22 December 2025
KpokoAnd china at least is sovereign and isnt flooded by foreigners
True. Governments all over the world are starting to turn into the same type of tyrannical mess. The whole planet needs a purge of tyrants. Maybe we can get the clankers to do it.
DTrue. Governments all over the world are starting to turn into the same type of tyrannical mess. The whole planet needs a purge of tyrants. Maybe we can get the clankers to do it.
We should first try to stop focusing on useless questions and focus on the important stuff that will build our future
DYeah that's a problem.
Funny to see people criticizing china while we'll become the same but even more fucked up by degenerate values and mass immigration
KpokoFunny to see people criticizing china while we'll become the same but even more fucked up by degenerate values and mass immigration
I think what is scary about China is how far along on the social credit dystopian "1984" nightmare it is. But you are right, other countries have equally bad problems with all the foreign invaders they've let in.
DI think what is scary about China is how far along on the social credit dystopian "1984" nightmare it is. But you are right, other countries have equally bad problems with all the foreign invaders they've let in.
this credit system is coming and they already are classifying us
23 December 2025
Breaking the Ceiling: What I Discovered About Goldbach's Efficiency
Last night, I started exploring one of mathematics' most famous unsolved problems: Goldbach's Conjecture. The conjecture states that every even number greater than 2 can be expressed as the sum of two prime numbers. It is simple to state but has been impossible to prove so far.
I wasn't trying to prove it, though. I was hunting for something else entirely: efficiency anomalies.
The Hunt for Champions and Underperformers
I wanted to know which even numbers are "good" at being decomposed into prime pairs and which ones struggle. To measure this, I calculated the efficiency ratio for thousands of even numbers.
This ratio tells us how efficiently a number breaks down into prime pairs, normalized against what we'd expect from prime density. What I found shocked me.
The worst performers? Powers of 2. They have minimal prime factorization diversity—they're just 2 × 2 × 2... This structural simplicity severely constrains which primes can pair up to form them. At small scales, they have a hard floor of about 0.48.
The champions? Primorial numbers (products of consecutive primes). These were highly composite and showed a "rising ceiling" of efficiency as I tested higher.
The Discovery of Locked Stability
As I pushed my search further into much larger numbers—around 250 million—something profound happened. I noticed that the massive efficiency gap I saw at smaller numbers started to collapse.
By running detailed scans near Primorial 23# and the Power of 2 (2^28), I discovered that their ratios converged almost perfectly:
* Primorial (Champion) at 223,092,870: Measured Ratio 0.5589
* Power of 2 (Bottleneck) at 268,435,456: Measured Ratio 0.5582
Why It Matters: The Beast is Tamed
This uniformity isn't just a coincidence; it’s a measurement of what I call Arithmetic Stability.
1. The Vanishing Noise: The "chaos" usually seen in the Goldbach Comet dampens at this scale. The ratio becomes "locked" nea
24 December 2025
BenjaminBreaking the Ceiling: What I Discovered About Goldbach's Efficiency
Last night, I started exploring one of mathematics' most famous unsolved problems: Goldbach's Conjecture. The conjecture states that every even number greater than 2 can be expressed as the sum of two prime numbers. It is simple to
I'm so glad I read this post. I feel so prepared for my day now.
id 1833805957I'm so glad I read this post. I feel so prepared for my day now.
That's great. Im glad 😊
25 December 2025
27 December 2025
28 December 2025