Tag: Numbers
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Countable, or uncountable? How numbers create reality
Mathematics isn’t just discovery, it is adaptation: a brilliant sequence of inventions to make reality countable. From natural numbers to negative integers, zero to irrational numbers, imaginary to transcendental—each innovation drove human history forward. Yet the countable remains a tiny island in the ocean of the real continuum. We can make the error to think that we live in a…
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Prime Quadruplets
Prime quadruplets pose a philosophical question: what kind of object persists beneath all notation systems? This post examines these tightest prime clusters as instances where mathematical necessity confronts apparent randomness. They exist independently of representation, they are infinite yet vanishingly rare, and they challenge our understanding of existence, objectivity, and the relationship between chaos and intelligible structure.
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Fibonacci Primes
How do prime numbers intersect with the Fibonacci series? As we know, prime numbers are distributed randomly, which means there is no algorithm that will predict prime numbers: finding them requires enormous computing power. There are many primes in the low range of natural numbers: Between 1 to 100 there are 25 prime numbers: 2, […]