4.4. Let (X1, E1), (X2, E2), (Y1, K1) and (Y2, K2) be measurable spaces.
Let
f1 : (X1,E1) → (Y1,K1), f2 : (X2,E2) → (Y2,K2), be measurable maps.
Construct the map f1 × f2 : X1 × X2 → Y1 × Y2 given by
f1 × f2 (x1, x2) = f1(x1), f2(x2) for all (x1, x2) ∈ X1 × X2
.
Show that f1 × f2 is E1 ⊗E2 −K1 ⊗K2 measurable.
Numbers and figures are an essential part of our world, necessary for almost everything we do every day. As important…
APPROVED BY CLIENTS
"assignmentexpert.com" is professional group of people in Math subjects! They did assignments in very high level of mathematical modelling in the best quality. Thanks a lot
Comments
Leave a comment