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If p1$p_1$ and p2$p_2$ are two prime numbernumbers, then either p1$p_1$ divides 1^(p1p2-1) +.......+(p1$\sum_{i=1}^{p_1-1) ^(p1p2} i^{p_1p_2-1)}$ or p2$p_2$ divides 1^$\sum_{(p1p2-1) +.......+(p2i=1}^{p_2-1) ^(p1p2} i^{p_1p_2-1)}$?
If p1 and p2 are two prime number, then either p1 divides 1^(p2p1p2-1) +.......+(p1-1) ^(p2p1p2-1) or p2 divides 1^{(p1p1p2-1) +.......+(p2-1) ^(p1p1p2-1)?
