This inheritance list is sorted roughly, but not completely, alphabetically:

[detail level 12]

Ctheoretica::complex< Type >	Complex number in algebraic form \(a + ib\)
Ctheoretica::dual	Dual number class
Ctheoretica::dual2	Second order dual number class
Ctheoretica::extract_func_args< Function >	Extract the type of the arguments of a function
Ctheoretica::extract_func_args< Function(Args...)>
▼Cstd::false_type
Ctheoretica::autodiff::is_dual2_type< Type >	Type trait to check whether the given type is a multidual number
Ctheoretica::autodiff::is_dual_type< Type >	Type trait to check whether the given type is a multidual number
Ctheoretica::autodiff::is_multidual_type< Type >	Type trait to check whether the given type is a multidual number
Ctheoretica::is_complex_type< T >	Type trait to check whether the given type is a specialization of the complex number class or not, using the static boolean element is_complex_type<T>::value
Ctheoretica::is_indexable< Structure, typename >	Check whether a structure is indexable by a single integer index, by checking that it has the operator[](0)
Ctheoretica::is_iterable< Structure, typename >	Check whether a structure is iterable, by checking that it has a method begin()
Ctheoretica::is_matrix< Structure, typename >	Check whether a structure is considerable a matrix, by checking that it has an operator(), a rows() method and a cols() method
Ctheoretica::is_orderable< Structure, typename >	Check whether a structure is orderable, by checking that it has a comparison operator<()
Ctheoretica::is_vector< Structure, typename >	Check whether a structure is considerable a vector, by checking that it has an operator[] and a size() method
Ctheoretica::_internal::func_helper< T >
Ctheoretica::_internal::func_helper< ReturnType(*)(Args...)>
Ctheoretica::_internal::func_helper< ReturnType(Args...)>
Ctheoretica::_internal::func_helper< ReturnType(Class::*)(Args...) const >
Ctheoretica::_internal::get_first< Arg, Other >
Ctheoretica::histogram	Histogram class with running statistics, can be constructed from the parameters of the bins or from a dataset
▼Cstd::is_floating_point
Ctheoretica::is_real_type< Type >	Type trait to check whether a type represents a real number
▼Cstd::is_same
Ctheoretica::has_type_elements< Structure, Type >	Type trait to check whether an indexable container has elements of the given type
Ctheoretica::regression::linear_model	Structure for computation and storage of least squares linear regression results with model \(y = A + Bx\)
Ctheoretica::_internal::make_void< Args >
Ctheoretica::mat< Type, N, K >	A generic matrix with a fixed number of rows and columns
Ctheoretica::mat< real, 2, 2 >
Ctheoretica::mat< Type, 0, 0 >	A generic matrix with a variable number of rows and columns
Ctheoretica::mat_iterator< Matrix, ReturnType >	A sequential iterator for matrices
Ctheoretica::multidual< N >	Multidual number algebra for functions of the form \(f: \mathbb{R}^n \rightarrow \mathbb{R}\)
Ctheoretica::ode::ode_solution_t< Vector >	The base type for the solution of an ODE, holding a vector \(t\) of the values of the time (independent variable) and a vector \(\vec x\) of the computed variables of the solution at each instant
Ctheoretica::pdf_sampler	A probability density function sampler which generates pseudorandom numbers following asymptotically a given distribution \(f(x; \vec \theta)\)
Ctheoretica::phasor< Type >	Complex number in exponential form \(\rho e^{i \theta}\)
Ctheoretica::polynomial< Type >	A polynomial of arbitrary order
Ctheoretica::PRNG	A pseudorandom number generator
Ctheoretica::quat< Type >	Quaternion class in the form \(a + bi + cj + dk\)
Ctheoretica::ratio< T1, T2 >	Representing a ratio between two objects, like a fraction or a rational polynomial
Ctheoretica::_internal::return_type_or_void< Function, T, typename >
Ctheoretica::_internal::return_type_or_void< Function, T, _internal::void_t< decltype(std::declval< Function >()(T(0.0)))> >
Ctheoretica::spline	A natural cubic spline interpolation class
Ctheoretica::spline_node	A cubic splines node for a given x interval
▼Cstd::true_type
Ctheoretica::autodiff::is_dual2_type< dual2 >	Type trait to check whether the given type is a multidual number
Ctheoretica::autodiff::is_dual_type< dual >	Type trait to check whether the given type is a multidual number
Ctheoretica::autodiff::is_multidual_type< multidual< N > >	Type trait to check whether the given type is a multidual number
Ctheoretica::is_complex_type< complex< T > >	Type trait to check whether the given type is a specialization of the complex number class or not, using the static boolean element is_complex_type<T>::value
Ctheoretica::is_indexable< Structure, _internal::void_t< decltype(std::declval< Structure >()[0])> >
Ctheoretica::is_iterable< Structure, _internal::void_t< decltype(std::declval< Structure >().begin())> >
Ctheoretica::is_matrix< Structure, _internal::void_t< decltype(std::declval< Structure >()(0, 0)), decltype(std::declval< Structure >().rows()), decltype(std::declval< Structure >().cols())> >
Ctheoretica::is_orderable< Structure, _internal::void_t< decltype(std::declval< Structure >()< std::declval< Structure >())> >
Ctheoretica::is_real_type< real >	Type trait to check whether a type represents a real number
Ctheoretica::is_vector< Structure, _internal::void_t< decltype(std::declval< Structure >()[0]), decltype(std::declval< Structure >().size())> >
Ctheoretica::vec< Type, N >	A statically allocated N-dimensional vector with elements of the given type
Ctheoretica::vec< real >
Ctheoretica::vec< real, 0 >
Ctheoretica::vec< Type, 0 >
Ctheoretica::vec< vec< real > >
Ctheoretica::vec_iterator< Vector, ReturnType >	A sequential iterator for traversing vector-like containers
Ctheoretica::_internal::vector_element_or_void< Structure, typename >	Helper structure for vector_element_t
Ctheoretica::_internal::vector_element_or_void< Structure, _internal::void_t< decltype(std::declval< Structure & >()[0])> >	Helper structure for vector_element_t