For some reason I had two lead-screw hand-wheels for my Myford ML7.
Lead-screw lead 1/8″ .
I made a new, short-length lead-screw from new “studding” for the second-hand, early-pattern gearbox I installed*, and bought a hand-wheel for it. This turned out to be calibrated from 0-159. (0 = 160) with the tens numbered.]
I thought it odd but realised it gives binary-fraction divisions, useful when using drawings with such dimensions. (1/64″ = 20 divisions.)
The spare wheel is calibrated 0 – 124 (0=125) for decimals, matching the two slide hand-wheels.
Why 160-ths though?
0.125 ÷ 160 = 0.000781 inch . Very useful!
But: every 20 divisions gives 1/64 inch. Though I have yet to see drawings dimensioned in vulgar-fractions down to 1/128 or finer, inches. So our wheel need be divided only by 8 numbered plus intervening half-marks; and indeed could carry that as a secondary scale.
So metric equivalence?
Not really. The nearest integer, 2mm, = 0.0787″. Only 10 turns gives 1.25″ = 31.75mm. Not much help if you want an exact 32mm. It introduces extra arithmetic, so not really for metric equivalents. They are easy to convert beforehand anyway, to the machine’s (1/1000) inch system.
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Vice-versa? Inches on a metric screw? 3mm = 0.1181″ . Divide by 160 = 0.000738″ per division. So… no!
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Luckily, though I forget why I have it, that other hand-wheel is calibrated 0 – 124 (0 = 125). So I replaced the odd 0 – 159 wheel with it yesterday – inspiring this question.
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Does anyone know why such a strange scale?
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Another thought… what do we gain from a hand-wheel calibrated 0 – 127 on a ⅛” pitch screw?
(Numbered in 10s by 0 to 12, plus 5s highlighted.)
Then 1 division = 0.000984″ = 0.025mm. That looks useful….
… Yet we are fussy and want an exact 100mm length, and that 127ths dial does give a small but accumulative error…
100 ÷ 0.025 = 4000
4000 ÷ 127 = 31.496 turns of the wheel.
So 31 full plus 0.496 turn, which is 62.992 divisions.
Oh all right, 31 turns + 63 of the dial’s hundred-and-twenty-sevenths. Even a 200mm length still gives a neat (62 turns + 126 divs.).
So this 127ths dial is feasible, but still rather roundabout, compared to prior conversions by chart and/or calculator.
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Either way the 160ths dial is useful only for giving binary vulgar-fractions of inches, and then a bit meaningless beyond 8 numbered plus their half-point divisions.
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Might it suit the curious 6tpi screws on my Denbigh H4 horizontal mill – despite looking very out-of-place?
1/6 = 0.1666″ per turn. 0.1666 ÷ 160 = 0.001042″ .
So in theory, feasible but still rather clumsy, not really improving a near-antique machine capable of but not really intended for, working to “thou” measurements.
These simple little Denbigh milling-machines were probably intended for right-through cuts in batch-production: slots, gears, flats and polygons. Not finely-dimensioned cavities; and the simpler in the “H” range had lever-action long feeds. One of its three screws is 8tpi, but I think without going to investigate it is the one controlling the knee height.
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We may all have been reading that thread on rotary table calibrations but I know my engineering is not ± 0.000984″. I think I will stick to a coherent set of “thou” dials and simple conversions !
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*Carefully keeping the original lead-screw and other parts against any possible reversion of the lathe.