| Safe Haskell | Safe-Inferred |
|---|---|
| Language | Haskell2010 |
Music.Theory.Tuning.Rosenboom_1979
Description
David Rosenboom, "In the Beginning: Etude I (Trombones)", 1979 http://davidrosenboom.com/media/beginning-etude-i-trombones
kw: subharmonics, difference tones
Synopsis
- t2_to_ratio :: (Integer, Integer) -> Rational
- dr_tuning_oct :: Num n => [[(n, n)]]
- dr_tuning :: [Rational]
- dr_scale :: [Double]
- dr_scale_tbl_12et :: [HS_R Pitch]
- dr_scale_scala :: Scale
- dr_scale_tbl_24et :: [HS_R Pitch]
- dr_chords :: [[Pitch]]
- dr_ratio_seq :: Num n => [[(n, n)]]
- dr_ratio_seq_hist :: (Ord n, Num n) => [((n, n), Int)]
- dr_nt :: Integral i => [([i], [i])]
- dr_nt_pitch :: ([Int], [Int]) -> ([Pitch], [Pitch])
Documentation
dr_tuning_oct :: Num n => [[(n, n)]] Source #
Tuning, ratios for each octave.
length (concat dr_tuning_oct) == 19 import qualified Music.Theory.Tuning as T map (map (T.ratio_to_cents . t2_to_ratio)) dr_tuning_oct
Actual scale, in CPS.
let r = [52,69,76,83,92,104,119,138,156,166,185,208,234,260,277,286,311,332,363] map round dr_scale == r
dr_scale_tbl_12et :: [HS_R Pitch] Source #
dr_scale_tbl_24et :: [HS_R Pitch] Source #
dr_ratio_seq :: Num n => [[(n, n)]] Source #