mirror of https://github.com/CGAL/cgal
added missing doc for FromDoubleConstructible
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@ -5,9 +5,9 @@
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The class \ccRefName\ is a variable precision floating-point type.
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The class \ccRefName\ is a variable precision floating-point type.
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Rounding mode and precision (i.e.\ mantissa length) of
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Rounding mode and precision (i.e.\ mantissa length) of
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\ccc{leda_bigfloat} can be set.
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\ccRefName\ can be set.
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Since it also carries the error of a computed value,
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Since it also carries the error of a computed value.
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\ccRefName\ can be considered as an interval type,
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%\ccRefName\ can be considered as an interval type
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This number type is provided by the {\sc Core} library~\cite{klpy-clp-99}.
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This number type is provided by the {\sc Core} library~\cite{klpy-clp-99}.
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@ -18,8 +18,8 @@ requirements on number types.
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\ccIsModel
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\ccIsModel
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\ccc{FieldWithKthRoot}\\
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\ccc{FieldWithKthRoot}\\
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\\
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\ccc{RealEmbeddable}\\
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\ccc{RealEmbeddable}
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\ccc{FromDoubleConstructible}\\
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\end{ccRefClass}
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\end{ccRefClass}
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\ccDefGlobalScope{CGAL::}
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\ccDefGlobalScope{CGAL::}
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@ -16,6 +16,7 @@ requirements on number types.
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\ccc{Field}\\
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\ccc{Field}\\
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\ccc{RealEmbeddable}\\
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\ccc{RealEmbeddable}\\
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\ccc{Fraction}\\
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\ccc{Fraction}\\
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\ccc{FromDoubleConstructible}\\
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\end{ccRefClass}
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\end{ccRefClass}
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\ccDefGlobalScope{CGAL::}
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\ccDefGlobalScope{CGAL::}
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@ -17,8 +17,8 @@ requirements on number types.
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\ccIsModel
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\ccIsModel
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\ccc{FieldWithRootOf}\\
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\ccc{FieldWithRootOf}\\
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\\
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\ccc{RealEmbeddable}\\
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\ccc{RealEmbeddable}
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\ccc{FromDoubleConstructible}\\
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\end{ccRefClass}
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\end{ccRefClass}
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\ccDefGlobalScope{CGAL::}
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\ccDefGlobalScope{CGAL::}
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@ -16,8 +16,8 @@ manual~\cite{cgal:mnsu-lum}.
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\ccIsModel
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\ccIsModel
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\ccc{FieldWithKthRoot}\\
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\ccc{FieldWithKthRoot}\\
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\\
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\ccc{RealEmbeddable}\\
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\ccc{RealEmbeddable}
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\ccc{FromDoubleConstructible}\\
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\end{ccRefClass}
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\end{ccRefClass}
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\ccDefGlobalScope{CGAL::}
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\ccDefGlobalScope{CGAL::}
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@ -8,13 +8,13 @@ The class \ccRefName\ is a wrapper class that provides the functions
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needed to use the number type \ccc{rational}, representing exact
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needed to use the number type \ccc{rational}, representing exact
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multiprecision rational numbers provided by {\sc LEDA}.
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multiprecision rational numbers provided by {\sc LEDA}.
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\ccInclude{CGAL/leda_rational.h}
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\ccInclude{CGAL/leda_rational.h}
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\ccIsModel
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\ccIsModel
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\ccc{Field}\\
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\ccc{Field}\\
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\ccc{RealEmbeddable}\\
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\ccc{RealEmbeddable}\\
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\ccc{Fraction}
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\ccc{Fraction}\\
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\ccc{FromDoubleConstructible}\\
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For more details on the number types of \leda\ we refer to the \leda\
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For more details on the number types of \leda\ we refer to the \leda\
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manual~\cite{cgal:mnsu-lum}.
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manual~\cite{cgal:mnsu-lum}.
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@ -17,8 +17,8 @@ to be exact.
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\ccIsModel
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\ccIsModel
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\ccc{FieldWithRootOf}\\
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\ccc{FieldWithRootOf}\\
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\\
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\ccc{RealEmbeddable}\\
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\ccc{RealEmbeddable}
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\ccc{FromDoubleConstructible}\\
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For more details on the number types of \leda\ we refer to the \leda\
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For more details on the number types of \leda\ we refer to the \leda\
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manual~\cite{cgal:mnsu-lum}.
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manual~\cite{cgal:mnsu-lum}.
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