Some hexagonal OT aliases from
this video:
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2456/23456/4H : Gliders 1
134/2345/5H : Gliders 2
1/123456/15H : Ripples
2/2/3H : Swimming Fish 1
24/24/3H : Swimming Fish 2
12456/234/20H : Waves
We're probably quite overdue on an aliases update since the last one was from August 2020 - I'll need to rake through pretty much every OCA thread started since then to be complete.
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Would it be possible to have HROT notation accept isotropic non-totalistic rules if the neighbourhood in question has 4 corner cells and 4 edge cells just like the Moore neighbourhood has? This would allow for lemon41625's
R2 Far Corners and R3 Far Edges isotropic non-totalistic rulespaces (see
this thread for examples) to be notated for use in, and investigated with LifeViewer, as well as
any other desired neighbourhood provided that it's comprised of four corner cells and four edge cells.
For example, the following would be a double-skew version of tlife, where all constituent cells are separated by one cell each:
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x = 29, y = 23, rule = R2,C0,S2-i,3,4q,B3,N@A82415
obobo2$obobo2$6bo12$o9bobo2$o3bo5bobo11bobobo2$obo7bobo3bo9bo2$14bo!
The equivalent pattern in double-skew Life would be this:
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x = 29, y = 23, rule = R2,C0,S2-3,B3,N@A82415
obobo2$obobo2$6bo12$o9bobo2$o3bo5bobo11bobobo2$obo7bobo3bo9bo2$14bo!
And the normal, non-decompressed equivalents in normal tlife and normal life:
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x = 15, y = 12, rule = B3/S2-i34q
3o$3o$3bo6$o4b2o$obo2b2o5b3o$2o3b2obo4bo$7bo!
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x = 15, y = 12, rule = B3/S23
3o$3o$3bo6$o4b2o$obo2b2o5b3o$2o3b2obo4bo$7bo!
These would be supported by this notation as it can be clearly seen that the neighbourhood in question has four edges and four corners:
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x = 5, y = 5, rule = none
obobo2$o3bo2$obobo!