| # | Name | ||
|---|---|---|---|
| A |
standard input/output
0.3 s, 256 MB
|
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| B |
standard input/output
3 s, 256 MB
|
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| C |
standard input/output
2.5 s, 256 MB
|
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| D |
standard input/output
1 s, 256 MB
|
|
|
| E |
standard input/output
5 s, 512 MB
|
|
|
| F |
standard input/output
1 s, 256 MB
|
|
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| G |
standard input/output
1 s, 512 MB
|
|
|
| H |
standard input/output
1 s, 256 MB
|
|
|
| I |
standard input/output
1 s, 256 MB
|
|
|
| J |
standard input/output
1 s, 256 MB
|
|
|
| Question | Answer | |
|---|---|---|
|
2020-11-25 18:23:04
|
In the reviewing of the problems we found an error in the problem statement. $f(m) / m$ is not convergence *everywhere* so the problem should be rephrased: Calculate the value $x$, which $f(m) / m$ converges to *almost everywhere* when $m \rightarrow \infty$.
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2020-11-22 09:57:30
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Problem I. Irregular Shape of Orz Pandas ***** presentation error is reflacted as WA. Maybe you should post a clarification |
Due to a oversight in problem setting, problems A, B, C, H, and I, are being judged using a very strict validator. Any differences between the output and the expected answer are likely to be verdicted as "Wrong Answer".
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2020-11-22 09:06:20
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There is a word missing in the statement: ... to make the *minimum* distance between x and any other closestools already occupied by another Orz Panda as large as possible.
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