Abstract
Let Π be a translation plane of odd order p2R for p a prime. Let Π admit at least two p-groups, Bi, i=1, 2, B1≠B2 of orders > pR/2 which fix Baer subplanes Πi, i = 1,2, Π1≠Π2 pointwise. It is shown that under these assumptions Π must be a Hall plane.
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