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Nov 21, 2021 at 12:12 comment added Pietro Majer Thank you! :) -
Nov 18, 2021 at 17:34 comment added alvarezpaiva Dear Pietro, sorry, I completely forgot to get back to you on this. You are right, these metrics (type II) are indecomposable metrics, and not just on the cone of projective metrics, but also on the whole metric cone. Your argument above proves that these are all "cut metrics" that are both projective and indecomposable (Deza and Laurent's terminology). I haven't been able to find other indecomposable projective metrics.
Feb 5, 2016 at 17:59 comment added alvarezpaiva Let me think about this and I'll get back to you soon.
Jan 27, 2016 at 9:32 history edited Pietro Majer CC BY-SA 3.0
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Jan 26, 2016 at 18:43 comment added Pietro Majer To complete the description of all indecomposable projective semi-distances, one should prove that they are two-values functions
Jan 26, 2016 at 18:36 history edited Pietro Majer CC BY-SA 3.0
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Jan 26, 2016 at 18:00 comment added Pietro Majer It seems this situation generalizes to dimension $n$, taking as $H$ the analogous union of half-spaces of decreasing dimension, each in the boundary of the previous one.
Jan 26, 2016 at 17:51 history answered Pietro Majer CC BY-SA 3.0