Eigen::NumTraits< T > Class Template Reference

Holds information about the various numeric (i.e. scalar) types allowed by Eigen. More...

#include <NumTraits.h>

Inheritance diagram for Eigen::NumTraits< T >:

Additional Inherited Members
Public Types inherited from Eigen::GenericNumTraits< T >
enum	{   IsInteger = std::numeric_limits<T>::is_integer , IsSigned = std::numeric_limits<T>::is_signed , IsComplex = 0 , RequireInitialization = internal::is_arithmetic<T>::value ? 0 : 1 ,   ReadCost = 1 , AddCost = 1 , MulCost = 1 }
typedef T	Real

Detailed Description

template<typename T>
class Eigen::NumTraits< T >

Holds information about the various numeric (i.e. scalar) types allowed by Eigen.

Template Parameters

T	the numeric type at hand

This class stores enums, typedefs and static methods giving information about a numeric type.

The provided data consists of:

• A typedef Real, giving the "real part" type of T. If T is already real, then Real is just a typedef to T. If T is std::complex<U> then Real is a typedef to U.
• A typedef NonInteger, giving the type that should be used for operations producing non-integral values, such as quotients, square roots, etc. If T is a floating-point type, then this typedef just gives T again. Note however that many Eigen functions such as internal::sqrt simply refuse to take integers. Outside of a few cases, Eigen doesn't do automatic type promotion. Thus, this typedef is only intended as a helper for code that needs to explicitly promote types.
• A typedef Literal giving the type to use for numeric literals such as "2" or "0.5". For instance, for std::complex<U>, Literal is defined as U. Of course, this type must be fully compatible with T. In doubt, just use T here.
• A typedef Nested giving the type to use to nest a value inside of the expression tree. If you don't know what this means, just use T here.
• An enum value IsComplex. It is equal to 1 if T is a std::complex type, and to 0 otherwise.
• An enum value IsInteger. It is equal to 1 if T is an integer type such as int, and to 0 otherwise.
• Enum values ReadCost, AddCost and MulCost representing a rough estimate of the number of CPU cycles needed to by move / add / mul instructions respectively, assuming the data is already stored in CPU registers. Stay vague here. No need to do architecture-specific stuff. If you don't know what this means, just use Eigen::HugeCost.
• An enum value IsSigned. It is equal to 1 if T is a signed type and to 0 if T is unsigned.
• An enum value RequireInitialization. It is equal to 1 if the constructor of the numeric type T must be called, and to 0 if it is safe not to call it. Default is 0 if T is an arithmetic type, and 1 otherwise.
• An epsilon() function which, unlike std::numeric_limits::epsilon(), it returns a Real instead of a T.
• A dummy_precision() function returning a weak epsilon value. It is mainly used as a default value by the fuzzy comparison operators.
• highest() and lowest() functions returning the highest and lowest possible values respectively.
• digits() function returning the number of radix digits (non-sign digits for integers, mantissa for floating-point). This is the analogue of std::numeric_limits<T>::digits which is used as the default implementation if specialized.
• digits10() function returning the number of decimal digits that can be represented without change. This is the analogue of std::numeric_limits<T>::digits10 which is used as the default implementation if specialized.
• min_exponent() and max_exponent() functions returning the highest and lowest possible values, respectively, such that the radix raised to the power exponent-1 is a normalized floating-point number. These are equivalent to std::numeric_limits<T>::min_exponent/ std::numeric_limits<T>::max_exponent.
• infinity() function returning a representation of positive infinity, if available.
• quiet_NaN function returning a non-signaling "not-a-number", if available.

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The documentation for this class was generated from the following file:

• /home/runner/work/NDDEM/NDDEM/src/CoarseGraining/Eigen/src/Core/NumTraits.h