I was hoping for something more insightful from those using round patches.
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OK. You asked for it.
Hey everyone, he asked for it so don't go pounding on my head. :grin:
From a mathematical standpoint a patch that is cut off exactly flush with the muzzle would be round.
Picture a spherical ball that is exactly the bore size inserted into the barrel so that the very top of it is exactly flush with the face of the muzzle.
Now, if you start at a point that is exactly at the bottom of the ball and measure from there to a point where the side of the ball is contacting the barrel the answer will be the circumference of the ball divided by 4.
Now, measuring from this contact point up to the face of the muzzle will be equal to exactly 1/2 of the balls diameter.
Adding these two measurements together we arrive at an answer. Lets call this answer "R".
Because the ball is a sphere the distance from the exact bottom of the ball to the point where it contacts the bore, and the distance from the contact point of the ball to the face of the muzzle will be the same at any place we do the measuring.
If we choose some spot on the patch that will always be exactly at the bottom of the ball when we load the patched ball this will be the center of a circle and that circles radius is the answer we got for the sum of our earlier measurements and called "R".
This is the reason that a theoretically designed patch is round.
Now, in the world of reality, when we load a patched round ball we know the patch, which started out flat, won't really form itself evenly as it is started into the bore. It tends to bunch up and wrinkle.
These wrinkles are the reason that if you cut the patch at the face of the muzzle and then pull it back out and look at it, it will be rather mis-shapen having flat and round edges.
Hope this answers your question so that you can quit worrying about it and get out there and rake up the leaves like your wife told you to do. :rotf: