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silver badges bronze badges votes answers views combinatorial approach to prove divisibility results with the sequence $u_{n+p+ } = u_{n+p} + u_{n}$ in $\mathbb{f}_p$ for a fixed prime number $p$, we consider the sequence : $$\left\{ egin{array}{l} u_n = , & \leq n \leq p \ u_{n+p+ } = u_{n+p} + u_n
silver badges bronze badges votes answers views find a system of implicit equations defining their span for each values of a,b, find a system of implicit equations defining their span. u = (a,a, ), u = (b, , ), u = ( ,- ) can i row reduce the following augmented matrix $$ \left[egin{array}{rrr|... linear-algebra...
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