| W.M. Kantor, Some geometries which are almost buildings, Europ. J. Comb. 2 (1981), 239--247. |
....of G(McL) in a subspace of the Leech lattice modulo 2 is universal among abelian representations. The collinearity graph of G(McL) contains a subgraph which is the collinearity graph of a GAB (geometry which is almost building) G(U 4 (3) of type 2 ffi 2 ffi 2 ffi; first described in [Ka81]. The collinearity graph of the 2 cover e G as in Theorem 1.4 contains a subgraph which is the collinearity graph of a new flag transitive tilde geometry e X of type 2 ffi 2 ffi 2 ffi which possesses a morphism onto G(U 4 (3) Theorem 1.8 There exists a 3 23 fold 1 cover e X G(U ....
W.M. Kantor, Some geometries which are almost buildings, Europ. J. Comb. 2 (1981), 239--247.
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