Is a complete graph meaningful ?

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A complete graph is a well-defined concept in Graph Theory, representing a graph where every pair of vertices is connected by an edge. The term "complete graph" is commonly used, despite initial confusion about its usage. It is characterized by having all possible edges between its vertices, making it isomorphic across different instances with the same number of vertices. Understanding this concept is essential for discussions in graph theory and related fields. The complete graph's significance lies in its structural properties and applications in various mathematical contexts.
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Is "a complete graph" meaningful ?

Is "a complete graph" meaningful ?
 
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Yes, it is. But where does the question come from?
 
I thought no one says "a complete graph", I also don't know what it is.

Thanks for your answer, bye
 
It has a well defined meaning in Graph Theory. But I don't know if that is what you wanted: the complete graph (with n vetices) is the one with all possible edges. They are all isomorphic, as graphs, so we can say 'the complete graph' with n vertices.
 
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