Sorry it wasn't completely clear.
All polygons can be sub-divided into a set of contiguous
triangles.
Since there is a formula for measuring the area of a
triangle based
purely on the length of the three sides (angles not
required), it is
possible to calculate the area of a polygon by aggregating
the areas of
the triangles.
You do not need to measure the distance between each pair of
points of
a polygon. For simple polygons, you can identify a central
point that,
when radiated to the other points, gives you the required
set of
contiguous triangles (not overlapping). Measure the sides of
all these
triangles, calculate the area of each and add them all up.
If the
polygon is very complex and does not have a point from which
to
radiate, it may be simpler to divide the total polygon into
more than
one polygon.
I have used the conventional notation for the lengths of
each side of
any triangle as a,b & c. If you decide to aggregate the
areas of the
triangles on a spreadsheet, make the 5 column headings a,b,
c, s (for
semi-perimeter cell-referenced formula) and area as
cell-referenced
formula. Make the row labels the triangles you have
identified for
aggregation (ABC, ACD, ADE etc if A is the radiating point
on the
polygon).
Hope this is clear!
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