The, 3, moment about the mean of the r.v. number of 3-dim. subcubes contained\
     in the truth table of a random Boolean function is

 n
2  n (n - 1) (n - 2)

         6       5        4         3         2
    (14 n  + 24 n  + 479 n  + 2046 n  + 6779 n  + 15444 n - 23112)/2415919104



                             and in Maple notation



1/2415919104*2^n*n*(n-1)*(n-2)*(14*n^6+24*n^5+479*n^4+2046*n^3+6779*n^2+15444*n
-23112)


                        hence the scaled, 3, moment is



        6       5        4         3         2                      /
12 (14 n  + 24 n  + 479 n  + 2046 n  + 6779 n  + 15444 n - 23112)  /  (
                                                                  /

        3      2
    (4 n  + 6 n  + 80 n + 363)

      n       5      4       3        2                1/2
    (2  n (4 n  - 6 n  + 70 n  + 135 n  - 929 n + 726))   )



                             and in Maple notation



12*(14*n^6+24*n^5+479*n^4+2046*n^3+6779*n^2+15444*n-23112)/(4*n^3+6*n^2+80*n+
363)/(2^n*n*(4*n^5-6*n^4+70*n^3+135*n^2-929*n+726))^(1/2)


                          This took, 36.393, seconds.



The, 4, moment about the mean of the r.v. number of 3-dim. subcubes contained\
     in the truth table of a random Boolean function is


#TERMINATED BECAUSE IT TOOK SO LONG