Bill, John, Lew and others, I would like to have your opinion about the following calculations I made regarding the geometry of the FR-66S with a SPU (52 mm length). Please correct me if I'm wrong.
The effective length of the FR-66S with needle to arm distance of 50 mm is 307 mm.
Draw a imaginary line (line 1) between the needle and the pivot, which is the same as the effective length.
Draw another line (= line 2) from the needle, parallel to the head shell.
Between line 1 and line 2 there is an angle, which is the offset angle (16.8 degrees for the FR-66S).
So the projection of line 1 on line 2 is cosine of 16.8 degrees * 307 mm = 293.9 mm (right triangle).
293.9 mm + 2 mm (because the length of the SPU is 52 mm) = 295.9 mm.
The new effective length will be: 1/cosine 16.8 degrees *295.9 mm = 309 mm.
If we want to have an overhang of 12 mm, the P2S distance would be: 309 mm - 12 mm = 297 mm.
Chris
The effective length of the FR-66S with needle to arm distance of 50 mm is 307 mm.
Draw a imaginary line (line 1) between the needle and the pivot, which is the same as the effective length.
Draw another line (= line 2) from the needle, parallel to the head shell.
Between line 1 and line 2 there is an angle, which is the offset angle (16.8 degrees for the FR-66S).
So the projection of line 1 on line 2 is cosine of 16.8 degrees * 307 mm = 293.9 mm (right triangle).
293.9 mm + 2 mm (because the length of the SPU is 52 mm) = 295.9 mm.
The new effective length will be: 1/cosine 16.8 degrees *295.9 mm = 309 mm.
If we want to have an overhang of 12 mm, the P2S distance would be: 309 mm - 12 mm = 297 mm.
Chris