Hi. I just read through Journel and Rossi's 1999 paper, "When do we need a trend model in Kriging". In the appendix they say "A kriging variance is but a variogram-model dependent ranking of data configurations; being data-value independent, it is generally not a measure of local accuracy...This fact is unfortunately not yet fully appreciated by some practitioners". Can someone explain the implications of this in terms of determining cost-efficiency analysis for sample designs? Specifically, can we use kriging variance estimates across potential sampling grids, (from modeled variograms estimated from say a pilot study) to estimate the variability associated with different sampling densities/configurations. In addition, can someone provide some references that address this topic.

Thanks,
Kerry
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