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INI File | 1997-05-12 | 2.5 KB | 62 lines |
- [Group List]
- Waves=1
- Dial tones=1
- Effects=1
- Noise=1
- Music=1
- Harmonics=1
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- [Waves]
- Triangle, f is freq=1-2*abs(1-2*f*t%2)
- Sine, f is freq in Hz=sin(2*pi*f*t)
- Square, f is freq=cos(pi*int(2*f*t))
- Sweep=sin( pi*300*t^2 )
- Fast square=int(2*t*f)%2*2-1
- Full scale sweep=sin(pi*t*(n/N/T/2))
- Sweep to f=sin(pi*t*(n/N*f))
- Slow beat=0.5*sin(2*pi*t*f)+0.5*sin(2*pi*t*f*1.01)
- FM, 2 at 2%=sin(2*pi*f*t+f*sin(2*pi*t*2)*.02)
- FM, 10 at 2%=sin(2*pi*f*t+f*sin(2*pi*t*10)*.02)
- Beam fade=sin(5000*t+sin(300*t*t*exp(-t/4))*5)*exp(-t/3)
- Overload=sin(1000*t+sin(300*t*t)*5)
- Deep presence=sin(2*pi*2*t*(1+(1+sin(2*pi*t*50))/4))*exp(-t*.6)
- Soft ping=sin(2*pi*t*f)*exp(-t*4)*(1-exp(-t*10))*2
- Hard ping=sin(2*pi*t*f)*exp(-t*4)
- FM, 2 at 2% double=(sin(2*pi*f*t+f*sin(2*pi*t*2)*.03)+sin(2*pi*f*1.1*t+f*1.1*sin(2*pi*-t*2)*.03)) / 2
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- [Dial Tones]
- 1=(sin(4379*t)+sin(7596*t))/2
- 2=(sin(4379*t)+sin(8394*t))/2
- 3=(sin(4379*t)+sin(9280*t))/2
- A=(sin(4379*t)+sin(10260*t))/2
- 4=(sin(4838*t)+sin(7596*t))/2
- 5=(sin(4838*t)+sin(8394*t))/2
- 6=(sin(4838*t)+sin(9280*t))/2
- B=(sin(4838*t)+sin(10260*t))/2
- 7=(sin(5353*t)+sin(7596*t))/2
- 8=(sin(5353*t)+sin(8394*t))/2
- 9=(sin(5353*t)+sin(9280*t))/2
- C=(sin(5353*t)+sin(10260*t))/2
- *=(sin(5912*t)+sin(7596*t))/2
- 0=(sin(5912*t)+sin(8394*t))/2
- #=(sin(5912*t)+sin(9280*t))/2
- D=(sin(5912*t)+sin(10260*t))/2
- "987-6543"=(sin(5353*t)+sin(9280*t))/2*(step(t-.1)-step(t-.22)) + (sin(5353*t)+sin(8394*t))/2*(step(t-.3)-step(t-.42)) + (sin(5353*t)+sin(7596*t))/2*(step(t-.5)-step(t-.62)) + (sin(4838*t)+sin(9280*t))/2*(step(t-.7)-step(t-.82)) + (sin(4838*t)+sin(8394*t))/2*(step(t-.9)-step(t-1.02)) + (sin(4838*t)+sin(7596*t))/2*(step(t-1.1)-step(t-1.22)) + (sin(4379*t)+sin(9280*t))/2*(step(t-1.3)-step(t-1.42))
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- [Effects]
- Tremolo, try f < 10=wave(n) * (0.6 + 0.4 * sin(2*pi*f*t))
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- [Noise]
- Brown=wave1(n-1)+rand(0.5)-0.25
- White=rand(2)-1
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- [Music]
- Twinkle on xylophone=(sin(2*261*pi*t)*(step(t)-step(t-1))+ sin(2*392*pi*t)*(step(t-1)-step(t-2))+ sin(2*440*pi*t)*(step(t-2)-step(t-3))+ sin(2*392*pi*t)*(step(t-3)-step(t-3.5))+ sin(2*349*pi*t)*(step(t-4)-step(t-5))+ sin(2*329*pi*t)*(step(t-5)-step(t-6))+ sin(2*293*pi*t)*(step(t-6)-step(t-7))+ sin(2*261*pi*t)*(step(t-7)-step(t-7.5)))*(1-2*abs(1-2*.5*t%.5))
-
- [Harmonics]
- Chord1=0.3*sin(2*pi*t*f)+0.3*sin(2*pi*t*f*1.2599)+0.3*sin(2*pi*t*f*1.4983)
- Chord2=0.3*sin(2*pi*t*f)+0.3*sin(2*pi*t*f*1.3348)+0.3*sin(2*pi*t*f*1.6818)
- Even and equal=(sin(2*pi*t*f)+sin(2*pi*t*f*2)+sin(2*pi*t*f*4)+sin(2*pi*t*f*6))/4
- Odd and equal=(sin(2*pi*t*f)+sin(2*pi*t*f*3)+sin(2*pi*t*f*5)+sin(2*pi*t*f*7))/4
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