activity
20122021
most citedCoordinatization of join-distributive lattices

20 citations · 41 across the 14 of their papers we have counts for

collaborators
Showing 2016Show all

6 papers · 1 filter

math.CO2016★ 3 cited

A note and a short survey on supporting lines of compact convex sets in the plane

Gábor Czédli, László L. Stachó

After surveying some known properties of compact convex sets in the plane, we give a two rigorous proofs of the general feeling that supporting lines can be slide-turned slowly and…

math.MG2016

Characterizing circles by a convex combinatorial property

Gábor Czédli

Let be a compact convex subset of the plane , and assume that is similar to , that is, is the image of with respect t…

math.MG2016

An easy way to a theorem of Kira Adaricheva and Madina Bolat on convexity and circles

Gábor Czédli

Kira Adaricheva and Madina Bolat have recently proved that if and are circles in a triangle with vertices , then there exist and $k\in\{0,…

math.RA2016

A concise approach to small generating sets of lattices of quasiorders and transitive relations

Gábor Czédli, Júlia Kulin

By H. Strietz, 1975, and G. Czédli, 1996, the complete lattice of all equivalences is four-generated, provided the size is an accessible cardinal. Results of I. Chaj…

math.CO2016

Representing convex geometries by almost-circles

Gábor Czédli, János Kincses

Finite convex geometries are combinatorial structures. It follows from a recent result of M.\ Richter and L.G.\ Rogers that there is an infinite set of planar convex polyg…

math.CO2016

Swing lattice game and a short proof of the swing lemma for planar semimodular lattices

Gábor Czédli, Géza Makay

The swing lemma, due to G. Grätzer for slim semimodular lattices and extended by G. Czédli and G. Grätzer for all planar semimodular lattices, describes the congruence generated by…