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Nov 15, 2013 at 21:15 vote accept Manos
Nov 15, 2013 at 21:15 vote accept Manos
Nov 15, 2013 at 21:15
Nov 4, 2013 at 22:28 comment added user26857 @Manos Sorry, I've thought that $I=(x(y-1),z(y-1))$. Please read my comment using this notation.
Nov 4, 2013 at 22:04 comment added Manos @YACP: Since $y \in I$ we have $I+yR=I$. Is there a typo in your comment?
Nov 4, 2013 at 16:20 comment added user26857 +1. Your example was the first that crossed my mind too (as a counterexample to Manos' question) since it is known as having a bad behaviour with respect to grade, that is, grade of $I$ is 1 while the grade of $I+yR$ is 3.
Nov 1, 2013 at 17:56 history edited Youngsu CC BY-SA 3.0
added 1 characters in body
Nov 1, 2013 at 17:55 comment added Youngsu @Manos: I see I thought the statement highlinted was Theorem 16.8. Let me change theorem to corollary.
Nov 1, 2013 at 15:14 comment added Manos The point of debate is the Corollary to Theorem 16.8. The theorem itself is fine.
Nov 1, 2013 at 0:10 history answered Youngsu CC BY-SA 3.0