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How many distinct integers can be expressed in the form ⌊n22015⌋,\left\lfloor \frac {n^2}{2015} \right\rfloor , ⌊2015n2⌋, where nnn is an integer satisfying 1≤n≤4030?1 \leq n \leq 4030?1≤n≤4030?
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