In the special case where, in the expression (x+y)**n , n is non-integer 
Rational, shouldn't the expansion come out to be a series of the form

y**n+n*x*y**n-1+0.5*n*(n-1)*(x**2)*(y**n-2)+...+O(x**6) ?

Maybe this shouldn't be the default return for expand, but it would be nice 
to have the option of getting that particular binomial series, especially 
if value of n is known.

Something like (x+y+z)**n could be written by substituting (y+z) for y in 
the above expansion  (Thats how WolframAlpha shows it) or we could use 
recursion to expand each term of the form (y+z)**(n-r)

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