Bourbaki

Exercise 21, § 7

General Topology, IV, 401

Let un=(−1)n/nu_n = (-1)^n/\sqrt{n} for n⩾2n \geqslant 2. The product whose general factor is 1+un1 + u_n is not convergent, but the series whose general term is unu_n is convergent.

Solution

No solution has been written yet.

Transcribed from the printed volume. Not translated.