Talks to Watch

Elliptic Curve Back Door - Computerphile

554K views · Feb 15, 2018 · 12:24 · 1 HN recommender · 4 mentions · discussed 2021–2025

Dr Mike Pound explains the suspected backdoor in the Dual_EC_DRBG random number generator and how elliptic curve constants could let someone predict its output.

Why Hacker News points people here: HN points to it as an intuitive explanation of how NIST standardized a backdoored generator.

“He also gives a super cool/intuitive breakdown on how this came to be.”HN comment, 2025

What Hacker News said 4

Recommendsqzx_pierriMar 2025

“He also gives a super cool/intuitive breakdown on how this came to be.”

Intuitive breakdown of how NIST standardized backdoored Dual_EC_DRBG

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I recommend this video by Computerphile - He talks about how NIST may have been pressured into enforcing compromised (backdoored?) cryptography methods as a standard - Dual_EC_DRBG to be exact. He also gives a super cool/intuitive breakdown on how this came to be. It will definitely grow some food for thought. this video

in “NIST selects HQC as fifth algorithm for post-quantum encryption” · view on HN
Cites itArkanumSep 2021

“Computerphile[1] did a video about the specifics of the backdoor in Dual EC DRBG.”

Explains the backdoor mechanism in Dual EC DRBG

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Computerphile[1] did a video about the specifics of the backdoor in Dual EC DRBG. As i understand it, the hackers replaced a magic number Q with a different value than the standards compliant one, where they had pre-computed P. [1]: this video

in “The NSA's Backdoor in Dual EC” · view on HN
Cites itm-p-3Jun 2022

“there are some possibilities that's makes it plausible”

Explains plausibility of the Dual EC backdoor

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Long story short is that we don't know for sure, but there are some possibilities that's makes it plausible this video

in “Dueling over Dual_EC_DRGB: Consequences of Corrupting a Standardization Process” · view on HN
Cites itlcnPylGDnU4H9OFNov 2024

“Computerphile video discussing the mathematics around how such a number could have been used in a practical way.”

Math of how such a number could be used practically

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Computerphile video discussing the mathematics around how such a number could have been used in a practical way. this video link When people say, “Don’t roll your own crypto,” it’s because the field is littered with footguns and (to stretch an analogy) guns in cryptography launch explosives.

in “Nothing-up-my-sleeve number” · view on HN