For j = 1,2 n, let Xj be independent r.v.s defined as follows: Then show that the

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For j = 1,2       n, let Xj be independent r.v.s defined as follows:

+j? with probability 1/12 j? each X; = {+j with probability 1/12 each with probability 1 – 1/6 – 1/6j².

Then show that the Lindeberg condition (condition (12.24)) does not hold.

Recall that

For j = 1,2	n, let Xj be independent r.v.s defined

and show that, for every É› > 0 and large n:

For j = 1,2	n, let Xj be independent r.v.s defined

For j = 1,2	n, let Xj be independent r.v.s defined

in order to conclude that

For j = 1,2	n, let Xj be independent r.v.s defined

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