The ti(negative_binomial_distribution<IntType = int>) probability distribution
describes the number of successes in a sequence of Bernoulli trials before a
specified number of failures occurs. For example, if one throws a die
repeatedly until the third time 1 appears, then the probability distribution
of the number of other faces that have appeared is a negative binomial
distribution.

It has two parameters: (tt(IntType)) k (> 0), being the number of failures
until the experiment is stopped and (tt(double)) p the probability of success
in each individual experiment.

Defined types:
        verb(    using result_type = IntType;

    struct param_type
    {
        explicit param_type(IntType k = IntType(1), double p = 0.5);

        IntType k() const;
        double p() const;
    };)

Constructors and members:
    itemization(
    itt(negative_binomial_distribution<>(IntType k = IntType(1),
                                                            double p = 0.5))
       constructs a negative_binomial distribution with specified tt(k) and
        tt(p) parameters;
    itt(negative_binomial_distribution<>(param_type const &param))
       constructs a negative_binomial distribution according to the values
        stored in the tt(param) struct.
    itt(IntType k() const)nl()
        returns the distribution's tt(k) parameter;
    itt(double p() const)nl()
        returns the distribution's tt(p) parameter;
    itt(result_type min() const)nl()
        returns 0;
    itt(result_type max() const)nl()
        returns the maximum value of tt(result_type);
    )
