n
lim n →∞((1∣n )Σ
t= 1
√,
∑,dj
Ij1 '
cos[2kπ (t - 0.5)/n∖
(A.69)
This completes the proof of the second part of Lemma 9. The proof of the first part goes
similarly. Q.E.D.
51
More intriguing information
1. A Bayesian approach to analyze regional elasticities2. Feeling Good about Giving: The Benefits (and Costs) of Self-Interested Charitable Behavior
3. The name is absent
4. The name is absent
5. Reputations, Market Structure, and the Choice of Quality Assurance Systems in the Food Industry
6. The name is absent
7. The geography of collaborative knowledge production: entropy techniques and results for the European Union
8. A COMPARATIVE STUDY OF ALTERNATIVE ECONOMETRIC PACKAGES: AN APPLICATION TO ITALIAN DEPOSIT INTEREST RATES
9. The name is absent
10. The name is absent