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Remainder 1

178,944 просмотров • 5 месяцев назад •via X (Twitter)

Комментарии: 11

Фото профиля Messi/Mahomes/TVK
Messi/Mahomes/TVK5 месяцев назад

Evil #dmk @KanimozhiDMK is fraud lady! #2gscam. She needs to go back to Tijar jail! Corrupt party evil #dmk . People’s money! #TVKVijay‌HQ

Фото профиля Lone Ranger
Lone Ranger5 месяцев назад

@VinTN @KanimozhiDMK is this true 😊

Фото профиля Srini
Srini5 месяцев назад

Edula englisplish vera kedu..

Фото профиля Mohanraj
Mohanraj5 месяцев назад

Where were you all these years? BJP is in power since 2014. Either your party should be incapable or incompetent to prove all these years.

Фото профиля Babu babuji
Babu babuji5 месяцев назад

@chentamizhbhar உல்லாச பறவை படம் பார்த்திருப்பீர்கள் ஆனால் இப்படி ஒரு உல்லாச பறவை யாரும் பார்த்திருக்க முடியாது எத்தனை பேர் ஒருத்திக்கி.

Фото профиля Sanjay Muthukumar V
Sanjay Muthukumar V5 месяцев назад

ஜொள்ளு ஊத்துறான்

Фото профиля agni sharman
agni sharman5 месяцев назад

@hsbindia @KanimozhiDMK @arivalayam @annamalai_k @EPSTamilNadu @AIADMKOfficial

Фото профиля pavi.p
pavi.p5 месяцев назад

He’s absolutely flirting with her 😟

Фото профиля Govindan Thirumalaisami
Govindan Thirumalaisami5 месяцев назад

Periya kandu pidippu. DMK thiruttu pundainganu ulagathukke theriyum. Kothadimai evlo kathanalum purinjukkadhunga

Фото профиля Mayavaram Shankar
Mayavaram Shankar5 месяцев назад

#hindu #hindutemples #hinduculture #hindugods #hinduism #HinduMunnani #bjp #BJPTN #BJPNEWS #BJPGovernment #tamilreels #trendingvideo #TamilNews #hindutemple #hindustan #Chennai #hindunews #HinduProtection #thiruchendurmurugantemple #palanitemple #thiruthanimurugantemple

Фото профиля vijayakumar
vijayakumar5 месяцев назад

@grok machan what do you think about this audio

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Fibonacci numbers are the sequence where each one is the sum of the two before it: 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233… Every so often one of them is prime these are called Fibonacci primes, and only 21 are known. Here's the new discovery, take any Fibonacci prime (past the first few small ones) and reduce it to modulo 144. You'd expect the leftover remainder could be almost anything , 144 different possibilities. It never is. It only ever lands on one of just four numbers: 1, 5, 13, or 89. Mod 144... This just means finding the remainder after dividing by 144. Here's the three-step process, using the actual Fibonacci prime 1597 as an example. 1. Divide the number by 144. 1597÷144=11.09. 2. Keep only the whole number part, then multiply back by 144. 11×144=1584 3. Subtract to find what's left over. 1597 - 1584 = 13 So 1597 "reduced mod 144" is 13 one of exactly the four allowed numbers. Try it with any of the other 20 known Fibonacci primes and you'll always land on 1, 5, 13, or 89. Never anything else. That's a 97% reduction. Out of 144 possible remainders, 140 of them are simply forbidden to Fibonacci primes. We proved this happens every single time, for every Fibonacci prime known, with zero exceptions. It gets stranger. Those four allowed remainders 1, 5, 13, 89 are themselves smaller numbers from the same Fibonacci sequence. Every Fibonacci prime, when you shrink it down this way, lands back on another Fibonacci prime. The sequence points back at itself. And the positions that produce those four numbers the 1st, 5th, 7th, and 11th spots in the sequence turn out to be exactly the same four numbers that mark critical boundaries in a completely separate math system,(PLCT) one based on multiplying the numbers 2 and 3 instead of adding golden-ratio powers. Two totally different number systems, built from different operations, share the same four "checkpoint" numbers. The animation traces 233 different ways to build the number 144 purely out of powers of the golden ratio (phi ≈ 1.618, the number where a whole equals its bigger part divided by its smaller part). 233 is itself a Fibonacci number the sequence even shows up in how many ways you can build it. Every flash you see is one valid combination, spiraling and glowing as it cycles through all of them. The Golden Lattice ϕ-Power Representations, the General Count Law, and the Fibonacci Prime Mod-144 Signature Theorem

CTFTHEORY

12,946 просмотров • 2 месяцев назад