Wolfram Function Repository
Instant-use add-on functions for the Wolfram Language
Function Repository Resource:
Test whether a graph is reflexive
Tuples form a reflexive graph:
In[1]:= |
Out[1]= |
In[2]:= |
Out[2]= |
In[3]:= |
Out[3]= |
After deleting one of its self-loops, the graph is no longer reflexive:
In[4]:= |
Out[4]= |
In[5]:= |
Out[5]= |
The divisibility relation between integers is reflexive since each integer divides itself:
In[6]:= |
Out[6]= |
In[7]:= |
Out[7]= |
This work is licensed under a Creative Commons Attribution 4.0 International License