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transmission system that could reduce cable densities and provide reliable transport<br />

over longer distances. To meet this requirement, AT&T developed <strong>the</strong> T-carrier<br />

digital transmission system.<br />

Digital transmission is not affected by <strong>the</strong> line transmission noise and <strong>the</strong><br />

amplification problems associated with analog transmission, because digital<br />

information is transmitted as Binary Coded Decimal (BCD) words instead of actual<br />

sine-wave signals. When a sine-wave signal collects noise during transmission, it is<br />

interpreted <strong>to</strong> <strong>the</strong> receiver as part of <strong>the</strong> signal. When a transmitted pulse code<br />

signal ga<strong>the</strong>rs noise, it is not significant enough <strong>to</strong> alter <strong>the</strong> "code" from being<br />

properly interpreted at <strong>the</strong> receiving end. Of course, over a long enough distance, a<br />

pulse code signal can become dis<strong>to</strong>rted enough so it is no longer recognizable. To<br />

overcome this problem, digital transport systems use signal regenera<strong>to</strong>rs at specific<br />

distances along <strong>the</strong> transmission path. The regenera<strong>to</strong>r takes <strong>the</strong> incoming signal,<br />

regenerates a clean signal, and <strong>the</strong>n transmits it out.<br />

Pulse Code Modulation<br />

Pulse code modulation (PCM) is <strong>the</strong> process used <strong>to</strong> convert analog signals in<strong>to</strong><br />

digital signals. There are two PCM sampling methods: linear and non-linear. PCM<br />

works by segmenting <strong>the</strong> available analog frequency range in<strong>to</strong> steps, where each<br />

step is a certain frequency level and has a specific voltage level associated with it.<br />

The sampling quality is dictated by <strong>the</strong> size of <strong>the</strong> steps and <strong>the</strong> number of available<br />

voltage increments that can be used <strong>to</strong> represent those steps. With linear PCM, <strong>the</strong><br />

analog signal is segmented in<strong>to</strong> equal voltage increments. The problem with linear<br />

PCM is that in limited bandwidth scenarios <strong>the</strong> steps are <strong>to</strong>o large because <strong>the</strong>re are<br />

not enough voltage steps <strong>to</strong> accurately represent <strong>the</strong> signal. Consequently, certain<br />

linear PCM samples come out dis<strong>to</strong>rted and full of noise. To improve <strong>the</strong> sample<br />

quality and still accommodate <strong>the</strong> limited available bandwidth, non-linear PCM was<br />

developed. Non-linear PCM algorithms use variably sized steps. Broad steps are<br />

used for frequencies that are not important <strong>to</strong> <strong>the</strong> accurate reproduction of <strong>the</strong><br />

signal source, and ones that are finer are used for <strong>the</strong> important ones. There are two<br />

non-linear PCM algorithms used for digital signal transmission: µ-Law and A-Law. In<br />

<strong>the</strong> United States, µ-Law is used for PCM encoding. In Europe, A-Law is used for<br />

PCM encoding. The actual analog-<strong>to</strong>-digital conversion is accomplished through a<br />

three-step process using an analog-<strong>to</strong>-digital (A-<strong>to</strong>-D) codec. The three steps are<br />

described here:<br />

• Sampling—The first step in <strong>the</strong> conversion is <strong>to</strong> take <strong>the</strong> analog signal and<br />

sample it. This results in a Pulse Amplitude Modulated (PAM) signal. The<br />

sampling rate is determined using Nyquist's Theorem, which states that a<br />

sampling rate needs <strong>to</strong> be at least two times <strong>the</strong> highest frequency in <strong>the</strong><br />

analog signal. For analog voice transmission, which is based on FDM, <strong>the</strong>

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