And that's my point. The edge thickness would be very relevant if he were testing how much force it took to cut through a thick piece of rope (in the middle), as other folks commonly do, such as Phil Wilson mentioned earlier. In that case, you need identical edge thickness/geometry or it will throw off the amount of force required due to wedging.
But, he's not testing that. He is measuring sharpness by using a tiny thread- after a given number of cuts through the thicker rope. So really I don't see how the wedging issue would really come into play, since your testing medium is much thinner than the edge bevel on most knives.
With this method, you have a test of two knives, with varying blade shape, varying primary grind angle, and varying bevel widths. Then cutting a thread to test sharpness.
It's unknown how these differences in geometry relate to the force required to cut the rope, or the wear experienced by the edge (how differences in geometry affect the pressure exerted on the very edge during the cut).
For example, the blade with the greatest wedge force will compress and tense the rope more. Can this difference caused by geometry substantially affect the results? Also it is possible that the blade that cuts the thread with the least force may be the blade that requires the greatest force to cut the rope. Does this matter?
The OP and many others thinks the differences in the blades does not affect the results. Given the fact that no one understands how the differences in the blade geometries or profiles actually does affect the test, my opinion is that you should not make this assumption.
If you want to test steel, you need to start with equal geometry or you will be testing knives, not steel. What can be concluded from these tests is "Knife A cut thread at a lower force after XX cuts of X/Y" manilla rope than knife B" or possibly "knife A was sharper after XX cuts of manilla rope than knife B". It does not tell you which knife cuts rope the best for the longest. And it certainly does not tell me which STEEL has the best edge retention!
And I'm still a little taken aback by how little disagreement there is when he boldly states that his test proves that the softer & less wear resistant steel has better edge retention than the harder and more wear resistant steel. Whereas I would start looking for the factors that led to an erroneous conclusion.
So again I ask, if we're only trying to determine how the sharpness is degrading in that last tiny fraction of a milimeter at the very edge, what does it matter how thick the edge is at the point where it's already cut & passed through the thread? If the Mora 2000 pictured above has its entire edge sharpened uniformly at the same angle & grit, would you expect it to take differing amounts of force to cut through a piece of thread using the forward or rear portions of the blade?
No, but I would suspect the two edges may wear differently when cutting, and I would expect the thinner edge to generally cut requiring less force. Isn't how hard it is to cut something the real measurement we want to take when trying to measure edge retention? I would rather know which knife cuts manilla rope using the least amount of force for the longest time, rather than which knife cut thread the best and never knowing for sure which knife cut rope the best.