Abstract
The embedding of a Ree Unital $${\mathcal{R}}(q)$$ in a finite projective plane ? of order up to q 4 is investigated when the Ree group is induced on $${\mathcal{R}}(q)$$ by a collineation group of ?. In particular, it is shown that such a embedding is not admissible for q ? 3, extending in this way a result of Luneburg dating back to 1965.
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