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Titlebook: Geometry — von Staudt’s Point of View; Proceedings of the N Peter Plaumann,Karl Strambach Conference proceedings 1981 D. Reidel Publishing

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楼主: HABIT
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Projectivities and the Geometric Structure of Topological Planes connectedness properties of von Staudt groups, and in §4 we present the necessary results on topological transformation groups..Some of the results have not appeared in the literature (2.1, 2.5, 6.8, 7.6), or have appeared in a different form. In some cases, errors contained in the original papers are corrected (6.6, 7.5, 7.7).
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L. Herbert Hesmer,Holzwirtin Jutta Pokers of the line. A substantial portion of this exposition is devoted to the resolution of algebraic difficulties which arise when the classical results are reinterpreted in a plane coordinatized by a properly alternative, rather than associative, division ring.
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Einzelabschluß und Konzernabschlußoup of collineations, the existentially closed models of this class are existentially closed projective planes with an existentially closed group attached as a group of collineations which acts transitively on each isomorphism class of finitely generated subplanes.
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Existentially Closed Projective Planesoup of collineations, the existentially closed models of this class are existentially closed projective planes with an existentially closed group attached as a group of collineations which acts transitively on each isomorphism class of finitely generated subplanes.
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https://doi.org/10.1007/978-3-8349-8524-8d by the existence of a permutation group on a line, sharply transitive on 1{P} for a point P on 1, and normalized by those projectivities of 1 onto itself with fixed point P (Generalized Lüneburg-Yaqub- Theorem).
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Die Lebenswelt von Kindern ohne Geschwister,heir results are included in the results by Th. Grundhöfer which will be presented here for the first time. I would like to thank Th. Grundhöfer very much indeed for allowing me to incorporate his material into this note.
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Projectivities In Projective Planesd by the existence of a permutation group on a line, sharply transitive on 1{P} for a point P on 1, and normalized by those projectivities of 1 onto itself with fixed point P (Generalized Lüneburg-Yaqub- Theorem).
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Perspectivities in Circle Geometriesr a doctorate. Especially the beautiful results obtained by BENZ stimulated research in this field so that an increasing number of mathematicians started work in the field of circle geometries. Among those who made important contributions we would like to mention R. ARTZY, P. DEMBOWSKI, W. HEISE, H. MÄURER, P. QUATTROCCHI.
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