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Viral Envelope Antigens of the Viruses of Feline Leukemia — Sarcoma Complex1
Sarma P. S.
;
Log T.
Unifying Concepts of Leukemia: 5th International Symposium on Comparative Leukemia Research, Padova/Venice, 1971: Proceedings
R.M. Dutcher
;
L. Chieco-Bianchi
1973-12-18
S. Karger AG
&g; 0 such that for all
1ogn):::
;
exp( (logn) + (np) 1ogn):::
;
exp( (logn)). We only prove the first inequality. The other part can be proved by using similar arguments. Let be the largest integer not exceeding = log{e- qe&s
;
)- )"},0 &l
;
t &l
;
-logq. Then, it is easy to see thatf(t) attains its minimum at log[(n- -logq (0, -logq). Next, using the fact that r(np)- o(l) as n---+ oo, and using Taylor&s
;
s expansion, after some algebra, one can show that expCf(to)) + )), where 1ogn. This completes the proof of Lemma 4.5. 5. PROOFS We continue to use the notation and the conventions adopted in earlier sections. In particular, set = 0 unless otherwise stated.
Asymptotics, Nonparametrics, and Time Series
Subir Ghosh
1999
Routledge
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