Example #3: We're collecting a lot of data on many different
attributes/variables, which attributes meet our accuracy objectives?
In 2000, Region 1 (R1) conducted a pilot study in the Idaho Panhandle National Forest. The study area contained 59 existing FIA
primary sampling units (PSU's). R1 intensified this grid such that there were 400 PSU's on a regular grid in the study area. One
of the questions R1 wished to answer via the pilot study was "How much of an intensification (if any) of the existing FIA grid will
achieve ±20% estimation accuracy?" However, some of the attributes are less variable than others. Thus some attributes can be
estimated with great accuracy at low sampling intensities, whereas even at a high sampling intensity other attributes cannot be
estimated with any reasonably degree of accuracy. It was important to distinguish the attributes that could be estimated accurately
from the ones that could not.
Plot-GEM was used to generate the graphs in Figures 3 and 4. Figure 3 shows that mean total live trees per acre is
readily estimable with great accuracy. Figure 4 shows that mean live trees per acre of White Pine cannot be accurately estimated.
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Figure 3 Percent error graph and 95% confidence interval graph for the estimate of mean total live trees area per acre (tpa)
across the entire study area. |
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Figure 4 Percent error graph and 95% confidence interval graph for the estimate of mean live trees per acre of White Pine
(ba_pimo3) across the entire study area. |
Even using the existing FIA grid, mean total live trees per acre is estimated with an accuracy of ±9%. However, mean live trees
per acre of White Pine cannot be estimated with an accuracy of ±20% no matter what the sampling intensity. Even at the highest intensity
of 400 PSU's, the percent error of the estimate of mean live trees per acre is still ±32%. In this way R1 used Plot-GEM
to decide which attributes could be accurately estimated.
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