Quantization, Sample Rate, and Bits Per Sample
Forgive my digression, but I need to lay some digital signal processing (DSP) groundwork for what I want to talk about next. If you're already a DSP guru, then you may want to skip this one. (If you're a DSP guru, what're you reading a blog called "Audio Fool" for anyway?)
As you know, a physical audio signal is just a sound pressure wave that increases and decreases pressure with time. Any time you measure, there is a level, and that level can move up and down an arbitrarily small amount. This signal is continuous, or analog in both time and in level (in as much as quantum physics lets anything be continuous).
The analog nature of sound causes a problem when you want to put the signal into a computer. Computers only understand numbers. So to get a signal into a computer, you have to represent it as a series of numbers. The way to do this is to measure the level of the signal several times per second and keep only the levels at that time. Once you're done, you end up with a list of snapshots that represents the original signal. This process is called quantization. Each of the numbers that you store is a sample, and the number of times per second that you collect a sample is called the sample rate.
There's another problem with digitizing audio. The continuous analog wave can have any real value, with any number of digits of precision. The precision of a number in a computer is limited by the amount of memory you use, so you have to round off the sample value when you read it. The precision of a digital sample is usually expressed as number of bits per sample. One bit is simply "on" or "off". Each extra bit doubles the number of levels you can have. Common bits-per-sample values for digital audio are 8 (256 values) and 16 (65536 values), especially handy because they're exactly one and two bytes respectively. More bits per sample gets you better precision, which leads to a more accurate representation of the source signal, which leads to better audio. But how many is enough? Is more always better? That's the topic for the next post.