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Rough Pasture testing sample 1<br />
(pasture)<br />
Mean pixel<br />
deviation<br />
95<br />
Standard<br />
deviation<br />
Red 131.413 10.813<br />
Green 167.157 9.494<br />
Blue 102.256 12.591<br />
Rough Pasture testing sample 2<br />
(water)<br />
Mean pixel<br />
deviation<br />
Standard<br />
deviation<br />
Red 35.191 4.374<br />
Green 68.865 6.877<br />
Blue 83.6 12.964<br />
Rough Pasture testing sample 1<br />
(road)<br />
Mean pixel<br />
deviation<br />
Standard<br />
deviation<br />
Red 218.867 7.405<br />
Green 240.2 9.321<br />
Blue 197.533 10.802<br />
Table 26: Rough pasture test sample values<br />
The first testing sample for comparison to rough pasture was pasture –this<br />
contrasts well with rough pasture and is a useful benchmark in the algorithm. As<br />
with the similar (in terms of pixel values) area of mixed forestry, rough pasture<br />
has high levels of standard deviation from a relatively low mean pixel value for<br />
the red colour band (app. 70 on the converted greyscale). This contrasts well with<br />
the mean red pixel value expected for pasture (almost double), something which<br />
was borne out in the pasture sample. The level of standard deviation is similarly<br />
low (app. One third of the value found in rough pasture for the red and green<br />
colour bands). The fact that pasture is often adjacent to rough pasture makes this<br />
also a very useful comparative measurement. It should also be noted that in terms<br />
of the vector spatial data this is also useful as the same boundary polyline will flag<br />
both areas and could be used to refine the algorithm. This is helpful to automated<br />
image interpretation as it reduces the possible value set by allowing a reduced set<br />
of values to be applied over the first iteration of the analysis. In this way an initial<br />
analysis by polygon can apply the spectral values to a smaller subset of possible<br />
neighbouring polygons and save time, opening up the possibility for the software