A projective space of dimension 3 over a finite Galois field GF(q) is denoted as PG(3,q). It is defined as the set of all one-dimensional subspaces of 4-dimensional vector space over this Galois field. Klein transformation maps a projective plane of PG(3,2) to a Greek plane of the Klein quadric. This paper introduces the fuzzification of Greek planes passing through the base point, any point on the base line different from the base point, and any point not on the base line of the base plane of 5-dimensional fuzzy projective space.
A projective space of dimension 3 over a finite Galois field GF(q) is denoted as PG(3,q). It is defined as the set of all one-dimensional subspaces of 4-dimensional vector space over this Galois field. Klein transformation maps a projective plane of PG(3,2) to a Greek plane of the Klein quadric. This paper introduces the fuzzification of Greek planes passing through the base point, any point on the base line different from the base point, and any point not on the base line of the base plane of 5-dimensional fuzzy projective space.
Primary Language | English |
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Subjects | Symbolic Calculation |
Journal Section | Articles |
Authors | |
Publication Date | June 28, 2024 |
Submission Date | May 9, 2024 |
Acceptance Date | June 15, 2024 |
Published in Issue | Year 2024 Volume: 25 Issue: 2 |