| A173018 | Eulerian | \(T_{n,k}\) |
| A000007 | TablCol0 | \(T_{n ,0}\) |
| A000012 | TablCol1 | \(T_{n+1,1}\) |
| A000027 | PolyRow1 | \(\sum_{k=0}^{1}T_{1,k}\ n^k\) |
| A000142 | TablSum | \(\sum_{k=0}^{n} T_{n,k}\) |
| A000295 | TablCol2 | \(T_{n+2,2}\) |
| A000460 | TablCol3 | \(T_{n+3,3}\) |
| A000498 | TablDiag3 | \(T_{n+3,n}\) |
| A000629 | PolyCol2 | \(\sum_{k=0}^{n}T_{n,k}\ 2^k\) |
| A000670 | PosHalf | \(\sum_{k=0}^{n}T_{n,k}\ 2^{n-k} \) |
| A000800 | AntiDSum | \(\sum_{k=0}^{n/2} T_{n-k, k}\) |
| A001286 | RevTransNat0 | \(\sum_{k=0}^{n}T_{n,n-k}\ k\) |
| A001710 | AccSum | \(\sum_{k=0}^{n} \sum_{j=0}^{k} T_{n,j}\) |
| A002378 | PolyRow2 | \(\sum_{k=0}^{2}T_{2,k}\ n^k\) |
| A006551 | TablMax | \(\text{max} \{ \ \| T_{n,k} \| : k=0..n \} \) |
| A008292 | Toff11 | \(T_{n+1,k+1} \) |
| A009006 | AltSum | \(\sum_{k=0}^{n} T_{n,k}\ (-1)^{k}\) |
| A011818 | BinConv | \(\sum_{k=0}^{n}T_{n,k}\ \binom{n}{k} \) |
| A025585 | RevCentralO | \(T_{2n+1,n}\) |
| A028872 | RevPolyRow3 | \(\sum_{k=0}^{3}T_{3,n-k}\ n^k\) |
| A038720 | AccRevSum | \(\sum_{k=0}^{n} \sum_{j=0}^{k} T_{n,n-j}\) |
| A065826 | Tder | \(T_{n,k+1}\ (k+1) \) |
| A122020 | PolyDiag | \(\sum_{k=0}^{n}T_{n,k}\ n^k\) |
| A122704 | RevPolyCol3 | \(\sum_{k=0}^{n}T_{n,n-k}\ 3^k\) |
| A122778 | RevPolyDiag | \(\sum_{k=0}^{n}T_{n,n-k}\ n^k\) |
| A123227 | PolyCol3 | \(\sum_{k=0}^{n}T_{n,k}\ 3^k\) |
| A128103 | OddSum | \(\sum_{k=0}^{n} T_{n,k}\ (1 - (2 \mid k)) \) |
| A162498 | Tinv11 | \(T^{-1}_{n+1,k+1}\) |
| A173018 | Triangle | \(T_{n,k}\) |
| A179929 | RevNegHalf | \(\sum_{k=0}^{n}T_{n,n-k}\ (-2)^{n-k} \) |
| A180056 | CentralE | \(T_{2 n, n}\) |
| A180057 | TablLcm | \(\text{lcm} \{ \ \| T_{n,k} \| : k=0..n \} \) |
| A212846 | NegHalf | \(\sum_{k=0}^{n}T_{n,k}\ (-2)^{n-k} \) |
| A262745 | EvenSum | \(\sum_{k=0}^{n} T_{n,k}\ ( 2 \mid k) \) |
| A344052 | InvBinConv | \(\sum_{k=0}^{n}T_{n,k}\ (-1)^{n-k}\ \binom{n}{k}\) |
| A344054 | RevTransSqrs | \(\sum_{k=0}^{n}T_{n,n-k}\ k^{2}\) |
| A344393 | RevTantidiag | \(T_{n-k,n-2k}\ \ (k \le n/2)\) |
| I N D E X |