print.Krig.Rd
Prints the results from a fitting a spatial process estimate (Krig)
# S3 method for Krig
print(x,digits=4,...)
Object from Krig function.
Number of significant digits in printed output. Default is 4.
Other arguments to print.
Selected summary results from Krig.
print, summary.Krig, Krig
fit<- Krig(ChicagoO3$x,ChicagoO3$y, aRange=100)
print(fit) # print the summary
#> Call:
#> Krig(x = ChicagoO3$x, Y = ChicagoO3$y, aRange = 100)
#>
#> Number of Observations: 20
#> Number of parameters in the null space 3
#> Parameters for fixed spatial drift 3
#> Model degrees of freedom: 5.4
#> Residual degrees of freedom: 14.6
#> GCV estimate for tau: 4.012
#> MLE for tau: 3.699
#> MLE for sigma: 20.25
#> lambda 0.68
#> User supplied sigma NA
#> User supplied tau^2 NA
#> Summary of estimates:
#> lambda trA GCV tauHat -lnLike Prof converge
#> GCV 0.9654031 4.842326 22.02399 4.085538 49.16244 4
#> GCV.model NA NA NA NA NA NA
#> GCV.one 0.9654031 4.842326 22.02399 4.085538 NA 4
#> RMSE NA NA NA NA NA NA
#> pure error NA NA NA NA NA NA
#> REML 0.6755001 5.442135 22.11055 4.011747 49.14736 3
fit # this will work too
#> Call:
#> Krig(x = ChicagoO3$x, Y = ChicagoO3$y, aRange = 100)
#>
#> Number of Observations: 20
#> Number of parameters in the null space 3
#> Parameters for fixed spatial drift 3
#> Model degrees of freedom: 5.4
#> Residual degrees of freedom: 14.6
#> GCV estimate for tau: 4.012
#> MLE for tau: 3.699
#> MLE for sigma: 20.25
#> lambda 0.68
#> User supplied sigma NA
#> User supplied tau^2 NA
#> Summary of estimates:
#> lambda trA GCV tauHat -lnLike Prof converge
#> GCV 0.9654031 4.842326 22.02399 4.085538 49.16244 4
#> GCV.model NA NA NA NA NA NA
#> GCV.one 0.9654031 4.842326 22.02399 4.085538 NA 4
#> RMSE NA NA NA NA NA NA
#> pure error NA NA NA NA NA NA
#> REML 0.6755001 5.442135 22.11055 4.011747 49.14736 3