Bourbaki

Exercise 8, § 2

Functions of a Real Variable, VI, 294

Show that, for every prime number p>3p > 3, S2n(pk)−pkb2nS_{2n}(p^k) - p^k b_{2n}, written as an irreducible fraction, has a numerator divisible by p2kp^{2k} (argue as in exerc. 6).

Solution

No solution has been written yet.

Transcribed from the printed volume. Not translated.