There is a countable uniformly discrete metric space whose real Lipschitz-free space has the approximation property but fails every bounded approximation property.
There is a countable uniformly discrete metric space whose real Lipschitz-free space has the approximation property but fails every bounded approximation property.
There is a countable uniformly discrete metric space whose real Lipschitz-free space has the approximation property but fails every bounded approximation property.
If correct, answers Kalton’s uniform-discreteness question negatively.
Does uniform discreteness force bounded approximation in Lipschitz-free spaces?
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OpenAI reports a uniformly discrete Lipschitz-free space without bounded approximation
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