Maybe you could Kickstarter this, and use it as a template for a series of DSP/Electronics/Physics titles?
Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
31–40 of 45 posts
Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#32Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#33This is truly outstanding. I'd love to see an entire series done like this. Maybe you could Kickstarter this, and use it as a template for a series of DSP/Electronics/Physics titles?
Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#34Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#35Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#36Earlier quoted context omitted.
Take a look at geometric algebra. http://www.geometricalgebra.net/ http://en.m.wikipedia.org/wiki/Geometric_algebra
That's not quite the same, but worth reading up on anyway.
Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#37Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#38Hi Jack, awesome work! Did you write the HTML by hand or did you use or write some static generator? I'd love to have sidenotes like yours automatically generated and positioned.
Alternately, you could use Bret Victor's technique from "Magic Ink": write a paragraph followed by a span, typically with absolute positioning. http://worrydream.com/#!/MagicInk
Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#39This is an _incredibly_ well-crafted piece of work. I mean -- my god -- the pressure wave animation? [1] 1: http://jackschaedler.github.io/circles-sines-signals/sound.h...
The actual air molecules are moving at a much higher speed (the root mean squared velocity is dependent on the temperature). But if we imagine that these are weightless dust particles suspended in air, the diagram is accurate.
Re: Show HN: Interactive Essay on Signals, Sampling and the Fourier Transform
#40But you take it to another level! Congratulations!