bh49 wrote:Correct me, if I am wrong. Real life chance for my S30V Military to out perform S90V Military, both with the same edge geometry is fairly remote.
Lets be a bit specific and start with some relatively hard numbers, Spyderco Catra :
S30V : 565
S90V : 750
Now given the variation expected in CATRA this would mean the performance advantage would be on average 40% in favor of the S90V assuming your are doing similar cutting (slicing cardboard or other abrasive media) and cutting until the blades are very dull.
Lets further assume that there is no variance at all in the S30v and S90V blades, that everyone produced by Spyderco have the same CATRA results (this isn't true, there are materials and HT variances) but lets assume this variance doesn't exist - best case scenario.
If you are cutting cardboard then all of these factors influence the cutting :
-angle of the blade to the cardboard
-speed of the cut
-draw vs push
-stability of the cut (how large are the lateral forces)
then there is the variability in the medium (which is about 10:1 even on the same type of cardboard, i.e., thickness and ridged).
Lets assume now further that the cardboard is all the same, there is no variance at all it is 100% perfectly consistent (this isn't true, but again lets create an ideal case). In that case you just have the above four factors (there are others, I am just simplifying to a few main ones).
Lets also assume you are to cutting cardboard to what Chuck Norris is to roundhouse kicks, this means you can :
-constrain the angle, speed, lateral loading and draw
all to 10%. This means you can expect a total random influence of 60% (speed and lateral loading are quadratic in effect).
This means for example that you would expect, to cut on average (assuming a medium wear 1/8" ridged cardboard) :
-about 40 to 160 m of cardboard with the S30V blade (100 +/- 60)
-about 60 m to 220 m of cardboard with the S90V blade (140 +/- 80)
Now there are two ways to figure out how often the S30V blade would do better, one is to assume a distribution and calculate which isn't hard, but the other is much simpler. Imagine that you take two dice :
-a S30V dice which goes from 4 to 16
-a S90V dice which goes from 6 to 22
Now imagine rolling them and thinking about how often the S30V dice will win. You don't even need to do the experiment to know that it isn't rare.
The general rule, very general, is that if your variance in measurement (which in this case is 60%) is even of similar size to your actual difference (which in this case is 40%) you are very unlikely to actually see a difference without looking for it.
But remember, I kept making assumptions in the above, to reduce it to an ideal case, in reality it is much more variable.
But you may ask, if that really is true (math doesn't lie) how come so many people will exclaim about the greatness of a certain steel if it is really so hard to actually see? Because people are not rational - even when they try to be.
Now you could debate the numbers I used in the above and even some of the statistics as I simplified greatly, but they are small factors which would not change the result. It is humbling, but all experimentation is like that when you start learning all the things you have to do to actually make sure your results are unbiased.
http://www.youtube.com/watch?v=8-KMoyFRGPM
After I rehandled them a friend dropped by and asked about them, he wondered why I put so much work into the heads as you could buy an axe for about $20. I told him these were forged heads, oil quenched out of spring steel (this is true for all almost axes as very few are true molten cast). I had them very sharp and asked him to do some work. He went out back and made some chops and exclaimed how well they cut and how sharp they stayed.
They are just ordinary axe heads. But once he heard this and knew my history with knives/steels, he would instinctively expect the performance and if he didn't see it then it would mean he didn't have the experience / skill to do so and he would be very unlikely to admit that, he thus affirmed what I said. This of course is the moral of "The Emperors New Clothes".
All of this being said, always buy the best tools you can from the best materials you can - just keep in mind before you make a decision on what is better than what, use them for awhile to make sure that what you are seeing is true representational average, not just a bit of lucky (or unlucky) cutting.