Answer to Question #24886 in Abstract Algebra for john.george.milnor

Abstract Algebra

Question #24886

Give an example of a (necessarily noncommutative) ring R in which N1(R) is strictly contained Nil*R.

Expert's answer

Download Answer

Learn more about our help with Assignments: Abstract Algebra

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. Let N1(R) be the sum of all nilpotent ideals in a ring R. Show that the hypothesis and conclusion i
2. Let N1(R) be the sum of all nilpotent ideals in a ring R. If N1(R) is nilpotent, show that N1(R) = N
3. Let N1(R) be the sum of all nilpotent ideals in a ring R. Show that N1(R) is a nil subideal of Nil*R
4. Let I ⊆ R be a right ideal containing no nonzero nilpotent right ideals of R. (For instance, I may
5. the radius of the field in the form of a sector is 21 meter .thecost of constructing of wall around
6. Q 1) Let I and J be (left or right or two-sided) ideals of a ring R. We define their product IJ to b
7. the printed matter on a 14 by 18 centimeter page of a book must cover 140 square centimeters. if all