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Incidence Structures of Type (p, n)
Authors:Franti?ek Machala
Institution:(1) Department of Algebra and Geometry, Faculty of Science, Palacký University, Tomkova 40, 779 00 Olomouc, Czech Republic
Abstract:Every incidence structure 
$$\mathcal{J}$$
(understood as a triple of sets (G, M, I), I sub G×M) admits for every positive integer p an incidence structure 
$$\mathcal{J}^n = \left( {G^p ,M^p ,I^p } \right)$$
where G p (M p) consists of all independent p-element subsets in G (M) and I p is determined by some bijections. In the paper such incidence structures 
$$\mathcal{J}$$
are investigated the 
$$\mathcal{J}^p $$
's of which have their incidence graphs of the simple join form. Some concrete illustrations are included with small sets G and M.
Keywords:incidence structures  independent sets
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