobo30b2ob2o$626bobo7bobo25bo15bo29bo3bo$271bo
2bob3ob2ob2ob3obo2bo332bobo7bobo25bo15bo28bo5bo$277b3o5b3o132b4o240bo
15bo29bo3bo$279b3ob3o135b2o202bobob2o3b2obobo26b3o7b3o$274bo4b2obob2o
4bo335b3ob2ob2ob3o30bo5bo$280bo3bo342bob3ob3obo29bobo5bobo$626b2o9b2o
30b2o3b2o$280b2ob2o342b5ob5o30bob2ob2obo$624bob3o2bobo2b3obo26bo3bobo
3bo$624b3o3b2ob2o3b3o26bo2bo3bo2bo$626bo2b2o3b2o2bo$627b2o7b2o31b2o3b
2o$668bo2bobo2bo$628b2obobob2o34bobo$627bo3bobo3bo30b2obobob2o$628b2ob
obob2o31b2obobob2o$626bobob2ob2obobo28b2o2bobo2b2o$625bo3bo5bo3bo29bo
5bo$626b2o9b2o$628bo7bo$626bo11bo$240bo3bo74bo5bo298b2o13b2o$238b9o71b
3o3b3o297bo2bo9bo2bo$317b2o2bobo2b2o295bo17bo$241b3o73b2o2bobo2b2o296b
o4b2o3b2o4bo$240b5o73bo2bobo2bo299b2ob2o3b2ob2o$237b2o7b2o69bo3bobo3bo
302b2ob2o$236b3o7b3o68bo4bo4bo$235bo13bo67bo9bo301b3ob3o$317bo9bo$238b
3o3b3o70bo9bo$235b2o11b2o67bo3b3o3bo$235b2o4bobo4b2o69bo2bo2bo$238bobo
3bobo72bobobobo$237b2o7b2o71bo5bo$238bobo3bobo69bo2bo5bo2bo$237bo2bo3b
o2bo67b2o11b2o$237bobobobobobo70b2o5b2o$236b3o7b3o65bob2ob2o3b2ob2obo$
236b3o7b3o65bo5b2ob2o5bo$236b3o7b3o70bo5bo$237b2o7b2o70bo2bobo2bo$237b
2o7b2o71bobobobo$238b3o3b3o73bo3bo$238b3obob3o$241bobo$239bob3obo$239b
o5bo$239bo5bo$236b3obo3bob3o$236bo2bob3obo2bo$236bob2o5b2obo380bo5bo$
628bobo3bobo$627bo2bo3bo2bo$628b2o5b2o2$624bo5bo3bo5bo$623bobo3bo5bo3b
obo$622bo2bo3b2o3b2o3bo2bo$622bo2b2o3bo3bo3b2o2bo22$670bo3bo$670bo3bo$
669bobobobo2$668bo7bo$665bob2o2bobo2b2obo$665bobo2b2ob2o2bobo$664bob2o
bobobobob2obo2$670bo3bo2$666b2ob2o3b2ob2o$666b2o9b2o$669b2o3b2o$670bo
3bo$669bo5bo$668bobo3bobo$667b4o3b4o$666bo2bo5bo2bo$666bob2o5b2obo$
319bo5bo342bo7bo$318b3o3b3o341b2o5b2o$317bo2bo3bo2bo$316b3o7b3o341bo3b
o$317bobo5bobo341bo5bo$319b2o3b2o343bo5bo$315bo4bo3bo4bo$320bo3bo344b
2o3b2o$315b2o3bo3bo3b2o339bobobobo$317bo2bo3bo2bo342b2ob2o$319bo5bo
345bobo$671bobo$322bo345b2obobob2o$320b2ob2o343b2obobob2o$667bo3bobo3b
o$320b2ob2o341b3ob2ob2ob3o$319bo2bo2bo340b2o9b2o$319bobobobo340b3o7b3o
$317b2o3bo3b2o338bo2bo5bo2bo$317b2ob5ob2o336b2o3b2o3b2o3b2o$320b2ob2o
340b2ob3o3b3ob2o$317bobo5bobo338bo2bo5bo2bo$318bobo3bobo340bo2bo3bo2bo
$320b2ob2o342b2ob2ob2ob2o$320b2ob2o344bobobobo$665bobo2bo3bo2bobo$322b
o342bo2bo7bo2bo$322bo346bo5bo$320bobobo$319b2o3b2o342bobo3bobo$670bo3b
o$317bo9bo340bobo3bobo$317bo9bo339bo2bo3bo2bo$318bo7bo341bo7bo$320bo3b
o344bo5bo2$664b2o2b2o5b2o2b2o$664b3o3bo3bo3b3o$667b4o3b4o$666bo4bobo4b
o$667bo2bo3bo2bo$667bo9bo!

== Known spaceships by height ==

{|class="wikitable"
|-
! Velocity !! minimum height
|-
| (1,0)c/2
| style="background: #80ff80;" | 8
|-
| (1,0)c/3
| style="background: #80ff80;" | 5
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
|-
| (2,0)c/4
| style="background: #80ff80;" | 6
|-
| (1,0)c/5
| style="background: #80ff80;" | 8
|-
| (2,0)c/5
| style="background: #80ff80;" | 11
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 7
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 9
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 8
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 8
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 7
|}

All results checked by Matthias Merzenich using WLS.

x = 65, y = 70, rule = B3/S23
6bo17bo$5b3o15b3o$3b2ob3o13b3ob2o$4bo2bob2o4bo4b2obo2bo$b2obo4bobob2ob
2obobo4bob2o$b2obobo2bobo7bobo2bobob2o$bo8b3obobob3o8bo$2o7b2o9b2o7b2o
13$15bo$8b2ob3ob3o$8b2o4bo2b2ob2o$7bo2bob2o3bo2b2o$19bo2bo16$3bo53bo$
3bo7b3o11b3o28b3o$2bobo4b2o5b3o36b2obo$9b5ob5o4bo2bo27b3o$7bobo2bo2bo
3bo5bo30b2o$3b6o3bo2b2o4b6o$4b2o6bobo2b2o3bo$14bo6bo13$11bo7bo33bo$5b
2obobob2o3b2obobob2o26b3o$2b3obob3o9b3obob3o22bo3bo$2bo3bobo5bobo5bobo
3bo22b2ob2o5bo$6b2o6bobo6b2o36b2o$3b2o9bobo9b2o22b4obo5bob2o$3b2ob2o
15b2ob2o23bo2bo2b3o2bo$7bo15bo33b3o$61bo$61bob2o!

== See also ==

* [[User:Sokwe/Spaceship searches]]
== References ==
<references/>

LifeWiki:Spaceship Search Status Page

2020-12-19T06:22:49Z

AforAmpere: The diagonal ships are marked gray for the symmetry columns, as this table seems to measure in orthogonal widths.

== Known spaceships by width ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #80ff80;" | 3
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 12
|-
| (1,0)c/5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #80ff80;" | 13<ref name="coe1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #80ff80;" | 12<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?p=91518#p91518|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=March 19, 2020|accessdate=April 16, 2020}}</ref>
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | [[Dragon|18]]
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 18<ref name="coe5">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p29960|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 13, 2016|accessdate=April 13, 2016}}</ref>
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 18<ref name="coe5" />
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 15<ref name="coe1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=25#p25972|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=December 18, 2015|accessdate=December 18, 2015}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 18<ref name="coe2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&p=27126#p27120|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=January 30, 2016|accessdate=January 30, 2016}}</ref>
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #80ff80;" | 10<ref name="coe8">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=75#p31878|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=June 11, 2016|accessdate=June 11, 2016}}</ref><ref name="MM1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=38623#p38623|title=Re: Spaceship Discussion Thread|author=Matthias Merzenich|date=December 24, 2016|accessdate=December 24, 2016}}</ref>
| style="background: #80ff80;" | 19<ref name="MM1"/>
| style="background: #80ff80;" | 22<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=44351#p44351|title=Re: Spaceship Discussion Thread|author=Matthias Merzenich|date=June 14, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #80ff80;" | 21<ref name="coe8"/><ref name="MM1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 11<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=600#p57129|title=Re: Spaceship Discussion Thread|author=Tomas Rokicki|date=March 1, 2018|accessdate=March 3, 2018}}</ref><ref name ="wade1">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86979#p86979|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 5, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #80ff80;" | 23<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&p=86827#p86827|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 1, 2020}}</ref>
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 23<ref name="wade1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 11<ref name="knight2">Checked with knight2.c</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 14<ref name="coe2"/>
| style="background: #80ff80;" | 29<ref name="pt1">Checked by Paul Tooke with gfind</ref><ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86880#p86880|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | 28<ref name="coe6">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p30124|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 17, 2016|accessdate=April 17, 2016}}</ref>
| style="background: #ffa0a0;" | 29<ref name="coe6"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 9<ref name ="1,0c/8">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=275#p39439|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=January 16, 2017|accessdate=January 16, 2017}}</ref>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41697|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 16, 2017|accessdate=March 16, 2017}}</ref>
| style="background: #ffa0a0;" | 18<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41857|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 19, 2017|accessdate=May 24, 2017}}</ref>
| style="background: #ffa0a0;" | 19<ref name="1,0c/8"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 15<ref name="coe7">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p30299|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 21, 2016|accessdate=April 21, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="coe7"/>
| style="background: #80ff80;" | 17<ref name="coe7"/>
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 11<ref name="knight2"/>
| style="background: #ffa0a0;" | 23<ref>{{LinkForumThread|p = 87236 |title = Re: Spaceship Discussion Thread|author = AforAmpere|format = ref|date = January 9, 2020}}</ref>
| style="background: #ffa0a0;" | 24<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?p=87057#p87057|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=January 6, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | 23<ref name="knight2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 12<ref name="knight2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 8<ref name="AforAmpere1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p52707|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 5, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #ffa0a0;" | 15<ref name="AforAmpere1"/>
| style="background: #ffa0a0;" | 16<ref name="AforAmpere1"/>
| style="background: #ffa0a0;" | 15<ref name="Pierce3"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/9
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8<ref name="Pierce4">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38767|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 28, 2016|accessdate=December 29, 2016}}</ref>
| style="background: #ffa0a0;" | 15<ref name="Pierce2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38682|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 25, 2016|accessdate=December 25, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="Pierce3">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38728|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 27, 2016|accessdate=December 27, 2016}}</ref>
| style="background: #ffa0a0;" | 17<ref name="Pierce4"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/9
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/9
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 11<ref name="coe6"/>
| style="background: #ffa0a0;" | 21<ref name="coe6"/>
| style="background: #ffa0a0;" | 22<ref name="coe4">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=25#p28770|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=March 1, 2016|accessdate=March 24, 2016}}</ref>
| style="background: #ffa0a0;" | 23<ref name="coe6"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6<ref name="Pierce5">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=275#p39024|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=January 5, 2017|accessdate=January 16, 2017}}</ref>
| style="background: #ffa0a0;" | 11<ref name="Pierce5"/>
| style="background: #80ff80;" | 10
| style="background: #ffa0a0;" | 13<ref name="Pierce5"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 13<ref name="coe4"/>
| style="background: #ffa0a0;" | 14<ref name="coe4"/>
|-
| (2,1)c/10
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/10
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 9<ref name="AforAmpere2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p52865|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 13, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=525#p53546|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=December 10, 2017|accessdate=December 10, 2017}}</ref>
| style="background: #ffa0a0;" | 18<ref name="AforAmpere2"/>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p51306|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 5, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 15<ref name="coe3">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=75#p27167|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=February 1, 2016|accessdate=March 5, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="coe3"/>
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 6<ref name="Pierce1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38671|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 25, 2016|accessdate=December 25, 2016}}</ref>
| style="background: #ffa0a0;" | 9<ref name="Pierce1"/>
| style="background: #ffa0a0;" | 10<ref name="Pierce1"/>
| style="background: #ffa0a0;" | 11<ref name="Pierce1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/11
| style="background: #ffa0a0;" | 6<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 11<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 12<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 13<ref name="Pierce5"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/11
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17<ref name ="wade2">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=87194#p87194|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 8, 2020|accessdate=January 8, 2020}}</ref>
| style="background: #ffa0a0;" | 18<ref name="wade2"/>
| style="background: #ffa0a0;" | 19<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/11
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19<ref name="wade1"/>
| style="background: #ffa0a0;" | 20<ref name="wade2"/>
| style="background: #ffa0a0;" | 21<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/12
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffa0a0;" | 9<ref name="codeholic-gfind">Ivan Fomichev using gfind under OS X 10.9.5</ref>
| style="background: #ffffa0;" | ?
|}

x = 1001, y = 482, rule = B3/S23
39b3ob3o153b3ob3o209b3o2b4o2b3o200b3ob3o195b3o153b3o4b3o$38bo2bobo2bo
151bo2bobo2bo207bo3bob4obo3bo198bo2bobo2bo193bo2bo153bo2bo3bo2bo$37bo
3bobo3bo149bo3bobo3bo205bo6bo2bo6bo196bo3bobo3bo195bo153bo6bo$37bo9bo
149bo9bo205bo3b2o6b2o3bo196bo9bo195bo153bo6bo$39bo5bo153bo5bo209bo12bo
200bo5bo194bobo155bobo4bobo$36bobo7bobo147bobo7bobo203bobo14bobo194bob
o7bobo$35b2obob2ob2obob2o145b2obob2ob2obob2o201b2obob2o8b2obob2o192b2o
bob2ob2obob2o$34bobobo2bobo2bobobo143bobobo2bobo2bobobo199bobobob2o8b
2obobobo190bobobo2bobo2bobobo$33b2obo4bobo4bob2o141b2obo4bobo4bob2o
197b2o3bo2bo8bo2bo3b2o188b2obo4bobo4bob2o$32bo3bob2obobob2obo3bo139bo
3bob2obobob2obo3bo195bo3bobo2b2o6b2o2bobo3bo186bo3bob2obobob2obo3bo$
36bo4bobo4bo147bo4bobo4bo202bo20bo193bo4bobo4bo$32b2o3bo2bo3bo2bo3b2o
139b2o3bo2bo3bo2bo3b2o195b2o24b2o186b2o3bo2bo3bo2bo3b2o9$832bo158b2o$
831bobo153b2obo2bob2o$830bo3bo152b2o6b2o$831b3o153bobo4bobo$989b2o2b2o
$829b2o3b2o152b2ob2ob2o$826b2o3bobo3b2o151bo2bo$826b2o3bobo3b2o149bo6b
o$824b2o5bobo5b2o147bo6bo$828b2obobob2o$41b2o159bo218b2o202b3o9b3o184b
o6bobo6bo147b8o$37b2obo2bob2o154bobo213b2obo2bob2o197bobob2o5b2obobo
186b2o2bobo2b2o149b2o6b2o$37b2o6b2o153bo3bo212b2o6b2o197bobobo7bobobo
184bo2bobo3bobo2bo$37bobo4bobo154b3o213bobo4bobo198bob2ob2ob2ob2obo
185b2o11b2o151b2o$39b2o2b2o374b2o2b2o204bobobobo189b2o11b2o150bo2bo$
38b2ob2ob2o153b2o3b2o212b2ob2ob2o201bobobobobobo190bo7bo$40bo2bo153bo
3bobo3bo212bo2bo202b2obobobobob2o189b3o3b3o153bo2bo$38bo6bo150b2o3bobo
3b2o209bo6bo200b3o2bobo2b3o191bo3bo151b3ob4ob3o$38bo6bo149bo5bobo5bo
208bo6bo200b2o2bo3bo2b2o188b2obo3bob2o147bo12bo$196bob2obobob2obo416bo
4b2ob2o4bo189b2o3b2o150bob2o4b2obo$38b8o372b8o199bo13bo189bobobobo154b
4o$37b2o6b2o370b2o6b2o560bo2b4o2bo$829bo2bo2bo152b2ob2ob2o$830b2ob2o
152bob6obo$829b2o3b2o151bo8bo$826b2obo5bob2o$826b2o3b3o3b2o146bo5b2o5b
o$826bob9obo145b2o3b2o2b2ob4o$830b2ob2o148bo2b4o4bobo3bo$830bo3bo152bo
bo3b2obo$828bo2bobo2bo149b3o6b2o$829bobobobo150bo8b2o$831bobo$826bo3bo
3bo3bo$825b3o2bobobo2b3o$824bo3bobo3bobo3bo$825bobo2bob2o2bo2bo$829b5o
2b2o$832bo3bo$833bobo$5b2o38bo29b3o122bo3bo33b3o3b3o171bo6bo31b3o4b3o
162b3ob3o32b3o3b3o155bobo$4b2o39bo29bo2bo121bo3bo32bo2bo3bo2bo170bo6bo
30bo2bo4bo2bo162bo3bo32bo2bo3bo2bo$6bo37bobo28bo123bobobobo34bo3bo172b
obo4bobo32bo4bo205bo3bo$75bo164bo3bo214bo4bo162b2o7b2o32bo3bo$43bo32bo
bo120bobobobo31bobo5bobo208bobo6bobo159b5ob5o29bobo5bobo$41b3o157bobo
214bo6bo198b2o3bobobobo3b2o$40bo2bo154bobo3bobo210b3ob2ob3o198b4o2bobo
2b4o$37b3o3bo154bobo3bobo210b3ob2ob3o203bo3bo$40b3o155bo2b3o2bo209bo2b
o4bo2bo$40b2o2b2o370b2o3b2o3b2o201b2o3b2o$37bobo2bo3bo150b2o7b2o207b2o
bob4obob2o197b3o7b3o$40b2o4bo150bo9bo210bobo2bobo200b2o9b2o$39bobob2o
153bo7bo210b3o4b3o202b2o3b2o$39bo157b2ob5ob2o210bo6bo204bo3bo$39b3o
156bo2bobo2bo208bobo8bobo200b2o3b2o$38bo2bo157bobobobo209bobo3b2o3bobo
198bo2bo3bo2bo$38bo2bo376b3o2b3o201bo2bo3bo2bo$200b2ob2o210bo4bo2bo4bo
197bo11bo$39b2ob2o156bo3bo210bo4bo2bo4bo199b2o5b2o$38bo2b3o155b2o3b2o
210bo10bo$39bo159b2o3b2o212b2o4b2o202b2o5b2o193bo3bo32bo5bo$41b2o376bo
b2obo204bo5bo194bo3bo31b3o3b3o$38b2obob2o374b6o404bobobobo29b2obo3bob
2o$41bo2bo373bo6bo203b2o3b2o229bob2o3b2obo$43b2o373bo2b2o2bo403bobobob
o27b2o2b7o2b2o$40bo2bo374bo6bo405bobo32bob5obo$42bo376b2o2b2o403bobo3b
obo28bo4bo4bo$39b2o3bo374b2o2b2o403bobo3bobo$43b2o783bo2b3o2bo25b3o11b
3o$41b2obo820b2o7b2o$827b2o7b2o24b3o11b3o$43b3o781bo9bo24b2ob2o7b2ob2o
$42b4o782bo7bo27bo5bo5bo$41bo2bo782b2ob5ob2o27bo3b3o3bo$43bo784bo2bobo
2bo31b5o$43bo785bobobobo28bo11bo$40b2o823b4o3b4o$40b3o787b2ob2o33b2ob
2o$41bo788bo3bo34b3o$42bo786b2o3b2o31b2obob2o$42b2o158bo36bo5bo583b2o
3b2o29b2obobobob2o$202bo35b3o3b3o618b2ob2ob2ob2o$43bo158bo34bo2bo3bo2b
o581b2o3b2o28bo2bo5bo2bo$41b2o155bo3bo3bo29b3o7b3o579bo2bobo2bo26b2o3b
o3bo3b2o$195bobob2obob2obobo27bobo5bobo583bobo30bo11bo$194b2obobob3obo
bob2o28b2o3b2o582bo2bobo2bo31b2ob2o$193bo3bo9bo3bo23bo4bo3bo4bo577b2ob
2ob2ob2o28b3o2bo$193bobobob2o3b2obobobo28bo3bo582b4obob4o29b3ob3o$197b
2obo3bob2o27b2o3bo3bo3b2o581b3o32b2o2b4o$194b2obo9bob2o26bo2bo3bo2bo
584bo$197b2o2bobo2b2o31bo5bo175b2o32bo12bo157bo11bo30bo5bo190b2o$197bo
bobobobobo213b2o31bobo10bobo154b2obobo5bobob2o27b3o3b3o155bo33b2o5bo$
199bobobobo213bob2obo28b2ob2o8b2ob2o156bob2o3b2obo29bo2bo3bo2bo153b4o
31b2o3b2obo$199bobobobo211b3o4b3o26b2o14b2o153b2obo3bobo3bob2o25b3o7b
3o150b2o3b2o29b2o4bo2b2o$199bobobobo208b2o12b2o25bo12bo155b3o2bobobobo
2b3o26bobo5bobo151b2o3b2o30bo2b3o2b2o$196b2obobobobob2o205b2o2bob4obo
2b2o25b4o6b4o160bobobobo33b2o3b2o152bob3o2bo31bo5b3o$195bobobobobobobo
bo208bobo2bobo29bo2b2o4b2o2bo157bo2bobobobo2bo26bo4bo3bo4bo147bo2b2o2b
o30bo5bo2b2o$196bo2bobobobo2bo247b2o2bo2bo2b2o159bobobobobobo32bo3bo
153bo2bo2bo29bobo4bo2b2o$198bo2bobo2bo210b2o6b2o30b2ob4ob2o160b3obobob
3o27b2o3bo3bo3b2o149b2o33b5o5b3o$414b6o4b6o28bobo2bobo159bo2b3o3b3o2bo
27bo2bo3bo2bo153bo33b2o$2b3o35bo38bo334bobo10bobo29bo4bo165b2ob2o34bo
5bo155bo2bo29bo$bo37b5o34bobo117b3o3b3o207bob2o8b2obo195b2o11b2o191bo
32b3o2b3o$o5bo31bo3bobo32b2ob2o113bo3b2o3b2o3bo204bob2o8b2obo28bo6bo
159b2o11b2o191b2o35bo2bo4bo$o5bo31bobobobo32bo2b2o112b3o4bobo4b3o202b
2ob2o8b2ob2o25b2ob2o2b2ob2o158b3o7b3o192b2o32b3o4b2o2bo$b2obo34b2ob2o
32b3o119bo2bobo2bo206b2obo10bob2o26bo8bo157b2o2bo7bo2b2o187bo7bo26bo2b
2o6bobo$3o2bob2o31b3o31b2o4b2o115bobobobobobo206bobo10bobo27b2o6b2o
157bobobo7bobobo186b3o6bobo28bobo5b2o$bo5bo66b4o117bo5bobo5bo206bo2b2o
2b2o2bo399bobo5bo2bo23bo7bo5bo$8bo31b3o29bo5b2o115bo5bobo5bo205bo4bo2b
o4bo197bo11bo192b2o2b3o33bo$b2o38bob2o29b3obo117b5o3b5o212b2o202bobob
2o3b2obobo186b2o4bo3bo35bobo$3o33b3o3b2o33bo342bo2bo205b2o3b2o190b2o5b
2o29b2o$o3b2o30b3o36bobo553bobo193bo2bo$3o34bob3o31bobo340b4o4b4o198bo
bob2ob2obobo191bobo$2o7b2o28bo32bobo338b3o2b2ob2ob2o2b3o197b2obobob2o$
bo5bo3bo27b3o35bo337bo5b2o5bo200bobobobo$b2obob2o2bo26bo38bobo334b2obo
b3o2b3obob2o194b3obobobobob3o$bo4bo29bo2bo35bo339b3o3b2o3b3o195bo6bobo
6bo$2bo4bo2bo25b7o32bo339bo12bo198bo3bobo3bo$7bobo27bo2b3o33bobo338b2o
2b2o2b2o203b2ob2o$6bob2o27bo5bo34b2o337b10o197bo2b2o2bobo2b2o2bo$6bobo
29bobob2o31b2ob2o337bob2o2b2obo197bo2bob2o3b2obo2bo$7b2o35bo374bo4bo
200b2o11b2o$8bo28b2o5bo29bo345bo2bo$8bo27bobobob2obo28bobo341bobo2bobo
199bobo9bobo$7bo29bo3bobo31bo341b2ob4ob2o198bo2bo7bo2bo$8b2o35bo28b2o
341b2ob4ob2o198bo3bo5bo3bo$40bo3bo29b2o342bo6bo201bo2bo3bo2bo$38b3o35b
o340b3o4b3o200b2o7b2o$38bo2b4o29b2o2b2o335bobo8bobo$41bo36b2o334bo14bo
197bob3ob3obo$38bo6bo32bo335b2ob2o6b2ob2o195b2o2b3ob3o2b2o$38b3obo2bo
152b2o5b2o35bo36b3ob3o131b2o6b2o198b2o2bo5bo2b2o227bo5bo$40b2o3bo153bo
5bo35bobo34bo2bobo2bo129b2ob6ob2o198b2o9b2o227b3o3b3o$41b3obo151bobo5b
obo32bo3bo32bo3bobo3bo126b2obo8bob2o196b3o7b3o226bo2bo3bo2bo$40bo4b2o
150bo9bo33b3o33bo9bo130bo6bo199bob2ob2ob2ob2obo224b3o7b3o$39b2o2b3o
149b2o3bo3bo3b2o69bo5bo339b3o2b2ob2o2b3o225bobo5bobo$39b2o2bo152b2o2b
2ob2o2b2o30b2o3b2o30bobo7bobo336bobo3bobo3bobo227b2o3b2o$39bo2bo154bo
3bobo3bo28b2o3bobo3b2o26b2obob2ob2obob2o128b8o202b3o3b3o226bo4bo3bo4bo
$40bo159b2ob2o31b2o3bobo3b2o25bobobo2bobo2bobobo127b2o4b2o201bob2o3b2o
bo230bo3bo$42bo158bobo30b2o5bobo5b2o22b2obo4bobo4bob2o336b2o5b2o226b2o
3bo3bo3b2o$42bobo152bob3ob3obo30b2obobob2o25bo3bob2obobob2obo3bo333b3o
7b3o226bo2bo3bo2bo$42b3o149b2ob2o7b2ob2o23bo6bobo6bo25bob3o3b3obo337b
2o9b2o228bo5bo$40bobo152b4o2bobo2b4o27b2o2bobo2b2o24b2o3bo2b2ob2o2bo3b
2o$40b3obo154bobobobo29bo2bobo3bobo2bo26b2o9b2o341b2ob2o234b3o$37b2o2b
2obo190b2o11b2o26bo11bo339bobo3bobo230b2o3b2o$37b2ob2o156bo2b3o2bo28b
2o11b2o25bobo9bobo336b4o5b4o231bo3bo$238bo7bo27bo15bo334bo3b2o3b2o3bo
225bo2b2o$40bobo153b4obobob4o29b3o3b3o29bo11bo336bo3b2o3b2o3bo228bo3bo
$39bob2o153b6ob6o31bo3bo28b2obo11bob2o572bo3bo3b2o$38b3o157b2o5b2o30b
2obo3bob2o24bo3b2o9b2o3bo333bo2bo5bo2bo234bo$40bo155bo2bo5bo2bo30b2o3b
2o27bo2bo11bo2bo337bo5bo229b2o5bo$38b2o2b2o195bobobobo32b2o5b2o341b2o
5b2o$42b2o152b3o7b3o66b2ob2o5b2ob2o337b2o7b2o$42b2o195bo2bo2bo29b4o7b
4o336b2ob2o3b2ob2o$194bo15bo29b2ob2o29b2o4b2ob2o4b2o338bobobobo$194b2o
13b2o28b2o3b2o32bob2ob2obo337b2obo3bobo3bob2o$40b3o151b2o13b2o25b2obo
5bob2o28b5ob5o338b2obobobobob2o$40b3o152b4o7b4o26b2o3b3o3b2o28b2o7b2o
341bo5bo$40b2o157bo5bo30bob9obo375bo2bo9bo2bo$40b2o156bo7bo33b2ob2o35b
2ob2o338bob4ob2ob2ob4obo$40b3o197bo3bo35bo3bo339b3o11b3o$36b2obo3b2o
150b3o9b3o28bo2bobo2bo32bo5bo132bo6bo35b2o37b3o2b4o2b3o113bo9bo$36b2ob
o3b2o194bobobobo34bo3bo132bobo4bobo30b2obo2bob2o32bo3bob4obo3bo$39bo
201bobo173bobo4bobo30b2o6b2o31bo6bo2bo6bo109b2o11b2o$39bo2bo152b3o9b3o
31bobo174bo6bo31bobo4bobo31bo3b2o6b2o3bo108bo15bo$39bo2bo155b2o5b2o33b
2ob2o214b2o2b2o35bo12bo111bo2bo7bo2bo$39bob2o154b2o2b3o2b2o209b3o4b3o
31b2ob2ob2o31bobo14bobo112bo5bo$39b2o153b3o2b2obob2o2b3o206b4o2b4o33bo
2bo32b2obob2o8b2obob2o108bobo7bobo$202bo217bo2bo34bo6bo29bobobobo10bob
obobo$201bobo213b3ob2ob3o31bo6bo28b2o3bobob2o4b2obobo3b2o107bo9bo$44bo
156bobo213b2o6b2o66bo3bobobob2o4b2obobobo3bo104bo2bo7bo2bo$40bobo373b
2o8b2o30b8o30bo4bobobo2bobobo4bo107bo2bo7bo2bo$38b2obobob2o410b2o6b2o
26b2o6bo2bo4bo2bo6b2o106bo9bo$39bobobobo369bo12bo73b3o4b3o$40b2ob2o
368bo2bo10bo2bo30b2o162b2o11b2o$39bo5bo367bo2bo10bo2bo29bo2bo41b4o117b
o11bo$38bobo3bobo459b2o117bobo9bobo$42bo373b3o6b3o32bo2bo160bobo11bobo
$42bo373bo10bo28b3ob4ob3o156b4o9b4o$39b2o3bo373bo6bo29bo12bo154b2ob3o
7b3ob2o$39b2o375b3o6b3o28bob2o4b2obo158bo2bo5bo2bo$38b3o2b2o415b4o163b
2o7b2o$37b2ob2o377bob2obo32bo2b4o2bo160b3o5b3o$37bo5bo376bo2bo34b2ob2o
b2o162bobo3bobo$416bob2ob2ob2obo29bob6obo160b2ob2ob2ob2o$37bo7b2o369b
3o6b3o29bo8bo161bobo3bobo$37b2ob4obo$39bob4o371bobo6bobo27bo5b2o5bo
155b2o13b2o$43bobo370bobo6bobo26b2o3b2o2b2o3b2o154b3o11b3o$44bo369b3ob
3o2b3ob3o23bo2b4o4b4o2bo153bo2b2o7b2o2bo$457bobo4bobo159bo3bo3bo3bo$
199b2o3b2o36bo34b3o5b3o168b3o6b3o161b3ob3o$197b2o2bobo2b2o33b3o33bobo
5bobo168bo10bo156bo2bobobobobobo2bo$241b3o33bobo5bobo336b3o11b3o$201bo
bo71bob2o3bo3b2obo334bo15bo$196bo4bobo4bo28b3o5b3o27b2o4bobo4b2o335b3o
9b3o$196bo3bo3bo3bo70b2obob2o339b3o9b3o$196bo2bo5bo2bo28bobo5bobo30bo
7bo339b3o7b3o$237bobo5bobo30bobo3bobo342b2o3b2o$196bo11bo29bo7bo27b5o
7b5o334b2o11b2o$196bo2b2o3b2o2bo28bo2bo3bo2bo25bo2bo11bo2bo333bo3bobob
obo3bo$195bo3b2o3b2o3bo28bob2ob2obo27bob3o7b3obo333bo2b2o7b2o2bo$196bo
2bobobobo2bo26bo4bo3bo4bo26bob2o5b2obo338b2o2bobo2b2o$196b2o3bobo3b2o
26b6o3b6o25b2obobo3bobob2o338bob2ob2obo$199bobobobo29bo4bo3bo4bo25b3ob
o5bob3o$199bobobobo30b2obo5bob2o380b2o3b2o$198b2obobob2o33bo3bo34b2o3b
2o342bo2bobo2bo$201bobo32bo11bo32bobo343bobobobobobo$200b2ob2o31bo3bo
3bo3bo29bo7bo337b4obobobobob4o$237bo2bo3bo2bo30b2o5b2o336bo4bo2bobo2bo
4bo$237bo2bo3bo2bo27b2o11b2o334bobo4bobo4bobo$78b2o122bo29b3o3bobo3bob
o3b3o20bob2o11b2obo126bo6bo29bo12bo157b3o7b3o$75b2ob2o118bob2ob2obo24b
o2bo3b9o3bo2bo19b2o2b2o7b2o2b2o125bobo4bobo28bo12bo159bob2ob2obo$72b4o
2bobo117b2obobob2o24bo2bo2b2ob5ob2o2bo2bo19bo2bo2bo5bo2bo2bo124bo2bo4b
o2bo26bobo10bobo154bo4b2o3b2o4bo$71bo4bo4bo115bob2obob2obo30b2o2bo2b2o
27bo4bo5bo4bo126b2o6b2o28bo12bo154b2o4bo5bo4b2o$72b2o7bo116bo7bo30b2o
3bo3b2o26bo2bo2bo3bo2bo2bo164bo12bo154b2o15b2o$81bo116bo7bo30b2o7b2o
23bo5bo9bo5bo119bo5bo4bo5bo25bo3b4o3bo156bo2b2o2bobo2b2o2bo$77b3o116b
2o3b3o3b2o31b2ob2o27bobo15bobo119bobo3bo6bo3bobo28b4o163b4o3b4o$76bo
119bo11bo28bo3bobo3bo28bo11bo122bo2bo3b2o4b2o3bo2bo23b4o4b4o160b2o5b2o
$76bobo116b2o11b2o27bo3bobo3bo24bo3bobo7bobo3bo118bo2b2o3bo4bo3b2o2bo
197bo3bo$75b2o125bo34b2o2bobo2b2o24bo2bo3bo5bo3bo2bo165bo6bo160b2obo5b
ob2o$74b3o117bo2b3o5b3o2bo28b3ob3o27b2o2b2o7b2o2b2o167b2o2b2o160bobo2b
o3bo2bobo$76bobo116bo13bo25b2ob2o5b2ob2o27bo9bo338b2ob2o3b2ob2o$78b2o
154bo2b2o7b2o2bo$76bo3bo118bo5bo27bo17bo25b5ob5o338bob3o3b3obo$76bo
122b2obob2o28bob3o7b3obo19bo6b2ob2ob2ob2o6bo331b2o9b2o$74b3o118b4o7b4o
27bo2bo3bo2bo21b3o7bo5bo7b3o330bo11bo$73bo2bo118b3o2b5o2b3o28b3o3b3o
22bo2b2o5bo5bo5b2o2bo$72bo126bo5bo29b2o4bobo4b2o21bo3b5o5b5o3bo330b3o
11b3o$195b2ob3obob3ob2o30bo3bo31bob2o5b2obo$72bob2obo118bo2bo5bo2bo27b
o4bobo4bo21bo3bo15bo3bo330b6o3b6o$72bo3b3o117bo11bo24bo6b2ob2o6bo18bob
2o2bo11bo2b2obo330b2obo2bobo2bob2o$75bo3bo152b2o2b3obo3bob3o2b2o17bob
4o13b4obo331bobo2bobo2bobo$73bo123bo4bo4bo23bo5b4o3b4o5bo19bo17bo334bo
bobo3bobobo$74bobo121b2o5b2o25bo3b2o2bo3bo2b2o3bo373bo2bo5bo2bo$73b2ob
3o119b2o5b2o26b3o2bobo3bobo2b3o19bo21bo332bo2b2o3b2o2bo$72bobobob2o
190bobo19bobo335bo3bo$71b2obobo3bo115bo3bo3bo3bo29b3o3b3o22bo25bo329bo
5bobo5bo$74bo120bo4bo3bo4bo27b2o7b2o21bo3bo17bo3bo329b2o2bobobobo2b2o$
71b2obobo118b3obo5bob3o26b2o9b2o25bo15bo337b2obobob2o$76bo159bobo7bobo
20b2o23b2o333bobobobo$72bo4bo159bo9bo23bo3bo2bo7bo2bo3bo336bo3bo$72bo
2bo2b2o118bo7bo31bobo3bobo24bo3bobobo5bobobo3bo336b2ob2o$76b3o118b2o7b
2o30bobo3bobo24bo5bob2o3b2obo5bo334bobo3bobo$198bo7bo30bo9bo23bo3b2obo
7bob2o3bo335bo5bo$196b3o7b3o28bo9bo27b2o11b2o340bo3bo$73b2o120bobo9bob
o27bo3bobo3bo25bo17bo337b3ob3o$72bo2b2o161bo2bobo2bo25bo19bo334b3obobo
b3o$75b2o118b3o9b3o28bo2bobo2bo25bo4bo9bo4bo334bobobobobobo$76bo119bo
11bo62b2o3b2o9b2o3b2o334bo2bobo2bo$196b3o7b3o30b3ob3o25b2o3bobo7bobo3b
2o334bo2bobo2bo$72b2o2bo162bobobobo25b2o3b2o3b3o3b2o3b2o333b3obobob3o$
73b3o164b5o26b3o2b3obo3bob3o2b3o332bo4bobo4bo$74bo122bo9bo26b3o11b3o
24bob2obo3bob2obo337bo3bobo3bo$74bobo118b2obo7bob2o24b3o11b3o20b2o3b2o
bo5bob2o3b2o334bo7bo$74bobo118bo3bo5bo3bo22bo3bo11bo3bo19bob2o3bobobob
o3b2obo332bobo9bobo$74bo119b3obo7bob3o25bo11bo31bobobo341b2o9b2o$75bo
121b2o7b2o29bo9bo29bo9bo336bo15bo$195bob2o7b2obo22bo3bo3bobobo3bo3bo
24b3o5b3o337bo2bo7bo2bo$196b3o7b3o24b2o4bo5bo4b2o27b2obob2o341bobo5bob
o$198bo7bo27bo15bo28b7o342bo7bo$196bobo7bobo26b3o9b3o27b3o5b3o$199b2o
3b2o30bo5bo5bo27b2obobobobob2o335b3o11b3o$198b4ob4o34b3o31bo3bo5bo3bo
336b3o7b3o$196bo2bobobobo2bo31b2ob2o35b2ob2o341bo2bo5bo2bo$200bo3bo35b
5o29bo2bobobobobobo2bo$199b2o3b2o31b3o2bo2b3o27b4o7b4o336bo11bo$199b2o
3b2o29bo13bo28bo7bo339bobo7bobo$235bobo9bobo28bo7bo340b3o5b3o$200bo3bo
32bo9bo27b2obo2bobo2bob2o338b2o5b2o$199bobobobo28bobo11bobo377bobo3bob
o$198bo7bo26bo2bo11bo2bo26b2o5b2o342bo5bo$198bo7bo27b2o13b2o$199bo5bo$
278bo7bo$200b2ob2o73b3o3b3o$200bo3bo72bo2bo3bo2bo$200bo3bo73bo7bo$201b
3o73bo2bo3bo2bo$200bo3bo75b2ob2o$199b2o3b2o75bobo$44bo234bobobobo$43bo
bo232bo3bo3bo$42bo2bo232bo7bo$43b2o150b2o3bo3bo3b2o71bobo$196b4o5b4o
67b2obo5bob2o$39bo5bo151b2o7b2o68b2o2bo3bo2b2o$38bobo3bo231bo11bo$37bo
2bo3b2o231bo9bo$37bo2b2o3bo229bobo9bobo$274b4o9b4o$274b2obobo5bobob2o
333b2o13b2o25bob3o3b3obo30b3ob3o$273bo2bo11bo2bo334bobo7bobo26b2ob2obo
bob2ob2o28bo2bobo2bo$278bobo3bobo336bo3bob2o3b2obo3bo22bo2b2o2bobo2b2o
2bo26bo3bobo3bo$277b2obo3bob2o336b5o7b5o27bo2bobo2bo30bo9bo$273bo2bo3b
2ob2o3bo2bo372bo4bobobobo4bo28bo5bo$278bo2bobo2bo376b2o2bobobobobobo2b
2o24bobo7bobo$275bo2bob2ob2obo2bo334bobo11bobo22b2o6bobo6b2o23b2obob2o
b2obob2o$276bobobobobobobo335bo3bobo3bobo3bo23bobo3b2ob2o3bobo23bobobo
2bobo2bobobo$277b2o2bobo2b2o336bo3b3o3b3o3bo24b2o2bobobobo2b2o23b2obo
4bobo4bob2o$278bobo3bobo343bo3bo29b2o2b2obobob2o2b2o21bo3bob2obobob2ob
o3bo$279b2o3b2o341bobo5bobo33bobo32bob3o3b3obo$276b2o9b2o340bo5bo29bo
5bobo5bo22b2o3bo2b2ob2o2bo3b2o$276b3o7b3o341b2ob2o29bobo3b2ob2o3bobo
25b2o9b2o$276bobo7bobo342bobo35bobobobo30bo11bo$274b2o2bo7bo2b2o337b2o
bobob2o27bo3b2obobob2o3bo24bobo9bobo$274b2o13b2o336bo3bobo3bo26bobo4bo
bo4bobo23bo15bo$280bo3bo339b2o5bobo5b2o25bo4bobo4bo27bo11bo$275bo4bo3b
o4bo333bobo5bobo5bobo21b2o6bobo6b2o21b2obo11bob2o$275b2o3bo3bo3b2o334b
2o2b2obobob2o2b2o26b3obobob3o24bo3b2o9b2o3bo$276bo2bo5bo2bo335bo3b2obo
bob2o3bo24bo4b2ob2o4bo23bo2bo11bo2bo$276b3o7b3o132b2o201b2o5bobo5b2o
22b2o6bobo6b2o26b2o5b2o$275bobo9bobo130bo2bo200bo15bo22bobo2b2obobob2o
2bobo23b2ob2o5b2ob2o$275b2o11b2o130bo2bo201bo4bo3bo4bo31bobo31b4o7b4o$
275bobo4bo4bobo129bo4bo205bo3bo32b2o2bobo2b2o26b2o4b2ob2o4b2o$275b2o4b
3o4b2o129bo4bo205b2ob2o31b2o2bo3bo2b2o29bob2ob2obo$275b2o3bo3bo3b2o
130b4o246b2ob2o32b5ob5o$274b3o4b3o4b3o128b2o2b2o203b2o5b2o29b2o9b2o28b
2o7b2o$272b2o17b2o126bo4bo203b2o5b2o29b2o9b2o$271bo5b2o2bobo2b2o5bo
125bo4bo201bo11bo26bobo9bobo30b2ob2o$626bobo7bobo25bo15bo29bo3bo$271bo
2bob3ob2ob2ob3obo2bo332bobo7bobo25bo15bo28bo5bo$277b3o5b3o132b4o240bo
15bo29bo3bo$279b3ob3o135b2o202bobob2o3b2obobo26b3o7b3o$274bo4b2obob2o
4bo335b3ob2ob2ob3o30bo5bo$280bo3bo342bob3ob3obo29bobo5bobo$626b2o9b2o
30b2o3b2o$280b2ob2o342b5ob5o30bob2ob2obo$624bob3o2bobo2b3obo26bo3bobo
3bo$624b3o3b2ob2o3b3o26bo2bo3bo2bo$626bo2b2o3b2o2bo$627b2o7b2o31b2o3b
2o$668bo2bobo2bo$628b2obobob2o34bobo$627bo3bobo3bo30b2obobob2o$628b2ob
obob2o31b2obobob2o$626bobob2ob2obobo28b2o2bobo2b2o$625bo3bo5bo3bo29bo
5bo$626b2o9b2o$628bo7bo$626bo11bo$240bo3bo74bo5bo298b2o13b2o$238b9o71b
3o3b3o297bo2bo9bo2bo$317b2o2bobo2b2o295bo17bo$241b3o73b2o2bobo2b2o296b
o4b2o3b2o4bo$240b5o73bo2bobo2bo299b2ob2o3b2ob2o$237b2o7b2o69bo3bobo3bo
302b2ob2o$236b3o7b3o68bo4bo4bo$235bo13bo67bo9bo301b3ob3o$317bo9bo$238b
3o3b3o70bo9bo$235b2o11b2o67bo3b3o3bo$235b2o4bobo4b2o69bo2bo2bo$238bobo
3bobo72bobobobo$237b2o7b2o71bo5bo$238bobo3bobo69bo2bo5bo2bo$237bo2bo3b
o2bo67b2o11b2o$237bobobobobobo70b2o5b2o$236b3o7b3o65bob2ob2o3b2ob2obo$
236b3o7b3o65bo5b2ob2o5bo$236b3o7b3o70bo5bo$237b2o7b2o70bo2bobo2bo$237b
2o7b2o71bobobobo$238b3o3b3o73bo3bo$238b3obob3o$241bobo$239bob3obo$239b
o5bo$239bo5bo$236b3obo3bob3o$236bo2bob3obo2bo$236bob2o5b2obo380bo5bo$
628bobo3bobo$627bo2bo3bo2bo$628b2o5b2o2$624bo5bo3bo5bo$623bobo3bo5bo3b
obo$622bo2bo3b2o3b2o3bo2bo$622bo2b2o3bo3bo3b2o2bo22$670bo3bo$670bo3bo$
669bobobobo2$668bo7bo$665bob2o2bobo2b2obo$665bobo2b2ob2o2bobo$664bob2o
bobobobob2obo2$670bo3bo2$666b2ob2o3b2ob2o$666b2o9b2o$669b2o3b2o$670bo
3bo$669bo5bo$668bobo3bobo$667b4o3b4o$666bo2bo5bo2bo$666bob2o5b2obo$
319bo5bo342bo7bo$318b3o3b3o341b2o5b2o$317bo2bo3bo2bo$316b3o7b3o341bo3b
o$317bobo5bobo341bo5bo$319b2o3b2o343bo5bo$315bo4bo3bo4bo$320bo3bo344b
2o3b2o$315b2o3bo3bo3b2o339bobobobo$317bo2bo3bo2bo342b2ob2o$319bo5bo
345bobo$671bobo$322bo345b2obobob2o$320b2ob2o343b2obobob2o$667bo3bobo3b
o$320b2ob2o341b3ob2ob2ob3o$319bo2bo2bo340b2o9b2o$319bobobobo340b3o7b3o
$317b2o3bo3b2o338bo2bo5bo2bo$317b2ob5ob2o336b2o3b2o3b2o3b2o$320b2ob2o
340b2ob3o3b3ob2o$317bobo5bobo338bo2bo5bo2bo$318bobo3bobo340bo2bo3bo2bo
$320b2ob2o342b2ob2ob2ob2o$320b2ob2o344bobobobo$665bobo2bo3bo2bobo$322b
o342bo2bo7bo2bo$322bo346bo5bo$320bobobo$319b2o3b2o342bobo3bobo$670bo3b
o$317bo9bo340bobo3bobo$317bo9bo339bo2bo3bo2bo$318bo7bo341bo7bo$320bo3b
o344bo5bo2$664b2o2b2o5b2o2b2o$664b3o3bo3bo3b3o$667b4o3b4o$666bo4bobo4b
o$667bo2bo3bo2bo$667bo9bo!

== Known spaceships by height ==

{|class="wikitable"
|-
! Velocity !! minimum height
|-
| (1,0)c/2
| style="background: #80ff80;" | 8
|-
| (1,0)c/3
| style="background: #80ff80;" | 5
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
|-
| (2,0)c/4
| style="background: #80ff80;" | 6
|-
| (1,0)c/5
| style="background: #80ff80;" | 8
|-
| (2,0)c/5
| style="background: #80ff80;" | 11
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 7
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 9
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 8
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 8
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 7
|}

All results checked by Matthias Merzenich using WLS.

x = 65, y = 70, rule = B3/S23
6bo17bo$5b3o15b3o$3b2ob3o13b3ob2o$4bo2bob2o4bo4b2obo2bo$b2obo4bobob2ob
2obobo4bob2o$b2obobo2bobo7bobo2bobob2o$bo8b3obobob3o8bo$2o7b2o9b2o7b2o
13$15bo$8b2ob3ob3o$8b2o4bo2b2ob2o$7bo2bob2o3bo2b2o$19bo2bo16$3bo53bo$
3bo7b3o11b3o28b3o$2bobo4b2o5b3o36b2obo$9b5ob5o4bo2bo27b3o$7bobo2bo2bo
3bo5bo30b2o$3b6o3bo2b2o4b6o$4b2o6bobo2b2o3bo$14bo6bo13$11bo7bo33bo$5b
2obobob2o3b2obobob2o26b3o$2b3obob3o9b3obob3o22bo3bo$2bo3bobo5bobo5bobo
3bo22b2ob2o5bo$6b2o6bobo6b2o36b2o$3b2o9bobo9b2o22b4obo5bob2o$3b2ob2o
15b2ob2o23bo2bo2b3o2bo$7bo15bo33b3o$61bo$61bob2o!

== See also ==

* [[User:Sokwe/Spaceship searches]]
== References ==
<references/>

LifeWiki:Spaceship Search Status Page

2020-12-19T06:19:14Z

AforAmpere: Not sure why this was still marked with 11, fixed

== Known spaceships by width ==

{|class="wikitable"
|-
! Velocity !! Asymmetric !! Odd-symmetric !! Even-symmetric !! Gutter !! Odd glide-symmetric !! Even glide-symmetric
|-
| (1,0)c/2
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/3
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/4
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 13
| style="background: #80ff80;" | 16
| style="background: #80ff80;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/4
| style="background: #80ff80;" | 3
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/4
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 5
| style="background: #80ff80;" | 12
|-
| (1,0)c/5
| style="background: #80ff80;" | 11
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 19
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/5
| style="background: #80ff80;" | 13<ref name="coe1"/>
| style="background: #80ff80;" colspan="2" | 27
| style="background: #80ff80;" | 27
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/5
| style="background: #80ff80;" | 10
| style="background: #80ff80;" | 15
| style="background: #80ff80;" | 18
| style="background: #80ff80;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/6
| style="background: #80ff80;" | 12<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?p=91518#p91518|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=March 19, 2020|accessdate=April 16, 2020}}</ref>
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | [[Dragon|18]]
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/6
| style="background: #ffa0a0;" | 10
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/6
| style="background: #80ff80;" | 12
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 18<ref name="coe5">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p29960|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 13, 2016|accessdate=April 13, 2016}}</ref>
| style="background: #80ff80;" | 19
| style="background: #80ff80;" | 17
| style="background: #80ff80;" | 18<ref name="coe5" />
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 15<ref name="coe1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=25#p25972|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=December 18, 2015|accessdate=December 18, 2015}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 18<ref name="coe2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&p=27126#p27120|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=January 30, 2016|accessdate=January 30, 2016}}</ref>
| style="background: #80ff80;" | 21
| style="background: #80ff80;" | 28
| style="background: #80ff80;" | 21
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/7
| style="background: #80ff80;" | 10<ref name="coe8">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=75#p31878|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=June 11, 2016|accessdate=June 11, 2016}}</ref><ref name="MM1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=38623#p38623|title=Re: Spaceship Discussion Thread|author=Matthias Merzenich|date=December 24, 2016|accessdate=December 24, 2016}}</ref>
| style="background: #80ff80;" | 19<ref name="MM1"/>
| style="background: #80ff80;" | 22<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=44351#p44351|title=Re: Spaceship Discussion Thread|author=Matthias Merzenich|date=June 14, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #80ff80;" | 21<ref name="coe8"/><ref name="MM1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/7
| style="background: #ffa0a0;" | 9
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 11<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=600#p57129|title=Re: Spaceship Discussion Thread|author=Tomas Rokicki|date=March 1, 2018|accessdate=March 3, 2018}}</ref><ref name ="wade1">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86979#p86979|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 5, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #80ff80;" | 23<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&p=86827#p86827|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 1, 2020}}</ref>
| style="background: #80ff80;" | 18
| style="background: #ffa0a0;" | 23<ref name="wade1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/7
| style="background: #ffa0a0;" | 11<ref name="knight2">Checked with knight2.c</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 14<ref name="coe2"/>
| style="background: #80ff80;" | 29<ref name="pt1">Checked by Paul Tooke with gfind</ref><ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=86880#p86880|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 1, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | 28<ref name="coe6">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p30124|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 17, 2016|accessdate=April 17, 2016}}</ref>
| style="background: #ffa0a0;" | 29<ref name="coe6"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/8
| style="background: #ffa0a0;" | 9<ref name ="1,0c/8">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=275#p39439|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=January 16, 2017|accessdate=January 16, 2017}}</ref>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41697|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 16, 2017|accessdate=March 16, 2017}}</ref>
| style="background: #ffa0a0;" | 18<ref>{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=375#p41857|title=Re: Spaceship Discussion Thread|author=Arie Paap|date=March 19, 2017|accessdate=May 24, 2017}}</ref>
| style="background: #ffa0a0;" | 19<ref name="1,0c/8"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/8
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/8
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 15<ref name="coe7">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=50#p30299|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=April 21, 2016|accessdate=April 21, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="coe7"/>
| style="background: #80ff80;" | 17<ref name="coe7"/>
| style="background: #80ff80;" | 13
| style="background: #ffa0a0;" | 14
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/8
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/8
| style="background: #ffa0a0;" | 11<ref name="knight2"/>
| style="background: #ffa0a0;" | 23<ref>{{LinkForumThread|p = 87236 |title = Re: Spaceship Discussion Thread|author = AforAmpere|format = ref|date = January 9, 2020}}</ref>
| style="background: #ffa0a0;" | 24<ref>{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?p=87057#p87057|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=January 6, 2020|accessdate=January 6, 2020}}</ref>
| style="background: #ffa0a0;" | 23<ref name="knight2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/8
| style="background: #ffa0a0;" | 12<ref name="knight2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/8
| style="background: #ffa0a0;" | 10
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
| style="background: #ffa0a0;" | 15
| style="background: #80ff80;" | 17
| style="background: #ffa0a0;" | 14
|-
| (1,0)c/9
| style="background: #ffa0a0;" | 8<ref name="AforAmpere1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p52707|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 5, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #ffa0a0;" | 15<ref name="AforAmpere1"/>
| style="background: #ffa0a0;" | 16<ref name="AforAmpere1"/>
| style="background: #ffa0a0;" | 15<ref name="Pierce3"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/9
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/9
| style="background: #ffa0a0;" | 8<ref name="Pierce4">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38767|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 28, 2016|accessdate=December 29, 2016}}</ref>
| style="background: #ffa0a0;" | 15<ref name="Pierce2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38682|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 25, 2016|accessdate=December 25, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="Pierce3">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38728|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 27, 2016|accessdate=December 27, 2016}}</ref>
| style="background: #ffa0a0;" | 17<ref name="Pierce4"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/9
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/9
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/9
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 15
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/9
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/9
| style="background: #ffa0a0;" | 11<ref name="coe6"/>
| style="background: #ffa0a0;" | 21<ref name="coe6"/>
| style="background: #ffa0a0;" | 22<ref name="coe4">{{cite web|url=http://conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=25#p28770|title=Re: Spaceship Discussion Thread|author=Tim Coe|date=March 1, 2016|accessdate=March 24, 2016}}</ref>
| style="background: #ffa0a0;" | 23<ref name="coe6"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/10
| style="background: #ffa0a0;" | 6<ref name="Pierce5">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=275#p39024|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=January 5, 2017|accessdate=January 16, 2017}}</ref>
| style="background: #ffa0a0;" | 11<ref name="Pierce5"/>
| style="background: #80ff80;" | 10
| style="background: #ffa0a0;" | 13<ref name="Pierce5"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/10
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/10
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #ffa0a0;" | 13<ref name="coe4"/>
| style="background: #ffa0a0;" | 14<ref name="coe4"/>
|-
| (2,1)c/10
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/10
| style="background: #ffa0a0;" | 6
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/10
| style="background: #ffa0a0;" | 9<ref name="AforAmpere2">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p52865|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 13, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=525#p53546|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=December 10, 2017|accessdate=December 10, 2017}}</ref>
| style="background: #ffa0a0;" | 18<ref name="AforAmpere2"/>
| style="background: #ffa0a0;" | 17<ref>{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=500#p51306|title=Re: Spaceship Discussion Thread|author=AforAmpere|date=November 5, 2017|accessdate=November 20, 2017}}</ref>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/10
| style="background: #ffa0a0;" | 7
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/10
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #80ff80;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 13
| style="background: #80ff80;" | 15<ref name="coe3">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=1834&start=75#p27167|title=Re: 3c/7 othogonal and 2c/9 diagonal spaceships|author=Tim Coe|date=February 1, 2016|accessdate=March 5, 2016}}</ref>
| style="background: #ffa0a0;" | 16<ref name="coe3"/>
|-
| (4,1)c/10
| style="background: #ffa0a0;" | 8
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/10
| style="background: #ffa0a0;" | 8
| style="background: #ffa0a0;" | 15
| style="background: #ffa0a0;" | 16
| style="background: #ffa0a0;" | 17
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,0)c/11
| style="background: #ffa0a0;" | 6<ref name="Pierce1">{{cite web|url=http://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&start=250#p38671|title=Re: Spaceship Discussion Thread|author=Aidan F. Pierce|date=December 25, 2016|accessdate=December 25, 2016}}</ref>
| style="background: #ffa0a0;" | 9<ref name="Pierce1"/>
| style="background: #ffa0a0;" | 10<ref name="Pierce1"/>
| style="background: #ffa0a0;" | 11<ref name="Pierce1"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (1,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/11
| style="background: #ffa0a0;" | 6<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 11<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 12<ref name="Pierce5"/>
| style="background: #ffa0a0;" | 13<ref name="Pierce5"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,2)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,0)c/11
| style="background: #ffa0a0;" | 6
| style="background: #ffa0a0;" | 11
| style="background: #ffa0a0;" | 12
| style="background: #ffa0a0;" | 13
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (3,2)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,0)c/11
| style="background: #ffa0a0;" | 9
| style="background: #ffa0a0;" | 17<ref name ="wade2">{{cite web|url=https://www.conwaylife.com/forums/viewtopic.php?f=2&t=2031&p=87194#p87194|title=Re: Spaceship Discussion Thread|author=Andrew J. Wade|date=January 8, 2020|accessdate=January 8, 2020}}</ref>
| style="background: #ffa0a0;" | 18<ref name="wade2"/>
| style="background: #ffa0a0;" | 19<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (4,1)c/11
| style="background: #ffffa0;" | ?
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (5,0)c/11
| style="background: #ffa0a0;" | 10
| style="background: #ffa0a0;" | 19<ref name="wade1"/>
| style="background: #ffa0a0;" | 20<ref name="wade2"/>
| style="background: #ffa0a0;" | 21<ref name="wade2"/>
| style="background: #c0c0c0;" | -
| style="background: #c0c0c0;" | -
|-
| (2,0)c/12
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffffa0;" | ?
| style="background: #ffa0a0;" | 9<ref name="codeholic-gfind">Ivan Fomichev using gfind under OS X 10.9.5</ref>
| style="background: #ffffa0;" | ?
|}

x = 1001, y = 482, rule = B3/S23
39b3ob3o153b3ob3o209b3o2b4o2b3o200b3ob3o195b3o153b3o4b3o$38bo2bobo2bo
151bo2bobo2bo207bo3bob4obo3bo198bo2bobo2bo193bo2bo153bo2bo3bo2bo$37bo
3bobo3bo149bo3bobo3bo205bo6bo2bo6bo196bo3bobo3bo195bo153bo6bo$37bo9bo
149bo9bo205bo3b2o6b2o3bo196bo9bo195bo153bo6bo$39bo5bo153bo5bo209bo12bo
200bo5bo194bobo155bobo4bobo$36bobo7bobo147bobo7bobo203bobo14bobo194bob
o7bobo$35b2obob2ob2obob2o145b2obob2ob2obob2o201b2obob2o8b2obob2o192b2o
bob2ob2obob2o$34bobobo2bobo2bobobo143bobobo2bobo2bobobo199bobobob2o8b
2obobobo190bobobo2bobo2bobobo$33b2obo4bobo4bob2o141b2obo4bobo4bob2o
197b2o3bo2bo8bo2bo3b2o188b2obo4bobo4bob2o$32bo3bob2obobob2obo3bo139bo
3bob2obobob2obo3bo195bo3bobo2b2o6b2o2bobo3bo186bo3bob2obobob2obo3bo$
36bo4bobo4bo147bo4bobo4bo202bo20bo193bo4bobo4bo$32b2o3bo2bo3bo2bo3b2o
139b2o3bo2bo3bo2bo3b2o195b2o24b2o186b2o3bo2bo3bo2bo3b2o9$832bo158b2o$
831bobo153b2obo2bob2o$830bo3bo152b2o6b2o$831b3o153bobo4bobo$989b2o2b2o
$829b2o3b2o152b2ob2ob2o$826b2o3bobo3b2o151bo2bo$826b2o3bobo3b2o149bo6b
o$824b2o5bobo5b2o147bo6bo$828b2obobob2o$41b2o159bo218b2o202b3o9b3o184b
o6bobo6bo147b8o$37b2obo2bob2o154bobo213b2obo2bob2o197bobob2o5b2obobo
186b2o2bobo2b2o149b2o6b2o$37b2o6b2o153bo3bo212b2o6b2o197bobobo7bobobo
184bo2bobo3bobo2bo$37bobo4bobo154b3o213bobo4bobo198bob2ob2ob2ob2obo
185b2o11b2o151b2o$39b2o2b2o374b2o2b2o204bobobobo189b2o11b2o150bo2bo$
38b2ob2ob2o153b2o3b2o212b2ob2ob2o201bobobobobobo190bo7bo$40bo2bo153bo
3bobo3bo212bo2bo202b2obobobobob2o189b3o3b3o153bo2bo$38bo6bo150b2o3bobo
3b2o209bo6bo200b3o2bobo2b3o191bo3bo151b3ob4ob3o$38bo6bo149bo5bobo5bo
208bo6bo200b2o2bo3bo2b2o188b2obo3bob2o147bo12bo$196bob2obobob2obo416bo
4b2ob2o4bo189b2o3b2o150bob2o4b2obo$38b8o372b8o199bo13bo189bobobobo154b
4o$37b2o6b2o370b2o6b2o560bo2b4o2bo$829bo2bo2bo152b2ob2ob2o$830b2ob2o
152bob6obo$829b2o3b2o151bo8bo$826b2obo5bob2o$826b2o3b3o3b2o146bo5b2o5b
o$826bob9obo145b2o3b2o2b2ob4o$830b2ob2o148bo2b4o4bobo3bo$830bo3bo152bo
bo3b2obo$828bo2bobo2bo149b3o6b2o$829bobobobo150bo8b2o$831bobo$826bo3bo
3bo3bo$825b3o2bobobo2b3o$824bo3bobo3bobo3bo$825bobo2bob2o2bo2bo$829b5o
2b2o$832bo3bo$833bobo$5b2o38bo29b3o122bo3bo33b3o3b3o171bo6bo31b3o4b3o
162b3ob3o32b3o3b3o155bobo$4b2o39bo29bo2bo121bo3bo32bo2bo3bo2bo170bo6bo
30bo2bo4bo2bo162bo3bo32bo2bo3bo2bo$6bo37bobo28bo123bobobobo34bo3bo172b
obo4bobo32bo4bo205bo3bo$75bo164bo3bo214bo4bo162b2o7b2o32bo3bo$43bo32bo
bo120bobobobo31bobo5bobo208bobo6bobo159b5ob5o29bobo5bobo$41b3o157bobo
214bo6bo198b2o3bobobobo3b2o$40bo2bo154bobo3bobo210b3ob2ob3o198b4o2bobo
2b4o$37b3o3bo154bobo3bobo210b3ob2ob3o203bo3bo$40b3o155bo2b3o2bo209bo2b
o4bo2bo$40b2o2b2o370b2o3b2o3b2o201b2o3b2o$37bobo2bo3bo150b2o7b2o207b2o
bob4obob2o197b3o7b3o$40b2o4bo150bo9bo210bobo2bobo200b2o9b2o$39bobob2o
153bo7bo210b3o4b3o202b2o3b2o$39bo157b2ob5ob2o210bo6bo204bo3bo$39b3o
156bo2bobo2bo208bobo8bobo200b2o3b2o$38bo2bo157bobobobo209bobo3b2o3bobo
198bo2bo3bo2bo$38bo2bo376b3o2b3o201bo2bo3bo2bo$200b2ob2o210bo4bo2bo4bo
197bo11bo$39b2ob2o156bo3bo210bo4bo2bo4bo199b2o5b2o$38bo2b3o155b2o3b2o
210bo10bo$39bo159b2o3b2o212b2o4b2o202b2o5b2o193bo3bo32bo5bo$41b2o376bo
b2obo204bo5bo194bo3bo31b3o3b3o$38b2obob2o374b6o404bobobobo29b2obo3bob
2o$41bo2bo373bo6bo203b2o3b2o229bob2o3b2obo$43b2o373bo2b2o2bo403bobobob
o27b2o2b7o2b2o$40bo2bo374bo6bo405bobo32bob5obo$42bo376b2o2b2o403bobo3b
obo28bo4bo4bo$39b2o3bo374b2o2b2o403bobo3bobo$43b2o783bo2b3o2bo25b3o11b
3o$41b2obo820b2o7b2o$827b2o7b2o24b3o11b3o$43b3o781bo9bo24b2ob2o7b2ob2o
$42b4o782bo7bo27bo5bo5bo$41bo2bo782b2ob5ob2o27bo3b3o3bo$43bo784bo2bobo
2bo31b5o$43bo785bobobobo28bo11bo$40b2o823b4o3b4o$40b3o787b2ob2o33b2ob
2o$41bo788bo3bo34b3o$42bo786b2o3b2o31b2obob2o$42b2o158bo36bo5bo583b2o
3b2o29b2obobobob2o$202bo35b3o3b3o618b2ob2ob2ob2o$43bo158bo34bo2bo3bo2b
o581b2o3b2o28bo2bo5bo2bo$41b2o155bo3bo3bo29b3o7b3o579bo2bobo2bo26b2o3b
o3bo3b2o$195bobob2obob2obobo27bobo5bobo583bobo30bo11bo$194b2obobob3obo
bob2o28b2o3b2o582bo2bobo2bo31b2ob2o$193bo3bo9bo3bo23bo4bo3bo4bo577b2ob
2ob2ob2o28b3o2bo$193bobobob2o3b2obobobo28bo3bo582b4obob4o29b3ob3o$197b
2obo3bob2o27b2o3bo3bo3b2o581b3o32b2o2b4o$194b2obo9bob2o26bo2bo3bo2bo
584bo$197b2o2bobo2b2o31bo5bo175b2o32bo12bo157bo11bo30bo5bo190b2o$197bo
bobobobobo213b2o31bobo10bobo154b2obobo5bobob2o27b3o3b3o155bo33b2o5bo$
199bobobobo213bob2obo28b2ob2o8b2ob2o156bob2o3b2obo29bo2bo3bo2bo153b4o
31b2o3b2obo$199bobobobo211b3o4b3o26b2o14b2o153b2obo3bobo3bob2o25b3o7b
3o150b2o3b2o29b2o4bo2b2o$199bobobobo208b2o12b2o25bo12bo155b3o2bobobobo
2b3o26bobo5bobo151b2o3b2o30bo2b3o2b2o$196b2obobobobob2o205b2o2bob4obo
2b2o25b4o6b4o160bobobobo33b2o3b2o152bob3o2bo31bo5b3o$195bobobobobobobo
bo208bobo2bobo29bo2b2o4b2o2bo157bo2bobobobo2bo26bo4bo3bo4bo147bo2b2o2b
o30bo5bo2b2o$196bo2bobobobo2bo247b2o2bo2bo2b2o159bobobobobobo32bo3bo
153bo2bo2bo29bobo4bo2b2o$198bo2bobo2bo210b2o6b2o30b2ob4ob2o160b3obobob
3o27b2o3bo3bo3b2o149b2o33b5o5b3o$414b6o4b6o28bobo2bobo159bo2b3o3b3o2bo
27bo2bo3bo2bo153bo33b2o$2b3o35bo38bo334bobo10bobo29bo4bo165b2ob2o34bo
5bo155bo2bo29bo$bo37b5o34bobo117b3o3b3o207bob2o8b2obo195b2o11b2o191bo
32b3o2b3o$o5bo31bo3bobo32b2ob2o113bo3b2o3b2o3bo204bob2o8b2obo28bo6bo
159b2o11b2o191b2o35bo2bo4bo$o5bo31bobobobo32bo2b2o112b3o4bobo4b3o202b
2ob2o8b2ob2o25b2ob2o2b2ob2o158b3o7b3o192b2o32b3o4b2o2bo$b2obo34b2ob2o
32b3o119bo2bobo2bo206b2obo10bob2o26bo8bo157b2o2bo7bo2b2o187bo7bo26bo2b
2o6bobo$3o2bob2o31b3o31b2o4b2o115bobobobobobo206bobo10bobo27b2o6b2o
157bobobo7bobobo186b3o6bobo28bobo5b2o$bo5bo66b4o117bo5bobo5bo206bo2b2o
2b2o2bo399bobo5bo2bo23bo7bo5bo$8bo31b3o29bo5b2o115bo5bobo5bo205bo4bo2b
o4bo197bo11bo192b2o2b3o33bo$b2o38bob2o29b3obo117b5o3b5o212b2o202bobob
2o3b2obobo186b2o4bo3bo35bobo$3o33b3o3b2o33bo342bo2bo205b2o3b2o190b2o5b
2o29b2o$o3b2o30b3o36bobo553bobo193bo2bo$3o34bob3o31bobo340b4o4b4o198bo
bob2ob2obobo191bobo$2o7b2o28bo32bobo338b3o2b2ob2ob2o2b3o197b2obobob2o$
bo5bo3bo27b3o35bo337bo5b2o5bo200bobobobo$b2obob2o2bo26bo38bobo334b2obo
b3o2b3obob2o194b3obobobobob3o$bo4bo29bo2bo35bo339b3o3b2o3b3o195bo6bobo
6bo$2bo4bo2bo25b7o32bo339bo12bo198bo3bobo3bo$7bobo27bo2b3o33bobo338b2o
2b2o2b2o203b2ob2o$6bob2o27bo5bo34b2o337b10o197bo2b2o2bobo2b2o2bo$6bobo
29bobob2o31b2ob2o337bob2o2b2obo197bo2bob2o3b2obo2bo$7b2o35bo374bo4bo
200b2o11b2o$8bo28b2o5bo29bo345bo2bo$8bo27bobobob2obo28bobo341bobo2bobo
199bobo9bobo$7bo29bo3bobo31bo341b2ob4ob2o198bo2bo7bo2bo$8b2o35bo28b2o
341b2ob4ob2o198bo3bo5bo3bo$40bo3bo29b2o342bo6bo201bo2bo3bo2bo$38b3o35b
o340b3o4b3o200b2o7b2o$38bo2b4o29b2o2b2o335bobo8bobo$41bo36b2o334bo14bo
197bob3ob3obo$38bo6bo32bo335b2ob2o6b2ob2o195b2o2b3ob3o2b2o$38b3obo2bo
152b2o5b2o35bo36b3ob3o131b2o6b2o198b2o2bo5bo2b2o227bo5bo$40b2o3bo153bo
5bo35bobo34bo2bobo2bo129b2ob6ob2o198b2o9b2o227b3o3b3o$41b3obo151bobo5b
obo32bo3bo32bo3bobo3bo126b2obo8bob2o196b3o7b3o226bo2bo3bo2bo$40bo4b2o
150bo9bo33b3o33bo9bo130bo6bo199bob2ob2ob2ob2obo224b3o7b3o$39b2o2b3o
149b2o3bo3bo3b2o69bo5bo339b3o2b2ob2o2b3o225bobo5bobo$39b2o2bo152b2o2b
2ob2o2b2o30b2o3b2o30bobo7bobo336bobo3bobo3bobo227b2o3b2o$39bo2bo154bo
3bobo3bo28b2o3bobo3b2o26b2obob2ob2obob2o128b8o202b3o3b3o226bo4bo3bo4bo
$40bo159b2ob2o31b2o3bobo3b2o25bobobo2bobo2bobobo127b2o4b2o201bob2o3b2o
bo230bo3bo$42bo158bobo30b2o5bobo5b2o22b2obo4bobo4bob2o336b2o5b2o226b2o
3bo3bo3b2o$42bobo152bob3ob3obo30b2obobob2o25bo3bob2obobob2obo3bo333b3o
7b3o226bo2bo3bo2bo$42b3o149b2ob2o7b2ob2o23bo6bobo6bo25bob3o3b3obo337b
2o9b2o228bo5bo$40bobo152b4o2bobo2b4o27b2o2bobo2b2o24b2o3bo2b2ob2o2bo3b
2o$40b3obo154bobobobo29bo2bobo3bobo2bo26b2o9b2o341b2ob2o234b3o$37b2o2b
2obo190b2o11b2o26bo11bo339bobo3bobo230b2o3b2o$37b2ob2o156bo2b3o2bo28b
2o11b2o25bobo9bobo336b4o5b4o231bo3bo$238bo7bo27bo15bo334bo3b2o3b2o3bo
225bo2b2o$40bobo153b4obobob4o29b3o3b3o29bo11bo336bo3b2o3b2o3bo228bo3bo
$39bob2o153b6ob6o31bo3bo28b2obo11bob2o572bo3bo3b2o$38b3o157b2o5b2o30b
2obo3bob2o24bo3b2o9b2o3bo333bo2bo5bo2bo234bo$40bo155bo2bo5bo2bo30b2o3b
2o27bo2bo11bo2bo337bo5bo229b2o5bo$38b2o2b2o195bobobobo32b2o5b2o341b2o
5b2o$42b2o152b3o7b3o66b2ob2o5b2ob2o337b2o7b2o$42b2o195bo2bo2bo29b4o7b
4o336b2ob2o3b2ob2o$194bo15bo29b2ob2o29b2o4b2ob2o4b2o338bobobobo$194b2o
13b2o28b2o3b2o32bob2ob2obo337b2obo3bobo3bob2o$40b3o151b2o13b2o25b2obo
5bob2o28b5ob5o338b2obobobobob2o$40b3o152b4o7b4o26b2o3b3o3b2o28b2o7b2o
341bo5bo$40b2o157bo5bo30bob9obo375bo2bo9bo2bo$40b2o156bo7bo33b2ob2o35b
2ob2o338bob4ob2ob2ob4obo$40b3o197bo3bo35bo3bo339b3o11b3o$36b2obo3b2o
150b3o9b3o28bo2bobo2bo32bo5bo132bo6bo35b2o37b3o2b4o2b3o113bo9bo$36b2ob
o3b2o194bobobobo34bo3bo132bobo4bobo30b2obo2bob2o32bo3bob4obo3bo$39bo
201bobo173bobo4bobo30b2o6b2o31bo6bo2bo6bo109b2o11b2o$39bo2bo152b3o9b3o
31bobo174bo6bo31bobo4bobo31bo3b2o6b2o3bo108bo15bo$39bo2bo155b2o5b2o33b
2ob2o214b2o2b2o35bo12bo111bo2bo7bo2bo$39bob2o154b2o2b3o2b2o209b3o4b3o
31b2ob2ob2o31bobo14bobo112bo5bo$39b2o153b3o2b2obob2o2b3o206b4o2b4o33bo
2bo32b2obob2o8b2obob2o108bobo7bobo$202bo217bo2bo34bo6bo29bobobobo10bob
obobo$201bobo213b3ob2ob3o31bo6bo28b2o3bobob2o4b2obobo3b2o107bo9bo$44bo
156bobo213b2o6b2o66bo3bobobob2o4b2obobobo3bo104bo2bo7bo2bo$40bobo373b
2o8b2o30b8o30bo4bobobo2bobobo4bo107bo2bo7bo2bo$38b2obobob2o410b2o6b2o
26b2o6bo2bo4bo2bo6b2o106bo9bo$39bobobobo369bo12bo73b3o4b3o$40b2ob2o
368bo2bo10bo2bo30b2o162b2o11b2o$39bo5bo367bo2bo10bo2bo29bo2bo41b4o117b
o11bo$38bobo3bobo459b2o117bobo9bobo$42bo373b3o6b3o32bo2bo160bobo11bobo
$42bo373bo10bo28b3ob4ob3o156b4o9b4o$39b2o3bo373bo6bo29bo12bo154b2ob3o
7b3ob2o$39b2o375b3o6b3o28bob2o4b2obo158bo2bo5bo2bo$38b3o2b2o415b4o163b
2o7b2o$37b2ob2o377bob2obo32bo2b4o2bo160b3o5b3o$37bo5bo376bo2bo34b2ob2o
b2o162bobo3bobo$416bob2ob2ob2obo29bob6obo160b2ob2ob2ob2o$37bo7b2o369b
3o6b3o29bo8bo161bobo3bobo$37b2ob4obo$39bob4o371bobo6bobo27bo5b2o5bo
155b2o13b2o$43bobo370bobo6bobo26b2o3b2o2b2o3b2o154b3o11b3o$44bo369b3ob
3o2b3ob3o23bo2b4o4b4o2bo153bo2b2o7b2o2bo$457bobo4bobo159bo3bo3bo3bo$
199b2o3b2o36bo34b3o5b3o168b3o6b3o161b3ob3o$197b2o2bobo2b2o33b3o33bobo
5bobo168bo10bo156bo2bobobobobobo2bo$241b3o33bobo5bobo336b3o11b3o$201bo
bo71bob2o3bo3b2obo334bo15bo$196bo4bobo4bo28b3o5b3o27b2o4bobo4b2o335b3o
9b3o$196bo3bo3bo3bo70b2obob2o339b3o9b3o$196bo2bo5bo2bo28bobo5bobo30bo
7bo339b3o7b3o$237bobo5bobo30bobo3bobo342b2o3b2o$196bo11bo29bo7bo27b5o
7b5o334b2o11b2o$196bo2b2o3b2o2bo28bo2bo3bo2bo25bo2bo11bo2bo333bo3bobob
obo3bo$195bo3b2o3b2o3bo28bob2ob2obo27bob3o7b3obo333bo2b2o7b2o2bo$196bo
2bobobobo2bo26bo4bo3bo4bo26bob2o5b2obo338b2o2bobo2b2o$196b2o3bobo3b2o
26b6o3b6o25b2obobo3bobob2o338bob2ob2obo$199bobobobo29bo4bo3bo4bo25b3ob
o5bob3o$199bobobobo30b2obo5bob2o380b2o3b2o$198b2obobob2o33bo3bo34b2o3b
2o342bo2bobo2bo$201bobo32bo11bo32bobo343bobobobobobo$200b2ob2o31bo3bo
3bo3bo29bo7bo337b4obobobobob4o$237bo2bo3bo2bo30b2o5b2o336bo4bo2bobo2bo
4bo$237bo2bo3bo2bo27b2o11b2o334bobo4bobo4bobo$78b2o122bo29b3o3bobo3bob
o3b3o20bob2o11b2obo126bo6bo29bo12bo157b3o7b3o$75b2ob2o118bob2ob2obo24b
o2bo3b9o3bo2bo19b2o2b2o7b2o2b2o125bobo4bobo28bo12bo159bob2ob2obo$72b4o
2bobo117b2obobob2o24bo2bo2b2ob5ob2o2bo2bo19bo2bo2bo5bo2bo2bo124bo2bo4b
o2bo26bobo10bobo154bo4b2o3b2o4bo$71bo4bo4bo115bob2obob2obo30b2o2bo2b2o
27bo4bo5bo4bo126b2o6b2o28bo12bo154b2o4bo5bo4b2o$72b2o7bo116bo7bo30b2o
3bo3b2o26bo2bo2bo3bo2bo2bo164bo12bo154b2o15b2o$81bo116bo7bo30b2o7b2o
23bo5bo9bo5bo119bo5bo4bo5bo25bo3b4o3bo156bo2b2o2bobo2b2o2bo$77b3o116b
2o3b3o3b2o31b2ob2o27bobo15bobo119bobo3bo6bo3bobo28b4o163b4o3b4o$76bo
119bo11bo28bo3bobo3bo28bo11bo122bo2bo3b2o4b2o3bo2bo23b4o4b4o160b2o5b2o
$76bobo116b2o11b2o27bo3bobo3bo24bo3bobo7bobo3bo118bo2b2o3bo4bo3b2o2bo
197bo3bo$75b2o125bo34b2o2bobo2b2o24bo2bo3bo5bo3bo2bo165bo6bo160b2obo5b
ob2o$74b3o117bo2b3o5b3o2bo28b3ob3o27b2o2b2o7b2o2b2o167b2o2b2o160bobo2b
o3bo2bobo$76bobo116bo13bo25b2ob2o5b2ob2o27bo9bo338b2ob2o3b2ob2o$78b2o
154bo2b2o7b2o2bo$76bo3bo118bo5bo27bo17bo25b5ob5o338bob3o3b3obo$76bo
122b2obob2o28bob3o7b3obo19bo6b2ob2ob2ob2o6bo331b2o9b2o$74b3o118b4o7b4o
27bo2bo3bo2bo21b3o7bo5bo7b3o330bo11bo$73bo2bo118b3o2b5o2b3o28b3o3b3o
22bo2b2o5bo5bo5b2o2bo$72bo126bo5bo29b2o4bobo4b2o21bo3b5o5b5o3bo330b3o
11b3o$195b2ob3obob3ob2o30bo3bo31bob2o5b2obo$72bob2obo118bo2bo5bo2bo27b
o4bobo4bo21bo3bo15bo3bo330b6o3b6o$72bo3b3o117bo11bo24bo6b2ob2o6bo18bob
2o2bo11bo2b2obo330b2obo2bobo2bob2o$75bo3bo152b2o2b3obo3bob3o2b2o17bob
4o13b4obo331bobo2bobo2bobo$73bo123bo4bo4bo23bo5b4o3b4o5bo19bo17bo334bo
bobo3bobobo$74bobo121b2o5b2o25bo3b2o2bo3bo2b2o3bo373bo2bo5bo2bo$73b2ob
3o119b2o5b2o26b3o2bobo3bobo2b3o19bo21bo332bo2b2o3b2o2bo$72bobobob2o
190bobo19bobo335bo3bo$71b2obobo3bo115bo3bo3bo3bo29b3o3b3o22bo25bo329bo
5bobo5bo$74bo120bo4bo3bo4bo27b2o7b2o21bo3bo17bo3bo329b2o2bobobobo2b2o$
71b2obobo118b3obo5bob3o26b2o9b2o25bo15bo337b2obobob2o$76bo159bobo7bobo
20b2o23b2o333bobobobo$72bo4bo159bo9bo23bo3bo2bo7bo2bo3bo336bo3bo$72bo
2bo2b2o118bo7bo31bobo3bobo24bo3bobobo5bobobo3bo336b2ob2o$76b3o118b2o7b
2o30bobo3bobo24bo5bob2o3b2obo5bo334bobo3bobo$198bo7bo30bo9bo23bo3b2obo
7bob2o3bo335bo5bo$196b3o7b3o28bo9bo27b2o11b2o340bo3bo$73b2o120bobo9bob
o27bo3bobo3bo25bo17bo337b3ob3o$72bo2b2o161bo2bobo2bo25bo19bo334b3obobo
b3o$75b2o118b3o9b3o28bo2bobo2bo25bo4bo9bo4bo334bobobobobobo$76bo119bo
11bo62b2o3b2o9b2o3b2o334bo2bobo2bo$196b3o7b3o30b3ob3o25b2o3bobo7bobo3b
2o334bo2bobo2bo$72b2o2bo162bobobobo25b2o3b2o3b3o3b2o3b2o333b3obobob3o$
73b3o164b5o26b3o2b3obo3bob3o2b3o332bo4bobo4bo$74bo122bo9bo26b3o11b3o
24bob2obo3bob2obo337bo3bobo3bo$74bobo118b2obo7bob2o24b3o11b3o20b2o3b2o
bo5bob2o3b2o334bo7bo$74bobo118bo3bo5bo3bo22bo3bo11bo3bo19bob2o3bobobob
o3b2obo332bobo9bobo$74bo119b3obo7bob3o25bo11bo31bobobo341b2o9b2o$75bo
121b2o7b2o29bo9bo29bo9bo336bo15bo$195bob2o7b2obo22bo3bo3bobobo3bo3bo
24b3o5b3o337bo2bo7bo2bo$196b3o7b3o24b2o4bo5bo4b2o27b2obob2o341bobo5bob
o$198bo7bo27bo15bo28b7o342bo7bo$196bobo7bobo26b3o9b3o27b3o5b3o$199b2o
3b2o30bo5bo5bo27b2obobobobob2o335b3o11b3o$198b4ob4o34b3o31bo3bo5bo3bo
336b3o7b3o$196bo2bobobobo2bo31b2ob2o35b2ob2o341bo2bo5bo2bo$200bo3bo35b
5o29bo2bobobobobobo2bo$199b2o3b2o31b3o2bo2b3o27b4o7b4o336bo11bo$199b2o
3b2o29bo13bo28bo7bo339bobo7bobo$235bobo9bobo28bo7bo340b3o5b3o$200bo3bo
32bo9bo27b2obo2bobo2bob2o338b2o5b2o$199bobobobo28bobo11bobo377bobo3bob
o$198bo7bo26bo2bo11bo2bo26b2o5b2o342bo5bo$198bo7bo27b2o13b2o$199bo5bo$
278bo7bo$200b2ob2o73b3o3b3o$200bo3bo72bo2bo3bo2bo$200bo3bo73bo7bo$201b
3o73bo2bo3bo2bo$200bo3bo75b2ob2o$199b2o3b2o75bobo$44bo234bobobobo$43bo
bo232bo3bo3bo$42bo2bo232bo7bo$43b2o150b2o3bo3bo3b2o71bobo$196b4o5b4o
67b2obo5bob2o$39bo5bo151b2o7b2o68b2o2bo3bo2b2o$38bobo3bo231bo11bo$37bo
2bo3b2o231bo9bo$37bo2b2o3bo229bobo9bobo$274b4o9b4o$274b2obobo5bobob2o
333b2o13b2o25bob3o3b3obo30b3ob3o$273bo2bo11bo2bo334bobo7bobo26b2ob2obo
bob2ob2o28bo2bobo2bo$278bobo3bobo336bo3bob2o3b2obo3bo22bo2b2o2bobo2b2o
2bo26bo3bobo3bo$277b2obo3bob2o336b5o7b5o27bo2bobo2bo30bo9bo$273bo2bo3b
2ob2o3bo2bo372bo4bobobobo4bo28bo5bo$278bo2bobo2bo376b2o2bobobobobobo2b
2o24bobo7bobo$275bo2bob2ob2obo2bo334bobo11bobo22b2o6bobo6b2o23b2obob2o
b2obob2o$276bobobobobobobo335bo3bobo3bobo3bo23bobo3b2ob2o3bobo23bobobo
2bobo2bobobo$277b2o2bobo2b2o336bo3b3o3b3o3bo24b2o2bobobobo2b2o23b2obo
4bobo4bob2o$278bobo3bobo343bo3bo29b2o2b2obobob2o2b2o21bo3bob2obobob2ob
o3bo$279b2o3b2o341bobo5bobo33bobo32bob3o3b3obo$276b2o9b2o340bo5bo29bo
5bobo5bo22b2o3bo2b2ob2o2bo3b2o$276b3o7b3o341b2ob2o29bobo3b2ob2o3bobo
25b2o9b2o$276bobo7bobo342bobo35bobobobo30bo11bo$274b2o2bo7bo2b2o337b2o
bobob2o27bo3b2obobob2o3bo24bobo9bobo$274b2o13b2o336bo3bobo3bo26bobo4bo
bo4bobo23bo15bo$280bo3bo339b2o5bobo5b2o25bo4bobo4bo27bo11bo$275bo4bo3b
o4bo333bobo5bobo5bobo21b2o6bobo6b2o21b2obo11bob2o$275b2o3bo3bo3b2o334b
2o2b2obobob2o2b2o26b3obobob3o24bo3b2o9b2o3bo$276bo2bo5bo2bo335bo3b2obo
bob2o3bo24bo4b2ob2o4bo23bo2bo11bo2bo$276b3o7b3o132b2o201b2o5bobo5b2o
22b2o6bobo6b2o26b2o5b2o$275bobo9bobo130bo2bo200bo15bo22bobo2b2obobob2o
2bobo23b2ob2o5b2ob2o$275b2o11b2o130bo2bo201bo4bo3bo4bo31bobo31b4o7b4o$
275bobo4bo4bobo129bo4bo205bo3bo32b2o2bobo2b2o26b2o4b2ob2o4b2o$275b2o4b
3o4b2o129bo4bo205b2ob2o31b2o2bo3bo2b2o29bob2ob2obo$275b2o3bo3bo3b2o
130b4o246b2ob2o32b5ob5o$274b3o4b3o4b3o128b2o2b2o203b2o5b2o29b2o9b2o28b
2o7b2o$272b2o17b2o126bo4bo203b2o5b2o29b2o9b2o$271bo5b2o2bobo2b2o5bo
125bo4bo201bo11bo26bobo9bobo30b2ob2o$626bobo7bobo25bo15bo29bo3bo$271bo
2bob3ob2ob2ob3obo2bo332bobo7bobo25bo15bo28bo5bo$277b3o5b3o132b4o240bo
15bo29bo3bo$279b3ob3o135b2o202bobob2o3b2obobo26b3o7b3o$274bo4b2obob2o
4bo335b3ob2ob2ob3o30bo5bo$280bo3bo342bob3ob3obo29bobo5bobo$626b2o9b2o
30b2o3b2o$280b2ob2o342b5ob5o30bob2ob2obo$624bob3o2bobo2b3obo26bo3bobo
3bo$624b3o3b2ob2o3b3o26bo2bo3bo2bo$626bo2b2o3b2o2bo$627b2o7b2o31b2o3b
2o$668bo2bobo2bo$628b2obobob2o34bobo$627bo3bobo3bo30b2obobob2o$628b2ob
obob2o31b2obobob2o$626bobob2ob2obobo28b2o2bobo2b2o$625bo3bo5bo3bo29bo
5bo$626b2o9b2o$628bo7bo$626bo11bo$240bo3bo74bo5bo298b2o13b2o$238b9o71b
3o3b3o297bo2bo9bo2bo$317b2o2bobo2b2o295bo17bo$241b3o73b2o2bobo2b2o296b
o4b2o3b2o4bo$240b5o73bo2bobo2bo299b2ob2o3b2ob2o$237b2o7b2o69bo3bobo3bo
302b2ob2o$236b3o7b3o68bo4bo4bo$235bo13bo67bo9bo301b3ob3o$317bo9bo$238b
3o3b3o70bo9bo$235b2o11b2o67bo3b3o3bo$235b2o4bobo4b2o69bo2bo2bo$238bobo
3bobo72bobobobo$237b2o7b2o71bo5bo$238bobo3bobo69bo2bo5bo2bo$237bo2bo3b
o2bo67b2o11b2o$237bobobobobobo70b2o5b2o$236b3o7b3o65bob2ob2o3b2ob2obo$
236b3o7b3o65bo5b2ob2o5bo$236b3o7b3o70bo5bo$237b2o7b2o70bo2bobo2bo$237b
2o7b2o71bobobobo$238b3o3b3o73bo3bo$238b3obob3o$241bobo$239bob3obo$239b
o5bo$239bo5bo$236b3obo3bob3o$236bo2bob3obo2bo$236bob2o5b2obo380bo5bo$
628bobo3bobo$627bo2bo3bo2bo$628b2o5b2o2$624bo5bo3bo5bo$623bobo3bo5bo3b
obo$622bo2bo3b2o3b2o3bo2bo$622bo2b2o3bo3bo3b2o2bo22$670bo3bo$670bo3bo$
669bobobobo2$668bo7bo$665bob2o2bobo2b2obo$665bobo2b2ob2o2bobo$664bob2o
bobobobob2obo2$670bo3bo2$666b2ob2o3b2ob2o$666b2o9b2o$669b2o3b2o$670bo
3bo$669bo5bo$668bobo3bobo$667b4o3b4o$666bo2bo5bo2bo$666bob2o5b2obo$
319bo5bo342bo7bo$318b3o3b3o341b2o5b2o$317bo2bo3bo2bo$316b3o7b3o341bo3b
o$317bobo5bobo341bo5bo$319b2o3b2o343bo5bo$315bo4bo3bo4bo$320bo3bo344b
2o3b2o$315b2o3bo3bo3b2o339bobobobo$317bo2bo3bo2bo342b2ob2o$319bo5bo
345bobo$671bobo$322bo345b2obobob2o$320b2ob2o343b2obobob2o$667bo3bobo3b
o$320b2ob2o341b3ob2ob2ob3o$319bo2bo2bo340b2o9b2o$319bobobobo340b3o7b3o
$317b2o3bo3b2o338bo2bo5bo2bo$317b2ob5ob2o336b2o3b2o3b2o3b2o$320b2ob2o
340b2ob3o3b3ob2o$317bobo5bobo338bo2bo5bo2bo$318bobo3bobo340bo2bo3bo2bo
$320b2ob2o342b2ob2ob2ob2o$320b2ob2o344bobobobo$665bobo2bo3bo2bobo$322b
o342bo2bo7bo2bo$322bo346bo5bo$320bobobo$319b2o3b2o342bobo3bobo$670bo3b
o$317bo9bo340bobo3bobo$317bo9bo339bo2bo3bo2bo$318bo7bo341bo7bo$320bo3b
o344bo5bo2$664b2o2b2o5b2o2b2o$664b3o3bo3bo3b3o$667b4o3b4o$666bo4bobo4b
o$667bo2bo3bo2bo$667bo9bo!

== Known spaceships by height ==

{|class="wikitable"
|-
! Velocity !! minimum height
|-
| (1,0)c/2
| style="background: #80ff80;" | 8
|-
| (1,0)c/3
| style="background: #80ff80;" | 5
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
|-
| (2,0)c/4
| style="background: #80ff80;" | 6
|-
| (1,0)c/5
| style="background: #80ff80;" | 8
|-
| (2,0)c/5
| style="background: #80ff80;" | 11
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 9
|-
| (2,0)c/6
| style="background: #ffa0a0;" | 7
|-
| (3,0)c/6
| style="background: #ffa0a0;" | 9
|-
| (1,0)c/7
| style="background: #ffa0a0;" | 8
|-
| (2,0)c/7
| style="background: #ffa0a0;" | 8
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 7
|}

All results checked by Matthias Merzenich using WLS.

x = 65, y = 70, rule = B3/S23
6bo17bo$5b3o15b3o$3b2ob3o13b3ob2o$4bo2bob2o4bo4b2obo2bo$b2obo4bobob2ob
2obobo4bob2o$b2obobo2bobo7bobo2bobob2o$bo8b3obobob3o8bo$2o7b2o9b2o7b2o
13$15bo$8b2ob3ob3o$8b2o4bo2b2ob2o$7bo2bob2o3bo2b2o$19bo2bo16$3bo53bo$
3bo7b3o11b3o28b3o$2bobo4b2o5b3o36b2obo$9b5ob5o4bo2bo27b3o$7bobo2bo2bo
3bo5bo30b2o$3b6o3bo2b2o4b6o$4b2o6bobo2b2o3bo$14bo6bo13$11bo7bo33bo$5b
2obobob2o3b2obobob2o26b3o$2b3obob3o9b3obob3o22bo3bo$2bo3bobo5bobo5bobo
3bo22b2ob2o5bo$6b2o6bobo6b2o36b2o$3b2o9bobo9b2o22b4obo5bob2o$3b2ob2o
15b2ob2o23bo2bo2b3o2bo$7bo15bo33b3o$61bo$61bob2o!

== See also ==

* [[User:Sokwe/Spaceship searches]]
== References ==
<references/>

User:AforAmpere/ikpx2

2020-08-31T16:02:04Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8
| AforAmpere
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 19
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2020-08-31T00:10:30Z

AforAmpere: Up to w19

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8
| AforAmpere
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 18
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2020-08-30T19:39:17Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8
| AforAmpere
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
| (2,1)c/8
| style="background: #ffa0a0;" | 17
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2020-08-30T04:51:49Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8
| AforAmpere
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 13
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2020-08-29T21:31:48Z

AforAmpere:

{|class="wikitable"
|-
! Velocity !! Logical Width !! Who
|-
| (1,0)c/2
| style="background: #80ff80;" | 13
| AforAmpere
|-
| (1,0)c/3
| style="background: #80ff80;" | 6
| AforAmpere
|-
| (1,0)c/4
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (1,1)c/4
| style="background: #80ff80;" | 4
| AforAmpere
|-
| (2,0)c/5
| style="background: #80ff80;" | 8
| AforAmpere
|-
| (2,1)c/6
| style="background: #ffa0a0;" | 23
| AforAmpere
|-
| (1,0)c/5
| style="background: #ffa0a0;" | 8
| AforAmpere
|-
| (1,1)c/5
| style="background: #ffa0a0;" | 12
| AforAmpere
|-
| (1,0)c/6
| style="background: #ffa0a0;" | 6
| AforAmpere
|-
| (3,0)c/7
| style="background: #ffa0a0;" | 10
| AforAmpere
|-
|}

x = 117, y = 30, rule = B3/S23
7b3o2b4o2b3o19bob4obo15b3o4b3o14b3o10b3o11b3o$6bo3bob4obo3bo17b2ob4ob
2o38bo2bo8bo2bo13bo$5bo6bo2bo6bo15bo4b2o4bo13bobo4bobo13b2o14b2o11bo$
5bo3b2o6b2o3bo19b4o17bobo4bobo15bo12bo$7bo12bo19b2o4b2o40bobo8bobo$4bo
bo14bobo17bo4bo17bo2b2o2bo15b2obobo4bobob2o$3b2obob2o8b2obob2o15bobo2b
obo15b2obo2bob2o14b2obob2o2b2obob2o$2bobobob2o8b2obobobo15b6o16bo8bo
15b3o2bo2bo2b3o$b2o3bo2bo8bo2bo3b2o14b6o18bo4bo18bobob4obobo$o3bobo2b
2o6b2o2bobo3bo11b2o6b2o15b2o4b2o18b2obo2bob2o$3bo20bo66b2o4b2o$2o24b2o
11bo8bo14bobo4bobo19bo4bo$43b2o17bo2bo4bo2bo15b2obo4bob2o$61b2o10b2o
14b2ob2o2b2ob2o$61b2o3bo2bo3b2o14bo2bo4bo2bo$63bo3b2o3bo18bo6bo$62b2o
8b2o$60bo2bobob2obobo2bo$60bo2b2o6b2o2bo$61bo12bo$63b2o6b2o$64bo6bo$
63b2o2b2o2b2o$67b2o$67b2o2$69bo$64b3o2bo$63bo5bo$64bo!

User:AforAmpere/ikpx2

2020-08-29T16:23:29Z

AforAmpere:

User:AforAmpere/ikpx2

2020-08-29T03:08:31Z

AforAmpere: Probably will finish (2,1)c/6 search if width of Sir Robin unknown

User:AforAmpere/ikpx2

2020-08-29T00:48:16Z

AforAmpere:

User:AforAmpere/ikpx2

2020-08-29T00:32:34Z

AforAmpere: Please add to this