Evaluate

Basic Examples

○
HofstadterMURiddle
[4]
In[]:=
{MIMII,MIMIU,MIIMIIII,MIIMIIU,MIUMIUIU,MIIIIMIIIIIIII,MIIIIMUI,MIIIIMIU,MIIIIMIIIIU,MIIUMIIUIIU,MIUIUMIUIUIUIU,MIIIIIIIIMIIIIIIIIIIIIIIII,MIIIIIIIIMUIIIII,MIIIIIIIIMIUIIII,MIIIIIIIIMIIUIII,MIIIIIIIIMIIIUII,MIIIIIIIIMIIIIUI,MIIIIIIIIMIIIIIU,MIIIIIIIIMIIIIIIIIU,MUIMUIUI,MUIMUIU,MIUMIUIU,MIIIIUMIIIIUIIIIU,MIIIIUMUIU,MIIIIUMIUU,MIIUIIUMIIUIIUIIUIIU,MIUIUIUIUMIUIUIUIUIUIUIUIU}
Out[]=
GraphPlot​​
○
HofstadterMURiddle
[3],Method->"LinearEmbedding",​​VertexLabels->"Name"
In[]:=
Out[]=
GraphPlot​​
○
HofstadterMURiddle
[5],Method->"RadialDrawing",​​VertexLabels->None,DirectedEdges->True
In[]:=
Out[]=
GraphPlot​​
○
HofstadterMURiddle
[4],Method->"LayeredDigraphDrawing",​​VertexLabels->"Name",DirectedEdges->True
In[]:=
Out[]=
GraphPlot​​
○
HofstadterMURiddle
[4],Method->"SpringElectricalEmbedding",​​VertexLabels->"Name",DirectedEdges->True
In[]:=
Out[]=
GraphPlot​​
○
HofstadterMURiddle
[4],Method->"SpringEmbedding",​​VertexLabels->"Name",DirectedEdges->True
In[]:=
Out[]=