I meant where did you get the tension measurements for DR? I've never seen them.
There aren't any specifically, but really, there's only so much material you can fit into something with a .135" cross-sectional diameter and still have a useable string, so the variance in tension of the same gauge between manufacturers isn't that drastic. I'd venture a guess that it's probably a variance of 6-7 lbs of tension at most.
EDIT: In case you're curious, I found the
density of music wire and found that, if you use a .135" diameter piece of solid wire (the maximum achievable mass you could get on a .135 string), you would have a unit weight of 0.004065142 lb/in, which would give you about 46.4 lbs of tension at B at the 34" scale. However, it would sound terrible because it would be incredibly inflexible.
The only problem I have with using D'Addario's tension chart is that all strings are not the same. Just because brand A's .135 measures 35lbs of tension does not mean brand B will measure 35lbs of tension.
Example. Look at D'Addario's .130 strings. The XL has 34lbs of tension but the same string in the longer length has 38lbs. Same core, same windings, but that's a huge difference in tension.
This actually spawns from a problem in D'Addario's chart and its incompleteness (they don't show the tension at each note and they don't tell you the scale length for their measurements). Look at the unit weight of each string. They are exactly the same, so they are in fact the same string. D'Addario measures the tension of their Long Scale strings with a 34" scale and their Super Long Scale strings with a 36" scale, so that's why there is a 4lb difference in tension.
Look at D'Addario's .145. Mesures 46lbs.
Now look at Circle K's .142...42 lbs.
You have to go to a .150 Circle K to get the same tension as a D'Addario .145.
This is the same issue as before. D'Addario .145 @ B (36" scale) measures 46 lbs of tension, but at the 34" scale (listed one page up under Long Scale), it's only 41.5 lbs. Circle K's measurements are all taken with a 34" scale in mind.
String tension is directly proportional to unit weight, frequency, and scale length in the sense that increasing any of the three increases string tension.