Initial Vertical Misalignment: 0.01825"
Initial Horizontal Misalignment: 0.00425
Final Vertical Misalignment: 0.00075"
Final Horizontal Misalignment: 0.00025"
I have 5 decimal places in the results but measured using .001" increments on the gauges. The "feel" of a feeler gauge is, obviously, rather interpretive. Additionally the measurements themselves are not particularly repeatable. I found that repeatedly measuring, rotating the shaft or engine 360 degrees and remeasuring provided results up to .002" different. All this ends up with results that are "a high degree of precision with dubious accuracy" as my old Dad used to say.
That said, the final result is certainly much better than initial measurements.
I'm a little confused about the section on "out of trueness".
The text reads:
Now that we have determined the misalignment, it is a simple matter to apply those figures, as a correction factor, to our measurement data. Then we can see what is left. Take the two tables from Fig.3 and construct two more corresponding to those, except subtract 8 (the vertical plane misalignment) from each of the numbers in the first two columns, subtract 6 (half the horizontal misalignment) from each number in the second columns, and add 6 (the other half of the horizontal misalignment) to each number in the third columns.
I believe I should be adding or subtracting the absolute value of those misalignment numbers, but the text is unclear.
That is, if my vertical misalignment is -8 I'm still subtracting 8, not subtracting negative 8 or in order words adding 8.
Can anyone please confirm or deny my understanding?