Eine Kennzeichnung anordnungsfähiger Ternärkörper. (A characterization of orderable ternary fields)
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Publication:1101138
DOI10.1007/BF01222390zbMath0642.06010OpenAlexW2912963323MaRDI QIDQ1101138
Publication date: 1988
Published in: Journal of Geometry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01222390
Loops, quasigroups (20N05) Ordered geometries (ordered incidence structures, etc.) (51G05) Ordered rings, algebras, modules (06F25) Ordered fields (12J15)
Related Items (17)
ON THE RELATIONSHIP BETWEEN PLANE AND SOLID GEOMETRY ⋮ Matroids with coefficients over projective planes ⋮ Topological projective planes and uniform valuations ⋮ Trivialization of fans in division algebras ⋮ On preorders of ternary fields ⋮ Spaces of orderings and Witt rings of planar ternary rings ⋮ Witt rings of weakly orderable double loops and nearfields ⋮ Zur algebraischen Kennzeichnung mehrwertiger Halbordnungen. (An algebraic characterization of multi-valued halforderings) ⋮ Anordnungsräume unter der Moulton Konstruktion und Ebenen der Lenz Klasse III. (Spaces of orderings under the Moulton construction and planes of Lenz class III.) ⋮ Trivialization of fans in planar ternary rings with rational prime field ⋮ Oriented rank three matroids and projective planes ⋮ On multiple-valued ordered projective planes ⋮ The axiomatics of ordered geometry: I. Ordered incidence spaces ⋮ Fully orderable near-fields ⋮ The holomorphy rings of planar ternary rings with rational prime field ⋮ A note on places of quasifields ⋮ Projectivities, stabilizers and the Tutte group in projective planes
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