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How did you get to that number, if I may ask?That is 2° 9' 13.75413" Deg. Far from 2 Deg 10 Minutes (-:
How did you get to that number, if I may ask?That is 2° 9' 13.75413" Deg. Far from 2 Deg 10 Minutes (-:
Well, a standard B&S dividing head does not do differential indexing, and 166.153846153846, even if 166 divisions can be done, will not be within the 5" tolerance. Perhaps on a differential indexing head, with all the attachments, but I think this confirms that the dividing head is not equal to the rotary table for the randomly stated sample angle. And that is what I had guessed. If the boss told me to make it with the dividing head, my answer would have to be "not with the tooling on hand."Actually, 2º 10' is equal to 130' and 360º is equal to 21600'. Dividing the former into the latter give exactly 166.153846153846 divisions, according to Excel. (Bob, you got caught in rounding error)
However, the question was how do you set up a dividing plate to produce a rotation of 2º 10' (+/- 5 ", the typical resolution of a rotary table)?
Well, likely not "exactly." Notice that the long number has repeating groups of 5 digits after the decimal point. That will repeat on and on, never reaching an end. Still, close enough for anything we are doing by calling it 166.15 divisions. Measure it with a Moore Special Tools rotary table, mark it with a carpenter's pencil, cut it off with a hardy (hardie) and a hand sledge.Actually, 2º 10' is equal to 130' and 360º is equal to 21600'. Dividing the former into the latter give exactly 166.153846153846 divisions, according to Excel.
Well, likely not "exactly." Notice that the long number has repeating groups of 5 digits after the decimal point. That will repeat on and on, never reaching an end. Still, close enough for anything we are doing by calling it 166.15 divisions. Measure it with a Moore Special Tools rotary table, mark it with a carpenter's pencil, cut it off with a hardy (hardie) and a hand sledge.
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