- recip :: C a => [a]
- sin :: C a => [a]
- cos :: C a => [a]
- log :: C a => [a]
- asin :: C a => [a]
- atan :: C a => [a]
- sqrt :: C a => [a]
- exp :: C a => [a]
- acos :: C a => [a]
- tan :: (C a, C a) => [a]
- cosh :: C a => [a]
- atanh :: C a => [a]
- sinh :: C a => [a]
- pow :: C a => a -> [a]
- recipExpl :: C a => [a]
- sinExpl :: C a => [a]
- cosExpl :: C a => [a]
- expExpl :: C a => [a]
- tanExplSieve :: (C a, C a) => [a]
- tanExpl :: (C a, C a) => [a]
- atanExpl :: C a => [a]
- sqrtExpl :: C a => [a]
- logExpl :: C a => [a]
- coshExpl :: C a => [a]
- atanhExpl :: C a => [a]
- sinhExpl :: C a => [a]
- powExpl :: C a => a -> [a]
- erf :: C a => [a]
- sinODE :: C a => [a]
- cosODE :: C a => [a]
- tanODE :: C a => [a]
- tanODESieve :: C a => [a]
- expODE :: C a => [a]
- recipCircle :: C a => [a]
- asinODE :: C a => [a]
- atanODE :: C a => [a]
- sqrtODE :: C a => [a]
- logODE :: C a => [a]
- acosODE :: C a => [a]
- coshODE :: C a => [a]
- atanhODE :: C a => [a]
- sinhODE :: C a => [a]
- powODE :: C a => a -> [a]

# Default implementations.

# Generate Taylor series explicitly.

tanExplSieve :: (C a, C a) => [a]Source

# Power series of (1+x)^expon using the binomial series.

Power series of error function (almost).
More precisely ` erf = 2 / sqrt pi * integrate (x -> exp (-x^2)) `

,
with `erf 0 = 0`

.

# Generate Taylor series from differential equations.

tanODESieve :: C a => [a]Source

recipCircle :: C a => [a]Source