That was before the fix from this issue:
https://code.google.com/p/sympy/issues/detail?id=3761, which was a
wrong result. So very likely that answer is wrong.

Aaron Meurer

On Mon, May 27, 2013 at 1:45 PM, Rathmann <rathmann...@gmail.com> wrote:
> But Sympy returns a result for x**x as well.  It is just not in terms that
> most will find easy to understand:
>
>>>> integrate(x**x)
> Piecewise((x*x**x*gamma(x + 1)/gamma(x + 2), Abs(x) < 1), (x*x**x*gamma(x +
> 1)/gamma(x + 2) + gamma(x + 1)/gamma(x + 2) + gamma(-x - 1)/gamma(-x),
> Abs(1/x) < 1), (meijerg(((1,), (x + 2,)), ((x + 1,), (0,)), x) + meijerg(((x
> + 2, 1), ()), ((), (x + 1, 0)), x), True))
>
>
> On Monday, May 27, 2013 10:53:22 AM UTC-7, Aaron Meurer wrote:
>>
>> What is a good example of a (preferably simple) integral that SymPy
>> will not likely be able to ever do, because there really aren't any
>> closed forms of it, even in terms of special functions? I need a nice
>> example of when integrate() returns an Integral() in my new tutorial.
>> Either definite or indefinite will do fine.
>>
>> Aaron Meurer
>
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