A characterisation is given of all topological spaces that can be obtained as quotients $ mathbb D /R^ mathbb D $, where $R^ mathbb D $ is an equivalence relation and $( mathbb D , R^ mathbb D )$ is the projective Fra"issé limit of a projective Fra"issé family of finite topological structures in the language of graph theory.
Characterising quotients of projective Fraïssé limits
CAMERLO, RICCARDO
2010-01-01
Abstract
A characterisation is given of all topological spaces that can be obtained as quotients $ mathbb D /R^ mathbb D $, where $R^ mathbb D $ is an equivalence relation and $( mathbb D , R^ mathbb D )$ is the projective Fra"issé limit of a projective Fra"issé family of finite topological structures in the language of graph theory.
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