No one solved it correctly, but it is extremely simple to solve, if one can think out-of-box.
It had 100 (seemingly random) characters, in the a-zA-Z0-9 set. How many bits you can store in such string?
Python 3.12.7 (main, Nov 6 2024, 18:29:01) [GCC 14.2.0] on linux Type "help", "copyright", "credits" or "license" for more information. >>> (26+26+10)**100 173447861573683247714730657655312620453056954417135042074757049646310930624726299506063242973147383207308074513192299800436397892378848380276295319872954494152239940714065219813376 >>> import math >>> math.log((26+26+10)**100, 2) 595.4196310386875 >>>
If this is RSA, no matter which RSA padding is used, its key is equal or lower than 595 bits. And with some effort, it can be cracked in practice.
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