diff --git a/doc/source/index.rst b/doc/source/index.rst
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@@ -14,6 +14,7 @@ The *Distributions* package provides a large collection of probabilistic distrib
 .. toctree::
    :maxdepth: 2
 
+   starting.rst
    types.rst
    univariate.rst
    truncate.rst
diff --git a/doc/source/starting.rst b/doc/source/starting.rst
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@@ -0,0 +1,95 @@
+Getting Started
+===============
+
+Installation
+-----------
+The Distributions package is available through the Julia package system by running ``Pkg.add("Distributions")``. Throughout, we assume that you have installed the package.
+
+Starting With a Normal Distribution
+-----------
+
+We start by drawing 100 observations from a standard-normal random variable.
+
+The first step is to set up the environment:
+
+.. code-block:: julia
+
+    julia> using Distributions
+    julia> srand(123) # Setting the seed
+
+Then, we create a standard-normal distribution ``d`` and obtain samples using ``rand``:
+
+.. code-block:: julia
+
+    julia> d = Normal()
+    Normal(μ=0.0, σ=1.0)
+
+    julia> x = rand(d, 100)
+    100-element Array{Float64,1}:
+      0.376264
+     -0.405272
+     ...
+
+You can easily obtain the pdf, cdf, percentile, and many other functions for a distribution. For instance, the median (50th percentile) and the 95th percentile for the standard-normal distribution are given by:
+
+.. code-block:: julia
+
+    julia> quantile(Normal(), [0.5, 0.95])
+    2-element Array{Float64,1}:
+     0.0
+     1.64485
+
+The normal distribution is parameterized by its mean and standard deviation. To draw random samples from a normal distribution with mean 1 and standard deviation 2, you write:
+
+.. code-block:: julia
+
+    julia> rand(Normal(1, 2), 100)
+
+Using Other Distributions
+-----------
+
+The package contains a large number of additional distributions of three main types:
+
+* ``Univariate``
+* ``Multivariate``
+* ``Matrixvariate``
+
+Each type splits further into ``Discrete`` and ``Continuous``.
+
+For instance, you can define the following distributions (among many others):
+
+.. code-block:: julia
+
+    julia> Binomial(p) # Discrete univariate
+    julia> Cauchy(u, b)  # Continuous univariate
+    julia> Multinomial(n, p) # Discrete multivariate
+    julia> Wishart(nu, S) # Continuous matrix-variate
+
+In addition, you can create truncated distributions from univariate distributions:
+
+.. code-block:: julia
+
+    julia> Truncated(Normal(mu, sigma), l, u)
+
+To find out which parameters are appropriate for a given distribution ``D``, you can use ``names(D)``:
+
+.. code-block:: julia
+
+    julia> names(Cauchy)
+    2-element Array{Symbol,1}:
+     :μ
+     :β
+
+This tells you that a Cauchy distribution is initialized with location ``μ`` and scale ``β``.
+
+Estimate the Parameters
+------------------
+
+It is often useful to approximate an empirical distribution with a theoretical distribution. As an example, we can use the array ``x`` we created above and ask which normal distribution best describes it:
+
+.. code-block:: julia
+
+    julia> fit(Normal, x)
+    Normal(μ=0.036692077201688635, σ=1.1228280164716382)
+
+Since ``x`` is a random draw from ``Normal``, it's easy to check that the fitted values are sensible. Indeed, the estimates [0.04, 1.12] are close to the true values of [0.0, 1.0] that we used to generate ``x``.
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