:: (Num a, Enum a) => [a]

zeros :: Num a => [a]
dsp DSP.Source.Basic
all zeros
impulse :: Num a => [a]
dsp DSP.Source.Basic
single impulse
step :: Num a => [a]
dsp DSP.Source.Basic
unit step
ramp :: Num a => [a]
dsp DSP.Source.Basic
ramp
factorials :: Num a => [a]
combinatorial Combinatorics
equalFuncList Comb.factorial Comb.factorials 1000
catalanNumbers :: Num a => [a]
combinatorial Combinatorics
Compute the sequence of Catalan numbers by recurrence identity. It is catalanNumbers !! n == catalanNumber n 
equalFuncList Comb.catalanNumber Comb.catalanNumbers 1000
derangementNumbers :: Num a => [a]
combinatorial Combinatorics
Number of fix-point-free permutations with n elements. http://oeis.org/A000166 
equalFuncList Comb.derangementNumber Comb.derangementNumbers 1000
bellRec :: Num a => [a]
combinatorial Combinatorics.BellNumbers
List of Bell numbers computed with the recursive formula given in Wurzel 2004-06, page 136
dHondtDivisors :: Num a => [a]
apportionment Math.Apportionment
sainteLagueDivisors :: Num a => [a]
apportionment Math.Apportionment
major :: Num a => [a]
tidal-core Sound.Tidal.Chords
aug :: Num a => [a]
tidal-core Sound.Tidal.Chords
six :: Num a => [a]
tidal-core Sound.Tidal.Chords
sixNine :: Num a => [a]
tidal-core Sound.Tidal.Chords
major7 :: Num a => [a]
tidal-core Sound.Tidal.Chords
major9 :: Num a => [a]
tidal-core Sound.Tidal.Chords
add9 :: Num a => [a]
tidal-core Sound.Tidal.Chords
major11 :: Num a => [a]
tidal-core Sound.Tidal.Chords
add11 :: Num a => [a]
tidal-core Sound.Tidal.Chords
major13 :: Num a => [a]
tidal-core Sound.Tidal.Chords
add13 :: Num a => [a]
tidal-core Sound.Tidal.Chords
dom7 :: Num a => [a]
tidal-core Sound.Tidal.Chords
dom9 :: Num a => [a]
tidal-core Sound.Tidal.Chords
dom11 :: Num a => [a]
tidal-core Sound.Tidal.Chords
dom13 :: Num a => [a]
tidal-core Sound.Tidal.Chords