Temporal.Music.Notation.Volume

representing volume

Types

Main datatypes are Amplitude, Diapason and Level. Volume consists of Diapason and Level. Every Volume can be converted to Amplitude (see absVolume). Amplitude is linear units and Level is logarithmic units, or decibels. Diapason defines lower and upper bound for volume level in amplitude linear units.

type Amplitude = Double

Linear volume units

type Diapason = (Amplitude, Amplitude)

Volume lower and upper bounds. Lower bound must be positive and upper bound must exceed lower bound.

type Accent = Double

Accent defines values between Level values on logarithmic scale. 1 Accent == 1 Level 's step.

class Seg a => Vol a where

Methods

volume :: Level a -> Volume a

data Seg n => Volume n

Volume consists of Diapason and Level.

Constructors

Volume

Fields

volumeDiapason :: Diapason

volumeLevel :: Level n

Instances

(Eq n, Seg n) => Eq (Volume n)

(Show n, Seg n) => Show (Volume n)

Seg n => LevelFunctor (Volume n)

Seg n => VolumeFunctor (Volume n)

data Seg n => Level n

Level defines number of equally spaced stamps on logarithmic scale (steps), and degree of diversion from the stamps (accents).

Constructors

Level

Fields

levelAccent :: Accent

levelStep :: n

Instances

Seg n => Bounded (Level n)

Seg n => Enum (Level n)

(Eq n, Seg n) => Eq (Level n)

(Show n, Eq n, Seg n) => Num (Level n)

(Eq n, Seg n) => Ord (Level n)

(Show n, Seg n) => Show (Level n)

Seg n => Seg (Level n)

Seg n => LevelFunctor (Level n)

volumeNum :: Seg n => Volume n -> Int

number of levels in Volume scale

levelNum :: Seg n => Level n -> Int

number of levels in Level scale

level :: Seg n => n -> Level n

level constructs Level from type of class Seg. Accent is set to zero.

mediumLevel :: Seg n => Level n

Medium level

Transformers

class VolumeFunctor a where

Methods

mapVolume :: (forall n. Seg n => Volume n -> Volume n) -> a -> a

Instances

VolumeFunctor a => VolumeFunctor (Score a)

Seg n => VolumeFunctor (Volume n)

Seg nVol => VolumeFunctor (Drum nVol a)

(Seg nVol, Seg nPch) => VolumeFunctor (Note nVol nPch a)

class LevelFunctor a where

Methods

mapLevel :: (forall n. Seg n => Level n -> Level n) -> a -> a

Instances

LevelFunctor a => LevelFunctor (Score a)

Seg n => LevelFunctor (Level n)

Seg n => LevelFunctor (Volume n)

Seg nVol => LevelFunctor (Drum nVol a)

(Seg nVol, Seg nPch) => LevelFunctor (Note nVol nPch a)

setDiapason :: VolumeFunctor a => (Amplitude, Amplitude) -> a -> a

setDiapason

setLevel :: (Seg n, LevelFunctor a) => n -> a -> a

setLevel sets levelStep to given input

setAccent :: LevelFunctor a => Accent -> a -> a

setAccent sets Accent value to given input

accent :: LevelFunctor a => Accent -> a -> a

accent increases Accent value by some degree

al' :: LevelFunctor a => Accent -> a -> a

shorcut for 'accent louder'

aq' :: LevelFunctor a => Accent -> a -> a

shorcut for 'accent quieter'

loud :: LevelFunctor a => a -> a

Input becomes one step louder

quiet :: LevelFunctor a => a -> a

Input becomes one step quieter

louder :: LevelFunctor a => Int -> a -> a

Input becomes given number of steps louder

quieter :: LevelFunctor a => Int -> a -> a

Input becomes given number of steps quieter

dynamics :: LevelFunctor a => (Time -> Accent) -> Score a -> Score a

Accent that depends on time of note

dynamicsRel :: LevelFunctor a => [Accent] -> Score a -> Score a

Linear relative dyn function. Function is defined by list of its values equaly spaced along time axis. For example list [0, 1, 0] defines rise then decay lineary along full Score 's input duration. Time intervals of rise and decay segments are equal to dur /2. And list [0, 1, 0.5, 0] defines rise and decay again but here decay segment is twice longer then rise segment.

dynamicsSeg :: LevelFunctor a => [Double] -> Score a -> Score a

dynSeg lifts linseg function to dynamics level

Rendering

amplitude :: Seg n => Diapason -> Level n -> Amplitude

converts equally spaced between lower and upper diapason bounds Level values to amplitudes. Here resulting amplitude value lies within Diapason interval. All outsiders are placed inside interval with saturation.

unsafeAmplitude :: Seg n => Diapason -> Level n -> Amplitude

unsafe analog of amplitude function. Here result can go beyond limits of Diapason interval.

absVolume :: Seg n => Volume n -> Amplitude

converts volume to amplitude with amplitude function

unsafeAbsVolume :: Seg n => Volume n -> Amplitude

converts volume to amplitude with unsafeAmplitude function