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I was thinking of building myself a Kevin-Varley divider as described for example in this article about a mini metrology lab in the March 1996 issue of Electronis Now by Conrad R. Hoffman.

The normal layout is well described in the following illustration on Wikipedia. One stage for every decade you want to divide, with decreasing resistor values for every new stage. The total resistance for the new stage must equal to twice the resistance of a single resistor on the previous stage:

Kevin-Varley example from Wikipedia

However, because you can't easily get for example 400 Ohm resistors, and because of resistor tolerances and the importance of matching the total resistance, it seems customary to select a value that's slightly higher, then connect a shunting resistor and a trim-pot in parallel with the whole stage, to get the resistance down to whatever is necessary for the previous stage.

What would be wrong with simply using the same value of resistors for every stage, and using a shunt with a trim-pot to get the combined resistance down to the required range again:

schematic

simulate this circuit – Schematic created using CircuitLab

There are at least three benefits here:

  1. The tedious job of hand-selecting 11 closely matching resistors for each value is reduced to sorting a lot of the same value into bins.
  2. No need to buy hundreds each of odd value resistors when you only need 11 of each. The parallel and serial shunt is from E24 and does not have to be matched with everything since they are trimmed out.
  3. It's more modular. You can construct any number of these and chain. (Of course, the accuracy is still limited by the first segment.)

Perhaps there is some hidden drawback with this scheme. Will it be more sensitive to temperature? More noise?

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  • \$\begingroup\$ I don't see any problem with your approach. As you noted, the crucial point is that "The total resistance for the new stage must equal to twice the resistance of a single resistor on the previous stage:" Your trimming achieves this. \$\endgroup\$ – Wouter van Ooijen Dec 20 '18 at 7:39
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I've not seen this type before, but here is a 3 minute answer.

The arrangement uses 2P10T switches to select the voltage drop across 2 of 1011 R's in a string. The resistance of each stage decreases by a factor of 5:1. Thus 20k is shunted by 10 11 x 2k = 22k and 2k and so on.

If you change the R ratio from 5 to 1 then the the spreading between dual poles might need to increase to 10 then you need a 2P20T rotary switch for each and twice as many resistors

With this design the tolerances are not equal. The sensitivity to mismatch error is reduced by the number in the string=10. The requirement to be 1/5th the previous Digit value becomes LESS critical by 5 so you can choose parts for each digit 0.1% 0.5% 2.5% and get 0.1% accuracy

Commercial examples of Kevin-Varley instruments enter image description hereenter image description here

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  • \$\begingroup\$ Here is my model that proves the design. Your suggestions do not work. tinyurl.com/ybozn2jx It's a clever design. \$\endgroup\$ – Sunnyskyguy EE75 Dec 20 '18 at 0:26

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