In any measure space (W, A, ) and with any A n A, n = 1,

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In any measure space (W, A, μ) and with any AnÃŽ A,n= 1, 2, €¦, show that

u (lim inf < lim inf µ(A,); A,)

Also,

In any measure space ((, A, μ) and with any

Provided μ In any measure space ((, A, μ) and with any < ¥ for some n.

Show that the set function μo defined on P(W) is, indeed, an outer measure.

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