Cellular automaton simulation programs by supported rulespaces: Difference between revisions

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! [[LifeViewer]]
! [[LifeViewer]]
! [[lifelib]]
! [[lifelib]]
! [[CAViewer]]
! [[Java Square Cell]]
! [[Java Square Cell]]
! [[Life32]]
! [[Life32]]
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! [[Visions of Chaos]]
! [[Visions of Chaos]]
! [[WolframAlpha]]
! [[WolframAlpha]]
! [[CAViewer]]
|-
|-
! von Neumann
! von Neumann
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| style="background-color:#c6efce;" | range 1-500<ref group="n" name="r1notation"/>
| style="background-color:#c6efce;" | range 1-500<ref group="n" name="r1notation"/>
| style="background-color:#dfdfff;" | range 1<ref group="n" name="mooresubset">via Moore isotropic non-totalistic notation</ref>
| style="background-color:#dfdfff;" | range 1<ref group="n" name="mooresubset">via Moore isotropic non-totalistic notation</ref>
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! Moore
! Moore
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| style="background-color:#c6efce;" | range 1-500<ref group="n" name="r1notation"/>
| style="background-color:#c6efce;" | range 1-500<ref group="n" name="r1notation"/>
| style="background-color:#c6efce;" | range 1-5<ref group="n" name="r1notation"/><br>range 1-7<ref group="n" name="ctgltl">Consecutive birth/survival transitions (Larger than Life) only for ranges above 5</ref>
| style="background-color:#c6efce;" | range 1-5<ref group="n" name="r1notation"/><br>range 1-7<ref group="n" name="ctgltl">Consecutive birth/survival transitions (Larger than Life) only for ranges above 5</ref>
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! cross
! cross
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| style="background-color:#c6efce;" | range 1-500
| style="background-color:#c6efce;" | range 1-500
| style="background-color:#ffc7ce;" | No
| style="background-color:#ffc7ce;" | No
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! saltire
! saltire
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| style="background-color:#c6efce;" | range 1-500
| style="background-color:#c6efce;" | range 1-500
| style="background-color:#ffc7ce;" | No
| style="background-color:#ffc7ce;" | No
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! star
! star
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| style="background-color:#c6efce;" | range 1-500
| style="background-color:#c6efce;" | range 1-500
| style="background-color:#ffc7ce;" | No
| style="background-color:#ffc7ce;" | No
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! hash
! hash
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| style="background-color:#c6efce;" | range 1-500
| style="background-color:#c6efce;" | range 1-500
| style="background-color:#ffc7ce;" | No
| style="background-color:#ffc7ce;" | No
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! checkerboard
! checkerboard
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| style="background-color:#c6efce;" | range 1-500
| style="background-color:#c6efce;" | range 1-500
| style="background-color:#ffc7ce;" | No
| style="background-color:#ffc7ce;" | No
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! L<sup>2</sup>
! L<sup>2</sup>
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| style="background-color:#c6efce;" | range 1-500
| style="background-color:#c6efce;" | range 1-500
| style="background-color:#ffc7ce;" | No
| style="background-color:#ffc7ce;" | No
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|-
|-
! circular
! circular
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| style="background-color:#c6efce;" | range 1-500
| style="background-color:#c6efce;" | range 1-500
| style="background-color:#ffc7ce;" | No
| style="background-color:#ffc7ce;" | No
| style="background-color:#c6efce;" | range 1-?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
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| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#d4e5f6;" | ?
| style="background-color:#c6efce;" | range 1-?
|}
|}



Revision as of 17:49, 9 May 2021

This is an incomplete, messy table of multiple cellular automaton simulator programs with the rulespaces they natively support.

Grids

Euclidean regular

{∞}

{4,4}

2-state
Outer-totalistic
Rulespace Golly LifeViewer lifelib CAViewer Java Square Cell Life32 Mirek's Cellebration Visions of Chaos WolframAlpha
von Neumann range 1-500[n 1] range 1-500[n 1] range 1[n 2] range 1-? range 1-? range 1-? range 1-10[n 3] ? ?
Moore range 1-500[n 1] range 1-500[n 1] range 1-5[n 1]
range 1-7[n 4]
range 1-? range 1-? range 1-? range 1-10[n 1][n 3] ? ?
cross range 1-500 range 1-500 No range 1-? range 1-? ? No ? ?
saltire range 1-500 range 1-500 No range 1-? range 1-? ? No ? ?
star range 1-500 range 1-500 No range 1-? range 1-? ? No ? ?
hash range 1-500 range 1-500 No range 1-? range 1-? ? No ? ?
checkerboard range 1-500 range 1-500 No range 1-? ? ? No ? ?
L2 range 1-500 range 1-500 No range 1-? ? ? No ? ?
circular range 1-500 range 1-500 No range 1-? ? ? No ? ?
Isotropic non-totalistic
Rulespace Golly LifeViewer lifelib Java Square Cell Life32 Mirek's Cellebration Visions of Chaos WolframAlpha CAViewer
range 1
von Neumann
Yes[n 2] Yes[n 2] Yes[n 2] ? ? Yes[n 5] ? ? Yes[n 5]
range 1
Moore
Yes Yes Yes ? ? Yes[n 5] ? ? Yes
range 2
von Neumann
Multistate emulation only Multistate emulation only Yes ? ? ? ? ? Yes
Non-isotropic
Rulespace Golly LifeViewer lifelib Java Square Cell Life32 Mirek's Cellebration Visions of Chaos WolframAlpha CAViewer
Margolus Multistate emulation only Yes ? ? ? Yes ? ? Yes
range 1
von Neumann
Yes Yes No ? ? Yes[n 5] ? ? Yes[n 5]
range 1
Moore
Yes Yes No ? ? Yes[n 5] ? ? Yes[n 5]
range 2
von Neumann
Multistate emulation only Multistate emulation only No ? ? ? ? ? Yes[n 5]
Custom OT
neighbourhood
range 1-500 range 1-500 No ? ? No ? ? range 1-?
3-state
Outer-totalistic
Isotropic non-totalistic
16-state
Non-isotropic
n-state
Notated variants
Unsorted
Rulespace Golly LifeViewer lifelib Java Square Cell Life32 Mirek's Cellebration Visions of Chaos WolframAlpha CAViewer
Cyclic CA No No No ? ? ? ? ? No
RPS CA No No No ? ? ? ? ? No
BSFKL Ruletables only Ruletables only Yes ? ? ? ? ? Ruletables only
3-state outer-totalistic Ruletables only Ruletables only Ruletables only ? ? ? ? ? Ruletables only
3-state isotropic non-totalistic Ruletables only Ruletables only Ruletables only ? ? ? ? ? Ruletables only
Partitioned cellular automata Ruletables only Yes No ? ? ? ? ? No
Outer-totalistic Generations states 2-255 states 2-255 states 2-? ? ? states 2-? ? ? states 2-?
Isotropic non-totalistic Generations states 2-255 states 2-255 states 2-? ? ? Weighted Generations
states 2-?
? ? Yes
Larger than Life Generations range 1-500
states 2-255
range 1-500
states 2-255
range 1-7
states 2-?
? ? range 1-10
states 2-25
? ? Yes
Higher-range outer-totalistic Generations range 1-500
states 2-255
range 1-500
states 2-255
range 1-5
states 2-?
? ? ? ? ? Yes
Extended Generations Ruletables only Ruletables only Yes ? ? ? ? ? Yes
Deficient rules Ruletables only Ruletables only Yes ? ? ? ? ? Yes
Naive rules Multistate emulation only Multistate emulation only ? ? ? ? ? ? Yes
[Rule]History Yes Yes ? ? ? ? ? ? Yes
[Rule]Super Yes Yes ? ? ? ? ? ? No
  1. ↑ 1.0 1.1 1.2 1.3 1.4 1.5 Has a simpler notation for the range-1 case
  2. ↑ 2.0 2.1 2.2 2.3 via Moore isotropic non-totalistic notation
  3. ↑ 3.0 3.1 Consecutive birth/survival transitions (Larger than Life) only for ranges above 2
  4. ↑ Consecutive birth/survival transitions (Larger than Life) only for ranges above 5
  5. ↑ 5.0 5.1 5.2 5.3 5.4 5.5 5.6 5.7 via Weighted Life

{6,3}

Rulespace Golly LifeViewer lifelib Java Square Cell Life32 Mirek's Cellebration Visions of Chaos WolframAlpha CAViewer
Hexagonal Tripod outer-totalistic Via MAP strings Yes ? ? ? ? ? ? Yes
Hexagonal outer-totalistic Yes Yes Yes Yes Yes Weighted Life ? ? Yes
Hexagonal isotropic non-totalistic Via MAP strings Yes Yes ? ? Weighted Life ? ? Yes
Hexagonal non-isotropic non-totalistic Yes Yes No ? ? Weighted Life ? ? Weighted Life
hexagonal Larger than Life range 1-500 range 1-500 No No ? No ? ? Yes
asterisk Larger than Life range 1-500 range 1-500 No No ? No ? ? Yes
tripod Larger than Life range 1-500 range 1-500 No No ? No ? ? Yes
hexagonal Higher-range outer-totalistic range 1-500 range 1-500 No No ? No ? ? Yes
tripod Higher-range outer-totalistic range 1-500 range 1-500 No No ? No ? ? Yes
asterisk Higher-range outer-totalistic range 1-500 range 1-500 No No ? No ? ? Yes

{3,6}

Rulespace Golly LifeViewer lifelib Java Square Cell Life32 Mirek's Cellebration Visions of Chaos WolframAlpha CAViewer
Triangular von Neumann outer-totalistic Multistate emulation only Yes ? ? ? ? ? ? Yes
Triangular Vertices outer-totalistic Multistate emulation only Yes ? ? ? ? ? ? Yes
Triangular Tri6inner outer-totalistic Multistate emulation only Yes ? ? ? ? ? ? Yes
Triangular Tri6outer outer-totalistic Multistate emulation only Yes ? ? ? ? ? ? Yes
Triangular Moore outer-totalistic Yes Yes ? ? ? ? ? ? Yes
triangular Larger than Life range 1-500 range 1-500 No No ? No ? ? Yes
triangular Higher-range outer-totalistic range 1-500 range 1-500 No No ? No ? ? Yes

{4,3,4}

{4,3,3,4}

{3,4,3,3}

{3,3,4,3}

{4,3,3,3,4}