Wolfram Language Paclet Repository
Community-contributed installable additions to the Wolfram Language
Taggar`MGroups`
MCayleyGraph  |
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Details and Options
Examples
(1)
Basic Examples
(1)
Draw the Cayley graph of :
S
3
We know is generated by the permutations (123) and (23), therefore:
S
3
In[1]:=
 | MCayleyGraph |
 | MPermutationsGroup |
Out[1]=
Hover on the elements to see which element is represented by each node.
Compare it with what Mathematica's in-built command gives:
In[2]:=
CayleyGraph[SymmetricGroup[3]]
Out[2]=
Try it with a different set of generators:
In[3]:=
| MCayleyGraph |
| MPermutationsGroup |
Out[3]=
In[4]:=
edp=
[3],
[4]
 | MEDP |
 | MAdditiveGroup |
| MAdditiveGroup |
Out[4]=
MGroup
 |  |
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generated by :
{(1,1)}
In[5]:=
| MCayleyGraph |
| MTuple |
Out[5]=
Generated by :
{(1,0),(0,1)}
In[6]:=
| MCayleyGraph |
 | MTuple |
| MTuple |
Out[6]=
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