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Conditions for \(L_0(T)\) to be a Polish space
The author proves that \(L_0(T)\) is Polish if \(T\) is compact and \(\Sigma\) countably generated. Here \((T,d)\) denotes a metric space, \((\Omega,\Sigma,p)\) a \(\sigma\)-finite measure space and \(L_0(T)\) the set of measurable functions \(\Omega\to T\) with topology \(N(x,\varepsilon)=\{y\in L_0(T)\mid p(d(x,y)>\varepsilon)openaire +2 more sources
In search of Polish in the multilingual cityscape: analysing the urban spaces of Ealing, London
Applied Linguistics ReviewPiotr Romanowski
exaly

