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Affine regular polygons and polyhedra in GS-quasigroup (CROSBI ID 550988)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa | međunarodna recenzija

Kolar-Begović, Zdenka ; Kolar-Šuper, Ružica Affine regular polygons and polyhedra in GS-quasigroup // 4th Croatian Mathematical Congres CroMC2008 Abstracts / Rudolf Scitovski (ur.). Osijek, 2008. str. 36-36

Podaci o odgovornosti

Kolar-Begović, Zdenka ; Kolar-Šuper, Ružica

engleski

Affine regular polygons and polyhedra in GS-quasigroup

A GS--quasigroup is defined as an idempotent quasigroup which satisfies the mutually equivalent identities $a(ab \cdot c)\cdot c=b$, $a \cdot (a \cdot bc)c=b$. Some interesting geometric concepts can be defined in a general GS--quasigroup. The concepts of the affine regular polygons and polyhedra in a general GS--quasigroup are introduced by means of the identities and relations which are valid in a general GS--quasigroup. The geometrical representation of the introduced concepts and relations between them will be given in the GS--quasigroup $C( \frac{;1};{;2};(1+\sqrt 5 ))$.

GS-quasigroup

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

Podaci o prilogu

36-36.

2008.

objavljeno

Podaci o matičnoj publikaciji

4th Croatian Mathematical Congres CroMC2008 Abstracts

Rudolf Scitovski

Osijek:

Podaci o skupu

4th Croatian Mathematical Congres

predavanje

17.06.2008-20.06.2008

Osijek, Hrvatska

Povezanost rada

Matematika