a(n,m) tabl head (triangle) for  A129467 (v=n member of a Bruschi et al. family)


   n\m    0             1            2            3          4          5        6       7    8   9...

   0      1             0            0            0          0          0        0       0    0   0

   1      0             1            0            0          0          0        0       0    0   0

   2      0            -2            1            0          0          0        0       0    0   0

   3      0            12           -8            1          0          0        0       0    0   0

   4      0          -144          108          -20          1          0        0       0    0   0

   5      0          2880        -2304          508        -40          1        0       0    0   0

   6      0        -86400        72000       -17544       1708        -70        1       0    0   0

   7      0       3628800     -3110400       808848     -89280       4648     -112       1    0   0

   8      0    -203212800    177811200    -48405888    5808528    -349568    10920    -168    1   0

   9      0   14631321600 -13005619200   3663035136 -466619904   30977424 -1135808   23016 -240   1
   .
   .
   .


Row polynomials are p(n,x)=sum(a(n,m)*x^m,m=0..n), n>=0.
                    p(n,x)=product(x-k*(k-1),k=1..n), n>=1, p(0,x):=1.

Row sums give A130031: [1,1,-1,5,-55,1045,-30305,1242505,-68337775,4851982025,...]
Row sums (unsigned) give:  
 
The column sequences give A000007, A010790(n-1)*(-1)^(n-1), A084915(n-1)*(-1)^(n-2), A130033 
for m=0,...,3.   



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