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Oct 25, 2011 at 1:57 comment added Paul Balmer Tres joli, une fois!
Oct 24, 2011 at 8:05 comment added Georges Elencwajg Dear Sándor, when I went to my computer this morning to edit my answer, because I had realized that my equidimensionality remark yielded a stronger property $P_d$ valid exactly at the maximal ideals, I noticed your remark to that effect. Nice convergence, that!
Oct 24, 2011 at 8:00 comment added Georges Elencwajg Dear Chuck, no need to apologize: it is perfectly legitimate for you to require the most interesting and strongest answer! It's another matter with the answerer...
Oct 24, 2011 at 7:56 history edited Georges Elencwajg CC BY-SA 3.0
Added property P_d
Oct 24, 2011 at 2:38 comment added Sándor Kovács A more general version of this would be "having dimension at least $d$" for some positive $d$.
Oct 24, 2011 at 0:35 comment added Chuck That was stupid of me, apologies
Oct 23, 2011 at 18:38 comment added Georges Elencwajg Dear Chuck, I have added a class of non-local examples in an edit. Needless to say, however, I will never write an answer claiming that it contains "the most interesting/strongest " property, example,... in any subject whatsoever.
Oct 23, 2011 at 17:58 history edited Georges Elencwajg CC BY-SA 3.0
added non local example.
Oct 23, 2011 at 17:11 comment added Chuck Thanks for this Georges - I considered local rings too just to make sure that there is such a P as the one I am asking about. I would like to know about more interesting non-local P's with the maximal property though - the question was about the most 'interesting/strongest (i.e. local-flavoured)' non-local P for which this holds. I actually can't think of any (non-trivial ones) for a non-local ring, which is why I asked the question.
Oct 23, 2011 at 13:28 history edited Georges Elencwajg CC BY-SA 3.0
added 8 characters in body
Oct 23, 2011 at 13:14 history edited Georges Elencwajg CC BY-SA 3.0
Replaced "integral ring" by "domain"
Oct 23, 2011 at 12:55 history answered Georges Elencwajg CC BY-SA 3.0