Bourbaki

Exercise 3, § 2

Algebra, VI, p. 37

In the field Q\mathbf{Q}, let P be the set consisting of 0 and the rational numbers ≥1\geq 1 (in the usual ordering). Show that P satisfies axioms (AP_I), (AP_{II}) and (AP_{III}).

Solution

No solution has been written yet.

Transcribed from the printed volume. Not translated.