Bourbaki

Exercise 23, § 2

Algebra, III, 625

Let K be a commutative field; show that there exists no formal power series u(X,Y)∈K[[X,Y]]u(X, Y) \in K[[X, Y]] such that, for an integer m>0m > 0,

(X+Y)u(X,Y)=XmYm. (X + Y)u(X, Y) = X^m Y^m.

Solution

No solution has been written yet.

Transcribed from the printed volume. Not translated.