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Isn't the "L" scale on a slide rule linear? See the photo at the top of the Wikipedia page [1] for example. (I may be confused here, since you know slide rules better than me.)

[1] https://en.wikipedia.org/wiki/Slide_rule




Sure, but to do addition you need two linear scales, one on the fixed part and one on the slider. The L scale is for computing logarithms, not for doing additions.


If the L scale is on the slider, and you’re not too much concerned accuracy (the procedure does 5 ‘align scales’ operations before the final ‘read the result’) one linear scale is sufficient, if you use the hairline on the cursor as a kind of memory:

”Example: calculate 0.23 + 0.45

- "Reset" the rule so that all the scales are lined up.

- Move the cursor to 0.23 on the L scale.

- Move the leftmost 0 on the L scale to the hairline.

- Move the cursor to 0.45 on the L scale.

- Reset the rule again so that all the scales are lined up.

- The cursor should now be at 0.68 on the L scale, which is the sum of 0.23 + 0.45.”

(from http://www.antiquark.com/2005/01/slide-rule-tricks.html)


Another possibility:

Using a sledge hammer, break the slide rule into N pieces, taking care to insure that N is greater than the sum you wish to compute. Now to compute the sum of A and B, count out A pieces into a paper bag, then count out B pieces into the same paper bag. Now empty the bag onto a clean workspace and count the total number of pieces to produce the result.

https://www.mrao.cam.ac.uk/~steve/astrophysics/webpages/baro...


Yes, but I'm not sure you could easily use them for addition. They exist to lookup the value of various logarithms. Adding's pretty fast anyway.




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