- Joined
- Aug 2, 2014
- Messages
- 746
Cook was trying to prove that IF your swing wasn't perfectly accurate, it would be even less accurate with a curved handle. There is nothing inherent in either handle that would cause or prevent any twisting given a similar cross section. And it would be the opposite, you have to make smaller wrist adjustments because the effect of the correction is greater in a curved handle - by his logic, not mine.
Amazingly he couldn't even draw an axe ..... but by his logic he shows that with a straight handle a 5 degree change results in .39" deviation and .78" with a curved - ie less movement with the curved handle equals more deviation. Which is nonsense.
More importantly, whether one is more accurate over another doesn't make much difference to someone who is accurate with both. And what is particularly amazing about his argument is that the edge of the bit must theoretically be exactly inline with the handle for maximum accuracy potential. In fact, in that way, the curved handle accomplishes exactly what he thinks is better about the straight handle, by setting the head further back. He even draws the line straight through the tool and it's closer to the bit! He contradicts himself in his own work.
What I meant by that was that one would have to make a greater number of wrist adjustments. It would be like very tight steering in a car, you can make very tight turns but you also have to be increasingly sensitive in your adjustments and make more of them. The frequent adjustments when swinging an axe could be more damaging to your wrists than a rare overextension, or at least more tiring and so negate the energy saved in the comfortable grip. However, if you are off in your swing this may require a larger adjustment due to the problem of curved handles missing on two planes - a more sensitive adjustment perhaps but one that takes greater effort and skill to achieve.
I don't get this one, he couldn't draw an axe so therefore he was wrong? That's not an argument, and not really fair. I see a lot of people saying his argument was wrong but not offering why and certainly not offering anything as a counter, only conjecture and hearsay (if it's more accurate it's more accurate, plain and simple, so if you prefer the curved handle for other reasons it should be for those reasons and not having to deny the accuracy of the straight handle). What he explained is a geometric fact, if you turn something off angle it will increase the deviation as it has created a second plane. Essentially the curved haft acts like something of a lever, and if you turn the axe over at the curved foot the axe will spin and twist whereas a straight haft will only spin. This, again, means that the slight deviation of the axe does not affect only the angle of penetration - say 47 degrees rather than 50 - but also the angle line of the cut, you don't cut cleanly and sever part of the notch you already created; two planes which can lead to less efficiency. If you take a couple of axes and try spinning them slightly from the wrist and try holding in different spots with your other hand you should feel that the straight haft only spins while the curved haft sometimes spins and sometimes deviates to the side. You can feel it pushing against your hand, should be downwards and in the same direction the axe is spinning on the downward side.
It would perhaps be useful as well to take a haft by itself and see how it spins without the head. You should find that the straight haft spins almost perfectly with the center of the haft while the curved half spins at an axis closer to the front or bit side. This would mean that the axis length is indeed doubled, approximately, and thus confirms what Cook is saying. Or in other words, deviation of the axe is equal to the offset pivot of the head plus the handle. The longer the single-bit axe is in its bit mass, as well as the greater curve of the handle, the greater the possible deviation. (He doesn't say all of this stuff, obviously, so I am trying to clarify what it means from my understanding of it.)
Further, it is not the handle that must be in line with the bit, rather the axis of pivot of the head should be in line with the axis of pivot of the handle. A well-balanced axe should have its axis somewhere near the center of the eye, this is rare in a single-bit, generally it is closer to the bit. Most are 1/4"-1/2" back from the beginning of the eye according to Cook. What I suspect then is that there would be a third aspect to deviation: total deviation equals the head's off-axis distance plus the handle's off-axis distance plus the offset distance between both handle and head pivot points. Essentially this is the same thing, only clarifying what is missing in Cook's outline. Basically if the two axes are in line, head with haft, then the angle of the curved haft will be much less and so deviate less. This would be why curved hafts tend to be farther back than the straight hafts, because the fawn's foot should meet up with the head's axis. But overall this would mean the handle is a farther distance away from the real central axis of the axe, and the mass and force offcenter contributes to total deviation.
To clarify look at these two axes.


The straight haft would have its pivot almost in the center of the handle, whereas the curved haft pivots almost at the edge of the swell-curve. What's worse is that the curved haft tends to be even further forward from the head axis so as not to leave the edge too open in the heel. Meaning that this axe would deviate up to three times as much as the straight handle double-bit and approximately twice the single-bit shown here. It seems the curved hafts are brought forward to try and compensate for the off angle and prevent off-balance towards the heel.
In short, the curved handle creates a second axis for the axe which is offline from the axis in the eye. You then have to counter the real axis of the head with the false/offset axis of the curved haft, and the greater the curve the greater possible deviation. Essentially, the farther your hand is away from the pivot point the greater the possible deviation. Curved handles and handles deviating from the pivot points compound inaccurate swings.
This is not to say you're wrong for preferring one type of handle, and I don't think that Cook was trying to suggest that either. All he was trying to do was carve out an ideal of the axe, or The Efficient Ax. As far as I can tell, no one else has written so extensively on axes and axe geometry, certainly not suggesting what the ideal axe would be as a whole.
I agree with BG_Farmer, this shouldn't be about one certainly being better as there are positives to both handle types, as many of us have been pointing out. I think people should try out the different handles and even different hangs. I will also admit that Cook, or my interpretation of him, could be wrong, I would just like to see some proof of this. I will even give away what I think is proof. Set up several axes with straight handles and good and bad hangs, and do the same with curved handles. Do the axis of pivot test and see just how far the axes are off from each other. This should give some scientific data for what is likely to be off in accuracy, and then do some testing to see if the numbers prove true. Technically the greater the curve, the worse the hang, and the worse the balance of the head the longer the distance the axis should be from the center of the eye.
Basically Cook's images give a general idea of the outcome of a real pivot test.
Phew, that's a lot of words. Sorry, gentlemen, I will try and compact that down if need be.