Rule-of-Thumb MCP Uncertainty |
Brower (2012) gives the following equation to estimate the uncertainty of the MCP process:
where: | ||
NT | is the length of the period of record of the target (onsite) dataset [yr] | |
NR | is the length of the period of record of the reference dataset [yr] | |
sT | is the inter-annual variability of the target speed data [%] | |
sR | is the inter-annual variability of the reference speed data [%] | |
r | is the Pearson correlation coefficient between target and reference data [unitless] |
The target dataset typically only covers one or two years, which is insufficient to determine its inter-annual variability. Windographer therefore uses the assumption that the inter-annual variability of the target dataset is equal to that the reference dataset:
This equation is a 'rule of thumb' in the sense that it gives a reasonable prediction of the uncertainty of the MCP process based on some summary statistics. By contrast, the MCP algorithm performance test is a direct experimental measurement of the uncertainty of the process, based on the results of cross-validation rather than on an a priori prediction.
See also
Pearson correlation coefficient