Bourbaki

Exercise 2, § 2

Integration, IX, p. 108

Give an example of two topological spaces T_1 and T_2 and a bijective continuous mapping f of T_1 onto T_2, such that the mapping μ↦f(μ)\mu \mapsto f(\mu) of M+b(T1)\mathscr{M}_+^b(T_1) into M+b(T2)\mathscr{M}_+^b(T_2) is not surjective.

Solution

No solution has been written yet.

Transcribed from the printed volume. Not translated.