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Computable presentations of separable Lebesgue spaces
For every right-c.e.\ real $p\in(1,2)$, $L^p[0,1]$ has a computable presentation. The proof combines an effective stability modulus for almost isometric embeddings with a Fra\"ıssé-style construction in which the exponent varies. In the same range, if $\ell^p$ has a computable presentation, then $p$
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