Wolfram Function Repository

Instant-use add-on functions for the Wolfram Language

Function Repository Resource:

 GeodesicSphereGraph

Source Notebook

Create a graph of an order-n geodesic sphere

Contributed by: Jan Mangaldan

Examples

Basic Examples (3) 

Generate an order-2 geodesic sphere:

In[1]:=
ResourceFunction["GeodesicSphereGraph"][2]
Out[1]=

Generate an order-2 geodesic sphere with specially computed coordinates:

In[2]:=
ResourceFunction["GeodesicSphereGraph"][2, VertexCoordinates -> "Embedded"]
Out[2]=

Generate an order-3 geodesic sphere with an octahedral base:

In[3]:=
ResourceFunction["GeodesicSphereGraph"]["Octahedron", 3, VertexCoordinates -> "Embedded"]
Out[3]=

Scope (2) 

Generate an icosahedral graph:

In[4]:=
ResourceFunction["GeodesicSphereGraph"][1, VertexCoordinates -> "Embedded"]
Out[4]=

Convert to a Graph object:

In[5]:=
ResourceFunction["GeodesicSphereGraph"][4] // Graph
Out[5]=

Options (4) 

GraphLayout (1) 

Specify various layouts for the geodesic sphere graph:

In[6]:=
ResourceFunction["GeodesicSphereGraph"]["Octahedron", 4, GraphLayout -> "SpringEmbedding"]
Out[6]=
In[7]:=
ResourceFunction["GeodesicSphereGraph"]["Octahedron", 4, GraphLayout -> "HighDimensionalEmbedding"]
Out[7]=

PlotTheme (1) 

Use a large graph theme:

In[8]:=
ResourceFunction["GeodesicSphereGraph"][4, PlotTheme -> "LargeGraph"]
Out[8]=

VertexCoordinates (2) 

By default, vertex coordinates are computed automatically, depending on the setting for GraphLayout:

In[9]:=
ResourceFunction["GeodesicSphereGraph"]["Tetrahedron", 5]
Out[9]=

Use specially computed coordinates for the vertices:

In[10]:=
ResourceFunction["GeodesicSphereGraph"]["Tetrahedron", 5, VertexCoordinates -> "Embedded"]
Out[10]=

Version History

  • 1.0.0 – 02 March 2020

Related Resources

License Information