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Cancellation of 3-Point Topological Spaces

    1. [1] University of Leeds

      University of Leeds

      Reino Unido

    2. [2] Universidade de Coimbra

      Universidade de Coimbra

      Coimbra (Sé Nova), Portugal

  • Localización: Applied general topology, ISSN-e 1989-4147, ISSN 1576-9402, Vol. 9, Nº. 1, 2008, págs. 15-19
  • Idioma: inglés
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  • Resumen
    • The cancellation problem, which goes back to S. Ulam, is formulated as follows: Given topological spaces X, Y, Z, under what circumstances does X × Z ≈Y × Z (≈ meaning homeomorphic to) imply X ≈ Y ? In it is proved that, for T0 topological spaces and denoting by S the Sierpinski space, if X × S≈Y × S then X≈Y. This note concerns all nine (up to homeomorphism) 3-point spaces, which are given in.


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