T
The Phantom
Guest
On Sun, 16 May 2004 22:53:29 +0100, Don Pearce <complete@nonsense.com>
wrote:
The usual definition of harmonic distortion (THD) used in the audio
business is: Total RMS of harmonics alone/Total RMS of wave
There is a website with some good graphics concerning dither and its
effects on harmonics: http://www.cadenzarecording.com/dither.html
Could you explain, perhaps with reference to some of that site's
figures, how dither of a single frequency sine wave can give a result
having no harmonic distortion?
wrote:
On Sun, 16 May 2004 21:53:02 +0100, "John Jardine"
john@jjdesigns.fsnet.co.uk> wrote:
Norm Dresner <ndrez@att.net> wrote in message
news:N_Ppc.12678$hH.309261@bgtnsc04-news.ops.worldnet.att.net...
Is there any www-resource which gives values (or simple ways to calculate
the values) for the harmonic distortion of various step-approximations to
sine waves, e.g. 8-bit, 10-bit,...
TIA
Norm
Simply as you find it ...
8 bits can be no cleaner than one part in 256 parts. Therefore THD
=1/256th or 1/2%
12 bits is one part in 4096 parts = 0.025%
ect ect
Except of course that you naturally generate only a properly dithered
step approximation, in which case there is no harmonic distortion.
The usual definition of harmonic distortion (THD) used in the audio
business is: Total RMS of harmonics alone/Total RMS of wave
There is a website with some good graphics concerning dither and its
effects on harmonics: http://www.cadenzarecording.com/dither.html
Could you explain, perhaps with reference to some of that site's
figures, how dither of a single frequency sine wave can give a result
having no harmonic distortion?