Here is the list of all concepts and classes of this package. Classes are inside the namespace CGAL. Concepts are in the global namespace.

[detail level 12]

CGAL
Protect_FPU_rounding	The class `Protect_FPU_rounding` allows to reduce the number of rounding mode changes when evaluating sequences of interval arithmetic operations
Set_ieee_double_precision	The class `Set_ieee_double_precision` provides a mechanism to set the correct 53 bits precision for a block of code
Gmpfi	An object of the class `Gmpfi` is a closed interval, with endpoints represented as `Gmpfr` floating-point numbers
Gmpfr	An object of the class `Gmpfr` is a fixed precision floating-point number, based on the Mpfr library
Gmpq	An object of the class `Gmpq` is an arbitrary precision rational number based on the Gmp library
Gmpz	An object of the class `Gmpz` is an arbitrary precision integer based on the Gmp Library
Gmpzf	An object of the class `Gmpzf` is a multiple-precision floating-point number which can represent numbers of the form $m*2^e$ , where $m$ is an arbitrary precision integer based on the library, and $e$ is of type `long`
Interval_nt	The class `Interval_nt` provides an interval arithmetic number type
Lazy_exact_nt	An object of the class `Lazy_exact_nt<NT>` is able to represent any real embeddable number which `NT` is able to represent
MP_Float	An object of the class `MP_Float` is able to represent a floating point value with arbitrary precision
Mpzf	An object of the class `Mpzf` is a multiple-precision floating-point number which can represent numbers of the form $m*2^e$ , where $m$ is an arbitrary precision integer based on the library, and $e$ is of type `int`
NT_converter	A number type converter usable as default, for `Cartesian_converter` and `Homogeneous_converter`
Number_type_checker	`Number_type_checker` is a number type whose instances store two numbers of types `NT1` and `NT2`
Quotient	An object of the class `Quotient<NT>` is an element of the field of quotients of the integral domain type `NT`
Rational_traits	The class `Rational_traits` can be used to determine the type of the numerator and denominator of a rational number type as `Quotient`, `Gmpq`, `mpq_class` or `leda_rational`
Root_of_traits	For a `RealEmbeddable` `IntegralDomain` `RT`, the class template `Root_of_traits<RT>` associates a type `Root_of_2`, which represents algebraic numbers of degree 2 over `RT`
Sqrt_extension	An instance of this class represents an extension of the type `NT` by one square root of the type `ROOT`
Is_valid	Not all values of a type need to be valid
Max	The function object class `Max` returns the larger of two values
Min	The function object class `Min` returns the smaller of two values
CORE
BigFloat	The class `CORE::BigFloat` is a variable precision floating-point type
BigInt	The class `CORE::BigInt` provides exact computation in $\Z$
BigRat	The class `CORE::BigRat` provides exact computation in $\Q$
Expr	The class `CORE::Expr` provides exact computation over the subset of real numbers that contains integers, and which is closed by the operations $+,-,\times,/,\sqrt{}$ and $\sqrt[k]{}$
leda_bigfloat	The class `leda_bigfloat` is a wrapper class that provides the functions needed to use the number type `bigfloat`
leda_integer	The class `leda_integer` provides exact computation in $\Z$
leda_rational	The class `leda_rational` provides exact computation in $\mathbb{Q}$
leda_real	The class `leda_real` is a wrapper class that provides the functions needed to use the number type `real`, representing exact real numbers numbers provided by LEDA
mpq_class	The class `mpq_class` is an exact multiprecision rational number type, provided by Gmp
mpz_class	The class `mpz_class` is an exact multiprecision integer number type, provided by Gmp
RootOf_2	Concept to represent algebraic numbers of degree up to 2 over a `RealEmbeddable` `IntegralDomain` `RT`