| # | Name | ||
|---|---|---|---|
| A |
standard input/output
1 s, 256 MB
|
|
|
| B |
standard input/output
1 s, 256 MB
|
|
|
| C1 |
standard input/output
2 s, 256 MB
|
|
|
| C2 |
standard input/output
2 s, 256 MB
|
|
|
| C3 |
standard input/output
2 s, 256 MB
|
|
|
| D |
standard input/output
2 s, 512 MB
|
|
|
| E |
standard input/output
2 s, 256 MB
|
|
|
| F |
standard input/output
3 s, 512 MB
|
|
|
| Question | Answer | |
|---|---|---|
|
2025-05-17 18:25:16
|
Announcement |
Problem C3. Hacking Numbers (Hard Version)
***** Let $f(n)$ be the minimum integer such that there is a sequence of $f(n)$ commands that transforms $x$ into $n$ for all $x(1 \le x \le 10^9)$. You do not know the value of $x$ in advance. Find $f(n)$ such that, no matter what $x$ is, you can always transform it into $n$ using at most $f(n)$ commands. |