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Business checkbook software Create multiple checkbooks Create a large number of check transactions Create PDF of transactions list Synchronize your check transactions from all computers Create reports in various formatsQ: Solve recurrence equation $T(n) = 2T(n-1) - n^2$ Solve this recurrence equation: $T(n) = 2T(n-1) - n^2$ We want to solve it by using some methods of the OEIS (Olefinic-Enrichment Immune System). So, we got the following: ${(2x + 1) - (x + 1)^2 \over 2} = 1$ From here we have two options: (1) $x=1$ $2 - 1^2 = 2$ $1 = 1$ $0 = 0$ So, we can have the following: $$T(1) = T(0) = 0$$ (2) $x = 0$ $2 - 0^2 = 0$ $1 = 1$ $0 = 0$ So, we can have the following: $$T(1) = T(0) = 0$$ I know, this is not the solution. Thanks A: Sum of OEIS rows $a_{n,1}=1$, $a_{n,2}=n^2-2n+2$: $$ \begin{array}{c|rrrrrrrrrrrr} n&0&1&2&3&4&5&6&7&8&9&10&11&12\\ \hline a_{n,1}&1&0&1&4&0&0&2&2&1&0&0&0&0 \end{array} $$ So, OEIS' conjecture for OEIS row $a_{n,3}$ is true. OEIS suggests $a_{n,1}=a_{n,2}$; $a_{n,3}=a_{n,1}-a_{n-1,1}$. Q: Query twitter results with unicode symbols How can we achieve following in search api 1.1 (


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