Ok here it is. I have developed a close copy of Jim's building using geometry methods. It is not exactly the same, but should be very close.
We start out with the figure as normal. Here X is 6 feet, since the width of the elevation is 24 feet.
Next we define the width of the building and the height of the first story based on the measurements of the half wheel.
Next, we define the height of the knee wall. This is arrived at by taking a measurement from the figures with the compass that suits our needs, here highlighted in red. Using the compass, we transfer that measurement to the wall height, again shown in red.
Next the roof height is defined by taking another measurement from the figure and transferring it to where it is needed. Again highlighted in red. Except reviewing the drawing now, my highlight of the line stopped to soon. it should extend all the way to the lower left hand corner of the figure. Also the roof height line should extend to the cross-tie line, not the knee-wall line. oops
The brace lines are drawn, again by taking a measurement from the figure and transferring it to where it is needed.
And finally we draw in lines to represent the timbers to show bent configuration.
Compare our geometry-yielded figure to Jim's numerically yielded design:
The measurements are very very similar, I will try and get approximations up soon.
Keep in mind, the measurements will not be exactly the same. One drawing is made with pure geometry, the other I assume was made with numbers. Jim's drawing comes out to nice measurements of inches and feet, and a common roof pitch, mine will not but rather will yield a bunch of numbers with geometric ratios, not equal to whole inches or even convenient fractions of an inch. Which reminds us, Geometry is a scribe system not a numeric layout system
Hope this clarifies things for you...
DLB