2 Maintenance Manual
1.1 Signal Generation Overview
1.1.1 Digital Basis of the Composite Signal
The composite signal is generated by reading 256 16-bit data words in RAM sequential-
ly and doing it over and over again. The program is able to adjust the individual am-
plitude of each signal component in the series so that it provides a correct amplitude
of drive at the test point in the chamber for each test frequency. The test microphone
is placed at the reference point in the chamber. Pushing the LEVEL button starts the
amplitude correction process. A composite analysis of the chamber is done and correc-
tion factors are calculated which alter all of the individual drive components so that
the chamber response is flat and at the desired amplitude at this reference point.
One way to think of the test waveform is to picture one sine wave of 100 Hz being built
using 256 points, or steps, through the sequential reading of a 16-bit digital RAM. If
we wanted to create a signal with two equal value components, we would arithmeti-
cally add to this wave a second sinewave, say of 400 Hz. Each cycle of the 400 Hz wave
would take exactly one fourth as many steps as the 100 Hz wave to produce (i.e., 64
steps). When these two sets of steps are added together we would get a composite wave
with two frequency components.
1.1.2 Component Amplitude Weighting Considerations
The amplitude of each frequency may also be dependent upon its placement in the
frequency spectrum. If a white noise equivalent is used, then every multiple of 100 Hz
will be used and will have an equal amplitude value. If the ANSI spectrum is to be ap-
proximated, the amplitudes of the components in the spectrum will drop at a rate of 6
dB per octave above 900 Hz when viewed on a standard Fast Fourier analyzer.
After the signal is received from the hearing aid and passed through the preamplifier,
it is run through a high frequency emphasis amplifier to restore the 6 dB/octave loss so
that we can get a compensated gain response picture.
The RMS amplitude of the drive signal increases in proportion to the square root of the
sum of the squares of all of its components. Thus, if a particular RMS value of drive
signal is needed, both the number and the individual amplitudes of all of the compo-
nents must be taken into account. A multiple frequency signal will then have smaller
component amplitudes to produce the same RMS drive to the device under test as that
of a sine wave signal drive which has only one frequency component.
1.1.3 Phase of the Components
Another interesting problem encountered is that the individual components of the
wave cannot be allowed to line up in phase, or the composite signal will consist of