Buekenhout geometry

In mathematics, a Buekenhout geometry or diagram geometry is a generalization of projective spaces, Tits buildings, and several other geometric structures, introduced by Buekenhout (1979). == Definition == A Buekenhout geometry consists of a set X whose elements are called "varieties", with a symmetric, reflexive relation on X called "incidence", together with a function τ called the "type map" from X to a set Δ whose elements are called "types" and whose size is called the "rank".

Source: Wikipedia — Buekenhout geometry (CC BY-SA 4.0)

Buekenhout geometry

In mathematics, a Buekenhout geometry or diagram geometry is a generalization of projective spaces, Tits buildings, and several other geometric structures, introduced by Buekenhout (1979). == Definition == A Buekenhout geometry consists of a set X whose elements are called "varieties", with a symmetric, reflexive relation on X called "incidence", together with a function τ called the "type map" from X to a set Δ whose elements are called "types" and whose size is called the "rank".

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Source: Wikipedia "Buekenhout geometry" · CC BY-SA 4.0

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