I am looking to calculate the floor function for the following function. Suppose $n\ge 5$ and n is odd. also let $i\geq\frac{n+1}{2}$, what will be the floor function for the following equation.
$$\bigg\lfloor\frac{n^2+n-2i}{2n}\bigg\rfloor$$
I am looking to calculate the floor function for the following function. Suppose $n\ge 5$ and n is odd. also let $i\geq\frac{n+1}{2}$, what will be the floor function for the following equation.
$$\bigg\lfloor\frac{n^2+n-2i}{2n}\bigg\rfloor$$
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