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Chaos Communication Congress: Season 32

32x73 Logjam: Diffie-Hellman, discrete logs, the NSA, and you

  • 2015-12-28T00:00:00Z
  • 1h
  • English
Speakers: J. Alex Halderman, Nadia Heninger Earlier this year, we discovered that Diffie-Hellman key exchange – cornerstone of modern cryptography – is less secure in practice than the security community believed. In this talk, we’ll explain how the NSA is likely exploiting this weakness to allow it to decrypt connections to at least 20% of HTTPS websites, 25% of SSH servers, and 66% of IPsec VPNs. Unlike the NSA, most of us don’t have a billion-dollar budget, but thanks to 1990s-era U.S. crypto backdoors, even attackers with much more modest resources can break the crypto for a sizable fraction of web sites. We’ll explain these flaws and how to defend yourself, and we’ll demonstrate how you too can experiment with Diffie-Hellman cryptanalysis from the comfort of your local hacker space. Diffie-Hellman key exchange lets two parties negotiate a shared secret key in the presence of an eavesdropper who can see every message they exchange. This bit of cryptographic magic underlies the security of the Internet, from TLS to SSH, IPsec, Tor, OTR, and beyond. Diffie-Hellman is widely believed to offer „perfect forward secrecy“ – after you’re done communicating, you can „forget" your secret key and not even the NSA can later reconstruct it. In recent years, this property led to the security community (us included!) promoting Diffie-Hellman over other crypto techniques as a defense against mass surveillance. We were wrong. We’re really sorry. In this talk, we’ll explain how a confluence of number theory, lazy implementations, and aging protocols has created a world where anyone willing to spend a few hundred million dollars is likely able to passively decrypt a huge fraction of Internet traffic. We’ll then go back for a close reading of the Snowden documents that were published at 31C3 and show how such a cryptanalytic exploit lines up exactly with several of the NSA’s most powerful known decryption capabili
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