3 3 1 2 5
4 9 10 The subsequences of $A$ are $(1),(2),(1,2),(5),(1,5),(2,5),(1,2,5)$, and their respective sums are $1,2,3,5,6,7,8$. Therefore, for $X=1,2,3,5,6,7,8$, there are subsequences of $A$ whose elements sum to $X$. On the other hand, for $X=4,9,10$, there is no subsequence of $A$ whose elements sum to $X$.
20 10 324 60 1 15 60 15 1 60 319 1 327 1 2 60 2 345 1 2 2 15
14 29 44 59 74 89 104 119 134 149
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"content": "You are given an integer sequence of length $N$: $A=(A_1,A_2,\\dots,A_N)$.\nFind the $K$ smallest positive integers $X$ that satisfy the following condition.\n\n* There is **no** non-empty (not necessar...",
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