Der baryzentrische Kalkül als axiomatische Grundlage der affinen Geometrie.

DOI10.1515/crll.1966.224.44zbMath0146.16202OpenAlexW200157294MaRDI QIDQ5523373

F. Ostermann, Jürgen Schmidt

Publication date: 1966

Published in: Journal für die reine und angewandte Mathematik (Crelles Journal) (Search for Journal in Brave)

Full work available at URL: https://www.digizeitschriften.de/dms/resolveppn/?PPN=GDZPPN002182033

zbMATH Keywords

foundations of geometry, non-Euclidean geometry

Related Items (17)

Left linear theories -- a generalization of module theory ⋮ Convexity theories. IV: Klein-Hilbert parts in convex modules ⋮ Idempotent algebras with log-linear free spectra ⋮ Keimel's problem on the algebraic axiomatization of convexity ⋮ Affine spaces and algebras of subalgebras ⋮ Affine near-rings and related structures ⋮ Barycentric algebras and beyond ⋮ Lie and Nijenhuis brackets on affine spaces ⋮ Heaps of modules and affine spaces ⋮ Torsion theories in affine categories ⋮ Equivalence of categories of affine modules ⋮ Medial idempotent groupoids. I ⋮ Barycentric Algebras and Gene Expression ⋮ On the quasivariety on convex subsets of affine spaces ⋮ Subquasivarieties of regularized varieties ⋮ Convex sets and barycentric algebras ⋮ On groupoids representable by vector spaces over finite fields

This page was built for publication: Der baryzentrische Kalkül als axiomatische Grundlage der affinen Geometrie.