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Titlebook: Generalized Polygons; Hendrik Maldeghem Book 1998 Springer Basel AG 1998 Geometry.3D.3D graphics.algebraic topology.character.classificati

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978-3-0348-9789-1Springer Basel AG 1998
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Contemporary Issues in Applied Economics(a posteriori) immediate generalization of ., the definition requires some preliminaries such as distance in geometries. The preparation of the definition of a generalized polygon is the goal of the first section.
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Noor Azryani Auzairy,Ahmad Ibn Ibrahimypful in proving numerous results in the classical planes. For generalized polygons, coordinates have helped in proving results in both general and classical polygons. No generalized polygon, apart from many projective planes, was first constructed via coordinatization, but some have otherwise no ele
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Contemporary Issues in International Lawr, we aim at a description (but not proof) of a characterization of all these examples. Namely, they are the only polygons satisfying the Moufang condition; see Definitions 4.4.4 on page 143. The main results are due to . [1976a], [1976b], [19**], [1979], [1983], [1994a], . [1979] and . & . [19.]. .
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ot of cases, other criteria are needed. From a geometric point of view for instance, one would like to identify Moufang polygons by certain geometric or, in the finite case, combinatorial properties. This also means that, in the case of generalized .-gons, . ∉ {3, 4, 6, 8}, we would like to have geo
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https://doi.org/10.1057/9781137025807e group and the groups of projectivities of some Moufang polygons (in particular, all finite classical polygons) look like; the latter generalizes a result of . [1988]. Secondly, we want to classify all embeddings of a generalized quadrangle in a finite-dimensional projective space. In particular, s
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