Next: 11 Technical Information
Up: 10.4 Interpretation of Data
Previous: 10.4 Interpretation of Data
Contents
In this Section, some general examples of data interpretation are
given.
- Small x-standard deviation, large y-standard deviation
- this
is a vertically strung group; If both x and y averages are small,
the group is centered around the point of aim, and is most likely
strung due to a velocity or deceleration effect (such as fairly large
shot-to-shot velocity variations). Barrel vibrations and bullet stabilization
effects cannot be ruled out based on a single range-to-target experiment.
- Small standard deviation, large range
- this data set may contain
'bad data,' but care must be exercised. There may be simply a bad
shot (shooter error), but DSB Scientific has seen handloads that gave
a 4 tight shot, one bad shot pattern very reproducibly.
This may indicate a very subtle barrel vibration or bullet stabilization
effect. Perhaps you can check for such an effect by a slight change
in powder charge, both larger and smaller, or a small change in bullet
weight (keeping the manufacturer and type/style bullet the same),
changing neck tension slightly, etc. Bullet run-out should be checked,
since there may be high run-out loads only intermittently. Carefully
assessing the cause of this type of group gets into the guts of handloading
and into fine tuning load development.
In order to assess whether or not a given shot is kept or thrown out,
the criterion we use is: if the shot was called BAD at the moment
of shooting (BEFORE the target is examined), the shot can be thrown
out; if not, the shot is kept, no matter how 'wild' it appears to
be. In other words, if the shooter knows he made an error, we don't
keep the shot if testing load performance.
- Large x average, small r standard deviation
- this group may
simply be due to a constant side wind effect; however, there may also
be a barrel vibration or bullet stabilization effect. Adjustment of
the sites to ``zero'' the firearm may only correct the symptom,
not the cause. That is, you may obtain a zero at one range-to-target,
but find the group impacts right or left at other ranges. Such zero-ing
is fine for fixed range target shooters, but may not be acceptable
when variable ranges are possible. If multiple range precision is
important, it is far better to properly tune the load than merely
move the sites around to give the false sense of a zero'd rifle.
- Large y average, small r standard deviation
- the velocity or
deceleration characteristics may not be their theoretical values.
See comments under 'large x average, small r standard deviation' for
additional discussion.
- r range
- this is a very interesting statistic that contains much
information about the combined barrel vibrations and bullet stabilization
effects. For small such effects, the r range should be approximately
1/2 the center-to-center group size, average r will be approximately
zero and all x and y statistics will be nearly the same. If you draw
a circle with the center at the point of aim and radius of r range,
shot impacts will be randomly scattered within the circle.
On the other hand, either a large barrel vibration or bullet stabilization
effect may cause the r range to be small while while the center-to-center
group size is large.
In order to see these effects, larger groups and data sets are necessary.
For example, you may wish to shoot 10-20 round groups at a range that
gives about a six inch pattern. If the groups result in a small r
range (relative to the center-to-center group size), there may be
a vibration or stabilization effect, and the groups might appear as
a 'donut' around the point of aim.
- multiple range-to-target experiments
- as a final general example,
the graph of standard deviation (x,y and r should all be examined
separately) versus range-to-target should be a straight line. A sharp
change in the slope of the line may indicate the approximate range
a stabilization effect becomes important. It should be noted that
the graph will never intercept the standard deviation axis at a value
smaller than the offset from linearity caused by the duration of instability.
Next: 11 Technical Information
Up: 10.4 Interpretation of Data
Previous: 10.4 Interpretation of Data
Contents
John S. Riley, DSB Scientific Consulting