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Post Closed as "not a real question" by Gjergji Zaimi, Andres Caicedo, Mark Sapir, Felipe Voloch, Qiaochu Yuan
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3 | Clearance. | ||
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Let $V = \Pi_{1 \le i < j \le n} (a_j - a_i)$ be the determinant of the Vandermonde matrix where $1 < = a_1 < \cdots < a_n < = d$ (with $d >> n$). What is the smallest prime $p$ (or the lower bound) such that $p \nmid V$? Preferably $p < n$. |
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2 | Typ: < instead of <= | ||
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Let $V = \Pi_{1 \le i < j \le n} (a_j - a_i)$ be the determinant of the Vandermonde matrix where $1 < a_1 < \cdots < a_n < d$. What is the smallest prime $p$ (or the lower bound) such that $p \nmid V$? |
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