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  1. makeLensesWithSuffix :: String -> Name -> Q [Dec]

    yi-language Yi.Utils

    No documentation available.

  2. fixedPoint :: (forall s . () => AD s TowerDouble -> AD s TowerDouble) -> Double -> [Double]

    ad Numeric.AD.Halley.Double

    The fixedPoint function find a fixedpoint of a scalar function using Halley's method; its output is a stream of increasingly accurate results. (Modulo the usual caveats.) If the stream becomes constant ("it converges"), no further elements are returned.

    >>> last $ take 10 $ fixedPoint cos 1
    0.7390851332151607
    

  3. fixedPoint :: (Fractional a, Eq a) => (forall s . () => AD s (Forward a) -> AD s (Forward a)) -> a -> [a]

    ad Numeric.AD.Newton

    The fixedPoint function find a fixedpoint of a scalar function using Newton's method; its output is a stream of increasingly accurate results. (Modulo the usual caveats.) If the stream becomes constant ("it converges"), no further elements are returned.

    >>> last $ take 10 $ fixedPoint cos 1
    0.7390851332151607
    

  4. fixedPointNoEq :: Fractional a => (forall s . () => AD s (Forward a) -> AD s (Forward a)) -> a -> [a]

    ad Numeric.AD.Newton

    The fixedPointNoEq function behaves the same as fixedPoint except that it doesn't truncate the list once the results become constant. This means it can be used with types without an Eq instance.

  5. fixedPoint :: (forall s . () => AD s ForwardDouble -> AD s ForwardDouble) -> Double -> [Double]

    ad Numeric.AD.Newton.Double

    The fixedPoint function find a fixedpoint of a scalar function using Newton's method; its output is a stream of increasingly accurate results. (Modulo the usual caveats.) If the stream becomes constant ("it converges"), no further elements are returned.

    >>> last $ take 10 $ fixedPoint cos 1
    0.7390851332151607
    

  6. fixedPoint :: (Fractional a, Eq a) => (Tower a -> Tower a) -> a -> [a]

    ad Numeric.AD.Rank1.Halley

    The fixedPoint function find a fixedpoint of a scalar function using Halley's method; its output is a stream of increasingly accurate results. (Modulo the usual caveats.) If the stream becomes constant ("it converges"), no further elements are returned.

    >>> last $ take 10 $ fixedPoint cos 1
    0.7390851332151607
    

  7. fixedPointNoEq :: Fractional a => (Tower a -> Tower a) -> a -> [a]

    ad Numeric.AD.Rank1.Halley

    The fixedPointNoEq function behaves the same as fixedPoint except that it doesn't truncate the list once the results become constant. This means it can be used with types without an Eq instance.

  8. fixedPoint :: (TowerDouble -> TowerDouble) -> Double -> [Double]

    ad Numeric.AD.Rank1.Halley.Double

    The fixedPoint function find a fixedpoint of a scalar function using Halley's method; its output is a stream of increasingly accurate results. (Modulo the usual caveats.) If the stream becomes constant ("it converges"), no further elements are returned.

    >>> last $ take 10 $ fixedPoint cos 1
    0.7390851332151607
    

  9. fixedPoint :: (Fractional a, Eq a) => (Forward a -> Forward a) -> a -> [a]

    ad Numeric.AD.Rank1.Newton

    The fixedPoint function find a fixedpoint of a scalar function using Newton's method; its output is a stream of increasingly accurate results. (Modulo the usual caveats.) If the stream becomes constant ("it converges"), no further elements are returned.

    >>> last $ take 10 $ fixedPoint cos 1
    0.7390851332151607
    

  10. fixedPointNoEq :: Fractional a => (Forward a -> Forward a) -> a -> [a]

    ad Numeric.AD.Rank1.Newton

    The fixedPointNoEq function behaves the same as fixedPoint except that it doesn't truncate the list once the results become constant. This means it can be used with types without an Eq instance.

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