Outside micrometers calibration
Testing for Parallelism and Flatness
In theory, if an optical flat is in perfect contact with a perfectly
flat anvil, then no light bands will be visible. Make sure the
optical flat and anvil are clean. Attempts to wring the optical flat
will only scratch the glass. Get a good fit by gently squeezing the
optical flat onto the surface. When finished, lift off without
sliding. If the light bands (rainbows) you see are evenly spaced and
in straight lines, then your surface is flat.
Ideally you'd use monochromatic light and if you're doing
calibration full time, it's probably a good idea to invest in such a
light bulb. Regular room lighting works fine for us. When looking
through the optical flat, look straight down: avoid looking at an
angle. Check this out for yourself and you'll see that the image
changes dramatically as you increase the angle of vision.
If you see many light bands, then press the optical flat a little
harder. You'll probably see fewer bands and that makes it easier to
interpret the results.
The degree to which the light bands arch can be used to calculate
the flatness. The ideal micrometer anvil is flat to .000012".
What this means is that, when you're looking at the arches, the top
of one arch just touches the bottom of the next arch. See how the
imaginary line indicates the bottom of the next arch in the image on
the left?
At this point you have a flatness error of one light band, or
.000012". This is exactly what you want. If, on the other hand,
the bottom of the light band touches the top of the second arch
over, as in the image on the right, then you have a flatness error
of 2 light bands, or .000024" and it's high time to have your
anvils lapped.
Performing this test on each anvil will determine the degree of
flatness of each anvil; but, by using a flat which has parallel
sides you can close the micrometer anvils on the flat and also
determine the degree of parallelism.
Tresna suggests this procedure: wring the optical parallel to the
micrometer anvil (the stationary part of the micrometer) so that
only one interference fringe (light band) shows. Now close the
micrometer spindle onto the parallel. This should occur exactly at
.500" when using the optical parallels in our calibration kit.
At this point count the number of fringes (light bands) on the
spindle by looking through the optical parallel from the other side.
Then apply this formula:
Number of fringes on spindle side x 0.32µm = parallelism of the
anvils with the spindle in that position
For example: 3 fringes x 0.32µm = 0.96µm which is the ideal
parallelism of a 0-1" range micrometer's anvils.
You may want to convert this metric result to inches using a
scientific calculator or your own gray matter (equivalent to about
.00004"). Since the optical flats themselves are parallel to
.00002", you'll have to take this possible deviation into
account. Your result would be expressed as .00004" ±
.00002"
It's important to take note of the phrase: with the spindle in that
position. If you rotate the spindle a bit, the surfaces may no
longer be parallel. For that reason the calibration set shown above
includes two parallels. Perform the same test using the second
parallel. Now your reading will occur at .5125" instead of
.500" This puts the spindle at 180° from the first reading. If
the anvils still are parallel, then you're set to go. If the anvils
are now out of parallel then the spindle isn't running true and
we're in trouble. A real stickler for details would even use 4
optical parallels to measure every 90 degrees, but for our purposes
that may be going a bit too far. A qualified calibration lab can
perform that procedure for you if the need arises.
A somewhat easier method for checking parallelism requires the use
of a gage ball. Any diameter under 1" will do. Close the
micrometer onto the gage ball and take the reading. Do this in 5
different places on the surface of the anvils. If the anvils are
parallel, then the readings will all be the same. It proves
parallelism but doesn't actually give you a numeric value. This
method can also locate high spots or dips on the anvil surface,
which should lead you to have them serviced and lapped.
Parallelism on larger micrometers
Using gage balls as described above will work fine. You can use a
gage ball larger than 1" for this purpose, or you can use a
gage ball in conjunction with a certified gage block, although this
will be a tricky procedure if you're normally "all
thumbs."
You can use optical parallels instead. You must have optical flats
with parallel sides. The ones in your micrometer checking set are
parallel to .00002" but these optical flats are only good for
checking parallelism on the 0-1" range micrometers. Larger
ranges need larger and very expensive optical parallels (upwards of
$1000). It will be more cost effective to have a calibration lab
check these for you. Without investing in more expensive equipment,
you may have to resort to the gage ball technique mentioned
above.
Checking the Zero Setting
When the spindle is screwed closed on a 0-1" micrometer, the
reading should be zero. Use the spindle ratchet to obtain a light,
even pressure, if your micrometer has one. If the zero is slightly
off it can be adjusted by turning the barrel into position. A
special wrench is usually provided for this procedure. On
micrometers with ranges above 1" you will have to insert a gage
block or micrometer standard equal to the lower value of the
micrometer's range and set the zero as above.
Calibrating the Micrometer
Use micrometer standards or gage blocks for this procedure. Be
certain that the blocks are properly wrung and take special care
with carbide tipped anvils so that you don't damage the gage blocks.
The micrometer is calibrated at several points throughout its range.
Arbitrary readings are considered better than evenly spaced
dimensions. The "lead" error will be the difference, plus
or minus, between the actual and the observed readings. Lead errors
should not exceed .0001" or possibly .0002". If errors are
found, keep track of them and you can always add or subtract the
lead error when you use the micrometer at that particular range.
Indicating (dial) micrometers pose other problems. Since the
micrometer is not used to make direct measurements (it is a
comparator) and, since the anvil is movable, we can not calibrate
the spindle using gage blocks or micrometer standards. Of importance
here is the repeatability of the indicating pointer, which should be
less than one-half graduation. Close the spindle and lock it in
place. Now check for the pointer's ability at repetition. The
accuracy of the indicating mechanism is then verified by
sequentially inserting gage blocks with a difference of .001"
to verify that the pointer registers the correct reading.
Ultimately, flatness and parallelism are of paramount importance
(see notes above).