So here's my problem. I like 10s on guitars with a 25.5" scale length but I don't like that gauge on guitars with a 24.75" scale length. I've tried 11s on the 24.75" scale length and it's a little too tight for my liking. This lead me to start dissecting the relationship between string gauge, string tension and scale length.
The simple solution would be to use 10s on the 25.5" guitars and 10.5s on the 24.75" guitars and that's what I will probably try because D'addario makes a sets of 10.5s.
The more complex (but relatively inexpensive) solution would be to make custom string sets from single strings purchased in bulks (packs of 12). This would only cost me roughly $3.18 per set.
The reason I'm considering the complex solution is that my foray into the world of string gauge science taught me that "normal" sets of strings are unbalanced. That is to say the tension on certain strings is very different when compared to other nearby strings. To illustrate, check this out:
25.5" scale length
==================
E .009" PL = 13.13 lbs.
B .011" PL = 11.01 lbs.
G .016" PL = 14.68 lbs.
D .024" NW = 15.77 lbs.
A .032" NW = 15.77 lbs.
E .042" NW = 14.77 lbs.
==================
E .010" PL = 16.21 lbs.
B .013" PL = 15.38 lbs.
G .017" PL = 16.57 lbs.
D .026" NW = 18.41 lbs.
A .036" NW = 19.54 lbs.
E .046" NW = 17.48 lbs.
On the 9s
- B string is lower tension than the high E
- Low E is lower tension than the A string.
On the 10s
- B string is lower tension than the high E
- Low E is lower tension than the A string.
To me those are the glaring inconsistencies which I can't reconcile. The gauges don't make sense from a standpoint of tension.
Anyway, I've got more data on some sets I've put together that are a bit more balanced within themselves and on the 2 scale lengths. The one catch is I'd have to pure nickel strings (instead of the normal nickel wound) because a few of the gauges I would like to use aren't available in nickel wound.
If you want to crunch your own numbers, check out this Java based string tension calculator.
I looked forward to hearing from others would have looked into this as well.
The simple solution would be to use 10s on the 25.5" guitars and 10.5s on the 24.75" guitars and that's what I will probably try because D'addario makes a sets of 10.5s.
The more complex (but relatively inexpensive) solution would be to make custom string sets from single strings purchased in bulks (packs of 12). This would only cost me roughly $3.18 per set.
The reason I'm considering the complex solution is that my foray into the world of string gauge science taught me that "normal" sets of strings are unbalanced. That is to say the tension on certain strings is very different when compared to other nearby strings. To illustrate, check this out:
25.5" scale length
==================
E .009" PL = 13.13 lbs.
B .011" PL = 11.01 lbs.
G .016" PL = 14.68 lbs.
D .024" NW = 15.77 lbs.
A .032" NW = 15.77 lbs.
E .042" NW = 14.77 lbs.
==================
E .010" PL = 16.21 lbs.
B .013" PL = 15.38 lbs.
G .017" PL = 16.57 lbs.
D .026" NW = 18.41 lbs.
A .036" NW = 19.54 lbs.
E .046" NW = 17.48 lbs.
On the 9s
- B string is lower tension than the high E
- Low E is lower tension than the A string.
On the 10s
- B string is lower tension than the high E
- Low E is lower tension than the A string.
To me those are the glaring inconsistencies which I can't reconcile. The gauges don't make sense from a standpoint of tension.
Anyway, I've got more data on some sets I've put together that are a bit more balanced within themselves and on the 2 scale lengths. The one catch is I'd have to pure nickel strings (instead of the normal nickel wound) because a few of the gauges I would like to use aren't available in nickel wound.
If you want to crunch your own numbers, check out this Java based string tension calculator.
I looked forward to hearing from others would have looked into this as well.
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