Exercise 12, § 9
Algebra, I, 177
Let A be a commutative ring and . Show that the canonical image of in is an idempotent. Give an example where this idempotent is distinct from 0 and 1.
Solution
No solution has been written yet.
Algebra, I, 177
Let A be a commutative ring and . Show that the canonical image of in is an idempotent. Give an example where this idempotent is distinct from 0 and 1.
No solution has been written yet.