For those of you led astray by errent advice... here is a post from another forum that should dispel any doubts about "smaller strings being less likely to break"
Well, I went to the D'Addario website and downloaded their string tension guide. It gives you string characteristics and an equation to use that tells you how much string tension there will be for a given pitch and scale length.
I used the numbers in a spreadsheet to calculate E string tension for different gauges from .007 to .013. . For example, a .007 string needs 7.9 pounds of tension to reach a high-E string frequency while a .013 needs 27.4 pounds, about 3.5 times as much tension as the .007.
Certainly a smaller string is under less tension, but a more relavant number is the amount of tension (pounds) for a given amount of area. The smaller string has less tension but if this smaller area is under more force per unit area, it will be more likely to break, and if it is under less tension per unit area, it will be less likely to break. I calculated how much tension there was per unit area by dividing the string tension by the string area (pi*r^2). It turns out that the total tension per unit area is the same regardless of string gauge! Maybe one kind of string is less likely to break than another, but it can't be due to the amount of tension per unit area on the string because it is the same for all gauges.
Well, I went to the D'Addario website and downloaded their string tension guide. It gives you string characteristics and an equation to use that tells you how much string tension there will be for a given pitch and scale length.
I used the numbers in a spreadsheet to calculate E string tension for different gauges from .007 to .013. . For example, a .007 string needs 7.9 pounds of tension to reach a high-E string frequency while a .013 needs 27.4 pounds, about 3.5 times as much tension as the .007.
Certainly a smaller string is under less tension, but a more relavant number is the amount of tension (pounds) for a given amount of area. The smaller string has less tension but if this smaller area is under more force per unit area, it will be more likely to break, and if it is under less tension per unit area, it will be less likely to break. I calculated how much tension there was per unit area by dividing the string tension by the string area (pi*r^2). It turns out that the total tension per unit area is the same regardless of string gauge! Maybe one kind of string is less likely to break than another, but it can't be due to the amount of tension per unit area on the string because it is the same for all gauges.