The BladeForums.com 2024 Traditional Knife is ready to order! See this thread for details:
https://www.bladeforums.com/threads/bladeforums-2024-traditional-knife.2003187/
Price is $300 $250 ea (shipped within CONUS). If you live outside the US, I will contact you after your order for extra shipping charges.
Order here: https://www.bladeforums.com/help/2024-traditional/ - Order as many as you like, we have plenty.
Because you don’t cut with the tang, and some knives have enormous ones.Why are we omitting the length of the tang?
Measuring just the straight no belly portion of the blade edge, per post number 1, and dividing by the handle length, My calculator says "ERROR".Guys, it’s just 2 easy measurements, and simple division. It’s GOT to be a whole lot easier than remembering some obscure pattern number from a 1910 cutlery catalog or something…
Measuring just the straight no belly portion of the blade edge, per post number 1, and dividing by the handle length, My calculator says "ERROR".
0mm /33mm= "error"
View attachment 2045742
The cutting edge is 100% belly.![]()
Failure to read the instructions…Assignment:
For folding knives only
I think if you enter 0mm/33mm into your calculator, it will tell you the result is 0, but if you happened to accidentally enter 33/0 it will give you an error message, since guys like me are always telling everyone that division by 0 is undefined.Measuring just the straight no belly portion of the blade edge, per post number 1, and dividing by the handle length, My calculator says "ERROR".
0mm /33mm= "error"
View attachment 2045742
The cutting edge is 100% belly.![]()
Assignment:
For folding knives only - compute the ratio between the length of the blade (not including tang - sharpened portion only) and the length of handle.
Rules:
-Measure the sharpened edge on a straight line (not along the belly).
-Show the result as a decimal number (not a fraction). This way you can use whatever units you are comfortable with.
-Show your work.
...
0.82:
![]()
...
Why are we omitting the length of the tang?
Is an azimuth like an annulus?Because the tang doesn't have an azimuth.
I think a piece of string or a taylor's cloth tape to measure would be faster ... and easier ..
Now do it with a serrated knife.I tried this out of curiosity, inspired by the questions posed about true cutting edge length on blades with more 'belly' curvature. I'd never given it much thought until reading this thread.
(1) Use something like a piece of heavy/thick cardboard, laid flat on a table or bench with one edge flush to the edge of the table. Make an index mark at the edge of the cardboard with a pencil.
(2) Place and hold the blade's cutting edge vertically (spine UP) against the face of the cardboard, with the heel of the cutting edge (like at the plunge) aligned at the mark you made, flush at the edge of the cardboard.
(3) Lift the butt end of the knife upward, allowing the cutting edge's belly curvature to 'roll' forward on the cardboard (without sliding), until the tip of the blade's cutting edge is flush to the cardboard. With a pencil, make a mark where the very tip of the blade lays flush to the cardboard.
(4) Measure from the edge of the cardboard, at the index mark you made there, to the mark you made for the tip.
I just tried this method with a Buck 110LT folder with its upswept tip on a clip blade. I measured 3.375" cutting edge length accounting for the belly, as compared to a straight-line measurement of 3.250" as measured directly from the plunge to the tip. Handle length is 4.875" (4-7/8"). So, accounting for true cutting edge length as I measured it, I'd have this result below, for the ratio of cutting edge length relative to handle length:
3.375" / 4.875" = 0.692
Or, if just relying on the straight-line measurement from the heel of the cutting edge to the tip, as per the OP, I'd get:
3.250" / 4.875" = 0.667 (Note: I just noticed I typo'd the edge length incorrectly here at 3.125" - edited & recalculated, to fix that. )
I suppose some blades with recurve could be measured in a similar manner, but perhaps against a somewhat radiused or bowed surface to allow full contact along the recurve portion and all the way to the tip. Measure with a flexible ruler.
Had that same thought...Now do it with a serrated knife.
Eventually you would independently produce the same results that Benoit Mandelbrot came up with when thinking about the length of the coastline of Britain.Had that same thought...
Think I'll let that ride for now...![]()
Wait hold up here a minute! Now we're doing the ACTUAL edge!??I tried this out of curiosity, inspired by the questions posed about true cutting edge length on blades with more 'belly' curvature. I'd never given it much thought until reading this thread.
(1) Use something like a piece of heavy/thick cardboard, laid flat on a table or bench with one edge flush to the edge of the table. Make an index mark at the edge of the cardboard with a pencil.
(2) Place and hold the blade's cutting edge vertically (spine UP) against the face of the cardboard, with the heel of the cutting edge (like at the plunge) aligned at the mark you made, flush at the edge of the cardboard.
(3) Lift the butt end of the knife upward, allowing the cutting edge's belly curvature to 'roll' forward on the cardboard (without sliding), until the tip of the blade's cutting edge is flush to the cardboard. With a pencil, make a mark where the very tip of the blade lays flush to the cardboard.
(4) Measure from the edge of the cardboard, at the index mark you made there, to the mark you made for the tip.
I just tried this method with a Buck 110LT folder with its upswept tip on a clip blade. I measured 3.375" cutting edge length accounting for the belly, as compared to a straight-line measurement of 3.250" as measured directly from the plunge to the tip. Handle length is 4.875" (4-7/8"). So, accounting for true cutting edge length as I measured it, I'd have this result below, for the ratio of cutting edge length relative to handle length:
3.375" / 4.875" = 0.692
Or, if just relying on the straight-line measurement from the heel of the cutting edge to the tip, as per the OP, I'd get:
3.250" / 4.875" = 0.667 ( Note: I just noticed I typo'd the edge length incorrectly here at 3.125" - edited & recalculated, to fix that. )
I suppose some blades with recurve could be measured in a similar manner, but perhaps against a somewhat radiused or bowed surface to allow full contact along the recurve portion and all the way to the tip. Measure with a flexible ruler.