Description Usage Arguments Details Value Author(s) References See Also Examples
Enter Johansen statistics (1998) (trace), then it will calculate its P-value according to the approximation method proposed by Doornik (1998).
1 |
q |
Johansen statistics(trace) |
nComT |
Number of common trends specified in the model |
type |
Character. The specification of constant and trend in VECM. see Details |
Enter the Johansen statistic(1988)(trace), then it will calculate
its P-value according to the approximation method proposed by Doornik (1998). nComT
is actually
the dimention miinus the specified rank number in VECM. In terms of the specification of constant and trend:
"z"
: No constant and no trend.
"c"
: Restriced constant but no trend. This type corresponds with the Case 1* in Osterwal (1992) and the type "const"
in ca.jo
.
"lc"
: Unrestricted constant but no trend. This type corresponds with the Case 1 in Osterwal (1992).
"l"
: Unrestricted constant and restriced trend. This type corresponds with the Case 2* in Osterwal (1992) and the type "trend"
in ca.jo
.
"ql"
: Unrestricted constant and Unrestriced trend. This type corresponds with the Case 2 in Osterwal (1992).
More detailed explanation for the different typs above could be found in Osterwal (1992) and Doornik (1998).
P-vlaue of Johansen statistics
Fan Yang
Johansen, S. (1988), Statistical Analysis of Cointegration Vectors,Journal of Economic Dynamics and Control, 12, 231–254.
Doornik, J. A. (1998), Approximations to the Asymptotic Distributions of Cointegration Tests, Journal of Economic Surveys 12, 573–593.
1 2 3 4 5 6 7 8 | # when type in \code{ca.jo} is \code{"const"} in Osterwal (1992) and in \code{ca.jo}
# and when there are 1,2 or 3 common trends in the VECM respectively,
# 12.97,24.60 and 41.07 are the corresponding statistics when P-value is 0.01 and
#The examples here show the approximation using Doornik (1998) works very well
p.Johansen(12.97,1,"c")
p.Johansen(24.60,2,"c")
p.Johansen(41.07,3,"c")
|
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