Michael Rogers wrote:
> I have some notes somewhere on various ways of defining cluster and
> cliques... I'll see if there's anything that could be used to agree on
> the membership of a cell.

Two approaches from Knoke & Kuklinski:

1) n-cliques: every member can reach every other in n hops. (We'd need
to decide whether paths may pass through non-members for the purposes of
calculating the membership.)

2) k-plex cliques: each of the n members is connected to at least n-k
others (so a fully connected subgraph is a 1-plex clique).

But in either case I'm not sure how to work out which cliques a node
belongs to using only its local view of the network. In the k-plex case,
what if the clique is larger than my local view? In the n-clique case,
if two nodes within n hops of me aren't within n hops of each other,
which do I eliminate?

Cheers,
Michael
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