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Oct 24, 2014 at 15:50 comment added Włodzimierz Holsztyński Thank you, @Andrej, for the reference. It is not related (directly) to the question of characterization, it is not even mentioned as long as I know (actually, I've never saw it mentioned). This E&K's text belongs to the school represented for a long time by W.A.Kirk, which is concerned with non-expanding (i.e. metric) maps of metric spaces and their fixed point property--one could say, with the difficult case of this kind of the fixed point property as opposed by the Banach fpp theorem which can be considered the easy case.
Oct 24, 2014 at 15:44 comment added Włodzimierz Holsztyński Equivalence of A&P's binary intersection property and metric injectivity is about the earliest and most fundamental; I've written in my OM-QUestion from the start: Injective metric spaces were introduced ... under the hyper-convex spaces, via a binary intersection property of closed balls. Equivalently, a metric space (Z ρ) is called injective .... Thus this much should be clear from the QUESTION statement. (will continue below)
Oct 24, 2014 at 12:02 history answered Andrej Bauer CC BY-SA 3.0