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Reference Mpzf/Gmpzf/MP_Float from each other's doc
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@ -9,7 +9,8 @@ numbers of the form \f$ m*2^e\f$, where \f$ m\f$ is an arbitrary precision integ
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based on the \gmp library, and \f$ e\f$
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is of type `long`. This type can be considered exact, even if the
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exponent is not a multiple-precision number. This number type offers
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functionality very similar to `MP_Float` but is generally faster.
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functionality very similar to `MP_Float` but is generally faster. `Mpzf` also
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provides similar functionality and is generally faster than `Gmpzf`.
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\cgalModels{EuclideanRing,RealEmbeddable}
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@ -24,8 +24,8 @@ plan to also have a multiprecision exponent to fix this issue.
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The implementation of `MP_Float` is simple but provides a quadratic
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complexity for multiplications. This can be a problem for large operands.
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For faster implementations of the same functionality with large integral
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values, you may want to consider using `GMP` or `LEDA` instead.
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For faster implementations of the same functionality, if `GMP` is available,
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you may want to consider using `Mpzf` or `Gmpzf`.
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*/
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