Additional fields that were added to the attribute table needed to be calculated. All fields except "UNCY" were calculated using information provided in the OFR or directly from the source itself. The uncertainty calculations were largely adapted from the uncertainty equations created by Fletcher and others 2012.
The following summation in quadrature equation was used to calculate the uncertainty for the T-sheet shorelines:
Sqr(([U_SURVEY]^2) + (([U_CELL_SIZE] * [U_RMSE])^2) + ([U_CELL_SIZE]^2) + ([U_DIGITIZE]^2) + ([U_SHORE]^2))
where U_SURVEY = error associated with the T-sheet survey (10 meters for T-sheets before the year 1960, 3 meters after 1960; see Shalowitz, 1964),
U_CELL_SIZE = the pixel cell size of each rectified T-sheet,
U_RMSE = the unitless root mean square error value of each T-sheet recorded from the georeferencing link table,
U_DIGITIZE = the maximum error associated with digitizing as represented in past studies (1 meter; see Hapke and others, 2010),
U_SHORE = the estimated uncertainty in the shoreline position due to the fact that the high water line varies with tide. U_SHORE was estimated to be 3 meters and was derived by taking the average great diurnal tide range (or the difference between mean higher high water and mean lower low water) and dividing it by the average beach slope. The tide range values were taken from six well-distributed tide stations from NOAA Tides and Currents (
https://tidesandcurrents.noaa.gov/). The average beach slope was calculated using the average slope value from the 2018 Lidar data. Dividing the great diurnal tide range (an approximation of the water level's vertical range) by the average beach slope (represented as rise/run) yields the horizontal range of where the water meets the beach. It is presumed that the shoreline proxies derived from historical sources will fall within this horizontal range, thus an appropriate value to apply to the uncertainty equation.
The following summation in quadrature equation was used to calculate the uncertainty for the aerial photo shorelines:
Sqr(([U_AIR_PHOTO] ^2) + ([U_BASEMAP] ^2) + (([U_CELL_SIZE]* [U_RMSE])^2) + ([U_CELL_SIZE]^2) + ([U_DIGITIZE]^2) + ([U_SHORE]^2))
where U_AIR_PHOTO = the average aerial photo error due to distortion and cartographic error (3 meters; see Crowell and others, 1991),
U_BASEMAP = the horizontal accuracy from the orthophotos' metadata (5 meters),
U_CELL_SIZE = the pixel cell size of each rectified aerial photo,
U_RMSE = the unitless root mean square error value of each aerial photo recorded from the georeferencing link table,
U_DIGITIZE = the maximum error associated with digitizing as represented in past studies (1 meter; see Hapke and others, 2010),
U_SHORE = the estimated uncertainty in the shoreline position due to the fact that the wet/dry line varies with tide. U_SHORE was estimated to be 3 meters.
While all T-sheets were available to cross-reference with the original digitized shorelines, only a sample of the aerial photos were available for the QA/QC. In the event that there was not an aerial photo available for a digitized shoreline, the originally reported uncertainty value from the OFR (9.25 meters) was left as the uncertainty value.