Generalized Hexagons as Amalgamations of
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H. Van Maldeghem; I. Bloemen
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Article
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1993
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Elsevier Science
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English
β 478 KB
We define the notion of regular point \(p\) in a generalized hexagon and show how a derived geometry at such a point can be defined. We motivate this by proving that, for finite generalized hexagons of order \((s, t)\), this derivation is a generalized quadrangle iff \(s=t\). Moreover, if the genera