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On condensations of $C_p(X)$ spaces onto Banach spaces with the weak topology
We show that for a broad class of spaces $X$, the space $C_p(X)$ of continuous real-valued functions on $X$ equipped with the pointwise topology maps bijectively onto any separable infinite-dimensional Banach space with the weak topology. We prove that the inverse $φ^{-1}$ of any continuous bijectio
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