#ifndef XRPL_TEST_CSF_RANDOM_H_INCLUDED
#define XRPL_TEST_CSF_RANDOM_H_INCLUDED

#include <random>
#include <vector>

namespace ripple {
namespace test {
namespace csf {

/** Return a randomly shuffled copy of vector based on weights w.

    @param v  The set of values
    @param w  The set of weights of each value
    @param g  A pseudo-random number generator
    @return A vector with entries randomly sampled without replacement
            from the original vector based on the provided weights.
            I.e.  res[0] comes from sample v[i] with weight w[i]/sum_k w[k]
*/
template <class T, class G>
std::vector<T>
random_weighted_shuffle(std::vector<T> v, std::vector<double> w, G& g)
{
    using std::swap;

    for (int i = 0; i < v.size() - 1; ++i)
    {
        // pick a random item weighted by w
        std::discrete_distribution<> dd(w.begin() + i, w.end());
        auto idx = dd(g);
        std::swap(v[i], v[idx]);
        std::swap(w[i], w[idx]);
    }
    return v;
}

/** Generate a vector of random samples

    @param size the size of the sample
    @param dist the distribution to sample
    @param g the pseudo-random number generator

    @return vector of samples
*/
template <class RandomNumberDistribution, class Generator>
std::vector<typename RandomNumberDistribution::result_type>
sample(std::size_t size, RandomNumberDistribution dist, Generator& g)
{
    std::vector<typename RandomNumberDistribution::result_type> res(size);
    std::generate(res.begin(), res.end(), [&dist, &g]() { return dist(g); });
    return res;
}

/** Invocable that returns random samples from a range according to a discrete
    distribution

    Given a pair of random access iterators begin and end, each call to the
    instance of Selector returns a random entry in the range (begin,end)
    according to the weights provided at construction.
*/
template <class RAIter, class Generator>
class Selector
{
    RAIter first_, last_;
    std::discrete_distribution<> dd_;
    Generator g_;

public:
    /** Constructor
        @param first Random access iterator to the start of the range
        @param last Random access iterator to the end of the range
        @param w Vector of weights of size list-first
        @param g the pseudo-random number generator
    */
    Selector(
        RAIter first,
        RAIter last,
        std::vector<double> const& w,
        Generator& g)
        : first_{first}, last_{last}, dd_{w.begin(), w.end()}, g_{g}
    {
        using tag = typename std::iterator_traits<RAIter>::iterator_category;
        static_assert(
            std::is_same<tag, std::random_access_iterator_tag>::value,
            "Selector only supports random access iterators.");
        // TODO: Allow for forward iterators
    }

    typename std::iterator_traits<RAIter>::value_type
    operator()()
    {
        auto idx = dd_(g_);
        return *(first_ + idx);
    }
};

template <typename Iter, typename Generator>
Selector<Iter, Generator>
makeSelector(Iter first, Iter last, std::vector<double> const& w, Generator& g)
{
    return Selector<Iter, Generator>(first, last, w, g);
}

//------------------------------------------------------------------------------
// Additional distributions of interest not defined in <random>

/** Constant "distribution" that always returns the same value
 */
class ConstantDistribution
{
    double t_;

public:
    ConstantDistribution(double const& t) : t_{t}
    {
    }

    template <class Generator>
    inline double
    operator()(Generator&)
    {
        return t_;
    }
};

/** Power-law distribution with PDF

        P(x) = (x/xmin)^-a

    for a >= 1 and xmin >= 1
 */
class PowerLawDistribution
{
    double xmin_;
    double a_;
    double inv_;
    std::uniform_real_distribution<double> uf_{0, 1};

public:
    using result_type = double;

    PowerLawDistribution(double xmin, double a) : xmin_{xmin}, a_{a}
    {
        inv_ = 1.0 / (1.0 - a_);
    }

    template <class Generator>
    inline double
    operator()(Generator& g)
    {
        // use inverse transform of CDF to sample
        // CDF is P(X <= x): 1 - (x/xmin)^(1-a)
        return xmin_ * std::pow(1 - uf_(g), inv_);
    }
};

}  // namespace csf
}  // namespace test
}  // namespace ripple

#endif