| Safe Haskell | None |
|---|---|
| Language | Haskell2010 |
Synthesizer.Dimensional.Map.Displacement
- mix :: (C y, C y, C y yv, C v, Arrow arrow) => T arrow (DNS v y yv, DNS v y yv) (DNS v y yv)
- mixVolume :: (C y, C y yv, C v, Arrow arrow) => T v y -> T arrow (DNS v y yv, DNS v y yv) (DNS v y yv)
- fanoutAndMixMulti :: (C y, C y yv, C v, Arrow arrow) => [T arrow sample (DNS v y yv)] -> T arrow sample (DNS v y yv)
- fanoutAndMixMultiVolume :: (C y, C y yv, C v, Arrow arrow) => T v y -> [T arrow sample (DNS v y yv)] -> T arrow sample (DNS v y yv)
- raise :: (C y, C y yv, C v, Arrow arrow) => T v y -> yv -> T arrow (DNS v y yv) (DNS v y yv)
- distort :: (C y, C y yv, C v, Arrow arrow) => (yv -> yv) -> T arrow (DNS v y y, DNS v y yv) (DNS v y yv)
- mapLinear :: (C y flat, C y, C u, Arrow arrow) => y -> T u y -> T arrow (T flat y) (DNS u y y)
- mapExponential :: (C y flat, C y, C u, Arrow arrow) => y -> T u q -> T arrow (T flat y) (DNS u q y)
- mapLinearDimension :: (C y, C y, C u, C v, Arrow arrow) => T v y -> T (Mul v u) y -> T arrow (DNS u y y) (DNS (Mul v u) y y)
Documentation
mix :: (C y, C y, C y yv, C v, Arrow arrow) => T arrow (DNS v y yv, DNS v y yv) (DNS v y yv) Source #
Mix two signals.
In contrast to zipWith the result has the length of the longer signal.
mixVolume :: (C y, C y yv, C v, Arrow arrow) => T v y -> T arrow (DNS v y yv, DNS v y yv) (DNS v y yv) Source #
fanoutAndMixMulti :: (C y, C y yv, C v, Arrow arrow) => [T arrow sample (DNS v y yv)] -> T arrow sample (DNS v y yv) Source #
Mix one or more signals.
fanoutAndMixMultiVolume :: (C y, C y yv, C v, Arrow arrow) => T v y -> [T arrow sample (DNS v y yv)] -> T arrow sample (DNS v y yv) Source #
Mix zero or more signals.
raise :: (C y, C y yv, C v, Arrow arrow) => T v y -> yv -> T arrow (DNS v y yv) (DNS v y yv) Source #
Add a number to all of the signal values. This is useful for adjusting the center of a modulation.
distort :: (C y, C y yv, C v, Arrow arrow) => (yv -> yv) -> T arrow (DNS v y y, DNS v y yv) (DNS v y yv) Source #
Distort the signal using a flat function.
The first signal gives the scaling of the function.
If the scaling is c and the input sample is y,
then c * f(y/c) is emitted.
This way we can use an (efficient) flat function
and have a simple, yet dimension conform, way of controlling the distortion.
E.g. if the distortion function is tanh
then the value c controls the saturation level.
mapLinear :: (C y flat, C y, C u, Arrow arrow) => y -> T u y -> T arrow (T flat y) (DNS u y y) Source #
Map a control curve without amplitude unit
by a linear (affine) function with a unit.
This is a combination of raise and amplify.
It is not quite correct in the sense, that it does not produce low-level sample values in the range (-1,1). Instead it generates values around 1.