One simple application of the data calculated above is to sum the
above. This would give us a measure of the total distance
covered by the sign. This makes sense as a feature, since clearly some
signs cover greater distances than others. For example the sign for
all, a sign made by moving the palm face down in a large circle
in front of the body, covers more distance than a sign like you,
which is a short pointing gesture.
Thus we define the feature distance as:

where n is the number of frames in the sample
.
Similarly some signs turn out to be more energetic than others, even though the distance covered may be similar. For example, something like all and go have a similar distance covered. However, in go, it's a quick flick of the wrist, and a momentarily faster motion than all -- thus it has more energy.
We cannot get an exact measure of the energy required to make a sign, because there are so many variables involved. Thus we make an approximation, based several assumptions:
Using these assumptions, we can derive a measure of the energy. The textbook definition of energy is:

and a discrete approximation of this equation is given by:

Since F = ma and m is a constant, and converting to the naming we have used then we can say:

But
and we have assumed that
is a constant. Also
is synonymous with
then
we have that
:

This energy features, while approximate, should still prove to be useful.
Finally, one feature that is obvious is the number of frames that were taken to make the sign. This is perhaps a very weak attribute, since it is dependant on the way a person started the sign, and observation of the samplers while they were doing a sign indicated wide intra-sign variation. However, it is sometimes a useful attribute for gross differentiation between signs.