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Given an arbitrary topological space ( X, τ ) there is a universal way of associating a completely regular space with ( X, τ ).
Let ρ be the initial topology on X induced by C < sub > τ </ sub >( X ) or, equivalently, the topology generated by the basis of cozero sets in ( X, τ ).
Then ρ will be the finest completely regular topology on X which is coarser than τ.
This construction is universal in the sense that any continuous function

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