I been trying to find a load for my not custom "Sako 6mm PPC" with .262" NK.
Unfortunately, I think I have been approaching this from the wrong understanding. I been approaching this with the mindset, once my bullet holes are all touching on the target, and no keyholes, then my bullet is stabilized. If I am not seeing "keyholes" in my targets, does bullet stability have anything to do with the group size? In other words, if the bullets are stabilized, is it possible to have big groups, not one large ragged hole so to say?
My 5 shot groups are a ragged .375" center to center at 100 yards. My gut is telling me that this is not tight enough and I have not found the right load yet. Am I at that point in the hobby where I need to consider purchasing a used/retired Benchrest rifle to get better group sizes?
Could the rifle be holding me back or am I holding back the capabilities of the rifle?
Is this how it happens for most Benchrest shooters?
Due to stage fright, I have no desire to compete or shoot "Benchrest" so to speak. I just want the smallest groups possible.
Unfortunately, I think I have been approaching this from the wrong understanding. I been approaching this with the mindset, once my bullet holes are all touching on the target, and no keyholes, then my bullet is stabilized. If I am not seeing "keyholes" in my targets, does bullet stability have anything to do with the group size? In other words, if the bullets are stabilized, is it possible to have big groups, not one large ragged hole so to say?
My 5 shot groups are a ragged .375" center to center at 100 yards. My gut is telling me that this is not tight enough and I have not found the right load yet. Am I at that point in the hobby where I need to consider purchasing a used/retired Benchrest rifle to get better group sizes?
Could the rifle be holding me back or am I holding back the capabilities of the rifle?
Is this how it happens for most Benchrest shooters?
Due to stage fright, I have no desire to compete or shoot "Benchrest" so to speak. I just want the smallest groups possible.
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