Of course the lines are parallel, ANY circle that you draw with the same center will be concentric, so lines of an arc will be parallel, but the curvature of these is not the same. The curve of the circle w/ an 8 ft diameter over any amount of length is less than the curvature of a 7 ft diameter circle over the same amount of space.
You can find a degree of curvature by determining how much of the circumference the 9 inches takes up.
If the diameter is 8 feet, the circumference is 25.12, so 9 inches is 128.98 degrees of the circle.
If the diameter is 7 feet, the circumference is 21.98, so 9 inches is 147.41 degrees of the circle.
Fairly significant difference I think.
Try this- make the entire circle for each, then mark off where 9 inches (I'm assuming that is your blade length) is on the arc (make sure to measure the arc, not a straight line). Then, set them on top of each other, aligning two of the marks- you'll be able to see that 8 ft one is shallower, because the second mark on the 7 foot circle will be lower than the circumference of the 8 ft circle- it has a deeper curve.
My thoughts though: In skating, the littlest change makes a difference. I bet most people have a preference for what they started with. One isn't necessarily better than the other.