Lebesgue measures
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M*(A) = inf ( A subset of M) of the sum of |M_i|.
If A is a subset of K_s, where K_s = { -s =< x_i =< s}
Then show that M*(A) = S^n - M*(A^c)
A^c is compliment of A ( I think compliment of A in K_s ?).
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Q on Lebesgue measures
M*(A) = inf ( A subset of M) of the sum of |M_i|.
If A is a subset of K_s, where K_s = { -s =< x_i =< s}
Then show that M*(A) = S^n - M*(A^c)
A^c is compliment of A ( I think compliment ...
Purchase this Solution
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