9.26 Let ni = ([ei1 ], [ei2 ]) for i = (i1, i2), where [x] represents the

Question:

9.26 Let ni = ([ei1 ], [ei2 ]) for i = (i1, i2), where [x] represents the largest integer

≤ x. Show that

i≥1(log |ni |)

−a < ∞ for sufficiently large

a, where |n| =

n1n2 for any n = (n1, n2).

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Large Sample Techniques For Statistics

ISBN: 9783030916947

2nd Edition

Authors: Jiming Jiang

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Question Posted: Oct 30, 2024 11:00 AM

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9.26 Let ni = ([ei1 ], [ei2 ]) for i = (i1, i2), where [x] represents the largest integer x. Show that i1(log |ni |) a < for sufficiently large a, where |n| = n1n2 for any n = (n1, n2).
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9.26 Let ni = ([ei1 ], [ei2 ]) for i = (i1, i2), where [x] represents the

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Large Sample Techniques For Statistics

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