Kurzweil K2600 - MUSICIANS GUIDE REV A PART NUMBER 910330 CHAP 16 Function Manual

Dsp functions

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Chapter 16
DSP Functions
This chapter explains the DSP functions that can be inserted into the algorithms in the Program
Editor. As you conÞgure each algorithm, the DSP functions you select determine the type of
synthesis you apply to your sounds. Deciding which algorithm to use depends on what you
want to do; thereÕs no hard and fast rule. If you want to create a classic analog sound, for
example, youÕll choose one of the algorithms containing one or more blocks that can have Þlter
functions assigned to them. If you want real-time panning effects, choose an algorithm that
includes the PANNER function in the F3 block. Your best approach is to study the algorithm
charts in the MusicianÕs Reference , and choose the algorithm that includes the functions you want
to work with.
Before we get to the explanations of the DSP functions, weÕve included a brief discussion of a
few general concepts of sound synthesis. This should help you understand the workings of the
DSP functions. WeÕll refer to these concepts repeatedly as we go along.
Any single sound waveform is composed of numerous sine wave components, each at a
different frequency. These components are called partials. The lowest frequency is perceived by
the ear as the pitch of the sound, and is called the fundamental. The other components are called
harmonics. The relative amplitudes (volume) of each of the partials in a sound determine its
timbre, its most recognizable characteristic. When you think of the difference between the sound
of a piano and a saxophone, youÕre thinking about their different timbres. A dull sound has a
strong fundamental and weak harmonics, while a bright sound has strong harmonics.
Sound synthesis can be most simply described as the manipulation of either the amplitude or
phase of one or more of the partials constituting a sound. The K2600Õs various DSP functions
give you a variety of methods for manipulating those partials. WeÕve grouped our explanations
of the DSP functions according to the types of specialized manipulation they enable you to
perform on a given sound. The categories are as follows:
Filters
Equalization (EQ)
Pitch / Amplitude / Pan Position
Mixers
Waveforms
Introduction to Algorithm Programming
Programming the algorithms is a multi-step process. The Þrst step is selecting an algorithm.
Changing the algorithm of an existing programÕs layer is likely to alter the sound of the layer
dramatically. As a rule, then, you wonÕt want to change a layerÕs algorithm unless youÕre
building a sound from scratch. Furthermore, when you change a layerÕs algorithm, the values
for each of the DSP functions within the algorithm may be set at nonmusical values; you should
lower the K2600Õs volume slider before changing algorithms.
Deciding which algorithm to use for a new sound is primarily a process of planning a layerÕs
signal path through the sound engine. The real sound manipulation is done by the DSP
Introduction to Algorithm Programming
Added Waveforms
Nonlinear Functions
Waveforms with Nonlinear Inputs
MIxers with Nonlinear Inputs
Synchronizing (Hard Sync) Functions
DSP Functions
16-1

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Summary of Contents for Kurzweil K2600 - MUSICIANS GUIDE REV A PART NUMBER 910330 CHAP 16

  • Page 1: Chapter 16 Dsp Functions

    DSP Functions Introduction to Algorithm Programming Chapter 16 DSP Functions This chapter explains the DSP functions that can be inserted into the algorithms in the Program Editor. As you conÞgure each algorithm, the DSP functions you select determine the type of synthesis you apply to your sounds.
  • Page 2 DSP Functions Introduction to Algorithm Programming functions you insert into the algorithm. The algorithm simply lays a framework that determines how the DSP functions interact. Once you know which algorithm youÕre going to work with, youÕll assign various DSP functions to each of the stages of the algorithm. These stages, as you recall, are represented by the rectangular blocks you see on the ALG page.
  • Page 3: Additional Parameters

    DSP Functions Introduction to Algorithm Programming parameters, itÕs a good idea to start with all of them set to 0 (or the value that minimizes their effects), then adjust them one by one. This will help you understand exactly what effect each parameter has, and will give you an idea of the variety of effects each parameter can produce.
  • Page 4 DSP Functions Introduction to Algorithm Programming Key Track Start (KStart) This parameter appears on many control-input pages, and gives you added control over the effect of key tracking. For each note you play, it multiplies the value of the KeyTrk parameter by a number that varies with the noteÕs MIDI key number.
  • Page 5 DSP Functions Introduction to Algorithm Programming Positive KeyTrk value with KStart value at C4 Unipolar Positive KeyTrk value with KStart value at C 5 Unipolar Positive KeyTrk value with KStart value at C 3 Unipolar Negative KeyTrk value with KStart value at C4 Unipolar Figure 16-2 Unipolar Keystart Bipolar Keystart...
  • Page 6: The Dsp Functions

    DSP Functions The DSP Functions Use bipolar settings for KStart when you want to gradually increase or decrease the key tracking effect of the currently selected DSP function across the entire keyboard range. With KStart at C 4 bipolar, playing C 4 will apply the DSP function at the level you set with the Adjust parameter, and will increase or decrease with higher or lower notes, depending on your settings for KeyTrk.
  • Page 7: Filter Terminology

    DSP Functions The DSP Functions The use of lowpass, highpass, notch, and bandpass Þlters is often referred to as subtractive synthesis, since the timbre of a sound is changed by removing certain partials. Allpass Þlters, instead of cutting or boosting the partials of a sound, change the phase of the partials as their frequencies pass through the center frequency.
  • Page 8 DSP Functions The DSP Functions One-pole Lowpass Filter (LOPASS) Frequency in Hertz 1000 10000 100000 Cutoff Frequency from C5 to C10 Frequencies below the cutoff frequency are unaffected by this Þlter. At the cutoff frequency, the signal is attenuated 3 dB. ThereÕs a rolloff of 6 dB per octave above the cutoff frequencyÑthat is, the signal is attenuated 6 dB with each octave above the cutoff.
  • Page 9 DSP Functions The DSP Functions The Coarse Adjust parameter sets the cutoff frequency in terms of a key name. The remaining parameters (except Pad) alter the cutoff frequency in increments of cents. YouÕll notice that positive values for key tracking have an interesting effect on the function of lowpass Þlters; positive key tracking values raise the cutoff frequency for high notes and lower it for low notes.
  • Page 10 DSP Functions The DSP Functions are high-amplitude partials, the signal may clip. The Pad parameter on the F1 FRQ page will reduce the clipping, but thereÕs no harm in keeping it if you like the sound. EditProg:F2|RES(2P|LOPASS)|<>Layer:1/1|| Adjust:0.0dB||||||||Src1||:OFF|||||||||| ||||||||||||||||||||Depth|:|0.0dB||||||| ||||||||||||||||||||Src2||:OFF|||||||||| KeyTrk:|0.00dB/key||DptCtl:OFF|||||||||| VelTrk:|0.0dB|||||||MinDpt:|0.0dB||||||| ||||||||||||||||||||MaxDpt:|0.0dB|||||||...
  • Page 11 DSP Functions The DSP Functions Two-pole Lowpass Filter, +12 dB Resonance (LP2RES) Frequency in Hertz 1000 10000 100000 Resonance = 12 dB cutoff frequency from C 4 to C 10 This is similar to LOPAS2; the only difference is that its resonance is Þxed at +12 dB. Four-pole Lowpass Filter with Separation (4POLE LOPASS W/ SEP) Frequency in Hertz 1000...
  • Page 12 DSP Functions The DSP Functions Frequency in Hertz 1000 10000 100000 4-Pole Lowpass Filter: Resonance Cutoff frequency = C 5; separation = 0; resonance from -12 to 24 dB Frequency in Hertz 1000 10000 100000 4-Pole Lowpass Filter: Separation in Octaves Cutoff frequency = C 7;...
  • Page 13 DSP Functions The DSP Functions Þlters. Positive values raise the cutoff frequency of LOPAS2, while negative values lower it. If no separation is applied, thereÕs a 24 dB per octave rolloff above the cutoff frequency. EditProg:F3|SEP(4P|LOPASS)|<>Layer:1/1|| Adjust:0ct||||||||||Src1||:OFF|||||||||| Fine||:0ct||||||||||Depth|:0ct|||||||||| ||||||||||||||||||||Src2||:OFF|||||||||| KeyTrk:0ct/key||||||DptCtl:OFF|||||||||| VelTrk:0ct||||||||||MinDpt:0ct|||||||||| ||||||||||||||||||||MaxDpt:0ct|||||||||| <more||F1|FRQ|F2|RES|F3|SEP|F4|AMP|more>...
  • Page 14 DSP Functions The DSP Functions One-pole Highpass Filter (HIPASS) Frequency in Hertz 1000 10000 100000 Cutoff frequency from C 2 to C 7 High-frequency partials pass through this Þlter unaffected. At the cutoff frequency, the signal is attenuated 3 dB. ThereÕs a roll-off of 6 dB per octave below the cutoff frequency. The resonance is Þxed at -3dB.
  • Page 15 DSP Functions The DSP Functions Two-pole Highpass Filter (HIPAS2) Frequency in Hertz 1000 10000 100000 Resonance = 0 dB; cutoff frequency from C 2 to C 7 This is very similar to HIPASS. The primary difference is in the steepness of the rolloff at the cutoff frequency.
  • Page 16 DSP Functions The DSP Functions Frequency in Hertz 1000 10000 100000 4-Pole Highpass Filter: Resonance Cutoff frequency = C 5; separation = 0; resonance from -12 to 24 dB Frequency in Hertz 1000 10000 100000 4-Pole Highpass Filter: Resonance Cutoff frequency = C 5; resonance = 6 dB;...
  • Page 17 DSP Functions The DSP Functions One-pole Allpass Filter (ALPASS) Frequency in Hertz 1000 10000 100000 C 10 -100 -120 -140 -160 Cutoff frequency from C 4 to C 10 -180 Allpass Þlters do not affect a soundÕs frequency response (the amplitude of partials at various frequencies), but change the phase of each partial depending on its proximity to the center frequency.
  • Page 18 DSP Functions The DSP Functions Two-pole Allpass Filter (2POLE ALLPASS) Frequency in Hertz 1000 10000 100000 -100 C 10 -120 -140 -160 -180 -200 -220 -240 -260 -280 -300 Width = 2 octaves; -320 Cutoff frequency -340 from C 4 to C 10 -360 Frequency in Hertz 1000...
  • Page 19 DSP Functions The DSP Functions If you leave the center frequency constant and assign an LFO to vary the width, partials with frequencies above the center will shift their pitches in the opposite direction of partials below the center frequency. EditProg:F2|WID(2P|ALPASS)|<>Layer:1/1|| Adjust:0.010oct|||||Src1||:OFF|||||||||| ||||||||||||||||||||Depth|:0.00oct||||||...
  • Page 20 DSP Functions The DSP Functions Frequency in Hertz 1000 10000 100000 2-Pole Notch Filter: Width in octaves = C 6; Center frequency width from .1 to 4 octaves The two-pole notch Þlter has two control-input pages, one for center frequency, one for width. Partials with frequencies above or below the notch will be unaffected.
  • Page 21 DSP Functions The DSP Functions Two-pole Bandpass Filter (BANDPASS FILTER) This is essentially the opposite of a notch Þlter; it passes all partials at the center frequency, and cut the levels of partials above or below the center frequency. The width is deÞned the same as for the double notch Þlter.
  • Page 22 DSP Functions The DSP Functions Two-pole Bandpass Filter, Fixed Width (BAND2) Frequency in Hertz 1000 10000 100000 C 10 Center frequency from C 4 to C 10 The only functional difference between BAND2 and BANDPASS FILTER is that the width of BAND2 is Þxed at 2.2 octaves.
  • Page 23 DSP Functions The DSP Functions Frequency in Hertz 1000 10000 100000 Center frequency = C 7; separation = 1 octave; width at .5, 1, 2 octaves This is a three-stage function that puts two notches in the frequency response. As with NOTCH FILTER and NOTCH2, there are control-input pages for frequency and width.
  • Page 24 DSP Functions The DSP Functions Frequency in Hertz 1000 10000 100000 Twin Peaks Bandpass Filter: Separation Center frequency = C 7; width = 2 octaves; separation at -2, 0, +2 octaves Frequency in Hertz 1000 10000 100000 Twin Peaks Bandpass Filter: Width Center frequency = C 7;...
  • Page 25: Equalization (Eq)

    DSP Functions The DSP Functions Equalization (EQ) Equalization is a specialized Þltering process that lets you boost or cut the amplitude of a speciÞed range of frequencies. Parametric EQ Treble Tone Control Mid-range Parametric EQ Steep Bass Tone Control Bass Tone Control Parametric Equalizer (PARAMETRIC EQ) This function has three interacting parameters, each with its own control-input page: center frequency, width, and amplitude.
  • Page 26 DSP Functions The DSP Functions Frequency in Hertz 3 dB attenuation Width Frequency in Hertz 1000 10000 100000 Cutoff frequency = C 6; width = 2 octaves; gain at -96, -18, -12, -6, 0, 6, 12, 18 dB When youÕre using the Parametric EQ, you might use the following sequence. Set the center frequency (press the F1 FRQ soft button to select its control-input page).
  • Page 27 DSP Functions The DSP Functions probably jump back and forth between these three pages until your ear is satisÞed with the sound. Frequency in Hertz 1000 10000 100000 Cutoff frequency = C 6; gain = 12 dB; width from .1 to 4 octaves EditProg:F1|FRQ(PARA|EQ)|||<>Layer:1/1|| Adjust:C|4|262Hz||||Src1||:OFF|||||||||| Fine||:0ct||||||||||Depth|:0ct||||||||||...
  • Page 28 DSP Functions The DSP Functions The Fine Adjust parameter gives you one-cent precision in setting the center frequency. EditProg:F2|WID(PARA|EQ)|||<>Layer:1/1|| Adjust:0.010oct|||||Src1||:OFF|||||||||| ||||||||||||||||||||Depth|:0.00oct|||||| ||||||||||||||||||||Src2||:OFF|||||||||| KeyTrk:0.000oct/key|DptCtl:OFF|||||||||| VelTrk:0.00oct||||||MinDpt:0.00oct|||||| ||||||||||||||||||||MaxDpt:0.00oct|||||| <more||F1|FRQ|F2|WID|F3|AMP|F4|AMP|more> Parameter Range of Values Adjust 0.010 to 5.000 octaves Key Tracking ± .200 octaves per key Velocity Tracking ±...
  • Page 29 DSP Functions The DSP Functions Frequency in Hertz 1000 10000 100000 Gain = 12 dB cutoff frequency from C 3 to C 9 Frequency in Hertz 1000 10000 100000 Para Mid: Gain Cutoff frequency = C 6; gain from -18 to 18 dB 16-29...
  • Page 30 DSP Functions The DSP Functions Bass Tone Control (PARA BASS) Frequency in Hertz 1000 10000 100000 Gain = 12 dB; cutoff frequency from C 2 to C 4 This is a two-stage function, with control-input pages for frequency and amplitude. These pages are the same as those for frequency and amplitude in PARA EQ.
  • Page 31 DSP Functions The DSP Functions Treble Tone Control (PARA TREBLE) Frequency in Hertz 1000 10000 100000 Gain = 12 dB; cutoff frequency from C 6 to C 10 C 10 PARA TREBLE is very similar to PARA BASS; the only difference is that the amplitude setting affects notes above the cutoff frequency.
  • Page 32 DSP Functions The DSP Functions Steep Bass Tone Control (STEEP RESONANT BASS) Frequency in Hertz 1000 10000 100000 Resonance = -3 dB; gain = 12 dB; cutoff frequency Steep Resonant Bass: from C 2 to C 4 Frequency Frequency in Hertz 1000 10000 100000...
  • Page 33 DSP Functions The DSP Functions Frequency in Hertz 1000 10000 Cutoff frequency = C 3; gain = 12 dB; resonance from -12 to 18 dB Steep Resonant Bass: Resonance This function uses a two-pole lowpass Þlter to give you a sharper transition in bass response than PARA BASS.
  • Page 34: Pitch / Amplitude / Panner

    DSP Functions The DSP Functions Pitch / Amplitude / Panner PITCH UPPER AND LOWER AMP BALANCE AND AMP PANNER GAIN PITCH We used the PITCH control-input page as an example to introduce the common DSP control parameters in Chapter 6 (Common DSP Control Parameters on page 6-14), so we wonÕt add much here.
  • Page 35 DSP Functions The DSP Functions PANNER This single-stage function converts a single wire at its input into a double wire at its output, splitting the signal between an ÒupperÓ and ÒlowerÓ wire. This creates a double-output algorithm, as discussed on page 6-31. The parameters on the PANNER page enable you to modify the signalÕs routing through the upper and lower wires.
  • Page 36 DSP Functions The DSP Functions Upper and Lower Amp (AMP U AMP L) This two-stage function is similar to the AMP function described above, but it appears in algorithms that have split the signal to two wires and has sent them through different DSP functions in the F2 and F3 blocks.
  • Page 37 DSP Functions The DSP Functions other. ItÕs also similar to the PANNER and XFADE functions. The F3 soft button selects the control-input page for the balance stage of this function. EditProg:F3|POS(BAL/AMP)|||<>Layer:1/1|| Adjust:0dB||||||||||Src1||:OFF|||||||||| ||||||||||||||||||||Depth|:0%||||||||||| ||||||||||||||||||||Src2||:OFF|||||||||| KeyTrk:|0.0%/key||||DptCtl:OFF|||||||||| VelTrk:0%|||||||||||MinDpt:0%||||||||||| Pad|||:0%|||||||||||MaxDpt:0%||||||||||| <more||F1|||||F2|||||F3|POS|F4|AMP|more> Parameter Range of Values Adjust ±...
  • Page 38 DSP Functions The DSP Functions functions, they can be used to combine two-wire signals for the F4 AMP block, or to enable you to apply another DSP function to the combined signals before the F4 AMP block. ThereÕs a Pad parameter on the control-input pages for these functions, which attenuates the lower wireÕs signal at its input to the function.
  • Page 39 DSP Functions The DSP Functions Since these waveform functions generate an output signal only, and donÕt receive an input signal to pass along, the algorithms are arranged so you wonÕt inadvertently assign a series of waveforms that interfere with each other. YouÕll usually Þnd, for example, that if you can assign a waveform in the F1 block, all subsequent blocks will allow you to assign only the added waveforms.
  • Page 40 DSP Functions The DSP Functions SINE, Sawtooth (SAW), SQUARE ThereÕs only one parameter on this control-input page that may still be unfamiliar to you: Fine Hz. This is discussed on page 6-27. It can tune the pitch of the waveform in terms of its actual frequency in Hertz, as opposed to the usual method of tuning by key names.
  • Page 41: Added Waveforms

    DSP Functions The DSP Functions the other parameters to determine the effect on the pitch, as indicated by the ÒxÓ after the parametersÕ values. More parameter descriptions follow below. EditProg:F1|PCH(LF|SIN)||||<>Layer:1/1|| Coarse:100.0Hz||||||Src1||:OFF|||||||||| Fine||:4.00x||||||||Depth|:1.000x||||||| ||||||||||||||||||||Src2||:OFF|||||||||| KeyTrk:|2.00x/oct|||DptCtl:OFF|||||||||| VelTrk:|1.000x||||||MinDpt:1.000x||||||| Pad|||:0dB||||||||||MaxDpt:1.000x||||||| <more||F1|PCH|F2|||||F3|||||F4|AMP|more> Parameter Range of Values Coarse Adjust 0.1, 1.0, 10.0, 100.0, 1000.0 Hertz Fine Adjust...
  • Page 42: Nonlinear Functions

    DSP Functions The DSP Functions There are three DSP functions that add waveforms to a layerÕs existing sample: SINE+, SAW+, and NOISE+. The parameters on the control-input page for the SINE+ function affect the pitch of the sine waveform without affecting the pitch of the existing sample. The control-input page for the SINE+ function is similar to those for the regular waveforms above.
  • Page 43 DSP Functions The DSP Functions ThereÕs more to the High Frequency Stimulator than meets the eye. It works like this: the signal is run through a high-pass Þlter, then through a distortion function, then through a second high- pass Þlter. Finally, itÕs mixed with the original signal after passing through the Þnal AMP stage of the algorithm.
  • Page 44 DSP Functions The DSP Functions EditProg:F2|DRV(HIFRQ|STIM)<>LAYER:1/1|| Adjust:0dB||||||||||Src1||:OFF|||||||||| ||||||||||||||||||||Depth|:0dB|||||||||| KStart:C|-1|unipola|Src2||:OFF|||||||||| KeyTrk:|0.00dB/key||DptCtl:OFF|||||||||| VelTrk:0dB||||||||||MinDpt:0dB|||||||||| ||||||||||||||||||||MaxDpt:0dB|||||||||| <more||F1|FRQ|F2|DRV|F3|AMP|F4|AMP|more> Parameter Range of Values Adjust –96 to 48 dB Keytrack Start C -1 to C 9 unipolar, C -1 to C 9 bipolar Key Tracking ± 2.00 dB per key Velocity Tracking ±...
  • Page 45 DSP Functions The DSP Functions Distortion (DIST) Time in milliseconds Sine followed by DIST Distorted Sine wave DIST adjust from -0.2 -30 TO 0 -0.4 -0.6 -0.8 Time in milliseconds SAW followed by DIST Distorted Sawtooth wave DIST adjust from -0.2 -30 to 0 -0.4...
  • Page 46 DSP Functions The DSP Functions The page below shows the DIST function in the F1 block, but it can appear in other blocks as well. EditProg:F1|DRV(DIST)||||||<>Layer:1/1|| Adjust:0dB||||||||||Src1||:OFF|||||||||| ||||||||||||||||||||Depth|:0dB|||||||||| KStart:C|-1|unipola|Src2||:OFF|||||||||| KeyTrk:|0.00dB/key||DptCtl:OFF|||||||||| VelTrk:0dB||||||||||MinDpt:0dB|||||||||| Pad|||:0dB||||||||||MaxDpt:0dB|||||||||| <more||F1|DRV|F2|||||F3|||||F4|AMP|more> Parameter Range of Values Adjust –96 to 48 dB Keytrack Start C -1 to C 9 unipolar, C -1 to C 9 bipolar Key Tracking...
  • Page 47 DSP Functions The DSP Functions waveforms cycling at frequencies of 2 Hz. Of course, these are just a few of the countless modulations you can apply to different waveforms at different frequencies. -0.2 -0.2 -0.2 -0.4 -0.4 -0.4 -0.6 -0.6 -0.6 -0.8 -0.8...
  • Page 48 DSP Functions The DSP Functions As the SHAPER receives input signals, it evaluates the signalÕs level according to its own internal scale. When the SHAPERÕs Adjust value is at .25, an input signal moving from negative full scale to positive full scale (a sawtooth) will map to an output curve with a single-cycle sine wave shape.
  • Page 49 DSP Functions The DSP Functions Two-parameter Shaper (2PARAM SHAPER) This function is similar to the SHAPERs described above, but it has two control-input pages instead of one. The F1 EVN control parameters enable you to add distortion to sine wave partials that are even harmonics of the input signal, and the F2 ODD control parameters let you add distortion to sine wave partials that are odd harmonics of the input signal.
  • Page 50 DSP Functions The DSP Functions The following three graphs show the effect of WRAP on a sawtooth wave at the same frequency. -0.2 -0.2 -0.2 -0.4 -0.4 -0.4 -0.6 -0.6 -0.6 -0.8 -0.8 -0.8 Adjust = -30 Adjust = -20 Adjust = 0 With this function you can completely mutilate a sound, and with large amounts of wrap, turn anything into white noise.
  • Page 51 DSP Functions The DSP Functions Pulse Width Modulation (PWM) Time in milliseconds SINE followed by PWM -0.2 -0.4 PWM Adjust -0.6 from 30 to 70 -0.8 Time in milliseconds SINE -> PWM-> DIST -0.2 -0.4 -0.6 -0.8 DIST gain = 0; PWM Adjust from 30 to 70 Pulse width modulation can produce some classic synth sounds, and can break new sonic...
  • Page 52: Waveforms Combined With Nonlinear Functions

    DSP Functions The DSP Functions The parameters on the PWM control-input page affect the DC offset of the signal, in terms of the percentage of shift from no offset to maximum offset. At a value of 0%, there is an offset positive full scale.
  • Page 53 DSP Functions The DSP Functions The parameters on the control-input page for SW+DST control the pitch of the sawtooth wave. Added Sawtooth Wave Plus SHAPER (SW+SHP) For this function, the sample input is combined with a sawtooth wave, then passed into the SHAPER function.
  • Page 54: Mixers With Nonlinear Inputs

    DSP Functions The DSP Functions parameters on the F2 PCH control-input page affect the pitch of the sine wave, and consequently all subsequent results. Mixers with Nonlinear Inputs x AMP ! AMP x GAIN Amplitude Modulation x AMP This function can be used in the Þnal algorithm block when it mixes two input wires into a single output.
  • Page 55 DSP Functions The DSP Functions Amplitude Modulation (AMP MOD) The AMP MOD function multiplies its two input signals, and the result is multiplied by a gain value that is determined by the parameters on the AMPMODÕs control-input page. This result determines the balance between the upper and lower wires.
  • Page 56 DSP Functions The DSP Functions Because the pitch of the slave waveform is forced to be nearly that of the master, you can adjust the key tracking of the slave to values less than 100 cents per key without affecting the pitch. This will help reduce some of the harshness at the high end of the keyboard.

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