WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],30]
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WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],100]
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WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],100,TimeConstraint4]
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HypergraphPlot[%["FinalState"]]
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$Aborted[]
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WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],20]["FinalState"]//HypergraphPlot
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WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],30]["FinalState"]//HypergraphPlot
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GraphPlot3D[Catenate[(Rule@@@Partition[#,2,1])&/@(WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],30]["FinalState"])]]
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GraphPlot3D[SimpleGraph@Catenate[(Rule@@@Partition[#,2,1])&/@(WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],30]["FinalState"])]]
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WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],30,"CausalGraph"]
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WolframModel[{{{2,2,2},{2,1,3}}{{2,3,4},{4,4,4},{1,1,3},{3,1,1}}},Table[{0,0,0},2],50,"CausalGraph"]
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GraphPlot3D[%]
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CanonicalGraph