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| Title | On Flag-Transitive Incidence Geometries of Rank 6 for the Mathieu
Group M(12) |  
| Authors | Francis Buekenhout, Michel Dehon and Dimitri Leemans |  
| Reference | In L. Di Martino, W.E. Kantor, G. Lunardon, A. Pasini (editors), Groups and Geometries, Birkhauser, 1998, 39-54. |  
| Math. Reviews | 99m:51017 |  
| Zentralblatt | 899.51006 |  
| Abstract | We show that the Mathieu group M(12) does not have geometries of rank greater or equal to 6, satisfying the RWPRI and (IP)_2 conditions.
Our proof of this result is based on classifications of geometries of some subgroups of M(12) which have been obtained using MAGMA programs. |  
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