Several facts suggest the conjecture that all finite Tits geometries of type C3 with thick lines are either buildings or flat. We prove that, if Г is a finite Tits geometry of type Cn (n ≥ 3) with thick lines and if all residues of Г of type C3 are either buildings or flat, then either Г is a building or n = 3 and Г is flat. © 1987, Academic Press Inc. (London) Limited.

Pasini, A. (1987). On Tits geometries of type Cn. EUROPEAN JOURNAL OF COMBINATORICS, 8(1), 45-53 [10.1016/S0195-6698(87)80019-7].

On Tits geometries of type Cn.

PASINI, ANTONIO
1987

Abstract

Several facts suggest the conjecture that all finite Tits geometries of type C3 with thick lines are either buildings or flat. We prove that, if Г is a finite Tits geometry of type Cn (n ≥ 3) with thick lines and if all residues of Г of type C3 are either buildings or flat, then either Г is a building or n = 3 and Г is flat. © 1987, Academic Press Inc. (London) Limited.
Pasini, A. (1987). On Tits geometries of type Cn. EUROPEAN JOURNAL OF COMBINATORICS, 8(1), 45-53 [10.1016/S0195-6698(87)80019-7].
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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/11365/17649
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