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An Application of Einsteinian-Phythagorean Theorem in Einstein Gyrovector Spaces
Abstract
In [Ungar 2008; Ungar 2015] A.A. Ungar, employs the Einstein gyrovector spaces for the introduction of the gyrotrigonometry, Ungar’s and other researcher’s works play a major role in translating some theorems from Euclidean geometry to corresponding theorems in Einstein gyrovector spaces. In Euclidean geometry, the sum of the squares of the lengths of opposite sides of convex or concave quadrilaterals whose diagonals intersect perpendicularly is equal to each other. In this paper, we present this theorem in Einstein gyrovector spaces in terms of gamma factors.
Article information
Journal
Journal of Mathematics and Statistics Studies
Volume (Issue)
5 (1)
Pages
10-14
Published
How to Cite
Article information
- Journal
- Journal of Mathematics and Statistics Studies
- Volume and issue
- 5 (1)
- Pages
- 10-14
- DOI
- https://doi.org/10.32996/jmss.2024.5.1.2
- Received
- February 7, 2024
- Published
- February 27, 2024
- Similarity screening
- Completed
- Peer Review
- This article has been peer reviewed.
- Copyright and licence
- © 2024 The Author(s). Published by Al-Kindi Center for Research and Development.
- How to cite
- Zafer Sanli (2024). An Application of Einsteinian-Phythagorean Theorem in Einstein Gyrovector Spaces. Journal of Mathematics and Statistics Studies, 5(1), 10-14. https://doi.org/10.32996/jmss.2024.5.1.2
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