>From my recollection of the principles of experimentation,
accuracy has to do with the magnitude of the spread of a series
of repeated measurements of the same quantity around the mean or
average measured value, representing something like the
reproducibility of the measurement.  The greater the accuracy the
narrower the spread.

Precision has to do with how far the mean measured value is from
the "correct" value.  Of course there is a logical difficulty
here.  If you knew the "correct" or "true" value, why make any
measurements?

In the context of sundials, however, where presumably one can
calculate or otherwise determine the correct time with great
accuracy and precision, a sundial's indication of time can have
both a random spread of values around the mean of a series of
measurements of the same thing, and a fixed, error of that mean
from the independently know true value.

This also brings up a paradox.  How do you perform a number of
repeated measurements of 1:23:00 PM?  If you cannot do this
(because time is always changing on you), then perhaps we could
compare our measurements only with the moving correct time,
independently determined.  In this case I suppose we could speak
of the precision of each measurement being its departure from the
correct time.  If we repeat this measurement often over a period
of time and discover that the time differences do not add to
zero, then the non-zero amount would be an indication of the lack
of precision of the measuremenet.  The standard deviation of the
time differences could be an indication of the accuracy.

Does this make sense?

--
Ross McCluney, Ph.D. Principal Research Scientist
Florida Solar Energy Center, 1679 Clearlake Rd., Cocoa, FL
32922-5703
Voice: 407-638-1414  Fax: 407-638-1439  e-mail:
[EMAIL PROTECTED]
Florida Solar Energy Center: http://www.fsec.ucf.edu
Sundials: http://www.sunpath-designs.com
Introduction to Radiometry and Photometry:
http://www.artech-house.com
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