In mathematics, a Hall plane is a non-Desarguesian projective plane constructed by Marshall Hall Jr. (1943).[1] There are examples of order p2n for every prime p and every positive integer n provided p2n > 4.[2]
^Hall (1943)
^Although the constructions will provide a projective plane of order 4, the unique such plane is Desarguesian and is generally not considered to be a Hall plane.
In mathematics, a Hallplane is a non-Desarguesian projective plane constructed by Marshall Hall Jr. (1943). There are examples of order p2n for every...
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Non-Desarguesian Planes", Notices of the AMS, 54 (10): 1294–1303 Near-field Semifield Alternative division ring Hall systems (Hallplanes) Moufang plane Quasifields...
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