jcbrum said:
oldric_naubhoff said:
. . . those were 4 bit files, true. but it shows what would happen to SQ if you tried to use too much of available dynamic range from 16 bits format. if you recorded down to 4 bits you'd get exactly that kind of SQ for the quiet parts as you got in those examples on TNT website. if you still don't get it then I'm afraid even another 30 pages of this thread won't help you understd it either.
Oldric, your premise is not valid.
This is a well known and accepted explanation which might help you understand. It's a few years old, but concise and accurate.
In particular this bit addresses the points you raise.
The concept of the perfect measurement or of recreating a waveform perfectly may seem like marketing hype. However, in this case it is not. It is in fact the fundamental tenet of the Nyquist-Shannon Sampling Theorem on which the very existence and invention of digital audio is based. From WIKI: “In essence the theorem shows that an analog signal that has been sampled can beperfectly[/b] reconstructed from the samples”. I know there will be some who will disagree with this idea, unfortunately, disagreement is NOT an option. This theorem hasn't been invented to explain how digital audio works, it's the other way around. Digital Audio was invented from the theorem, if you don't believe the theorem then you can't believe in digital audio either!!
JC
Hi ,
Agreed, the theorem does state that the waveform can be perfectly reconstructed - but the filter required is not possible in the analogue domain.
In the digital domain it is possible with a very long delay - using a filter with a Sinc envelope for the impulse response - up to infinity.
This is not practical - so we approximate with analogue filters - hence an error will be introduced.
If we sample at a higher sampling rate - the interpolation of the analogue filter error is reduced.
If we use more bits - then yes - the dynamic range possible cannot be used - but the accuracy of the waveform is increased for the same full scale deflection as a 16bit quantised waveform.
If we can implement this correctly - 24bit 96kHz sampling or higher - then why not - have the best source possible.
Regards,
Shadders.