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This Video was Not Encrypted with RSA | Infinite Series

2017-12-14

[public] 68.4K views, 3.15K likes, 37.0 dislikes audio only

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Last episode we discussed Symmetric cryptography /youtube/video/NOs34_-eREk Here we break down Asymmetric crypto and more.

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(Almost) Unbreakable Crypto | Infinite Series

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How To Break Cryptography

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Last time, we discussed symmetric encryption protocols, which rely on a user-supplied number called "the key" to drive an algorithm that scrambles messages. Since anything encrypted with a given key can only be decrypted with the same key, Alice and Bob can exchange secure messages once they agree on a key. But what if Alice and Bob are strangers who can only communicate over a channel monitored by eavesdroppers like Eve? How do they agree on a secret key in the first place?

Written and Hosted by Gabe Perez-Giz

Produced by Rusty Ward

Graphics by Ray Lux

Assistant Editing and Sound Design by Mike Petrow and Meah Denee Barrington

Made by Kornhaber Brown (www.kornhaberbrown.com)

Thanks to Matthew O'Connor and Yana Chernobilsky who are supporting us on Patreon at the Identity level!

And thanks to Nicholas Rose and Mauricio Pacheco who are supporting us at the Lemma level!


(Almost) Unbreakable Crypto | Infinite Series by PBS Infinite Series
/youtube/video/NOs34_-eREk
AES Advanced Encryption Standard
/youtube/video/4Tb1q8dSIlI?t=46
3. Reverse engineering private key from the public key is infeasible.
/youtube/video/4Tb1q8dSIlI?t=225
One-way Function
/youtube/video/4Tb1q8dSIlI?t=241
Step 2: P. Q = N
/youtube/video/4Tb1q8dSIlI?t=258
(Almost) Unbreakable Crypto | Infinite Series 96,695 views
/youtube/video/NOs34_-eREk
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PBS Infinite Series Mathematician Tai-Danae Bradley and physicist Gabe Perez-Giz offer ambitious content for viewers that are eager to attain a greater understanding of the world around them. Math is pervasive - a robust yet precise language - and with each episode you’ll begin to see the math that underpins everything in this puzzling, yet fascinating, universe. Previous host Kelsey Houston-Edwards is currently working on her Ph.D. in mathematics at Cornell University.
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