I question whether the 25" scale has more tension. From the input on this thread, I am beginning to think that a keyed 24 1/4" scale has MORE tension, since it has a longer overall distance,(changer to tuning device) and is strecthed more, to pull from G# to A.<SMALL>Since the tension is actually greater on the keyless guitars with 25" scale than on the keyed 24 1/4" scale, why does the 25" keyless not have more breakage? </SMALL>
I know that a 24 1/4 keyed guitar feels tighter when I press my palm down on the strings, than it does on my 25" keyless.
If you are stretching more string with the keyed guitar to get up to A, then more stretching, means more tension. More tension means you are getting closer to the breaking point of the string.<SMALL>If both scales are 25", then the same tension will be required to pull to A. The length of overhang is irrelevant to tension. </SMALL>
Is it?<SMALL>The length of overhang is irrelevant to tension. </SMALL>
In an earlier post, the general consensus was that the overhang portion of the string was under the same tension as the scaled portion. If these two parts of the string are equal in tension, then a longer overall string(as in a keyed 24 1/4" keyed guitar) will have greater tension, than a keyless 25" scaled guitar with less than 1" overhang.
Imagine this:
We have a guitar with a scale of 24 1/4", but the tuning keys are 12" away from the nut. Could we use the same gauges of strings, and the same E9th tuning? If not, then Why not? Could we even tune the guitar to E9th? Or, would that require too much tension?
Just friendly questions here. I don't want to start a fight or anything.
What do you make of Michael Johnstone's statements?<font size="1" color="#8e236b"><p align="center">[This message was edited by Curt Langston on 29 September 2006 at 05:08 PM.]</p></FONT>