As long as we're going off the rails...

 This provoked me into learning something new:
https://stackoverflow.com/questions/24177503/how-does-the-c-preprocessor-handle-circular-dependencies

So interestingly those two #define's together would have no effect!

-Ethan



On Thu, Mar 19, 2020 at 7:34 AM STEFFAN DIEDRICHSEN <sdiedrich...@me.com>
wrote:

> #define analog digital
> #define digital analog
>
> and now read again ….
>
>
> Best,
>
> Steffan
>
>
> > On 19.03.2020|KW12, at 12:31, Theo Verelst <theo...@telfort.nl> wrote:
> >
> > Maybe a side remark, interesting nevertheless: the filtering in digital
> domain, as
> > compared with the analog good ol' electronics filters isn't the same in
> any of the
> > important interpretations of sampled signals being put on any regular
> digital to
> > analog converter, by and large regardless of the sampled data and it's
> known properties
> > offered to the digital filter.
> >
> > So, reconstructing the digital simulation of an analog filter into a
> electronic
> > signal through either a (theoretically , or near-) perfect
> reconstruction DAC or an
> > ordinary DAC with any of the widely used limited-time interval over
> sampled  FIR or IIR
> > simplified "reconstruction" filters, isn't going to yield a perfect
> equivalent of a
> > normal, phase shift based electronics (or mechanics based) filter. Maybe
> unfortunately,
> > but it's only an approximation, and no theoretically pleasing sounding
> mathematical
> > derivation of filter properties is going to change that.
> >
> > It is possible to construct digital signals, where givens are hard-known
> about the signal
> > which given a certain DAC will 'reconstruct' or simply result in an
> output signal which
> > approaches a certain engineered ideal to any degree of accuracy. In
> general though, the
> > signal between samples can only be known through perfect reconstruction
> filtering
> > (taking infinite time and resources), and DACs that are used in studio
> and consumer
> > equipment should be thoroughly signal prepared by pre-conditioning the
> digital signal
> > feeding it such that it's very limited reconstruction filtering is used
> such that certain
> > output signal ideals are approximated to the required degree of accuracy.
> >
> > Including even a modest filter in that picture isn't easy!
> >
> > Theo V.
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> >
>
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