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  1.  8
    Computable Neighbourhoods of Points in Semicomputable Manifolds.Zvonko Iljazović & Lucija Validžić - 2017 - Annals of Pure and Applied Logic 168 (4):840-859.
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    Chainable and Circularly Chainable Semicomputable Sets in Computable Topological Spaces.Eugen Čičković, Zvonko Iljazović & Lucija Validžić - 2019 - Archive for Mathematical Logic 58 (7-8):885-897.
    We examine conditions under which, in a computable topological space, a semicomputable set is computable. It is known that in a computable metric space a semicomputable set S is computable if S is a continuum chainable from a to b, where a and b are computable points, or S is a circularly chainable continuum which is not chainable. We prove that this result holds in any computable topological space.
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