Finally, with a tool like Sound Forge, you can open and save your sound files
to and from a number of different computer platforms, sound cards, and
external samplers.
DIGITAL LEVELS
When recording to an analog medium such as magnetic tape, recording
engineers always try to keep their meters as close to 0 VU (stands for Volume
Unit, which is based on electrical currents) as possible. This ensures a high
signal-to-noise ratio while preserving enough headroom to keep the tape
from saturating and distorting. Recording a few peaks that go above 0 usually
doesn’t cause any problems since the tape saturation point is not an absolute.
In the digital realm, where amplitudes are stored as discrete numbers instead
of continuous variables, things are quite different. Instead of having a flexible
and forgiving recording ceiling, we have absolute maximum amplitudes, -
32,768 and 32,767, in 16-bit audio. No stored signal can ever have a value
above these numbers. Everything beyond gets clamped to these values, literally
clipping off the wave peaks. This chopping effect can add large amounts of
audible distortion. If the clipping is very short and infrequent such as during
a very loud snare hit, it can go unnoticed. But in general, it is safe to say that
digital audio has absolutely no headroom.
At what level, then, should a signal be recorded digitally? The standard method
for digital metering is to use the maximum possible sample amplitude as a
reference point. This value (32,768) is referred to as 0 decibels, or 0 dB.
Decibels are used to represent fractions logarithmically. In this case, the
fraction is: sample amplitude divided by the maximum possible amplitude.
The actual equation used to convert to decibels is: dB = 20 log
(amplitude/32,768)
Say you have a sine wave with a peak amplitude of 50% of full scale. Plugging
the numbers in gives you 20 log (0.50) = -6.0 dB. In fact, every time you
divide a signal’s amplitude by two, you subtract its dB value by 6 dB. Likewise,
doubling the amplitude of a signal increases its dB value by 6 dB. If you kept
dividing your sine wave until its peak amplitude was equal to 1, you’d get the
very lowest peak dB possible, -90.3 dB.
INTRODUCTION
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