Asymptotics for incidence matrix classes

Mathematics – Combinatorics

Scientific paper

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updated and slightly expanded version

Scientific paper

We define {\em incidence matrices} to be zero-one matrices with no zero rows or columns. A classification of incidence matrices is considered for which conditions of symmetry by transposition, having no repeated rows/columns, or identification by permutation of rows/columns are imposed. We find asymptotics and relationships for the number of matrices with $n$ ones in these classes as $n\to\infty$.

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