Gliders and replicators in Neumann neigborhood {4,4} CA

For discussion of other cellular automata.
Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » June 15th, 2020, 11:36 am

Naszvadi wrote:
June 15th, 2020, 10:23 am

[DELETED]

The following rules could support gliders, bolded are already confirmed having at least one:
  1. B04/S1V
  2. B04/S0V
  3. B04/S01V
  4. B02/SV
  5. B02/S1V
  6. B02/S0V
  7. B02/S01V
  8. B024/SV
  9. B024/S1V
  10. B024/S0V
  11. B024/S01V
Wow! RLS found this 2c/4:

Code: Select all

x = 7, y = 10, rule = B024/SV
o4bo$2o4bo$4b2o$4bo$2o$3o$2bo2bo$b3o2bo$3b2o$2bo3bo!
Manual reduction 2c/4 again:

Code: Select all

x = 3, y = 4, rule = B024/SV
bo$2bo$2o$o!
The following rules could support gliders, bolded are already confirmed having at least one:
  1. B04/S1V
  2. B04/S0V
  3. B04/S01V
  4. B02/SV
  5. B02/S1V
  6. B02/S0V
  7. B02/S01V
  8. B024/SV
  9. B024/S1V
  10. B024/S0V
  11. B024/S01V
[EDIT #1]

Rule B024/S1V, c/2s average speed, with periods 2 and 4.

Code: Select all

x = 9, y = 9, rule = B024/S1V
.........$
..oo.o...$
.........$
...o.....$
...o.....$
.........$
..oo.o...$
.........$
.........!

Code: Select all

x = 4, y = 29, rule = B024/S1V
2b2o2$3bo$3bo2$2b2o11$2o2$bo6$bo2$2o2$bo!

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » June 15th, 2020, 11:45 am

Naszvadi wrote:
June 15th, 2020, 11:36 am
Naszvadi wrote:
June 15th, 2020, 10:23 am

[DELETED]

The following rules could support gliders, bolded are already confirmed having at least one:
  1. B04/S1V
  2. B04/S0V
  3. B04/S01V
  4. B02/SV
  5. B02/S1V
  6. B02/S0V
  7. B02/S01V
  8. B024/SV
  9. B024/S1V
  10. B024/S0V
  11. B024/S01V
Wow! RLS found this 2c/4:

Code: Select all

x = 7, y = 10, rule = B024/SV
o4bo$2o4bo$4b2o$4bo$2o$3o$2bo2bo$b3o2bo$3b2o$2bo3bo!
Manual reduction 2c/4 again:

Code: Select all

x = 3, y = 4, rule = B024/SV
bo$2bo$2o$o!
The following rules could support gliders, bolded are already confirmed having at least one:
  1. B04/S1V
  2. B04/S0V
  3. B04/S01V
  4. B02/SV
  5. B02/S1V
  6. B02/S0V
  7. B02/S01V
  8. B024/SV
  9. B024/S1V
  10. B024/S0V
  11. B024/S01V
[EDIT #1]

Rule B024/S1V, c/2s average speed, with periods 2 and 4.

Code: Select all

x = 9, y = 9, rule = B024/S1V
.........$
..oo.o...$
.........$
...o.....$
...o.....$
.........$
..oo.o...$
.........$
.........!

Code: Select all

x = 4, y = 29, rule = B024/S1V
2b2o2$3bo$3bo2$2b2o11$2o2$bo6$bo2$2o2$bo!
Updated list again - corrected with a cut&paste typo: b024/s01v has no gliders yet:
  1. B04/S1V
  2. B04/S0V
  3. B04/S01V
  4. B02/SV
  5. B02/S1V
  6. B02/S0V
  7. B02/S01V
  8. B024/SV
  9. B024/S1V
  10. B024/S0V
  11. B024/S01V
IMHO the common p2 c2/d glider in four rules B02/SV..B024/S0V had already been known.

rule B02/S1V:

Code: Select all

#C speed: c/12d
#C rule: B02/S1V
x = 4, y = 4, rule = B02/S1V
2b2o$3bo$obo$o!
rule B04/S1V:

Code: Select all

#C speed: c/4
#C rule: B04/S1V
x = 9, y = 8, rule = B04/S1V
2b2obo2$bo$4o$bobo$7bo$5b2obo$7bo!
rule B024/S1V:

Code: Select all

#C speed: 2c/4
#C rule: B024/S1V
x = 2, y = 3, rule = B024/S1V
2o2$bo!
rule B02/SV - B024/S0V:

Code: Select all

#C speed: c/2
#C rule: B02/SV - B024/S0V
x = 2, y = 6, rule = B02/SV
o$2o3$2o$o!
Last edited by Naszvadi on June 15th, 2020, 12:49 pm, edited 1 time in total.

User avatar
praosylen
Posts: 2443
Joined: September 13th, 2014, 5:36 pm
Location: Pembina University, Home of the Gliders
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by praosylen » June 15th, 2020, 12:24 pm

c/6o in B04/S1V, found with rlifesrc:

Code: Select all

x = 21, y = 20, rule = B04/S1V
8bo$7bobobo2bo$8bo2bo$5bob3o$4b7obobo$6b5ob2o2bobo$b2o2bob3o4bo5bo$6b
2o5bob2o3bo$o4bo14bo$b2obo$b2obo$o4bo14bo$6b2o5bob2o3bo$b2o2bob3o4bo5b
o$6b5ob2o2bobo$4b7obobo$5bob3o$8bo2bo$7bobobo2bo$8bo!
EDIT: c/4o in B02/S01V, new rule:

Code: Select all

x = 32, y = 16, rule = B02/S01V
7bobo$2bo3b2ob2o10bo$o2b4obo3bo7b2o$o2bob3ob5o6b2o$2bo4bo2b2o2b2o5b3o
6b2o$6bo2b2obob3o6bo4b3o$5b4ob2o3bo2bo5b2obob2o$4b2o3b2o4b3o2bob9o$4b
2o3b2o4b3o2bob9o$5b4ob2o3bo2bo5b2obob2o$6bo2b2obob3o6bo4b3o$2bo4bo2b2o
2b2o5b3o6b2o$o2bob3ob5o6b2o$o2b4obo3bo7b2o$2bo3b2ob2o10bo$7bobo!
former username: A for Awesome
praosylen#5847 (Discord)

The only decision I made was made
of flowers, to jump universes to one of springtime in
a land of former winter, where no invisible walls stood,
or could stand for more than a few hours at most...

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » June 15th, 2020, 12:55 pm

A for awesome wrote:
June 15th, 2020, 12:24 pm
c/6o in B04/S1V, found with rlifesrc:

Code: Select all

x = 21, y = 20, rule = B04/S1V
8bo$7bobobo2bo$8bo2bo$5bob3o$4b7obobo$6b5ob2o2bobo$b2o2bob3o4bo5bo$6b
2o5bob2o3bo$o4bo14bo$b2obo$b2obo$o4bo14bo$6b2o5bob2o3bo$b2o2bob3o4bo5b
o$6b5ob2o2bobo$4b7obobo$5bob3o$8bo2bo$7bobobo2bo$8bo!
EDIT: c/4o in B02/S01V, new rule:

Code: Select all

x = 32, y = 16, rule = B02/S01V
7bobo$2bo3b2ob2o10bo$o2b4obo3bo7b2o$o2bob3ob5o6b2o$2bo4bo2b2o2b2o5b3o
6b2o$6bo2b2obob3o6bo4b3o$5b4ob2o3bo2bo5b2obob2o$4b2o3b2o4b3o2bob9o$4b
2o3b2o4b3o2bob9o$5b4ob2o3bo2bo5b2obob2o$6bo2b2obob3o6bo4b3o$2bo4bo2b2o
2b2o5b3o6b2o$o2bob3ob5o6b2o$o2b4obo3bo7b2o$2bo3b2ob2o10bo$7bobo!
Congrats! This Monday is full of discoveries!

Rules with known gliders: B04/S1V, B02/SV, B02/S1V, B02/S0V, B02/S01V, B024/SV, B024/S1V, B024/S0V

Only three rules (and their equivalent counterparts) are remaining: B04/S0V, B04/S01V and B024/S01V

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » June 20th, 2020, 6:29 am

Thanks to AlephAlpha https://conwaylife.com/forums/viewtopic.php?f=9&p=99103 and his excellent rlifesrc , reporting negative results up to bounding box 8x8 with (even) periods 2..20 in rule "B024/S01V"

Batch %20 code:

Code: Select all

for R in 7 8;do
   for RULE in b024/s01V;do
      for((P=2;P<=20;P+=2));do
         for((DX=1;DX<=P/2;DX++));do
            for((DY=0;DY+DX<=P/2&&DX>=DY;DY++));do
               a="./rlifesrc $R $R $P $DX $DY --rule $RULE --no-tui";
               echo -n "$a #: ";
               $a 2>&1;
            done;
         done;
      done;
   done | tee gliders-bbox-"$R"x"$R"-status-uptop20.log;
done
Results from gliders-bbox-8x8-status-uptop20.log:

Code: Select all

./rlifesrc 8 8 2 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 4 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 4 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 4 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 6 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 6 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 6 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 6 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 6 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 2 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 3 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 8 4 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 2 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 3 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 3 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 4 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 4 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 10 5 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 2 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 3 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 3 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 3 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 4 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 4 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 4 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 5 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 5 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 12 6 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 2 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 3 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 3 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 3 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 4 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 4 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 4 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 4 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 5 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 5 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 5 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 6 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 6 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 14 7 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 2 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 3 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 3 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 3 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 4 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 4 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 4 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 4 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 4 4 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 5 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 5 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 5 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 5 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 6 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 6 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 6 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 7 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 7 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 16 8 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 2 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 3 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 3 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 3 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 4 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 4 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 4 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 4 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 4 4 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 5 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 5 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 5 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 5 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 5 4 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 6 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 6 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 6 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 6 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 7 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 7 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 7 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 8 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 8 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 18 9 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 1 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 1 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 2 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 2 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 2 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 3 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 3 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 3 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 3 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 4 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 4 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 4 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 4 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 4 4 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 5 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 5 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 5 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 5 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 5 4 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 5 5 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 6 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 6 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 6 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 6 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 6 4 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 7 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 7 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 7 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 7 3 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 8 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 8 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 8 2 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 9 0 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 9 1 --rule b024/s01V --no-tui #: Not found.
./rlifesrc 8 8 20 10 0 --rule b024/s01V --no-tui #: Not found.

lemon41625
Posts: 351
Joined: January 24th, 2020, 7:39 am
Location: 小红点 (if you know where that is)

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by lemon41625 » September 2nd, 2020, 1:11 am

Some exploration of B0 Generations VN Rules:

/04/4V or R1,C4,S,B0,4,NN

Code: Select all

#C [[ RANDOMIZE ]]
x = 0, y = 0, rule = R1,C4,S,B0,4,NN:T100
o!]
test.gif
test.gif (1.05 MiB) Viewed 3507 times
There are photons that move in the checkerboard agar.

/0/5V or R1,C5,S,B0,NN

Code: Select all

#C [[ RANDOMIZE ]]
x = 0, y = 0, rule = R1,C5,S,B0,NN:T100
o!
test2.gif
test2.gif (285.71 KiB) Viewed 3507 times
There are large slow and expanding spirals.

These can be simulated by CAViewer (emulation) and LifeViewer (only on bounded grids with a strobing background) using the HROT notation.
I will create the ruletable for these in due time.
Download CAViewer: https://github.com/jedlimlx/Cellular-Automaton-Viewer

Supports:
BSFKL, Extended Generations, Regenerating Generations, Naive Rules, R1 Moore, R2 Cross and R2 Von Neumann INT
And some others...

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » September 3rd, 2020, 5:11 am

lemon41625 wrote:
September 2nd, 2020, 1:11 am
Some exploration of B0 Generations VN Rules:
I'd rather focus on non-B0 Generations VN rules with 3 states. AFAIK using the Moore IOT-notation, is is indirectly supported by some CA simulators.

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » September 8th, 2020, 12:08 pm

New c/4:

Code: Select all

x = 4, y = 10, rule = B02/S1V
bo2$2o$o2bo$3o$3o$o2bo$2o2$bo!

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » October 17th, 2020, 8:15 am

New rule, two 4c/8 ships:

Code: Select all

x = 16, y = 25, rule = B03/S0V
4bobobo3b4o$13bo$6bobobob2o$12b4o$13bo$12b4o$6bobobob2o$13bo$4bobobo3b
4o8$ob3o2bo6b2o$3b2obo$o3b2o2b2o4b2o2$5bo3bo4b2o2$o3b2o2b2o4b2o$3b2obo
$ob3o2bo6b2o!

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » October 17th, 2020, 8:42 am

All 256 B0*/*V VNeumann rules had been inspected, looked up for 15x11 dx=4, period 8 spaceships - covering c/2 and 2c/4 speeds, too. I was wrong in this topic earlier: excluding some rules that support gliders :(.

Code: Select all

x = 15, y = 11, rule = B01234/S013V
4.o4.o2.o$3.2o3.2o.2o$3.4o.7o$4.2o3.4o$4.2o3.3o$3.3o4.2o$3.5o2.2o$5.o3.3o$5.o3.5o$11.o$11.o

Code: Select all

x = 15, y = 11, rule = B01234/S13V
4.o4.o2.o$3.2o3.2o.2o$3.4o.7o$4.2o3.4o$4.2o3.3o$3.3o4.2o$3.5o2.2o$5.o3.3o$5.o3.5o$11.o$11.o

Code: Select all

x = 15, y = 11, rule = B0123/S013V
4.o4.o$3.2o3.2o2.o$3.4o.4o.o$4.2o3.3o$4.2o3.3o$3.3o4.3o$3.5o2.5o$5.o3.o.2o$5.o2.3o.o$8.2o$9.o

Code: Select all

x = 15, y = 11, rule = B0123/S023V
4.4o.2o.o$3.9o.o$4.3o2.2o.o$4.6o.o.o$3.5o2.o.o.o$4.2o5.o.o$3.5o2.o.o.o$4.6o.o.o$4.3o2.2o.o$3.9o.o$4.4o.2o.o

Code: Select all

x = 15, y = 11, rule = B0123/S13V
4.o6.o$3.2o.o3.2o$3.5o2.3o$4.2o3.o.4o$3.o4.3o2.o$8.2o.2o$3.o2.o2.o.4o$4.4o2.o.o$3.3o3.3o$3.2o4.2o$4.o5.o

Code: Select all

x = 15, y = 11, rule = B0124/S13V
4.2o.o2.3o$3.o3.3o.o.o$4.o2.o2.3o$4.o.o$4.o.o$4.o2.o2.3o$3.o3.3o.o.o$4.o2.o2.3o$4.3o$5.o$

Code: Select all

x = 15, y = 11, rule = B012/S03V
5.o.o$8.o$3.o.o$3.4o$4.2o2.o2$4.2o2.o$3.4o$3.o.o$8.o$5.o.o

Code: Select all

x = 15, y = 11, rule = B023/S01V
$5.o.o$4.o.o$4.3o$7.o2$7.o$4.3o$4.o.o$5.o.o$

Code: Select all

x = 15, y = 11, rule = B024/S0V
$4.o2.o$4.2o.3o$5.3o$4.o.2o.o$8.o$4.o3.3o$5.o2.4o$4.2o2.2o.2o$4.o3.o2.o$

Code: Select all

x = 15, y = 11, rule = B024/S1V
$4.2o.o2.3o2$5.o$5.o2$4.2o.o2.3o2$5.o2$

Code: Select all

x = 15, y = 11, rule = B024/SV
$4.o4.o$4.2o4.o$8.2o$8.o$4.2o$4.3o4.o$6.o4.2o$5.3o5.o$6.o5.o$

Code: Select all

x = 15, y = 11, rule = B02/S0V
$4.o4.o$4.2o3.2o.o$11.o$10.2o$4.2o6.o$4.3o4.3o$5.o5.2o$9.2o$9.o$

Code: Select all

x = 15, y = 11, rule = B02/SV
$4.o4.o$4.2o4.o$8.2o$8.o$4.2o$4.3o4.o$6.o4.2o$5.3o5.o$6.o5.o$

Code: Select all

x = 15, y = 11, rule = B03/S0V
$4.4o.2o.o$6.o$6.2o2.o$4.2o5.o.o2$4.2o5.o.o$6.2o2.o$6.o$4.4o.2o.o$
[APPEND#1]

Remark:
B023/S01V's dual rule is B012/S03V
B024/S1V's dual rule is B0124/S13V
B024/S0V's dual rule is B0123/S13V
B03/S0V's dual rule is B0123/S023V
B02/S0V's dual rule is B0123/S013V
B024/SV's dual rule is B01234/S13V
B02/SV's dual rule is B01234/S013V

lemon41625
Posts: 351
Joined: January 24th, 2020, 7:39 am
Location: 小红点 (if you know where that is)

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by lemon41625 » October 27th, 2020, 10:13 am

Promising c/4d partial

Code: Select all

x = 22, y = 35, rule = B024/S0V
......................$
......................$
......................$
......................$
............o.........$
..............o.......$
...........o..........$
...........o..........$
...........o.o.o......$
...............ooo....$
........o.....ooo.....$
......oo........o.....$
......o.....o.o.......$
......o..o.o.ooo......$
......o.o.....ooo.....$
......o..o..oooooo....$
............ooooooo...$
............ooooo.....$
.....o...o.oooooo.....$
...oo.....oooooo.o....$
...o...o.ooooo.oooo...$
...o..ooooooo....o....$
...o...oooo......o....$
.......o..o...........$
..oo..................$
..............ooo.....$
..o........o.o.o......$
..oo...o.o...oo.......$
Download CAViewer: https://github.com/jedlimlx/Cellular-Automaton-Viewer

Supports:
BSFKL, Extended Generations, Regenerating Generations, Naive Rules, R1 Moore, R2 Cross and R2 Von Neumann INT
And some others...

kiho park
Posts: 86
Joined: September 24th, 2010, 12:16 am

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by kiho park » August 27th, 2022, 6:17 am

c4d found using rlifesrc

Code: Select all

x = 32, y = 32, rule = B024/S1V
................................$
................................$
.....o.o........................$
...o...oo.......................$
...oo..o.o......................$
..ooooooooo.....................$
...oo..ooo......................$
...ooo..oo......................$
.o.ooo.o..o.....................$
......o....o.o..................$
.....o.o....o.o.................$
........o....ooo................$
.....o........o.................$
............o.o.o...............$
.........o..ooo.o...............$
............o.o....o............$
................o...............$
................o..o............$
...............oooo.............$
..............o.................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................!
Can small adjustable spaceships overrun the speed limit of (|x|+|y|)/P = 1?

## B0 rules are the best! ##

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » August 28th, 2022, 7:58 am

kiho park wrote:
August 27th, 2022, 6:17 am
c4d found using rlifesrc

Code: Select all

x = 32, y = 32, rule = B024/S1V
................................$
................................$
.....o.o........................$
...o...oo.......................$
...oo..o.o......................$
..ooooooooo.....................$
...oo..ooo......................$
...ooo..oo......................$
.o.ooo.o..o.....................$
......o....o.o..................$
.....o.o....o.o.................$
........o....ooo................$
.....o........o.................$
............o.o.o...............$
.........o..ooo.o...............$
............o.o....o............$
................o...............$
................o..o............$
...............oooo.............$
..............o.................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................$
................................!
Cool! If there was a jvnglider.db, should have been added.

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » November 19th, 2022, 6:28 pm

c/6o ship with odd symmetry:

Code: Select all

#C [[ TRACK 1/6 0 ]]
x = 11, y = 9, rule = B024/S1V
7bobo2$8bobo2$ob2o3bo2$8bobo2$7bobo!

kiho park
Posts: 86
Joined: September 24th, 2010, 12:16 am

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by kiho park » November 20th, 2022, 9:24 am

I found this smallest c2d spaceship after search 32 rules.

Code: Select all

x = 4, y = 4, rule = B024/S12V
obo$bobo$ob2o$b2o!
Can small adjustable spaceships overrun the speed limit of (|x|+|y|)/P = 1?

## B0 rules are the best! ##

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » November 20th, 2022, 5:07 pm

kiho park wrote:
November 20th, 2022, 9:24 am
I found this smallest c2d spaceship after search 32 rules.

Code: Select all

x = 4, y = 4, rule = B024/S12V
obo$bobo$ob2o$b2o!
Nice find! Which 32 rules did you inspect?

kiho park
Posts: 86
Joined: September 24th, 2010, 12:16 am

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by kiho park » November 20th, 2022, 11:51 pm

Naszvadi wrote:
November 20th, 2022, 5:07 pm
Nice find! Which 32 rules did you inspect?
Sorry, I forgot to mentioning that. I searched the rulespace of B02/SV ~ B0234/S012V. They first extends orthogonally like B1e in Life-like INT doing. Then, expands B2e -or B3a- wise. So, As a result, They makes c2d move.

But, However, other speeds between Max(|x|,|y|)/P <= 1/2 and (|x|+|y|)/P >= 1/2 seems impossible.


Proof : Consider ther are many single cells are combined together like a domino or something. First, it expands every orthogonal directions such as up, down, left and right. Then, expands diagonally as B2e or B3a in INT Life-like doing. And repeat this.

For example, Let's think about searching (1,2)c/4. It must not expand diagonally once while a period. But, There's no way cells to stop expanding.
Can small adjustable spaceships overrun the speed limit of (|x|+|y|)/P = 1?

## B0 rules are the best! ##

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » July 22nd, 2023, 12:01 pm

c/6o, New speed in a rule that already had known gliders:

Code: Select all

x = 10, y = 10, rule = B02/S1V
..........$
......o...$
..o..ooo..$
.....oo...$
.o.oo.....$
...ooo....$
.....o....$
.....o....$
......o...$
..........!
Found using rlifesrc 0.3.0 version.

kiho park
Posts: 86
Joined: September 24th, 2010, 12:16 am

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by kiho park » November 6th, 2023, 5:09 am

c4d in B02/S1V, by rlifesearch

Code: Select all

x = 64, y = 64, rule = B02/S1V
................................................................$
................................................................$
....o.o.o.......................................................$
..o.oooo.oo.....................................................$
.....oooo.oo....................................................$
...o....ooo.o...................................................$
.oo....oo.......................................................$
.......o.oo.....................................................$
..oo...oooo.....................................................$
...oo..ooo...ooo................................................$
..oooo..oo.oo.oooo..............................................$
...o.....o..ooo.o...............................................$
.........ooo..o.ooo.............................................$
.........o.o.o...o..............................................$
...........o.o...o..oo..........................................$
...........ooo...oooo...........................................$
............oooo...oo...........................................$
.........ooooo..oo.oo..o........................................$
..........o.oooooo.o....o.......................................$
.............oooo.....o.o.......................................$
............ooooo.oo...ooo......................................$
..............ooo.oo..oooo.ooo..................................$
..............o..oo.oo.oooooo.o.................................$
....................o.....oooo..................................$
..................o.....oo.o.oo.................................$
...................oo...ooo.ooo.oo..............................$
.....................oo.o..o.o.oo.o.............................$
....................ooo.oo.oo.o.ooo.............................$
....................o.o....o.o.oo.o.............................$
.....................ooo......o.o...oo..........................$
......................o....o.o.o.ooo............................$
..........................o....o.o..o...........................$
........................oo.o.oooooo...o.........................$
............................o.o.ooo..oo.........................$
.............................o.ooo.oooo.o.......................$
.............................o......o.oooo......................$
...............................o..oo...ooooo....................$
...................................o..oo.o......................$
..................................o.o.ooo.oo....................$
........................................o.oo..o.................$
....................................o.....ooo...................$
..............................................o.................$
.....................................o...o.oo...ooo.............$
....................................oo.oo..ooo.ooo.o............$
......................................oo.....oooo..o............$
.......................................o..ooo...o.o.............$
.......................................o..oo...o................$
........................................oo......oo..............$
..............................................oo......ooo.......$
...............................................ooo.o.oo.........$
..............................................o..oooo.o.oo......$
................................................o.o....oo.......$
.................................................ooo.o.o.oo.....$
................................................ooo..ooo..oo....$
................................................o.oo.oo...o.....$
.................................................oo..oo..o......$
.................................................o.o.....o......$
..................................................o.......o.....$
........................................................oooo....$
..........................................................o.....$
................................................................$
................................................................$
................................................................$
................................................................!
c6d in same rule

Code: Select all

x = 64, y = 64, rule = B02/S1V
................................................................$
................................................................$
..o..o..........................................................$
.o...oo..o......................................................$
..o..o..oo......................................................$
....o.o.o.......................................................$
......ooo..o....................................................$
...oo...o..o....................................................$
....o...oo......................................................$
..........ooo...................................................$
........o.......o...............................................$
......o.....oo..................................................$
............oo..................................................$
........oo.ooo...ooo............................................$
.........ooo.....o..............................................$
..........o......o..oo..........................................$
..................o.o.o.........................................$
.............o.....o............................................$
...................oo...........................................$
................................................................$
...............ooo..o...........................................$
...............o.o.ooo..........................................$
................oooooo..o.......................................$
.................o..o.oo.o.o....................................$
....................oo.oooo.o...................................$
...................o.oooooo.....................................$
....................oo.o.oo.o.o.................................$
.....................ooooooooooo................................$
......................o..oooooo.................................$
..........................ooo...................................$
..............................o.................................$
................................................................$
..............................o.o.o.............................$
.............................o.o.....o..........................$
................................o....o..........................$
..................................o.ooo.........................$
................................oo...o.o........................$
..................................o..o..........................$
.................................ooo.ooo.o......................$
......................................o.ooo.....................$
.....................................ooooo.o....................$
......................................o.oooooo..................$
.......................................ooooo..o.................$
........................................o.ooo.o.................$
..........................................o.oooo................$
.........................................oooooo.................$
..........................................o.....................$
.........................................o......................$
..............................................o.................$
.............................................oo...o.o...........$
.............................................o.ooo.oo...........$
................................................o....o..........$
...............................................o....oo..o.......$
.....................................................o.oo.......$
.....................................................oo...o.o...$
......................................................oo..ooo...$
....................................................o.ooo..oo...$
.......................................................oo.o.o...$
................................................................$
................................................................$
................................................................$
................................................................$
................................................................$
................................................................!
Edit : I found 2c6o too!

Code: Select all

x = 48, y = 15, rule = B02/S1V
................................................$
................................................$
................................................$
........o.oo.oo.oooo.o................o...o.....$
............o...o...o....ooo..........o.o..o....$
..o....o...ooooo..........o....o....o.o.o.o.o.o.$
...oooo.......o........oo..o....oooo...ooo......$
...ooooo...............oo..oo...ooooo...........$
...oooo.......o........oo..o....oooo...ooo......$
..o....o...ooooo..........o....o....o.o.o.o.o.o.$
............o...o...o....ooo..........o.o..o....$
........o.oo.oo.oooo.o................o...o.....$
................................................$
................................................$
................................................!
Can small adjustable spaceships overrun the speed limit of (|x|+|y|)/P = 1?

## B0 rules are the best! ##

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » November 6th, 2023, 6:33 pm

kiho park wrote:
November 6th, 2023, 5:09 am
c4d in B02/S1V, by rlifesearch

Code: Select all

x = 64, y = 64, rule = B02/S1V
................................................................$
................................................................$
....o.o.o.......................................................$
..o.oooo.oo.....................................................$
.....oooo.oo....................................................$
...o....ooo.o...................................................$
.oo....oo.......................................................$
.......o.oo.....................................................$
..oo...oooo.....................................................$
...oo..ooo...ooo................................................$
..oooo..oo.oo.oooo..............................................$
...o.....o..ooo.o...............................................$
.........ooo..o.ooo.............................................$
.........o.o.o...o..............................................$
...........o.o...o..oo..........................................$
...........ooo...oooo...........................................$
............oooo...oo...........................................$
.........ooooo..oo.oo..o........................................$
..........o.oooooo.o....o.......................................$
.............oooo.....o.o.......................................$
............ooooo.oo...ooo......................................$
..............ooo.oo..oooo.ooo..................................$
..............o..oo.oo.oooooo.o.................................$
....................o.....oooo..................................$
..................o.....oo.o.oo.................................$
...................oo...ooo.ooo.oo..............................$
.....................oo.o..o.o.oo.o.............................$
....................ooo.oo.oo.o.ooo.............................$
....................o.o....o.o.oo.o.............................$
.....................ooo......o.o...oo..........................$
......................o....o.o.o.ooo............................$
..........................o....o.o..o...........................$
........................oo.o.oooooo...o.........................$
............................o.o.ooo..oo.........................$
.............................o.ooo.oooo.o.......................$
.............................o......o.oooo......................$
...............................o..oo...ooooo....................$
...................................o..oo.o......................$
..................................o.o.ooo.oo....................$
........................................o.oo..o.................$
....................................o.....ooo...................$
..............................................o.................$
.....................................o...o.oo...ooo.............$
....................................oo.oo..ooo.ooo.o............$
......................................oo.....oooo..o............$
.......................................o..ooo...o.o.............$
.......................................o..oo...o................$
........................................oo......oo..............$
..............................................oo......ooo.......$
...............................................ooo.o.oo.........$
..............................................o..oooo.o.oo......$
................................................o.o....oo.......$
.................................................ooo.o.o.oo.....$
................................................ooo..ooo..oo....$
................................................o.oo.oo...o.....$
.................................................oo..oo..o......$
.................................................o.o.....o......$
..................................................o.......o.....$
........................................................oooo....$
..........................................................o.....$
................................................................$
................................................................$
................................................................$
................................................................!
c6d in same rule

Code: Select all

x = 64, y = 64, rule = B02/S1V
................................................................$
................................................................$
..o..o..........................................................$
.o...oo..o......................................................$
..o..o..oo......................................................$
....o.o.o.......................................................$
......ooo..o....................................................$
...oo...o..o....................................................$
....o...oo......................................................$
..........ooo...................................................$
........o.......o...............................................$
......o.....oo..................................................$
............oo..................................................$
........oo.ooo...ooo............................................$
.........ooo.....o..............................................$
..........o......o..oo..........................................$
..................o.o.o.........................................$
.............o.....o............................................$
...................oo...........................................$
................................................................$
...............ooo..o...........................................$
...............o.o.ooo..........................................$
................oooooo..o.......................................$
.................o..o.oo.o.o....................................$
....................oo.oooo.o...................................$
...................o.oooooo.....................................$
....................oo.o.oo.o.o.................................$
.....................ooooooooooo................................$
......................o..oooooo.................................$
..........................ooo...................................$
..............................o.................................$
................................................................$
..............................o.o.o.............................$
.............................o.o.....o..........................$
................................o....o..........................$
..................................o.ooo.........................$
................................oo...o.o........................$
..................................o..o..........................$
.................................ooo.ooo.o......................$
......................................o.ooo.....................$
.....................................ooooo.o....................$
......................................o.oooooo..................$
.......................................ooooo..o.................$
........................................o.ooo.o.................$
..........................................o.oooo................$
.........................................oooooo.................$
..........................................o.....................$
.........................................o......................$
..............................................o.................$
.............................................oo...o.o...........$
.............................................o.ooo.oo...........$
................................................o....o..........$
...............................................o....oo..o.......$
.....................................................o.oo.......$
.....................................................oo...o.o...$
......................................................oo..ooo...$
....................................................o.ooo..oo...$
.......................................................oo.o.o...$
................................................................$
................................................................$
................................................................$
................................................................$
................................................................$
................................................................!
Edit : I found 2c6o too!

Code: Select all

x = 48, y = 15, rule = B02/S1V
................................................$
................................................$
................................................$
........o.oo.oo.oooo.o................o...o.....$
............o...o...o....ooo..........o.o..o....$
..o....o...ooooo..........o....o....o.o.o.o.o.o.$
...oooo.......o........oo..o....oooo...ooo......$
...ooooo...............oo..oo...ooooo...........$
...oooo.......o........oo..o....oooo...ooo......$
..o....o...ooooo..........o....o....o.o.o.o.o.o.$
............o...o...o....ooo..........o.o..o....$
........o.oo.oo.oooo.o................o...o.....$
................................................$
................................................$
................................................!
Well done! Congrats!

User avatar
May13
Posts: 787
Joined: March 11th, 2021, 8:33 am

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by May13 » December 5th, 2023, 8:52 pm

Naszvadi wrote:
August 28th, 2022, 7:58 am
Cool! If there was a jvnglider.db, should have been added.
Here's the database (vn-glider.db) with 40 gliders:

Code: Select all

:Peter Naszvadi, 2016:B02/S0V:B02/S0V:8:0:-4:5:3:bobo2$2ob2o!
:Ilmari Karonen, 2003:B024/S1V:B024/S1V:4:0:-2:3:2:obo$o!
:Ilmari Karonen, 2003:B024/S1V:B024/S1V:4:-2:0:2:5:bo2$2o2$bo!
:Peter Naszvadi, 2017:B02/SV:B024/SV:4:0:-2:4:3:bo$obo$2b2o!
:Peter Naszvadi, 2017:B02/S1V:B02/S1V:12/2:-1:1:4:4:o$b2o$bobo$3bo!
:Peter Naszvadi, 2020:B04/S1V:B04/S1V:4:-1:0:9:8:5bo$3b2obo$5bo$bo$o2bo$bo$2b3o$5b2obo!
:Peter Naszvadi, 2020:B02/SV:B024/S0V:2:-1:0:2:6:o$2o3$2o$o!
:Peter Naszvadi, 2020:B024/S1V:B024/S1V:4:-2:0:2:6:2o2$bo$bo2$2o!
:Aidan F. Pierce, 2020:B04/S1V:B04/S1V:6:-1:0:21:20:8bo$7bobobo2bo$8bo2bo$5bob3o$4b7obobo$6b5ob2o2bobo$b2o2bob3o4bo5bo$6b2o5bob2o3bo$o4bo14bo$b2obo$b2obo$o4bo14bo$6b2o5bob2o3bo$b2o2bob3o4bo5bo$6b5ob2o2bobo$4b7obobo$5bob3o$8bo2bo$7bobobo2bo$8bo!
:May13, 2023:B02/S01V:B02/S01V:4:0:1:18:15:8b2o3$6b6o$b2o3bob2obo3b2o$4ob2o4b2ob4o$3b2ob6ob2o$3bob8obo$3b3o6b3o$6bob2obo$4bobo4bobo$4b4o2b4o$3bo3b4o3bo$4bobob2obobo$7bo2bo!
:Peter Naszvadi, 2020:B02/S1V:B02/S1V:4:-1:0:4:10:bo2$2o$o2bo$3o$3o$o2bo$2o2$bo!
:Peter Naszvadi, 2020:B03/S0V:B03/S0V:8:4:0:12:9:obobo3b4o$9bo$2bobobob2o$8b4o$9bo$8b4o$2bobobob2o$9bo$obobo3b4o!
:Peter Naszvadi, 2020:B012/S03V:B012/S03V:4:-2:0:6:11:2bobo$5bo$obo$4o$b2o2bo2$b2o2bo$4o$obo$5bo$2bobo!
:Kiho Park, 2022:B024/S1V:B024/S1V:4/2:-1:1:19:18:4bobo$2bo3b2o$2b2o2bobo$b9o$2b2o2b3o$2b3o2b2o$ob3obo2bo$5bo4bobo$4bobo4bobo$7bo4b3o$4bo8bo$11bobobo$8bo2b3obo$11bobo4bo$15bo$15bo2bo$14b4o$13bo!
:Peter Naszvadi, 2022:B024/S1V:B024/S1V:6:1:0:11:9:7bobo2$8bobo2$ob2o3bo2$8bobo2$7bobo!
:Kiho Park, 2022:B024/S12V:B024/S12V:2:-1:1:4:4:obo$bobo$ob2o$b2o!
:Peter Naszvadi, 2023:B02/S1V:B02/S1V:6:-1:0:7:8:5bo$bo2b3o$4b2o$ob2o$2b3o$4bo$4bo$5bo!
:May13, 2023:B02/S1V:B02/S1V:4/2:-1:1:15:17:12bo$3b3obobo$2b2o10bo$2bo10bo$o2bo2b2o6bo$b2obo3b2o$bobo4bobo$2bobo$b3obo2$5bobo$o$bo$o$bobo2$3bo!
:May13, 2023:B02/S1V:B02/S1V:6:-1:1:23:23:10bo$9bobo$10b3o$8b2ob3o$10b3obo$7b4o$10bo2bo$5bo3bo$3bobo7bobo$bobobobo5bo2b2o$obob3o6bo2bo$b4o7b2o3bob2o$2b3o6b2o2b2o2bo$3bo2bob4ob2o2b2obo$4bo8b2o2bobobo$8bo3bo3bo3b3o$9b2obo2bo5bo$9bobob2o$13bo$11b2obo$11bobobo$14b3o$15bo!
:Kiho Park, 2023:B02/S1V:B02/S1V:6:0:2:9:16:2bo3bo$3b3o$3b3o$3b3o$3b3o$2bobobo2$3o3b3o$3bobo$b3ob3o$3bobo$obo3bobo$bo5bo$2bo3bo2$2bo3bo!
:May13, 2023:B04/S1V:B04/S1V:8:-2:2:20:17:5bobo$b2obobobo$2bo2b3o$4b2o2bobo$o3bob2o3bo$bo3bo$2bo$3bo3b2obo$4bo4bobo$8b3o5bo$7b3o7bobo$7b2o3bo5bo$9bo$10bo$11bo$12bobo$13bo!
:May13, 2023:B04/S1V:B04/S1V:8/2:-1:1:19:19:4bo2bo$5bo2bobo$2bo3bo$2b2o2b2o$b2o4bo4bo$2bo4bobobobo$10bo$o3bobo$obob2obo$2bob2o2bo4bo2$4bo3bo8bo$9bobo2bo$8bobo$16bo$17bo$11bo3b2obo$12bobo2bo$13bo!
:May13, 2023:B02/S1V:B02/S1V:2:0:1:12:7:5b2o$2b2ob2ob2o$obob4obobo$bo8bo$b3o4b3o$3bo4bo$3bo4bo!
:May13, 2023:B02/S1V:B02/S1V:8:0:1:10:14:bo6bo$2b6o$2ob4ob2o$2b6o$3b4o2$2bob2obo2$bobo2bobo$2bob2obo$4b2o$4b2o$3bo2bo$4b2o!
:May13, 2023:B02/S1V:B02/S1V:8/2:-1:1:7:7:2b2o$2bobobo$obo2bo$b2o2b2o$2bobo$bo$2bobobo!
:May13, 2023:B02/S1V:B02/S1V:6:-1:2:55:60:bo$3bo$o$ob3o$bob5o$4bob4o$6bo4bo$3bo4b3o2bo$4b2o5b2obo$5bo4b2obobo$5b3ob2o3bobo$6b3o5b2o$7bo4bobo2bo$8bo7b3o$9bo7b2o$7b3o8bo$18b3o$11b2o4bobobo$12b3o2b3o$11bo2bo2b2o5b2o$11bo4bo4b2obo$12bo3bobo2b6o$14bo3b3o2bobo3bo$22bobo4bo$23bo4b2o$21b2obo4b3o$23bobo3bobo$19b2ob4o5bo$20bob2obobo$23bo5bo2bo$23bo4b8o$23bo3b2o3b2o2bo$24bo3bo5bo$28bo3bo3bo$29b5obo2b2ob2o$35bo5bo$32bo5bob5o$33bob2o2bob2o$35b4o3bobo$32bo3bobo$33bo3b2obo$32bo3b4o3bo2bo$36bobob3o2b4o$36bobo3b3ob3o$36b3o2bo2b2ob2obo$38b2obob3ob2obo$36bo7b8o$37b2o4bob4o$42bob5o$42bob5obo$45b4o3bobo$44b4ob2ob2o$44bob2o3bo$44bob4o3bo$45bo6bo$45bob3o2bo2$51b2o$50bobo$50bo!
:May13, 2023:B02/S01V:B02/S01V:6:0:1:12:8:4bo2bo$5b2o$3b6o$bob6obo$2b8o$2b2o4b2o$4o4b4o$obo6bobo!
:May13, 2023:B02/S01V:B02/S01V:8/2:-1:1:12:12:4bobo$bobobobo$3obobo$2obobobo$bo4bobo$obo5b2o$bo7bobo$obo$bo$obo$bob2o$4b2o!
:May13, 2023:B03/S0V:B03/S0V:4:0:1:11:18:6bobo$4bo5bo$4bobobobo$bobobo3bo$b2obo4bo$bo7bo$bo7bo$bo7bo$bo2bobo2bo$b2o5b2o$2bobobobo$b3o3b3o$obo5bobo$4bobo2$2bobobobo$2bobobobo$3b2ob2o!
:May13, 2023:B024/SV:B024/SV:4:0:1:26:53:3bo2bo12bo2bo$bo6b3o4b3o6bo$10bob2obo$o4b3o3b4o3b3o4bo$3bo2b3o8b3o2bo$3o5bo8bo5b3o$b2o4b2ob6ob2o4b2o$o11b2o11bo$b2o4bo10bo4b2o$7bobo6bobo$2bob2o3bobo2bobo3b2obo$2bo2bo2b3ob2ob3o2bo2bo$5bobo10bobo$2bobobo2bo2b2o2bo2bobobo$bo7b3o2b3o7bo$3bob2o3b2o2b2o3b2obo$b3o4bobo4bobo4b3o$3bo18bo$b3o4bo3b2o3bo4b3o$3b2o5bob2obo5b2o$5b2o3b6o3b2o$5b2ob2o2b2o2b2ob2o$7b2o3b2o3b2o$3b3o4bo4bo4b3o$5b2o3bob2obo3b2o$3b2o16b2o$2bob2o6b2o6b2obo$obob2obo3b4o3bob2obobo$bo10b2o10bo$11b4o$ob2o18b2obo$11b4o$3bo6b2o2b2o6bo$bo8bo4bo8bo$8b2o6b2o$b2o3bobo8bobo3b2o$2bobo2b4o4b4o2bobo$bo4b3o8b3o4bo$6b5o4b5o$4bo2b3o6b3o2bo$3b6o8b6o$7b4o4b4o$4bob3o8b3obo$2bobo2b4o4b4o2bobo$8b2o6b2o$6b3o8b3o$b3o4b3o4b3o4b3o$2bo3b4o6b4o3bo$2bo4bo10bo4bo$8bob2o2b2obo$2b3ob3o2bo2bo2b3ob3o$3bo2bobobo4bobobo2bo$3bobo14bobo!
:May13, 2023:B02/SV:B02/SV:4:0:1:28:38:3bo2bo14bo2bo$bo6b3obo2bob3o6bo$10b2o4b2o$o4b3o4b4o4b3o4bo$3bo2b2o3b2o2b2o3b2o2bo$3o5b2obo4bob2o5b3o$b2o5b2o2bo2bo2b2o5b2o$o7b2o2bo2bo2b2o7bo$b2o5b3obo2bob3o5b2o$3b2o4b10o4b2o$2bo2bobo4bo2bo4bobo2bo$bobo2bo5bo2bo5bo2bobo$o2bo2bo4b6o4bo2bo2bo$4bobobo2bo4bo2bobobo$4b3obo3bo2bo3bob3o$11bo4bo$4bob2obo8bob2obo2$11bo4bo$3b3o3b3o4b3o3b3o$3b2ob3o10b3ob2o$3bo3bo12bo3bo$10bo6bo$8b2o8b2o$8bo10bo$9bo8bo$9bobo4bobo$7bob2o6b2obo$4bo3b2o8b2o3bo$5b2o14b2o$5bob2obo6bob2obo2$7bo12bo$4b8o4b8o$7bo2bo6bo2bo$4bo2b2o10b2o2bo$6bo3bo6bo3bo$7bo12bo!
:May13, 2023:B02/S0V:B02/S0V:4:0:1:10:17:3bo3bo$5bo2$2bob3obo$3b5o2$2b3ob3o$o3bobo$o4b2o$2o4bo$4o2b3o$2bo3b4o$2b7o$4bob2o$4b4o$5bobo$8bo!
:May13, 2023:B02/S0V:B02/S0V:4/2:-1:1:19:19:12bobo$8b3ob2o$10bobo$10b2obo$8bo2bo$8bo5bo$9bo3bobo$7b2ob2o$4bo2b3o2bo4bo$3obo2b2o6bobo$2bobo3bo2bo6bo$7bo3b3o$2obobobobob3o$obo7bob3o$ob3o4bobobo$4bo5bo3bo$8bo$7b2o$8bo!
:May13, 2023:B02/S0V:B02/S0V:6:-1:1:28:28:13bobo$12b3o$11b2o$11bo2$10b3o$8bobobo2b3o$9b3ob4o$6bob5ob2o3bobo$7b8o2bo2bo$5b8o4bo2bo$2b2obob5obo3b3ob2o$b2o2b2ob3obo8bo$2o5bobobo$bo5b3o7b2o3b2obobo$o5b3o8b2o6b2o$6b2o8b2o8bo$6bo2b3o2b4o$11bo2b2o$8bo2bo$9b2o$8bo2b2o$11bo2bo$14bo2$14b2o$15b2o$14bo!
:May13, 2023:B012/S03V:B012/S03V:4:0:1:15:10:2bo2bo3bo2bo$3b2o5b2o$ob4o3b4obo$2bo2bo3bo2bo$o2bobo3bobo2bo$5b2ob2o$2bo3bobo3bo$6bobo2$6bobo!
:May13, 2023:B024/S0V:B024/S0V:4:0:1:23:44:3bo15bo$2b3o3bo5bo3b3o$4bo2b3o3b3o2bo2$8bo5bo$9bo3bo$6bob3ob3obo$5b5o3b5o$6b4o3b4o$7b3o3b3o3$9bo3bo$9bo3bo$6bobo5bobo$5b2obobobobob2o$9bo3bo$bo7bo3bo7bo$3bob2o3bobo3b2obo$4bobobo5bobobo2$5b3o7b3o$4b4o7b4o$5b2o9b2o$6b2obo3bob2o$6b3o5b3o$7bo7bo$7bo7bo2$bo4bo9bo4bo$3bob2o9b2obo$5b4o5b4o$4bo2b2o5b2o2bo$6bo9bo$7b3o3b3o$7bobo3bobo2$5b2ob3ob3ob2o$6b3obobob3o$8bobobobo$bo5b2o5b2o5bo$4obob2o5b2obob4o$2bob4o7b4obo$6bo9bo!
:May13, 2023:B024/S1V:B024/S1V:4:0:1:5:11:2bo3$2bo3$2bobo$obo$4bo2$4bo!
:May13, 2023:B024/S1V:B024/S1V:8:0:1:5:19:o3bo$2bo$o3bo2$o3bo$obobo$obobo$o3bo$o3bo$2bo$o3bo2$2bo$o3bo$o3bo$o3bo3$o3bo!
:May13, 2023:B024/S1V:B024/S1V:6:0:2:9:26:bo5bo$3bobo$o2bobo2bo$3bobo$4bo2$4bo2$2bo3bo$2bobobo$o7bo2$4bo2$o7bo$obobobobo$4bo$2bobobo$4bo2$o7bo2$2bo3bo$2bobobo2$2bo3bo!
:May13, 2023:B024/S1V:B024/S1V:8:0:3:13:38:2bo7bo3$2bo7bo$2bobobobobo3$4bo3bo$4bobobo$o5bo5bo$o5bo5bo$4bobobo$6bo$4bobobo$obo3bo3bobo$2bobobobobo$2bo3bo3bo$obo7bobo$2bo7bo4$o11bo$2bo3bo3bo$6bo$2bo3bo3bo$2bobobobobo$2bo3bo3bo$4bo3bo$4bo3bo$4bo3bo$4bo3bo2$4bo3bo$4bo3bo3$6bo!
new-glider.py is already compatible with this database.
About this database:
It is confirmed that at least 11*2 rules can support gliders:

Code: Select all

        B B B B B B B B B B B B B B B B
        0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
                        1 1 1 1 1 1 1 1
                2 2 2 2 2 2 2 2
            3 3 3 3         3 3 3 3
          4 4     4 4     4 4     4 4
       --------------------------------
S0123 : . . . . . . . . . . . . . . . .
S 123 : . . . . . . . . . 4 . . . . . .
S  23 : . . . . . . . . . . . . . . . .
S0 23 : . . . . . . . . . . . 2 . . . .
S0  3 : . . . . . . . . 2 . . . . . . .
S   3 : . . . . . . . . . . . . . . . .
S 1 3 : . . . . . . . . . 7 2 2 . . 1 .
S01 3 : . . . . . . . . 3 a 2 4 . . . .
S01   : . . . . 2 . . 3 . . . . . . . .
S 1   : . 4 . . . . 7 a . . . . . . . .
S     : . . . . . . 2 2 . . . . . . . .
S0    : . . . 2 . . 2 4 . . . . . . . .
S0 2  : . . . . . . . . . . . . . . . .
S  2  : . . . . . . . . . . . . . . . .
S 12  : . . . . . . 1 . . . . . . . . .
S012  : . . . . . . . . . . . . . . . .
Yesterday I reduced three older spaceships (gliders 10, 18, 19) and found new spaceships.
Rule B024/S12V is the only rule with only one known spaceship speed (c/2 diagonal, glider 16). Here's c/4 orthogonal partial:

Code: Select all

x = 29, y = 10, rule = B024/S12V
7b2o11b2o$4b4o2b9o2b4o$3b2o2bobob7obobo2b2o$3bob4ob2o2bo2b2ob4obo$3b5o
b2o3bo3b2ob5o$2b2o5bo3b3o3bo5b2o$bo2bo4bo2bobobo2bo4bo2bo$2b3o4b11o4b
3o$4b2ob3o2b2ob2o2b3ob2o$ob4obob2ob2ob2ob2obob4obo!
Rules B024/S1V and B02/S1V have the most known spaceship speeds. And both of these rules have surprising spaceships.
B024/S1V: 3c/8 orthogonal spaceship (glider 40):

Code: Select all

x = 13, y = 38, rule = B024/S1V
2bo7bo3$2bo7bo$2bobobobobo3$4bo3bo$4bobobo$o5bo5bo$o5bo5bo$4bobobo$6bo$
4bobobo$obo3bo3bobo$2bobobobobo$2bo3bo3bo$obo7bobo$2bo7bo4$o11bo$2bo3bo
3bo$6bo$2bo3bo3bo$2bobobobobo$2bo3bo3bo$4bo3bo$4bo3bo$4bo3bo$4bo3bo2$4bo
3bo$4bo3bo3$6bo!
B02/S1V: KNIGHTSHIP with speed (2,1)c/6:

Code: Select all

x = 55, y = 60, rule = B02/S1V
bo$3bo$o$ob3o$bob5o$4bob4o$6bo4bo$3bo4b3o2bo$4b2o5b2obo$5bo4b2obobo$5b3o
b2o3bobo$6b3o5b2o$7bo4bobo2bo$8bo7b3o$9bo7b2o$7b3o8bo$18b3o$11b2o4bobobo
$12b3o2b3o$11bo2bo2b2o5b2o$11bo4bo4b2obo$12bo3bobo2b6o$14bo3b3o2bobo3bo$
22bobo4bo$23bo4b2o$21b2obo4b3o$23bobo3bobo$19b2ob4o5bo$20bob2obobo$23bo
5bo2bo$23bo4b8o$23bo3b2o3b2o2bo$24bo3bo5bo$28bo3bo3bo$29b5obo2b2ob2o$35b
o5bo$32bo5bob5o$33bob2o2bob2o$35b4o3bobo$32bo3bobo$33bo3b2obo$32bo3b4o3b
o2bo$36bobob3o2b4o$36bobo3b3ob3o$36b3o2bo2b2ob2obo$38b2obob3ob2obo$36bo
7b8o$37b2o4bob4o$42bob5o$42bob5obo$45b4o3bobo$44b4ob2ob2o$44bob2o3bo$44b
ob4o3bo$45bo6bo$45bob3o2bo2$51b2o$50bobo$50bo!
This is the first known knightship:

Code: Select all

x = 88, y = 93, rule = B02/S1V
b3o$3o$2bo$b2obo$2bo2b3o$3b3obo$3bob2o$3bob2obobo$3bobob4o2bo$6b3obobo
bo$8b2obo$7bobobob4o$6bobo5bo$9bo3bob2obo$6bo6bo2b3o$18bob2o$14b2o3b4o
$13bobo4bo2bo$14bobo5b3o$15bobo5b3o$14bobob2ob2obob2o$18bobobo4bo$17b
2obobo4bo$18b5obo4bobo$18bob5o5bo$21b3o2bo2b2ob2o$23bo4b4ob2o$25bo2b3o
3bo$24b7o2bo$24b2obo2bo5bo$24bo3bo7bo$27b2o10bo$26bo4b2o$29b2obo6bo$
28bo$32bo6bo$30b2obo4b3o2b2o$31b2o2bo4bo2bo$34bo4bob4o$32b4obo2bo$37bo
3b2ob2o$33b2o2b2o6bobo$35bo2b5o4bo$36bobo4b2obobo$37b2obobo2bo5b2o$38b
obobobo6b2o$40bo2b4o3b2o2b2o$45bo4b5o$49bob2o$52bo$50b3o$48b2o4b4o$49b
4obo2b2o$51bo2bo2bo3bo$50b5obo4bo$49bob2ob2ob2o2bo$51bo2bob4o$51bo6b2o
2bo$59b2o2bo$54bo3bo4bo$57bob2ob2obo$56bo3bob2ob2o$61b6o$61b3obo3bo$
60bo2b4o2bo$61b5o3bobo$62b4ob3ob2o$66bo4b4o$63b2o2bo3b2obo$63bo7b2ob2o
$70bob5o$72b5o$73b2o$73bo3bobobo$71bo4bobob2o$72b2obobobo2bo$74bo4b2o
2bo$75bob5o$74bo4b2ob2o$78bob3o$75bo3b4o$77bo3bo$76b2ob2o$77bobobobobo
$81bo2b2obo$81bob3o$84bo2$84bobo2$85bo2$85bo!
Collections in these rules:

Code: Select all

x = 153, y = 38, rule = B024/S1V
4bobo15bo9bo7bo4bo16bo19bo3bo13bo3bo16bo5bo14bo7bo$2bo3b2o12bobo7bobob
o5bob2obo34bo7bo13bo20bobo$2b2o2bobo73bo3bo13bo3bo15bo2bobo2bo$b9o52bo
17bo3bo3bo34bobo16bo7bo$2b2o2b3o91bo3bo19bo17bobobobobo$2b3o2b2o91bobo
bo$ob3obo2bo52bobo35bobobo19bo$5bo4bobo47bobo21bo15bo3bo39bo3bo$4bobo
4bobo50bo19bo15bo3bo17bo3bo17bobobo$7bo4b3o87bo19bobobo13bo5bo5bo$4bo
8bo50bo19bo15bo3bo15bo7bo11bo5bo5bo$11bobobo128bobobo$8bo2b3obo86bo21b
o21bo$11bobo4bo81bo3bo39bobobo$15bo84bo3bo15bo7bo11bobo3bo3bobo$15bo2b
o81bo3bo15bobobobobo13bobobobobo$14b4o106bo17bo3bo3bo$13bo108bobobo13b
obo7bobo$100bo3bo19bo17bo7bo2$120bo7bo2$122bo3bo13bo11bo$122bobobo15bo
3bo3bo$146bo$122bo3bo15bo3bo3bo$142bobobobobo$142bo3bo3bo$144bo3bo$
144bo3bo$144bo3bo$144bo3bo2$144bo3bo$144bo3bo3$146bo!

Code: Select all

x = 240, y = 60, rule = B02/S1V
12bo17bo21b2o16bo20bo63b2o15bo3bo15b6o16bo16bo6bo$3b3obobo19bobo20bobo
bo14b2o20bo58b2ob2ob2o13b3o14bobob2obobo16bo15b6o$2b2o10bo15b3o17bobo
2bo15bobo16bo59bobob4obobo11b3o18b2o17b2o15b2ob4ob2o$2bo10bo14b2ob3o
17b2o2b2o16bo16bob3o56bo8bo12b3o17bo2bo16b2o17b6o$o2bo2b2o6bo15b3obo
17bobo36bob5o53b3o4b3o12b3o35b3ob2o16b4o$b2obo3b2o17b4o20bo42bob4o53bo
4bo13bobobo33bo4b3o$bobo4bobo19bo2bo18bobobo39bo4bo51bo4bo57bo15bob2ob
o$2bobo20bo3bo63bo4b3o2bo66b3o3b3o$b3obo17bobo7bobo58b2o5b2obo68bobo
55bobo2bobo$21bobobobo5bo2b2o57bo4b2obobo65b3ob3o54bob2obo$5bobo12bobo
b3o6bo2bo58b3ob2o3bobo66bobo58b2o$o20b4o7b2o3bob2o55b3o5b2o64bobo3bobo
55b2o$bo20b3o6b2o2b2o2bo57bo4bobo2bo63bo5bo55bo2bo$o22bo2bob4ob2o2b2ob
o57bo7b3o63bo3bo57b2o$bobo20bo8b2o2bobobo57bo7b2o$28bo3bo3bo3b3o54b3o
8bo63bo3bo$3bo25b2obo2bo5bo66b3o$29bobob2o66b2o4bobobo$33bo68b3o2b3o$
31b2obo66bo2bo2b2o5b2o$31bobobo65bo4bo4b2obo$34b3o65bo3bobo2b6o$35bo
68bo3b3o2bobo3bo$112bobo4bo$113bo4b2o$111b2obo4b3o$113bobo3bobo$109b2o
b4o5bo$110bob2obobo$113bo5bo2bo$113bo4b8o$113bo3b2o3b2o2bo$114bo3bo5bo
$118bo3bo3bo$119b5obo2b2ob2o$125bo5bo$122bo5bob5o$123bob2o2bob2o$125b
4o3bobo$122bo3bobo$123bo3b2obo$122bo3b4o3bo2bo$126bobob3o2b4o$126bobo
3b3ob3o$126b3o2bo2b2ob2obo$128b2obob3ob2obo$126bo7b8o$127b2o4bob4o$
132bob5o$132bob5obo$135b4o3bobo$134b4ob2ob2o$134bob2o3bo$134bob4o3bo$
135bo6bo$135bob3o2bo2$141b2o$140bobo$140bo!
Edit: gliders 41-45:

Code: Select all

:May13, 2023:B02/S01V:B02/S01V:6:-1:1:35:35:17bo$16b6o$18b3o$15bobobob3o$17b2obobo$19bob2o$15b3o2bob2o$14b2o3bobobo2bo$14bo3bobob4o$15bo2b2obo2bobo$14bo5bo4bobo$14bo4bo8b3o$16bo3bo7bo$17bobo5bo3bobo$7b2ob2o4bo3bo7bobo$3bo2b2obo5bo13bo$bo4bo5bobobob6o3b3o$2ob2obo6bo3b2obob2o3b2obobo$b2obo3b2o6b6obo3bob3obo$b3obobobobobo2bob4o2bo3b3ob3o$b2obobobobobobob7ob3ob4obo$bobobobobo6bob4obobob3obo$3b4obo7b2o2bobobo5bo$3bo2b3o7b3o2bo$8b2o9b2obo$8bobo2bo6b2o$7bobo10bo$10bo5b3o2bo$11b2obob2ob3o$11bobob2ob4o$11bo2bo2b4obo$13bo4bob2o$17bobo$18b3o$19bo!
:May13, 2023:B03/S1V:B03/S1V:4/2:-1:1:10:9:4bo$4b2o2bo$bobo3b3o$2bo5bo$o4$bo!
:May13, 2023:B023/S1V:B023/S1V:4:0:2:23:38:8b2o3b2o$7b2o5b2o$9b2ob2o$9b2ob2o$8b2o3b2o2$9b2ob2o$7b2obobob2o$4b5o5b5o$3bobobo2bobo2bobobo$bo3b3o2bobo2b3o3bo$2b3o2bob2ob2obo2b3o$bo3bobo2bobo2bobo3bo$5bo11bo$b2ob2ob2o5b2ob2ob2o$bobobo4bobo4bobobo$5o4b5o4b5o$b10ob10o$5bob2o5b2obo$3o3b3o5b3o3b3o$2b2o2b5ob5o2b2o$bo4b5ob5o4bo$3o2bo2b2o3b2o2bo2b3o$bob2o2b4ob4o2b2obo$5b2o2b2ob2o2b2o$7bo3bo3bo$7bob2ob2obo$8b7o$9b5o$11bo$7b2o2bo2b2o$6b2o3bo3b2o$10b3o$6b2obobobob2o$8bob3obo$8bob3obo$9bobobo$9bobobo!
:May13, 2023:B02/S2V:B024/S02V:2:-1:1:23:15:4b2o$b2o2b2o2$b6o4b4o$4b6o4b2o$b2o4b2o4b4o$12b2o2b2o$3b6o4b4o$2o2b4o6b4o$b8o10b2o$4b4o8b6o$15b4o2b2o$16b6o$17b6o$18b4o!
:May13, 2023:B02/S2V:B02/S2V:2:0:1:62:17:6b4o5b4o21b4o8b4o$5bo4bo3bo4bo3b3o4b3o6bo4bo6bo4bo$11bo10bo3bo2bo3bo4bo6bo4bo$5bo6bobo4bobo4bo2bo4bobobo6bobobo6bo$4bobo3b3o2bo2bo2b3o8b3o2bo8bo2b3o3bobo$2bo5b2ob2obo4bob2obobo2bobob2obo10bob2ob2o5bo$bo7b16o2b2o2b8o6b8o7bo$3obobobo4b12obo2bob7obo4bob3o4bobobob3o$b2o2b2obo4b28o2b6o4bob2o2b2o$o2b3obo3b2ob26o4b4ob2o3bob3o2bo$bo2bobo3bo2bo2b3o3b7o3b14o2bo2bo3bobo2bo$bo2b15obob7obob26o2bo$b2o2b4o2b2o2b2o2bobobo3bobobo2b4o2b7o2b2o2b4o2b2o$2bobo4b6ob8obob11o2b6ob6o4bobo$3bo6b4o3bob4o5b4ob4o4b4o3b4o6bo$3b11o34b11o$4bob2ob4o36b4ob2obo!
New map:

Code: Select all

>>>)v
        B B B B B B B B B B B B B B B B
        0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
                        1 1 1 1 1 1 1 1
                2 2 2 2 2 2 2 2
            3 3 3 3         3 3 3 3
          4 4     4 4     4 4     4 4
       --------------------------------
S0123 : . . . . . . . . . . . . . . . .
S 123 : . . . . . . . . . 4 . . . . . .
S  23 : . . . . . . . . . . . . . . . .
S0 23 : . . . . . . . . . 1 . 2 . . . .
S0  3 : . . . . . . . . 2 1 . . . . . .
S   3 : . . . . . . . . . . . . . . . .
S 1 3 : . . . . . . . . . 7 2 2 1 1 1 .
S01 3 : . . . . . . . . 4 a 2 4 1 2 . .
S01   : . . . . 2 . . 4 . . . . . . . .
S 1   : . 4 . 1 1 . 7 a . . . . . . . .
S     : . . . . . . 2 2 . . . . . . . .
S0    : . . . 2 . . 2 4 . . . . . . . .
S0 2  : . . . . . . 1 1 . . . . . . . .
S  2  : . . . . . . 1 2 . . . . . . . .
S 12  : . . . . . . 1 . . . . . . . . .
S012  : . . . . . . . . . . . . . . . .


34/256
The latest version of hex-gliders.db have 668 gliders from OT hexagonal rules. Let's find more!
My CA (13 rules)
My scripts: new-glider.py v0.2 (new version), nbsearch2a.py, collector.py v0.3

Naszvadi
Posts: 1248
Joined: May 7th, 2016, 8:53 am
Contact:

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by Naszvadi » December 6th, 2023, 4:39 pm

May13 wrote:
December 5th, 2023, 8:52 pm
Naszvadi wrote:
August 28th, 2022, 7:58 am
Cool! If there was a jvnglider.db, should have been added.
Here's the database (vn-glider.db) with 40 gliders:

Code: Select all

:Peter Naszvadi, 2016:B02/S0V:B02/S0V:8:0:-4:5:3:bobo2$2ob2o!
:Ilmari Karonen, 2003:B024/S1V:B024/S1V:4:0:-2:3:2:obo$o!
:Ilmari Karonen, 2003:B024/S1V:B024/S1V:4:-2:0:2:5:bo2$2o2$bo!
:Peter Naszvadi, 2017:B02/SV:B024/SV:4:0:-2:4:3:bo$obo$2b2o!
:Peter Naszvadi, 2017:B02/S1V:B02/S1V:12/2:-1:1:4:4:o$b2o$bobo$3bo!
:Peter Naszvadi, 2020:B04/S1V:B04/S1V:4:-1:0:9:8:5bo$3b2obo$5bo$bo$o2bo$bo$2b3o$5b2obo!
:Peter Naszvadi, 2020:B02/SV:B024/S0V:2:-1:0:2:6:o$2o3$2o$o!
:Peter Naszvadi, 2020:B024/S1V:B024/S1V:4:-2:0:2:6:2o2$bo$bo2$2o!
:Aidan F. Pierce, 2020:B04/S1V:B04/S1V:6:-1:0:21:20:8bo$7bobobo2bo$8bo2bo$5bob3o$4b7obobo$6b5ob2o2bobo$b2o2bob3o4bo5bo$6b2o5bob2o3bo$o4bo14bo$b2obo$b2obo$o4bo14bo$6b2o5bob2o3bo$b2o2bob3o4bo5bo$6b5ob2o2bobo$4b7obobo$5bob3o$8bo2bo$7bobobo2bo$8bo!
:May13, 2023:B02/S01V:B02/S01V:4:0:1:18:15:8b2o3$6b6o$b2o3bob2obo3b2o$4ob2o4b2ob4o$3b2ob6ob2o$3bob8obo$3b3o6b3o$6bob2obo$4bobo4bobo$4b4o2b4o$3bo3b4o3bo$4bobob2obobo$7bo2bo!
:Peter Naszvadi, 2020:B02/S1V:B02/S1V:4:-1:0:4:10:bo2$2o$o2bo$3o$3o$o2bo$2o2$bo!
:Peter Naszvadi, 2020:B03/S0V:B03/S0V:8:4:0:12:9:obobo3b4o$9bo$2bobobob2o$8b4o$9bo$8b4o$2bobobob2o$9bo$obobo3b4o!
:Peter Naszvadi, 2020:B012/S03V:B012/S03V:4:-2:0:6:11:2bobo$5bo$obo$4o$b2o2bo2$b2o2bo$4o$obo$5bo$2bobo!
:Kiho Park, 2022:B024/S1V:B024/S1V:4/2:-1:1:19:18:4bobo$2bo3b2o$2b2o2bobo$b9o$2b2o2b3o$2b3o2b2o$ob3obo2bo$5bo4bobo$4bobo4bobo$7bo4b3o$4bo8bo$11bobobo$8bo2b3obo$11bobo4bo$15bo$15bo2bo$14b4o$13bo!
:Peter Naszvadi, 2022:B024/S1V:B024/S1V:6:1:0:11:9:7bobo2$8bobo2$ob2o3bo2$8bobo2$7bobo!
:Kiho Park, 2022:B024/S12V:B024/S12V:2:-1:1:4:4:obo$bobo$ob2o$b2o!
:Peter Naszvadi, 2023:B02/S1V:B02/S1V:6:-1:0:7:8:5bo$bo2b3o$4b2o$ob2o$2b3o$4bo$4bo$5bo!
:May13, 2023:B02/S1V:B02/S1V:4/2:-1:1:15:17:12bo$3b3obobo$2b2o10bo$2bo10bo$o2bo2b2o6bo$b2obo3b2o$bobo4bobo$2bobo$b3obo2$5bobo$o$bo$o$bobo2$3bo!
:May13, 2023:B02/S1V:B02/S1V:6:-1:1:23:23:10bo$9bobo$10b3o$8b2ob3o$10b3obo$7b4o$10bo2bo$5bo3bo$3bobo7bobo$bobobobo5bo2b2o$obob3o6bo2bo$b4o7b2o3bob2o$2b3o6b2o2b2o2bo$3bo2bob4ob2o2b2obo$4bo8b2o2bobobo$8bo3bo3bo3b3o$9b2obo2bo5bo$9bobob2o$13bo$11b2obo$11bobobo$14b3o$15bo!
:Kiho Park, 2023:B02/S1V:B02/S1V:6:0:2:9:16:2bo3bo$3b3o$3b3o$3b3o$3b3o$2bobobo2$3o3b3o$3bobo$b3ob3o$3bobo$obo3bobo$bo5bo$2bo3bo2$2bo3bo!
:May13, 2023:B04/S1V:B04/S1V:8:-2:2:20:17:5bobo$b2obobobo$2bo2b3o$4b2o2bobo$o3bob2o3bo$bo3bo$2bo$3bo3b2obo$4bo4bobo$8b3o5bo$7b3o7bobo$7b2o3bo5bo$9bo$10bo$11bo$12bobo$13bo!
:May13, 2023:B04/S1V:B04/S1V:8/2:-1:1:19:19:4bo2bo$5bo2bobo$2bo3bo$2b2o2b2o$b2o4bo4bo$2bo4bobobobo$10bo$o3bobo$obob2obo$2bob2o2bo4bo2$4bo3bo8bo$9bobo2bo$8bobo$16bo$17bo$11bo3b2obo$12bobo2bo$13bo!
:May13, 2023:B02/S1V:B02/S1V:2:0:1:12:7:5b2o$2b2ob2ob2o$obob4obobo$bo8bo$b3o4b3o$3bo4bo$3bo4bo!
:May13, 2023:B02/S1V:B02/S1V:8:0:1:10:14:bo6bo$2b6o$2ob4ob2o$2b6o$3b4o2$2bob2obo2$bobo2bobo$2bob2obo$4b2o$4b2o$3bo2bo$4b2o!
:May13, 2023:B02/S1V:B02/S1V:8/2:-1:1:7:7:2b2o$2bobobo$obo2bo$b2o2b2o$2bobo$bo$2bobobo!
:May13, 2023:B02/S1V:B02/S1V:6:-1:2:55:60:bo$3bo$o$ob3o$bob5o$4bob4o$6bo4bo$3bo4b3o2bo$4b2o5b2obo$5bo4b2obobo$5b3ob2o3bobo$6b3o5b2o$7bo4bobo2bo$8bo7b3o$9bo7b2o$7b3o8bo$18b3o$11b2o4bobobo$12b3o2b3o$11bo2bo2b2o5b2o$11bo4bo4b2obo$12bo3bobo2b6o$14bo3b3o2bobo3bo$22bobo4bo$23bo4b2o$21b2obo4b3o$23bobo3bobo$19b2ob4o5bo$20bob2obobo$23bo5bo2bo$23bo4b8o$23bo3b2o3b2o2bo$24bo3bo5bo$28bo3bo3bo$29b5obo2b2ob2o$35bo5bo$32bo5bob5o$33bob2o2bob2o$35b4o3bobo$32bo3bobo$33bo3b2obo$32bo3b4o3bo2bo$36bobob3o2b4o$36bobo3b3ob3o$36b3o2bo2b2ob2obo$38b2obob3ob2obo$36bo7b8o$37b2o4bob4o$42bob5o$42bob5obo$45b4o3bobo$44b4ob2ob2o$44bob2o3bo$44bob4o3bo$45bo6bo$45bob3o2bo2$51b2o$50bobo$50bo!
:May13, 2023:B02/S01V:B02/S01V:6:0:1:12:8:4bo2bo$5b2o$3b6o$bob6obo$2b8o$2b2o4b2o$4o4b4o$obo6bobo!
:May13, 2023:B02/S01V:B02/S01V:8/2:-1:1:12:12:4bobo$bobobobo$3obobo$2obobobo$bo4bobo$obo5b2o$bo7bobo$obo$bo$obo$bob2o$4b2o!
:May13, 2023:B03/S0V:B03/S0V:4:0:1:11:18:6bobo$4bo5bo$4bobobobo$bobobo3bo$b2obo4bo$bo7bo$bo7bo$bo7bo$bo2bobo2bo$b2o5b2o$2bobobobo$b3o3b3o$obo5bobo$4bobo2$2bobobobo$2bobobobo$3b2ob2o!
:May13, 2023:B024/SV:B024/SV:4:0:1:26:53:3bo2bo12bo2bo$bo6b3o4b3o6bo$10bob2obo$o4b3o3b4o3b3o4bo$3bo2b3o8b3o2bo$3o5bo8bo5b3o$b2o4b2ob6ob2o4b2o$o11b2o11bo$b2o4bo10bo4b2o$7bobo6bobo$2bob2o3bobo2bobo3b2obo$2bo2bo2b3ob2ob3o2bo2bo$5bobo10bobo$2bobobo2bo2b2o2bo2bobobo$bo7b3o2b3o7bo$3bob2o3b2o2b2o3b2obo$b3o4bobo4bobo4b3o$3bo18bo$b3o4bo3b2o3bo4b3o$3b2o5bob2obo5b2o$5b2o3b6o3b2o$5b2ob2o2b2o2b2ob2o$7b2o3b2o3b2o$3b3o4bo4bo4b3o$5b2o3bob2obo3b2o$3b2o16b2o$2bob2o6b2o6b2obo$obob2obo3b4o3bob2obobo$bo10b2o10bo$11b4o$ob2o18b2obo$11b4o$3bo6b2o2b2o6bo$bo8bo4bo8bo$8b2o6b2o$b2o3bobo8bobo3b2o$2bobo2b4o4b4o2bobo$bo4b3o8b3o4bo$6b5o4b5o$4bo2b3o6b3o2bo$3b6o8b6o$7b4o4b4o$4bob3o8b3obo$2bobo2b4o4b4o2bobo$8b2o6b2o$6b3o8b3o$b3o4b3o4b3o4b3o$2bo3b4o6b4o3bo$2bo4bo10bo4bo$8bob2o2b2obo$2b3ob3o2bo2bo2b3ob3o$3bo2bobobo4bobobo2bo$3bobo14bobo!
:May13, 2023:B02/SV:B02/SV:4:0:1:28:38:3bo2bo14bo2bo$bo6b3obo2bob3o6bo$10b2o4b2o$o4b3o4b4o4b3o4bo$3bo2b2o3b2o2b2o3b2o2bo$3o5b2obo4bob2o5b3o$b2o5b2o2bo2bo2b2o5b2o$o7b2o2bo2bo2b2o7bo$b2o5b3obo2bob3o5b2o$3b2o4b10o4b2o$2bo2bobo4bo2bo4bobo2bo$bobo2bo5bo2bo5bo2bobo$o2bo2bo4b6o4bo2bo2bo$4bobobo2bo4bo2bobobo$4b3obo3bo2bo3bob3o$11bo4bo$4bob2obo8bob2obo2$11bo4bo$3b3o3b3o4b3o3b3o$3b2ob3o10b3ob2o$3bo3bo12bo3bo$10bo6bo$8b2o8b2o$8bo10bo$9bo8bo$9bobo4bobo$7bob2o6b2obo$4bo3b2o8b2o3bo$5b2o14b2o$5bob2obo6bob2obo2$7bo12bo$4b8o4b8o$7bo2bo6bo2bo$4bo2b2o10b2o2bo$6bo3bo6bo3bo$7bo12bo!
:May13, 2023:B02/S0V:B02/S0V:4:0:1:10:17:3bo3bo$5bo2$2bob3obo$3b5o2$2b3ob3o$o3bobo$o4b2o$2o4bo$4o2b3o$2bo3b4o$2b7o$4bob2o$4b4o$5bobo$8bo!
:May13, 2023:B02/S0V:B02/S0V:4/2:-1:1:19:19:12bobo$8b3ob2o$10bobo$10b2obo$8bo2bo$8bo5bo$9bo3bobo$7b2ob2o$4bo2b3o2bo4bo$3obo2b2o6bobo$2bobo3bo2bo6bo$7bo3b3o$2obobobobob3o$obo7bob3o$ob3o4bobobo$4bo5bo3bo$8bo$7b2o$8bo!
:May13, 2023:B02/S0V:B02/S0V:6:-1:1:28:28:13bobo$12b3o$11b2o$11bo2$10b3o$8bobobo2b3o$9b3ob4o$6bob5ob2o3bobo$7b8o2bo2bo$5b8o4bo2bo$2b2obob5obo3b3ob2o$b2o2b2ob3obo8bo$2o5bobobo$bo5b3o7b2o3b2obobo$o5b3o8b2o6b2o$6b2o8b2o8bo$6bo2b3o2b4o$11bo2b2o$8bo2bo$9b2o$8bo2b2o$11bo2bo$14bo2$14b2o$15b2o$14bo!
:May13, 2023:B012/S03V:B012/S03V:4:0:1:15:10:2bo2bo3bo2bo$3b2o5b2o$ob4o3b4obo$2bo2bo3bo2bo$o2bobo3bobo2bo$5b2ob2o$2bo3bobo3bo$6bobo2$6bobo!
:May13, 2023:B024/S0V:B024/S0V:4:0:1:23:44:3bo15bo$2b3o3bo5bo3b3o$4bo2b3o3b3o2bo2$8bo5bo$9bo3bo$6bob3ob3obo$5b5o3b5o$6b4o3b4o$7b3o3b3o3$9bo3bo$9bo3bo$6bobo5bobo$5b2obobobobob2o$9bo3bo$bo7bo3bo7bo$3bob2o3bobo3b2obo$4bobobo5bobobo2$5b3o7b3o$4b4o7b4o$5b2o9b2o$6b2obo3bob2o$6b3o5b3o$7bo7bo$7bo7bo2$bo4bo9bo4bo$3bob2o9b2obo$5b4o5b4o$4bo2b2o5b2o2bo$6bo9bo$7b3o3b3o$7bobo3bobo2$5b2ob3ob3ob2o$6b3obobob3o$8bobobobo$bo5b2o5b2o5bo$4obob2o5b2obob4o$2bob4o7b4obo$6bo9bo!
:May13, 2023:B024/S1V:B024/S1V:4:0:1:5:11:2bo3$2bo3$2bobo$obo$4bo2$4bo!
:May13, 2023:B024/S1V:B024/S1V:8:0:1:5:19:o3bo$2bo$o3bo2$o3bo$obobo$obobo$o3bo$o3bo$2bo$o3bo2$2bo$o3bo$o3bo$o3bo3$o3bo!
:May13, 2023:B024/S1V:B024/S1V:6:0:2:9:26:bo5bo$3bobo$o2bobo2bo$3bobo$4bo2$4bo2$2bo3bo$2bobobo$o7bo2$4bo2$o7bo$obobobobo$4bo$2bobobo$4bo2$o7bo2$2bo3bo$2bobobo2$2bo3bo!
:May13, 2023:B024/S1V:B024/S1V:8:0:3:13:38:2bo7bo3$2bo7bo$2bobobobobo3$4bo3bo$4bobobo$o5bo5bo$o5bo5bo$4bobobo$6bo$4bobobo$obo3bo3bobo$2bobobobobo$2bo3bo3bo$obo7bobo$2bo7bo4$o11bo$2bo3bo3bo$6bo$2bo3bo3bo$2bobobobobo$2bo3bo3bo$4bo3bo$4bo3bo$4bo3bo$4bo3bo2$4bo3bo$4bo3bo3$6bo!
...
Actually some of the smallest orthogonal gliders had already been known and published in google forums decade(s) ago,

And avoid reduntant B01*/*V rulestring. P.ex equivalent B1-ess rule for B012/S03V is:

Code: Select all

x = 11, y = 7, rule = B023/S01V
4o3b4o$o2bo3bo2bo$2obo3bob2o$3bo3bo$3b2ob2o$4bobo$4bobo!
[APPEND#1]

Oh, Karonen, one of the early discoverers had already been mentioned, thanks! However, the rule map with gliders has a certain symmetry.(redundancy).

User avatar
May13
Posts: 787
Joined: March 11th, 2021, 8:33 am

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by May13 » December 31st, 2023, 4:15 am

Final update of 2023 with 45 gliders (reduced several gliders and changed B01V rules to their alternatives):
vn-gliders.db.txt
45 spaceships in von Neumann neighborhood
(8.66 KiB) Downloaded 16 times
Naszvadi wrote:
December 6th, 2023, 4:39 pm
However, the rule map with gliders has a certain symmetry.(redundancy).
This is a feature of new-glider.py. This is intended to avoid having to register the same glider twice in two alternate B0 rulespaces.
The latest version of hex-gliders.db have 668 gliders from OT hexagonal rules. Let's find more!
My CA (13 rules)
My scripts: new-glider.py v0.2 (new version), nbsearch2a.py, collector.py v0.3

googleplex
Posts: 309
Joined: January 24th, 2018, 4:36 pm
Location: The hertzsprung gap

Re: Gliders and replicators in Neumann neigborhood {4,4} CA

Post by googleplex » April 13th, 2024, 6:54 pm

bump

2c8d from rlifesrc:

Code: Select all

x = 47, y = 43, rule = B04/S1V
5bobo$b2obobobo$2bo2b3o$4b2o2bobobo$o3bob2o3bo$bo3bo5bo$2bo7b3o$3bo3b
2ob2o4bo$4bo4b2o4bobo$8b3o7bo$14b2obobo$9bobob4o3bo$6bobo3b6obobo$6bo
2b2ob7o3bo$9bo3b3ob3obobo$14bo3b3o3bo$7bo5bobo3b3obobo$9bobo9b2o3bo$
15bobobo2b2obobo$11bobo2bobo4b2o3bo$17bo3bob3obobo$13bo4bobo3b3o3bo$
19bo3bob3obobo$15bobob2obo3b3o3bo$18bo2bobo3b3obobo$17bobo3b2ob5o3bo$
20bo2bo3b5obobo$19bo4bob3ob3o3bo$20b2ob3obo3b3obobo$20b5o3bo3b3o$21b3o
3bo6bo3bo$22b3o5bobo4bobobo$23b3o3bobo3bo2bobobo$24b3o3bo8bo3bo$25b3ob
o5b2o3bobobo$26b2o8bo2bo5bo$27b2o2bobo2bobobo5bo$28b2o2bo2bo3bo$36bo$
37bo5bo$44bo$45bo$44bo!
Look at me! I make patterns in golly and go on the forums! I wanna be Famous!

Post Reply