Exercise 3, § 9
Algebra, I, 175
Let G be a commutative group with operators which is simple (§ 4, no. 4, Definition 7). Show that the endomorphism ring A of G is a field.
Solution
No solution has been written yet.
Algebra, I, 175
Let G be a commutative group with operators which is simple (§ 4, no. 4, Definition 7). Show that the endomorphism ring A of G is a field.
No solution has been written yet.