Exercise 3, § 1
Algebra, VI
Let G be an ordered group such that the set P of positive elements is not 0 ; show that G is an infinite group, and cannot have a greatest (or a least) element.
Solution
No solution has been written yet.
Algebra, VI
Let G be an ordered group such that the set P of positive elements is not 0 ; show that G is an infinite group, and cannot have a greatest (or a least) element.
No solution has been written yet.