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numeric-prelude Number.Complex We like to build the Complex Algebraic instance on top of the Algebraic instance of the scalar type. This poses no problem to sqrt. However, root requires computing the complex argument which is a transcendent operation. In order to keep the type class dependencies clean for more sophisticated algebraic number types, we introduce a type class which actually performs the radix operation.
module Number.
PartiallyTranscendental Define Transcendental functions on arbitrary fields. These functions are defined for only a few (in most cases only one) arguments, that's why we discourage making these types instances of C. But instances of C can be useful when working with power series. If you intend to work with power series with Rational coefficients, you might consider using MathObj.PowerSeries.T (Number.PartiallyTranscendental.T Rational) instead of MathObj.PowerSeries.T Rational.
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Lazy Peano numbers represent natural numbers inclusive infinity. Since they are lazily evaluated, they are optimally for use as number type of genericLength et.al.
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Numeric values combined with abstract Physical Units
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Exact Real Arithmetic - Computable reals. Inspired by ''The most unreliable technique for computing pi.'' See also http://www.haskell.org/haskellwiki/Exact_real_arithmetic .
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numeric-prelude Number.SI No documentation available.
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numhask NumHask Something that has a magnitude and a direction, with both expressed as the same type. See Polar coordinate system
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numhask NumHask No documentation available.
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numhask NumHask.Algebra.Metric Something that has a magnitude and a direction, with both expressed as the same type. See Polar coordinate system
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numhask NumHask.Algebra.Metric No documentation available.