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ands was detected the standard deviation would be matched for its range outside<br />
an expected value of 10; allowing the polygon to be coded as pasture. This routine<br />
is not coded here but was executed using a set of comparative tables.<br />
At the beginning of this step the image consists of several sets of known polygon<br />
types, the clipped image polygons, associated vector codes and an image key.<br />
After completion of the step there are several more known polygon sets and a set<br />
of unknown areas which fell outside the ranges expected. This may be the result of<br />
the samples being biased by high levels of shade or the fact that they represent a<br />
transitional data type (bog to rough pasture etc.). These remaining polygons are<br />
further analyzed in the next step but this stage of the algorithm is used to classify<br />
as many known values as possible. These were obtained through a series of<br />
comparative steps as follows:<br />
The sampling during this study pointed to a number of interdependent<br />
relationships between the spectral values found in the polygons studied. The fact<br />
that the polygons are clearly defined (through the vector mapping) and that the<br />
content of many of these the polygons in the image is known prior to analysis<br />
means that the algorithm can focus on identifying a narrow range of additional<br />
area types. To achieve this it is necessary to loop through a series of criteria for<br />
four main land types; pasture, rough pasture, bog and marsh. The last two on this<br />
list will have identifying symbols present in most cases, which can be used to<br />
assist the automatic search. Once the four target areas have been identified (with<br />
pasture being the main land use in most semi-urban imagery) the remaining<br />
polygons form a small set of areas which are further analyzed in the next step of<br />
the process.<br />
The polygon is analyzed using the geomatica analysis tool and the histogram<br />
values exported for comparison to the known values. If the sample has a mean<br />
value for the red colour band 40% lower than that of road polygons, and the blue<br />
colour band displayed a similar 40% lower mean value than roads, and the<br />
standard deviation is lower than a value of 15 then the sample is matched to water<br />
–if the mean for the red colour band is close to three times that of water, and has a<br />
green value close to twice that of water the polygon is coded as pasture.<br />
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