If you want to revisit the "recent" attacks on Mega E2E encryption (https://t.co/SrUPD6LDym) and play the role of a malicious Mega server, I wrote a set of challenges which was released yesterday on https://t.co/qcJwPG12HY, alongside some great new challenges!have fun 🙂
I was relying on this app to publicize that I am defending in April! And looking for 2023 jobs! Guess I'll used...LinkedIn...now?
TL;DR If you want to understand/improve security processes using data and research science methods, shoot me a note. I'll post more later if I can
If you have not updated your MEGA app or browser extension since 22 June, please do so now: New UCSD research [https://t.co/tjSNthTK5H] lowers the minimum number of logins required to exploit older versions from 512 to just six. Additional information at https://t.co/Ca7fIRnl1b
Our improved attack on MEGA's cryptography means that a substantial fraction of users were at higher risk than previously believed. The patches released last month for the original attack are effective here, so make sure you're updated!
“Cryptanalyzing MEGA in six queries”! This takes the recent attack on Mega, which required hundreds of login attempts, and reduces it to just six. https://t.co/IzjIX1GETz
So @Mark_Schultz wrote a whole series of posts explaining LWE (the PQC crypto constructions) from the ground up, with simplified but sane models in Python, and it’s great. https://t.co/FrD3sVIxWG
@thome_emmanuel @hanno The same message is still present in that modulus, but the bit pattern is at a different offset, so it doesn't appear in the Base64 encoding. Since the correct-offset certificate was generated two minutes later, perhaps this is an artifact of testing the vanity key generator.
@hanno So why was this certificate created in the first place? I don't know. But the inclusion of the hidden message and the choice to make p small enough to be factored with ECM makes me think that whoever created this RSA key ultimately intended for it to be found.
@hanno Emmanuel threw 640 cores at the problem, and within 10 minutes he had found the small factor. 38 decimal digits long, and short enough to fit into a single tweet: 35318511852727664658439679548374625169