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4<br />

Direct COHiputer<br />

SynthesisMethods<br />

Although voltage-controlled synthesis methods are very flexible and very<br />

popular, they are not the last wotd. Even though much work with direct<br />

computer synthesis predates widespread application <strong>of</strong> the voltage-control<br />

concept, it will be described here as an alternative to voltage control. As a<br />

matter <strong>of</strong> fact, the earliest extensive direct computer synthesis program<br />

actually used imaginary "modules" that corresponded closely to the voltagecontrolled<br />

modules described in Chapter 3.<br />

Direct computer synthesis and digital synthesis in general runs the<br />

gamut in sophistication from buzzy one-voice "toy" programs to serious<br />

ptOfessional program packages. Of course, this is not a unique situation,<br />

since analog synthesizers and even standard musical instruments find the<br />

same range <strong>of</strong> application. Throughout this chapter and indeed in all <strong>of</strong><br />

Sections II and III, emphasis will be on techniques suitable for high-quality<br />

synthesis. The application <strong>of</strong> simplified versions <strong>of</strong> these as well as other very<br />

elementary techniques in low-cost music systems will be addressed in Section<br />

IV.<br />

Limitations <strong>of</strong> Voltage Control<br />

Let us first describe some <strong>of</strong> the very real limitations <strong>of</strong> voltagecontrolled<br />

equipment and techniques. Accuracy is one problem. Although it<br />

has been shown that extreme accuracy in the final result may be undesirable,<br />

accuracy in the intermediate stages, which may then be degraded in a controlled<br />

manner, is very desirable. For example, in the FM patch just described,<br />

if the spectrum is harmonic and frequency components are reflected,<br />

they mix with unreflected frequency components, and the resulting<br />

amplitude is a function <strong>of</strong> the phase relationship between modulating and<br />

modulated signals. However, since the oscillators are not exact, they will not<br />

be at exactly the frequency ratio desired. The result is that the phase between<br />

the two is drifting continuously, and thus the spectrum is changing continu-<br />

101

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