Problem F

Statement
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Description:
You are given a positive (greater than zero) integer $$$n$$$.

You have to represent $$$n$$$ as the sum of integers (possibly negative) consisting only of ones (digits '1'). For example, $$$24 = 11 + 11 + 1 + 1$$$ and $$$102 = 111 - 11 + 1 + 1$$$.

Among all possible representations, you have to find the one that uses the minimum number of ones in total.

Input Format:
The single line contains one integer $$$n$$$ ($$$1 \le n < 10^{50}$$$).

Output Format:
Print one integer $$$x$$$ β€” the minimum number of ones, such that there exist a representation of $$$n$$$ as the sum of integers (possibly negative) that uses $$$x$$$ ones in total.

Note:
None

Submissions

IDLanguageExit CodeTimestampCodeStdoutStderrRetry
5971 go 0 2026-03-23T04:05:34.332705Z View View View Retry
5938 go 1 2026-03-23T03:49:45.859655Z View View View Retry

Evaluations

Eval IDRun IDProviderModelLangSuccessTimestampPromptResponseStdoutStderrRetry
3545 20260322-230006 gemini gemini-3-pro-preview go false 2026-03-23T00:37:26.099845Z View View View View Retry