Archived from groups: rec.audio.high-end (More info?)
I will start out by saying this is way over my head-but I have been
told this is a signifcant problem that digital has that analog
doesn't-and is audible-
Archived from groups: rec.audio.high-end (More info?)
The Gibbs phenomenon is simply what happens when higher frequency
components are removed from a Fourier reconstruction of a square wave.
The resulting waveform is bandwidth limited and is analogous to
brick-wall filtering. Providing that the removed components are beyond
the frequency response of humans, this would not appear to be a
signicant source of sound degradation nor would it be audible.
randy wrote:
> I will start out by saying this is way over my head-but I have been
> told this is a signifcant problem that digital has that analog
> doesn't-and is audible-
>
> http://mwt.e-technik.uni-ulm.de/wo [...] node4.php3 >
> Comment.
Archived from groups: rec.audio.high-end (More info?)
randy wrote:
> I will start out by saying this is way over my head-but I have been
> told this is a signifcant problem that digital has that analog
> doesn't-and is audible-
>
> http://mwt.e-technik.uni-ulm.de/wo [...] node4.php3 >
> Comment.
In audio there is *no* squarewave to be digitized, so this problem doesn't
occurr. The maximal (theoretical) slew rate would be happening with a 20kHz
signal at full output power and would already blow your tweeters, so do not
try to create this signal. In a music feed the voltage will be down at least
12dB, which corresponds to max. power/16.
Whoever told you this is technically as uninformed as you are. But this
seems to be one of the prerequisites of high-end "gurus".
Archived from groups: rec.audio.high-end (More info?)
"I will start out by saying this is way over my head-but I have been told
this is a signifcant problem that digital has that analog doesn't-and is
audible-"
It is the "audible" that poses the problem. As we have discussed here
before, a digital recording of an lp was made and people were unable to
distinguish between them using listening alone. What ever theoretical
suggestion that something is audible must be established in practice. In
doing so we can establish what are the thresholds for various artifacts in
a signal, including this one.
Archived from groups: rec.audio.high-end (More info?)
On 27 Sep 2005 02:11:59 GMT, "randy" <rbessinger@deloitte.com> wrote:
>I will start out by saying this is way over my head-but I have been
>told this is a signifcant problem that digital has that analog
>doesn't-and is audible-
>
>http://mwt.e-technik.uni-ulm.de/world/lehre/basic_mathematics/fourier/node4.php3
>
>Comment.
You have been told this by people with an agenda, who are trying to
baffle you with science. The Gibbs phenomenon is simply what happens
to a discontinuous function, such as a square wave, when you remove
the higher frequency components, and this applies just as much to
analogue as to digital. In any properly implemented digital sampling
system, the *input* signal is band-limited to less than half the
sampling rate, so that no aliasing takes place, and the output signal
is a virtually perfect representation of that band-limited input
signal. Analogue systems also have bandwidth limits, and a 5kHz
squarewave fed through the ubiquitous 24/96 digital system will look
much 'squarer' than the same signal fed through a standard 15ips
studio analogue recorder.
Note that a 20kHz square wave will come out of *both* machines as a
sine wave - but it will be a *clean* sine wave out of the digital
system.
--
Stewart Pinkerton | Music is Art - Audio is Engineering
Archived from groups: rec.audio.high-end (More info?)
In article <dhahok01mv9@news3.newsguy.com>,
"jwvm" <jwvm@umich.edu> wrote:
> The Gibbs phenomenon is simply what happens when higher frequency
> components are removed from a Fourier reconstruction of a square wave.
> The resulting waveform is bandwidth limited and is analogous to
> brick-wall filtering. Providing that the removed components are beyond
> the frequency response of humans, this would not appear to be a
> signicant source of sound degradation nor would it be audible.
Not exactly. The Gibbs phenomenon is what happens to the partial
sums of the Fourier series derived from a function with a jump
discontinuity (such as a square wave). All partial sums exhibit
the "overshoot", regardless of bandwidth.
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