Nonparametric cointegration analysis



m

v*v* T
XkXk

k= 1


- λRTC(1)C(1) RJ"


= 0,


(A.50)


where the X*i’s are i.i.d. Nq-r(0,Iq-r), and the latter minimum solution is equal to, and bounded
from below by

inf


m

LM


η η tR C(1)C(1)TRqJ


m


inf__lm_______


η       η Tη


infη TRqTrC (1) C (1) TRrrη
η         η Tη


(A.51)


m

кk1


ï

T λ. RTC(1)C(1)TR, ).

mιn q r v 7 V 7    ,q-rf

7

This proves the inequality involved. Since

m +1

V


(A.52)

and Mα,s,q-r,m is decreasing in m, it follows now that the right-hand side lower bound involved
increases with
m. Q.E.D.

Proof of Lemma 8: For k > 0 we can write

n

(A.53)


2J2 t cos(2kπ (t-0.5)/n) = gn(2kπ /n) + gn(-2kπ /n),
where

47



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