A triangular sequence based on a two sequence lower triangular matrix. a(n)=(-1)^n*(n-1)!; b[n]=(n-1)!; M(i,j)={{a(i),b(j)},{b(j),a(i+1)}}; a0(i,j)=Det[M(i,j)]; This method gives an tridiagonal matrix effect to a lower triangular matrix base.
A135281
A triangular sequence based on a two sequence lower triangular matrix. a(n)=(-1)^n*(n-1)!; b[n]=(n-1)!; M(i,j)={{a(i),b(j)},{b(j),a(i+1)}}; a0(i,j)=Det[M(i,j)]; This method gives an tridiagonal matrix effect to a lower triangular matrix base.
Terms
- a(0) =1a(1) =-1a(2) =-2a(3) =2a(4) =5a(5) =3a(6) =-18a(7) =-39a(8) =-23a(9) =-4a(10) =1152a(11) =2064a(12) =872a(13) =119a(14) =5a(15) =-720000a(16) =-1122000a(17) =-331400a(18) =-26755a(19) =-719a(20) =-6a(21) =5598720000a(22) =7985952000a(23) =1768046400a(24) =84475980a(25) =1128024a(26) =5039a(27) =7a(32) =-33169857336a(33) =-63204617
External references
- oeis: A135281