Thank God for Nostr

Great pod with interesting insights. Thanks guys!

Such a good episode. Nip05 maximalism with local hosting.

Wen @npub1zswjq57t9… on TGFN?

Love listening to hodlbod philosophize about social media

GM. This was so good. Thanks @hodlbod

I love this episode. Thank you.

Epic convo.

https://fountain.fm/show/vnmoRQQ50siLFRE8k061 @nevent1qvzqqqp…

Bullish af

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I recommend stopping at the 15 min mark and watch this video on Shamir: https://youtu.be/iFY5SyY3IMQ

no one in this podcast mentioned exactly how a 2-of-3 Shamir secret sharing works, which is a shame because it's super simple. Here is how: First, the secret S is a number, or can be represented as such. Second, when you generate the shares for the secret S, you come up with a random line that pass throughout the point (0,S). For example the line (a is random): y = a*x + S Then, you take three more points that are not the original point (0,S), for example: P1 = (1, a+S) P2 = (2,2a+S) P3 = (3,3a+S) (check this points are on the line) How many lines go through 2 points? That's easy, only one. This means that with only two of these points, we can find the line, and then the secret. For example, If we have the first two points P1 and P2, we can do: 2*P1 - P2 = (2-2, 2a+2S -2a -S) = (0,S) ta daaaa! We've got the secret back. This is the basic for a 2-of-3 SSS. To increase the second number, just generate more points at the shares creation. To increase the number, you have to use polynomials of higher degrees, for example a parabola (3-of-whatever), a cubical (4-of-whatever), and so on.

@npub1l2vyh47mk… your node your liability:D

❤️‍🔥

Great episode. Decentralising social media doesn’t make it any less addictive. If anything, the extra dopamine hit we get from zaps makes it even harder to keep your phone in your pocket.

Great interview of @hodlbod with @npub1xtscya34g… . Thx for your insights guys, looking forward to the continued development!