It would help if there was something to show the scale of the slide rule in the pictures.
Coincidentally, there's one for sale on eBay right now.
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It would help if there was something to show the scale of the slide rule in the pictures.
Coincidentally, there's one for sale on eBay right now.
I love slide rules. The amount of functionality stuffed into such a simple device is beautiful. Also, turning multiplication/division into addition/subtraction with logarithmic scales felt like a genius level hack when I first learned about it, like the fast inverse square. On a mildly related note, does anyone know if it's possible to construct a logarithmic scale from simple tools? A demonstration I've always wante…
https://www.sliderulemuseum.com/Manuals/KL-1_RussianCircular...
(I now need reading glasses to use it- so annoying).
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Sorry, I meant "from scratch" meaning no computers. Pen and paper, compass and straight edge, that kind of thing.
Yes. You can calculate logarithms by hand using pen and paper. Then, you can make divisions using the compass and a straight edge until you have a finely divided ruler and then mark logarithms on that ruler based on what you calculated. After all, the slide rule was invented hundreds of years before the computer.
| 10 | => divide by log10(1/2) : 1
| 5 | 5 | => divide by log10(1/5) : 1
|1| 4 |1| 4 | => divide by log10(1/2) : 1
|1| 2 | 2 |1| 2 | 2 | => divide by log10(1/2) : 1
|1|1|1|1|1|1|1|1|1|1|I was disappointed
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Sorry, I meant "from scratch" meaning no computers. Pen and paper, compass and straight edge, that kind of thing.
"Pen and paper, compass and straight edge," Compass and straight edges compute what are called the constructible numbers [1], which have 0, 1, and anything obtainable via addition, subtraction, multiplication, multiplicative inverse, and square roots of positive numbers. These will not allow you to get to logarithms. You can't avoid having to calculate them numerically; from there you may also create approximations t…
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You can plot the lines using matplotlib, then print it and stick it on a piece of wood. There are also slide rule PDFs online.
Sorry, I meant "from scratch" meaning no computers. Pen and paper, compass and straight edge, that kind of thing.
https://en.wikipedia.org/wiki/Pantograph
Log scale is a linear fractal, self-similar.
I love slide rules. The amount of functionality stuffed into such a simple device is beautiful. Also, turning multiplication/division into addition/subtraction with logarithmic scales felt like a genius level hack when I first learned about it, like the fast inverse square. On a mildly related note, does anyone know if it's possible to construct a logarithmic scale from simple tools? A demonstration I've always wante…
Maybe they focus the "old guy" rays I give off, but so do I. I have a small collection of slide rules, all normal sized linear types, which I still am fascinated with. They're all made between the 1940s and 1960s and aren't terribly rare but the care and precision that went into their manufacture is amazing given that they weren't terribly expensive back in the day. I especially like the one's made of bamboo. Not as…
Earlier quoted context omitted.
Sorry, I meant "from scratch" meaning no computers. Pen and paper, compass and straight edge, that kind of thing.
Use a pantograph? https://en.wikipedia.org/wiki/Pantograph Log scale is a linear fractal, self-similar.
> The drums of the 24 m analog calculators are of course not 24 m long. I was disappointed