bigedp51 said:
This posting proves beyond a shadow of a doubt that full length resizing brings the best out in any reloader. :
Full-Length Sizing Die Set-Up — Tip from Sinclair International
How to Set Up Your Full Length Sizing Die
by Ron Dague, Sinclair International Technician
From Sinclair’s Reloading Press Blog
At Sinclair International, we are often asked for a fool-proof method to set up a full-length sizing die, and begin reloading our fired cases. The method used by many target shooters today is to set up your full length die to closely match your rifle chamber and minimally full-length size your cases –as little as .001″ for bolt-action rifles. I prefer to use this method for all of my bolt-action cartridges.
STEP ONE
I like to de-prime five (5) cases (de-prime only, do not full length resize) and measure from the base of the case to the shoulder with our Sinclair Comparator Body (09-1000) and Bump Gage Insert(09-10200). We refer to this as our headspace measurement. Our Electronic Caliper (#MIC-14) works well and may be pre-set at .000†making this headspace measurement easy to capture. The Sinclair Comparator/Gauge Body and Bump Gage Inserts make this task fairly simple. L.E. Wilson Tools & Gages, Hornady Manufacturing, and RCBS all make similar units to achieve your headspace measurement.
STEP TWO
With your full-length die threaded into your reloading press, loosen the lock ring and run the press ram up toward the full length die with a shell holder in place (with no case). Then, screw the die toward the shell holder until it stops.
Back the die out of the press and away from the shell holder one full turn and set the lock ring finger tight.
STEP THREE
Lubricate each of the cases with your favorite sizing lube (my favorite is Imperial Sizing Die Wax) and resize a case. Again, take a headspace measurement from base to shoulder. [When running the case up into the die, be sure the press ram moves the full limit of its upward travel.] If there’s no change in the measurement from the fired dimension, loosen the die lock ring and turn the full length sizing die downward 1/8 of a turn. [Editor’s Note: You’ll need to use smaller turn amounts as you get close to the desired amount of bump. We suggest moving just a few degrees of die rotation at a time once you’ve reached the point where the die hits the shoulder without moving it back.] Now repeat the sizing process with a second lubricated case and take the measurement again. Keep rotating the die downward gradually (in small increments) and repeat the case sizing process until you see approx-imately .001â€-.002†reduction to your fired headspace measurement. We prefer a headspace reduction of approximately .001″ – .002″ for bolt action rifles and .003″ – .005″ for semi-auto rifles. You can adjust to your rifle as to what works best. Don’t forget to load 10 rounds or so and try them from the rifle’s magazine to make sure they function properly.
Full-length Sizing vs. Neck-Sizing
Just a quick word on neck sizing…..I have personally never been a big fan of neck sizing. Often times when I put neck sized cases back in the rifle, the bolt would close with some drag, or it would be a bit “snugâ€. This was mostly recognized with factory rifles. I didn’t have any problems with accuracy, just with cycling the action for a follow up shot. If your rifle is custom chambered with the action straightened and trued, neck sizing will work well on 4-5 firing’s and then you will need to full length size or use a body die to set the shoulders back when the cases begin to “stickâ€. Hope these tips help make the use of a headspace gauge and full length die set up much easier.
Ron Dague
Sinclair Tech and Reloading Instructor
800-717-8211
rond@sinclairintl.com
http://bulletin.accurateshooter.com/2012/12/full-length-sizing-die-set-up-tip-from-sinclair-international/
@ Step 2, Why do ‘they’ so often tell us to back the die out the press by one full turn, 1/14 tpi = .0714â€, when 1/4th of a full turn of a die having 7/8-14 threads, (1/4) * (1/14) = .0179â€, ought to be plenty enough to ensure that the die’s shoulder will not come into contact with the case’s shoulder?
Then ‘they’ instruct us to adjust the die nearer to the shell holder beginning with turning in the die using increments of 1/8th turn (1/8) * (1/14) = .0089†each, and then after likely the 7th of those 1/8th turn adjustments as you’re finally nearing where the die needs to be ‘they’ say begin turning in the die by only a few degrees, or (2°/360) * (1/14) = .0004†change, if the rotation was exactly 2°. Again with still several thousandths left to go and making little bitty 2° or .0004†adjustments, you’re facing a long time sneaking up on the point where the die finally contacts and gives the case shoulder a bit of a bump.
There’s nothing magical about the fact that a threaded object is going to move in or out when it’s rotated whilst captured between mating threads. How far it’ll move in or out is according to the thread pitch (tpi) and the direction and the amount of the rotation. Using a cheap calculator folk can easily figger exactly how far some fraction of a turn or any number of degrees of rotation will move any object captured between mating threads into or out of whatever that object is threaded into.
Turn a 7/8-14 die in or out by 1/8th turn and it’ll move (1/8) * (1/14) = .0089â€, or for 1/16th turn (1/16) * (1/14) = .0045â€, or for 1/32nd turn (1/32) * (1/14) = .0022â€, or to adjust the amount of shoulder bump by .001†folk gotta give the die 1/64th of a full turn (1/64) * (1/14) = .0011â€.
To adjust the die half a thousandth it’ll need only 2.5° of rotation (2.5/360) * (1/14) = .0005â€.
Give it 5° of rotation if you want to make a .001†adjustment (5/360) * (1/14) = .0010â€.
Nearest fraction of a turn for a ~ ½ thousandth of an inch adjustment is 1/128th turn or 2.81625°.
(1/128) * (1/14) = .0006†or same except using degrees (2.81625/360) * (1/14) = .0006â€
Nearest fraction of a turn for a one thousandth of an inch adjustment is 1/64th turn or 5.625°.
(1/64) * (1/14) = .0011â€, or same except using degrees (5.625/360) * (1/14) = .0011â€
And so on using ever larger fractions of a turn and equivalent degrees of rotation:
(1/32) * (1/14) = .0022†same as (11.25°/360) * (1/14) = .0022â€
(1/16) * (1/14) = .0045†same as (22.5°/360) * (1/14) = .0045â€
(1/8) * (1/14) = .0089†same as (45°/360) * (1/14) = .0089â€
(1/4) * (1/14) = .0179†same as (90°/360) * (1/14) = .0179â€
(1/2) * (1/14) = .0357†same as (180°/360) * (1/14) = .0357â€
One full turn (1/1) * (1/14) = .0714†is same as (360°/360) * (1/14) = .0714â€
Guestimating fractions of a turn works fairly well down to ~ 1/8th of a turn or .009â€, then trying to pull off 1/16th turn or .004½†is more a guessing, fergit about reasonably accurately guessing any smaller fractions. I figger folk could maybe go by some sort of appropriately spaced hash marks placed about the die body.
A miniature degree wheel would be nice, hash marks every 5°, fit over the 7/8-14 threads, sandwiched between a couple jam nuts, and with a bendable adjustable pointer wire affixed to the press. Thinkin’ this could aid accurately making real fine die adjustments down to .001â€, or even to .0005†in between each 5°.
2.5° ~ .0005†5° = .00099†10° = .000198†15° = .00298†20° = .00397†25° = .00496â€
30° = .00595†35° = .00694†40° = .00794†45° = .00893†50° = .00992†55° = .01091â€
60° = .01190†65° = .01290†70° = .01389†75° = .01488†80° = .01587†85° = .01687â€
90° = .01786†180° = .0357†270° = .0536†360° = .0714†540° = .1071†720° = .1429â€