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tallerquit36@walletofsatoshi.com

The Navier–Stokes equations is considered to be the first step to understanding the elusive phenomenon of turbulence, the Clay Mathematics Institute in May 2000 made this problem one of its seven Millennium Prize problems in mathematics. It offered a US$1,000,000 prize to the first person providing a solution for a specific statement of the problem

https://www.msn.com/en-us/money/markets/blackrock-s-bitcoin-etf-application-takes-surveillance-to-the-next-level/ar-AA1dJ4G9

BlackRock’s application sparked a flurry of follow-on filings with the now-ubiquitous Surveillance-Sharing Agreement (SSA) added. But what’s more likely to influence the U.S. Securities and Exchange Commission (SEC)’s decision is an information-sharing deal that flips the position of power in the arrangement and gives regulators the right to demand extra background

⚡️ 🍎 😂 #btc #nostr

Happy 4th! #nostr 🎆

Replying to Avatar jack

🛸

“ Fermi paradox “ 🛸 👽 suggest that intelligent extraterrestrial beings are extremely rare, that the lifetime of such civilizations is short, or that they exist but (for various reasons) humans see no evidence. Maybe is the just the opposite and we are very a hostile civilization to be around, just a thought 💭🤔

IT WAS WRITTEN ! "this note is legal tender for all debts, public and private"

Replying to Avatar jb55

Wow…

forbidden fruit 🍎 #[1]

Jim was right again 😂 #btc 🚀

#[0]​ check out ChatGPT response for Polignac's Conjecture!

🤯 ⚡️#nostr

We know that these primes are not congruent to 0, 2, 3, or 4 modulo 6. Therefore, they must be congruent to either 1 or 5 modulo 6.

If all primes were congruent to 1 modulo 6, then there would be no prime pairs with a difference of 2, as both primes would be odd. However, if all primes were congruent to 5 modulo 6, then they would alternate between being 2 more or 2 less than a multiple of 6. This would imply the existence of infinitely many prime pairs with a difference of 2, supporting Polignac's Conjecture.

Flank Steak Pizza! 🥩 🍕 Refreshing old skills.. 😋 🤙