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Nov 24 at 20:41 answer added Florentin Münch timeline score: 0
Nov 24 at 19:37 answer added Wlod AA timeline score: 0
Nov 24 at 11:22 vote accept aleph2
Nov 24 at 11:22
Nov 24 at 11:20 comment added aleph2 I mean that, for any point $x\in X$ the set $\{d(x,y):y\in X\}$ is an interval and $d$ is ultrametric. One such example is my space. You might have more!
Nov 24 at 10:34 comment added Wlod AA "basepoint"? -- is this a figure of speech or a mathematical notion (definition?)? -####- I do have a very simple complete, ultrametric space example, it may have continuum of different distances but perhaps you mean something else? – Wlod AA Commented8 mins ago
Nov 23 at 9:48 comment added aleph2 Yes, as a matter of fact! Do you know anything related to this space? What ultrametric spaces have given a basepoint, conituum-many distances measured from that point?
Nov 23 at 6:29 comment added Wlod AA I see a q. at the very end -- it was answered by @IosifPinelis, Do you have other q's too? E.g.about general complete spaces or satisfying $\ \max(d(x\ y)\,\ d(y\ z))\ \ge\ d(x\ z)? And with a continuum different distances? ...?
Nov 22 at 22:56 history became hot network question
Nov 22 at 17:12 answer added Iosif Pinelis timeline score: 9
Nov 22 at 14:56 history asked aleph2 CC BY-SA 4.0