TerryS;675015 Wrote: 
> If you carefully read the link that adamdea posted back on post #23, you
> will see that this discussion of dithering, like all others I have seen
> on the web, demonstrates how dithering works on a continuous signal
> that is sampled many, many times in the presence of random noise.  This
> example uses 32,768 samples of the same 1kHz waveform, requiring 743
> milliSeconds.  
> The problem is that the music signal will not "sit still" for the 743
> milliSeconds required for the dithering to work its magic.  The fewer
> samples that can be made on a signal before it changes, the less
> effective dithering is.  If you have a signal that is constantly
> changing, dithering has no effect whatsoever.  
> Dithering is very much like averaging.  If you average a large number
> of readings of a constant value in the presence of noise, you can
> effectively increase the resolution of the reading.  But if the value
> is not constant for the entire time that is required to get the large
> number of readings, It doesn't work.
> That issue is not discussed in this or any other write up I have seen
> of dithering.  It does work well for signals that are not constantly
> changing, but what about music signals that are always changing in
> amplitude and frequency?
> 
> Terry

You are right, the examples tend to use a steady tone.

You say that dithering doesn't work for constantly changing signals.
Why do you say that?

Regards,
Darren


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