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Dec 10, 2019 at 6:32 vote accept A. U.
Dec 9, 2019 at 18:40 answer added Mikhail Ostrovskii timeline score: 6
Dec 9, 2019 at 18:34 comment added Mikael de la Salle To answer the second question: yes, it depends on the chain, as a space satisfying this for every chain is easily seen to have the property that there is a constant $C$ such that every finite dimensional subspace is $C$-complemented. This characterizes spaces isomorphic to Hilbert spaces.
Dec 9, 2019 at 18:30 comment added Mikael de la Salle @MatthewDaws: this seems equivalent to the $\pi$-property to me (by the uniform boundedness principle).
Dec 9, 2019 at 17:56 comment added Matthew Daws This question is related to the $\pi$-property but seems (as far as I can see) weaker.
Dec 9, 2019 at 16:53 comment added YCor (For readers): Wiki: approximation property
Dec 9, 2019 at 16:12 history asked A. U. CC BY-SA 4.0