WOLFRAM NOTEBOOK

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Graph[Rule@@@#]&/@WolframModel[{{x,y}}{{y,z},{z,x}},{{0,0}},5,"StatesList"]
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RulePlot[WolframModel[{{1,2,3},{4,5,6},{1,4}}{{2,7,8},{3,9,10},{5,11,12},{6,13,14},{13,8},{7,10},{9,12},{11,14}}]]
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WolframModelData=ResourceFunction["WolframModelData"]
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WolframModelData[All,"Rule"]
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Colored net analog

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ResourceFunction["FindCanonicalWolframModel"][{{p1r,p1y,p1g},{p2r,p2y,p2g},{p1r,p2r},{p2r,p1r}}{{p1g,p3y,p3g},{p1y,p4y,p4g},{p2g,p5y,p5g},{p2y,p6y,p6g},{p3y,p6g},{p3g,p4y},{p4y,p3g},{p4g,p5y},{p5y,p4g},{p5g,p6y},{p6y,p5g},{p6g,p3y}}]
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$Aborted
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init={{p1r,p1y,p1g},{p2r,p2y,p2g},{p1r,p2r},{p2r,p1r},{p1y,p2y},{p2y,p1y},{p1g,p2g},{p2g,p1g}};
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HypergraphPlot/@WolframModel[{{p1r,p1y,p1g},{p2r,p2y,p2g},{p1r,p2r},{p2r,p1r}}{{p1g,p3y,p3g},{p1y,p4y,p4g},{p2g,p5y,p5g},{p2y,p6y,p6g},{p3y,p6g},{p3g,p4y},{p4y,p3g},{p4g,p5y},{p5y,p4g},{p5g,p6y},{p6y,p5g},{p6g,p3y}},init,4,"StatesList"]
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HypergraphPlot/@WolframModel[{{p1r,p1y,p1g},{p2r,p2y,p2g},{p1r,p2r},{p2r,p1r}}{{p1g,p3y,p3g},{p1y,p4y,p4g},{p2g,p5y,p5g},{p2y,p6y,p6g},{p3y,p6g},{p3g,p4y},{p4y,p3g},{p4g,p5y},{p5y,p4g},{p5g,p6y},{p6y,p5g},{p6g,p3y}},init,6,"StatesList"]
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WolframModel[{{p1r,p1y,p1g},{p2r,p2y,p2g},{p1r,p2r},{p2r,p1r}}{{p1g,p3y,p3g},{p1y,p4y,p4g},{p2g,p5y,p5g},{p2y,p6y,p6g},{p3y,p6g},{p3g,p4y},{p4y,p3g},{p4g,p5y},{p5y,p4g},{p5g,p6y},{p6y,p5g},{p6g,p3y}},init,10]
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GraphPlot3D[HypergraphToGraph[%111[-1]]]
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GraphEmbedding[HypergraphToGraph[%111[-1]],"SpringElectricalEmbedding",3];
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%179
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ResourceFunction["NonConvexHullMesh"][%179,2]
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Oriented networks / networks with faces

Max grid rule

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