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In article <1121729937.613803.161970@g14g2000cwa.googlegroups.com> tpatsch@gmail.com writes:
> All of this said, I'm not sure resolution isn't a consideration.
Oh, it certainly is. What most of us think is NOT a consideration is
recording at 192 kHz sample rate. That's sample rate and not
resolution. While in theory, they're not related (you need only
infintessimally more than one sample per half-cycle of the highest
frequency in order to reconstruct the waveform with perfect accuracy)
intuitively, having a couple more samples to average out errors surely
couldn't hurt.
But there are some component performance issues that are present with
real world components today that prevent really accurate performance
at 192 kHz. While there are certainly some 192 kHz converters that
sound better than some 96 kHz converters, it would mostly be your
imagination at work if you thought that the best 192 kHz converter
sounded better than the best 96 kHz converter. Dan Lavry has a paper
on his web site that you might find stimulating:
http://www.lavryengineering.com/documents/Sampling_Theory.pdf
> Have any of you out there who've said no difference recorded large
> scale projects at extremely high resolution and A/B'd them with lower
> resolution versions?
I can't imagine how a valid experiment like this could be constructed.
You could send the same analog audio sources simultaneously to one set
of 192 kHz converters and to another set of 96 kHz (or lower)
converters, record the outputs of both, use the same mix parameters to
mix both, and compare the mixes, but:
- You would have recorded with two different A/D converters. Even if
both were the same make and model, simply switched to different
sammple rates, you still have no guarantee that they're actually
operating identically other than the number of samples they
generate per unit time.
- Mixing (assuming "mixing in the box" here) may not work the same
for two different sample rates. You're adding (nominally) twice as
many samples for each time interval, so rounding errors may make
the mathematical results different.
--
I'm really Mike Rivers (mrivers@d-and-d.com)
However, until the spam goes away or Hell freezes over,
lots of IP addresses are blocked from this system. If
you e-mail me and it bounces, use your secret decoder ring
and reach me here: double-m-eleven-double-zero at yahoo
In article <1121729937.613803.161970@g14g2000cwa.googlegroups.com> tpatsch@gmail.com writes:
> All of this said, I'm not sure resolution isn't a consideration.
Oh, it certainly is. What most of us think is NOT a consideration is
recording at 192 kHz sample rate. That's sample rate and not
resolution. While in theory, they're not related (you need only
infintessimally more than one sample per half-cycle of the highest
frequency in order to reconstruct the waveform with perfect accuracy)
intuitively, having a couple more samples to average out errors surely
couldn't hurt.
But there are some component performance issues that are present with
real world components today that prevent really accurate performance
at 192 kHz. While there are certainly some 192 kHz converters that
sound better than some 96 kHz converters, it would mostly be your
imagination at work if you thought that the best 192 kHz converter
sounded better than the best 96 kHz converter. Dan Lavry has a paper
on his web site that you might find stimulating:
http://www.lavryengineering.com/documents/Sampling_Theory.pdf
> Have any of you out there who've said no difference recorded large
> scale projects at extremely high resolution and A/B'd them with lower
> resolution versions?
I can't imagine how a valid experiment like this could be constructed.
You could send the same analog audio sources simultaneously to one set
of 192 kHz converters and to another set of 96 kHz (or lower)
converters, record the outputs of both, use the same mix parameters to
mix both, and compare the mixes, but:
- You would have recorded with two different A/D converters. Even if
both were the same make and model, simply switched to different
sammple rates, you still have no guarantee that they're actually
operating identically other than the number of samples they
generate per unit time.
- Mixing (assuming "mixing in the box" here) may not work the same
for two different sample rates. You're adding (nominally) twice as
many samples for each time interval, so rounding errors may make
the mathematical results different.
--
I'm really Mike Rivers (mrivers@d-and-d.com)
However, until the spam goes away or Hell freezes over,
lots of IP addresses are blocked from this system. If
you e-mail me and it bounces, use your secret decoder ring
and reach me here: double-m-eleven-double-zero at yahoo