I think I can prove the following (using a conjecture):
$$ 2n (\sum_{i=2}^n p_i ) \geq p_n(p_n+1)/2 - 6$$
where $p_i$ is the $i$th prime. Can one prove this without any conjecture?
I think I can prove the following (using a conjecture):
$$ 2n (\sum_{i=2}^n p_i ) \geq p_n(p_n+1)/2 - 6$$
where $p_i$ is the $i$th prime. Can one prove this without any conjecture?
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