Published: 1990-01-30

Orthogonality on the given hyperbolic planes

Jan Fryda

Abstract

It has been proved, by K. Menger in [3], that all concepts of the Bolyai-Lobachevsky geometry can be defined in terms of the operations “joining” and “intersecting”. In the present paper a similar definition of the orthogonality on hyperbolic plane (being a substitute for the Bolyai-Lobachevsky plane) over a finite field with characteristic different from 2 or over a finite extension of the rational field to a subfield of the real field is given and investigated.

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Fryda, J. (1990). Orthogonality on the given hyperbolic planes. Annales Mathematicae Silesianae, 3, 132–137. Retrieved from https://journals.us.edu.pl/index.php/AMSIL/article/view/14312

Domyślna okładka

Vol. 3 (1990)
Published: 1990-01-30


ISSN: 0860-2107
eISSN: 2391-4238
Ikona DOI 10.1515/amsil

Publisher
University of Silesia Press

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