Skip to main content
SpringerLink
Log in

A characterization of the groupCo 3 as a transitive extension ofHS

  • Published:
Archiv der Mathematik Aims and scope Submit manuscript

This is a preview of subscription content, log in via an institution to check access.

Access this article

Log in via an institution

Price excludes VAT (USA)
Tax calculation will be finalised during checkout.

Instant access to the full article PDF.

Institutional subscriptions

References

  1. F.Buekenhout, The basic diagram of a geometry. In: Geometries and Groups, M. Aigner and D. Jungnickel, eds. LNM893, 1–30, Berlin-Heidelberg-New York 1981.

  2. F. Buekenhout andX. Hubaut, Locally polar spaces and related rank 3 groups. J. Algebra45, 391–434 (1977).

    Google Scholar 

  3. J. H.Conway et al., Atlas of Finite Groups. Oxford 1985.

  4. A.Dal Fra, D.Ghinelli and A.Pasini, Flag-transitive extensions ofC n -geometries. Preprint.

  5. T.Meixner, Two geometries related to the sporadic groupsCo 1 andCo 3 . Preprint.

  6. M. Suzuki, Transitive extensions of a class of doubly transitive groups. Nagoya Math. J.27, 159–169 (1966).

    Google Scholar 

  7. R.Weiss and S.Yoshiara, A geometric characterization of the groupsSuz andHS. J. Algebra, to appear.

  8. S.Yoshiara, A geometry for the groupHS. Preprint.

  9. T. Yoshida, A characterization of Conway's groupC 3 . Hokkaido Math. J.3, 232–242 (1974).

    Google Scholar 

Download references

Author information

Author notes

  1. Richard Weiss

    Present address: Department of Mathematics, Tufts University, 02155, Medford, MA, USA

Authors and Affiliations

    Authors
    1. Richard Weiss
      View author publications

      You can also search for this author in PubMed Google Scholar

    Additional information

    Research partially supported by NSF Grants DMS-8700838 and DMS-8901904.

    Rights and permissions

    Reprints and permissions

    About this article

    Cite this article

    Weiss, R. A characterization of the groupCo 3 as a transitive extension ofHS . Arch. Math 56, 209–213 (1991). https://doi.org/10.1007/BF01190206

    Download citation

    • Received:

    • Issue Date:

    • DOI: https://doi.org/10.1007/BF01190206

    Search

    Navigation