Handbook for Light ArtilleryDyer, A. B. (Alexander Brydie)
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Handbook for Light Artillery
Dyer, A. B. (Alexander Brydie)
Artillery, Field and mountain
Subtract each range from this mean range thus obtained, and the results
obtained will be the _errors in range_ for each shot. Add these errors
together and divide their sum by the number of shots, and this will
give the _mean error_ in range. Multiply this mean error by 1.69, and
the product will be the depth in the direction of the range of a belt
or zone which will probably contain one half the whole number of shots
fired.
In the same way the width of the probable zone, laterally, may be
obtained, and also the height of the probable zone vertically. The
origin of reference for the points of impact of the shots in the last
two cases is generally taken at the lower left-hand corner of the
target.
The intersection of the first two zones will give a rectangle which
will contain 25 per cent of all the shots.
Similarly we may consider only the vertical and lateral errors, thus
obtaining a vertical in lieu of a horizontal rectangle containing 25
per cent of all the shots.
The 50 per cent "breadth column" should, in practice, generally be
neglected, as most of the errors in shooting are always over and under,
and not lateral, ones.
The =Point of Mean Impact= is the intersection of the lines of _mean
range_ and _mean lateral deviation_.
The =Probable Rectangle= is one which contains 50 per cent of all the
shots.
To find the probable rectangle for any gun, multiply the _mean error
in range_ by 2.637 for the side of the rectangle parallel to the
range, and the _mean error in lateral deviation_ by 2.637 for the side
perpendicular to the range.
In all range tables for guns the 50-per-cent zones for length,
breadth, and height should be given; and by means of them and the
following table of probability factors the dimensions of zones of
other percentage, and also the percentage due to certain dimensions at
different ranges, can be obtained.
PROBABILITY FACTORS.
-----------+-------+-----------+-------+-----------+----------
Percentage.|Factor.|Percentage.|Factor.|Percentage.|Factor.
-----------+-------+-----------+-------+-----------+----------
1 | .02 | 25 | .47 | 60 | 1.25
3 | .06 | 30 | .57 | 70 | 1.54
5 | .09 | 35 | .67 | 80 | 1.9
10 | .18 | 40 | .78 | 90 | 2.44
15 | .28 | 45 | .89 | 95 | 2.91
20 | .38 | 50 | 1.00 | 100 |[infinity](say 4)
-----------+-------+-----------+-------+-----------+----------
_First._--Opposite any given percentage, say 20, we find in the
contiguous column a factor, .38. If we multiply the dimensions of the
50-per-cent zone, given in the range table, by this factor .38, we will
obtain the corresponding dimension of the 20-per-cent zone.
Public-domain text, read in full here on John Shaqi.
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