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  1. evaluateCoeffVector :: C a v => T v -> a -> v

    numeric-prelude MathObj.Polynomial

    Here the coefficients are vectors, for example the coefficients are real and the coefficents are real vectors.

  2. hornerArgVector :: (C a v, C v) => v -> [a] -> v

    numeric-prelude MathObj.Polynomial.Core

    No documentation available.

  3. hornerCoeffVector :: C a v => a -> [v] -> v

    numeric-prelude MathObj.Polynomial.Core

    Horner's scheme for evaluating a polynomial in a module.

  4. approximateArgVector :: (C a v, C v) => T a -> v -> [v]

    numeric-prelude MathObj.PowerSeries

    Evaluate approximations that is evaluate all truncations of the series.

  5. approximateCoeffVector :: C a v => T v -> a -> [v]

    numeric-prelude MathObj.PowerSeries

    Evaluate approximations that is evaluate all truncations of the series.

  6. evaluateArgVector :: (C a v, C v) => T a -> v -> v

    numeric-prelude MathObj.PowerSeries

    No documentation available.

  7. evaluateCoeffVector :: C a v => T v -> a -> v

    numeric-prelude MathObj.PowerSeries

    Evaluate (truncated) power series.

  8. approximateArgVector :: (C a v, C v) => [a] -> v -> [v]

    numeric-prelude MathObj.PowerSeries.Core

    No documentation available.

  9. approximateCoeffVector :: C a v => [v] -> a -> [v]

    numeric-prelude MathObj.PowerSeries.Core

    No documentation available.

  10. evaluateArgVector :: (C a v, C v) => [a] -> v -> v

    numeric-prelude MathObj.PowerSeries.Core

    No documentation available.

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