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Dec 27, 2013 at 20:10 comment added Pierre Dear Youngsu, sorry. I should have used the terminology ‘‘Mock-Gorenstein Ideal” rather than Super Gorenstein Ideal. Do you guess there is any non-zero mock-Gorenstein Ideal? Pierre
Dec 27, 2013 at 2:46 comment added Youngsu Isn't the $(0)$ ideal super-Gorenstein? What is a reference for this definition? And, what is the use of the characteristic of the coefficient ring regarding super-Gorensteinness? As you know almost complete intersections are not Gorenstein (Kunz). Therefore, at least when $\mathfrak{a}$ is a principal ideal, then it is not super-Gorenstein even though it is Gorenstein.
S Dec 26, 2013 at 22:14 history suggested CommunityBot CC BY-SA 3.0
I need to put the extra condition.
Dec 26, 2013 at 21:51 review Suggested edits
S Dec 26, 2013 at 22:14
Dec 26, 2013 at 18:38 history asked Pierre CC BY-SA 3.0