(name, mu, omega)
return rv(name, NakagamiDistribution, (mu, omega))
r"""
    Create a continuous random variable with a Nakagami distribution.

    The density of the Nakagami distribution is given by

    .. math::
        f(x) := \frac{2\mu^\mu}{\Gamma(\mu)\omega^\mu} x^{2\mu-1}
                \exp\left(-\frac{\mu}{\omega}x^2 \right)

    with :math:`x > 0`.

    Parameters
    ==========

    mu : Real number, `\mu \geq \frac{1}{2}` a shape
    omega : Real number, `\omega > 0`, the spread

    Returns
    =======

    A RandomSymbol.

    Examples
    ========

    >>> from sympy.stats import Nakagami, density, E, variance
    >>> from sympy import Symbol, simplify, pprint

    >>> mu = Symbol("mu", positive=True)
    >>> omega = Symbol("omega", positive=True)
    >>> z = Symbol("z")

    >>> X = Nakagami("x", mu, omega)

    >>> D = density(X)(z)
    >>> pprint(D, use_unicode=False)
                                    2
                               -mu*z
                               -------
        mu      -mu  2*mu - 1  omega
    2*mu  *omega   *z        *e
    ----------------------------------
                gamma(mu)

    >>> simplify(E(X, meijerg=True))
    sqrt(mu)*sqrt(omega)*gamma(mu + 1/2)/gamma(mu + 1)

    >>> V = simplify(variance(X, meijerg=True))
    >>> pprint(V, use_unicode=False)
                        2
             omega*gamma (mu + 1/2)
    omega - -----------------------
            gamma(mu)*gamma(mu + 1)

    References
    ==========

    .. [1] http://en.wikipedia.org/wiki/Nakagami_distribution
r"""
    Create a continuous random variable with a Nakagami distribution.
r Create a continuous random variable with a Nakagami distribution .
def Nakagami(name, mu, omega):
    r"""
    Create a continuous random variable with a Nakagami distribution.

    The density of the Nakagami distribution is given by

    .. math::
        f(x) := \frac{2\mu^\mu}{\Gamma(\mu)\omega^\mu} x^{2\mu-1}
                \exp\left(-\frac{\mu}{\omega}x^2 \right)

    with :math:`x > 0`.

    Parameters
    ==========

    mu : Real number, `\mu \geq \frac{1}{2}` a shape
    omega : Real number, `\omega > 0`, the spread

    Returns
    =======

    A RandomSymbol.

    Examples
    ========

    >>> from sympy.stats import Nakagami, density, E, variance
    >>> from sympy import Symbol, simplify, pprint

    >>> mu = Symbol("mu", positive=True)
    >>> omega = Symbol("omega", positive=True)
    >>> z = Symbol("z")

    >>> X = Nakagami("x", mu, omega)

    >>> D = density(X)(z)
    >>> pprint(D, use_unicode=False)
                                    2
                               -mu*z
                               -------
        mu      -mu  2*mu - 1  omega
    2*mu  *omega   *z        *e
    ----------------------------------
                gamma(mu)

    >>> simplify(E(X, meijerg=True))
    sqrt(mu)*sqrt(omega)*gamma(mu + 1/2)/gamma(mu + 1)

    >>> V = simplify(variance(X, meijerg=True))
    >>> pprint(V, use_unicode=False)
                        2
             omega*gamma (mu + 1/2)
    omega - -----------------------
            gamma(mu)*gamma(mu + 1)

    References
    ==========

    .. [1] http://en.wikipedia.org/wiki/Nakagami_distribution
    """

    return rv(name, NakagamiDistribution, (mu, omega))
def Nakagami ( name , mu , omega ) : return rv ( name , NakagamiDistribution , ( mu , omega ) )