Abstract
In this paper we examine whether the number of pairwise non-isomorphic minimal blocking sets in PG(2, q) of a certain size is larger than polynomial. Our main result is that there are more than polynomial pairwise non-isomorphic minimal blocking sets for any size in the intervals [2q-1, 3q-4] for q odd and for q square. We can also prove a similar result for certain values of the intervals and .
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