dula
DULA

Polignac’s proof
https://m.primal.net/IHhn.jpg
https://m.primal.net/IHho.jpg
https://m.primal.net/IHhp.jpg
https://m.primal.net/IHhr.jpg
https://m.primal.net/IHaI.jpg

2024-05-17 03:39:42

https://suno.com/
A.I MUSIC 🎶 Find your vibe

2024-05-17 03:10:52

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My question is the following: what’s coming next? back to the gold standard? 🪙 CBDC 🏦? Bitcoin? great reset? 🤔

2024-05-17 02:55:53

Polignac’s conjecture.
Twin prime conjecture (p,p+2)
Mathematical proof
https://m.primal.net/IHaG.png
https://m.primal.net/IHaI.jpg
https://m.primal.net/IHaJ.png
https://m.primal.net/IHaL.jpg

2024-03-28 01:59:43

#nostr #spring #flowers https://image.nostr.build/b0abba684de18dd3460b8276fc8200fd5937e278aaebd5c6a55366470d1d3e10.jpg

2024-03-08 13:15:42

There is always a choice. https://image.nostr.build/958b50220e401cb79bb440559e310b5151f0938f020de0fdfc69b34b7910ea39.gif

2023-12-15 02:36:12

https://image.nostr.build/37fb9b1571bbc9ae8ec261003fdd23a48cbbb9754f5d5db2e95c1d3345273e56.jpg

2023-12-15 02:35:48

https://image.nostr.build/7191e7887c8cb0b9abcc021da4ecfea9fb53e8c7129f336c757d90275eb878e6.jpg

2023-12-15 02:35:24

https://image.nostr.build/524965197b686c8178f3e67fc728ca8ebd7aff0477281ebc80eb9049071d5c24.jpg

2023-11-22 03:22:58

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Thanks again! Very kindly @npub1vwg…ue28 https://image.nostr.build/0a39ac3a0a333daec38389877b055e4c852cd916f25224411968875c0e6c7001.jpg

2023-11-22 03:12:36

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Thanks! @npub1vwg…ue28 https://image.nostr.build/eb3f0aba207a46d0b1cda4d77d5df6b7a746f17ea7095b5094242650f226fc3f.jpg

2023-10-19 03:27:56

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#nostr NOSTR TOPICS #nostr find you favorite hobby/topic, people’s with the same interest as you and connect. #btc #nostr #foodstr #musicstr #topics

2023-10-16 20:32:50

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Plot twist! npub number is a global ID,next thing you know is tide to a Social Score, CCP style 🇨🇳 🆔 🪪 #Nostr 💨#Nostr 😂 😆

2023-10-14 18:00:29

Eclipse #nostr 2023 🌙 https://image.nostr.build/e5a913ddcabf60f431a82642f5bfcd3044709812fe47c7a37f34c03524e31158.jpg

2023-10-04 18:43:19

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“Cuando el río suena, agua lleva” comes from Spanish culture. There's also another version of the same proverb, that is “cuando el río suena, piedras trae”, but in English the translation is always the same: “Where there's smoke, there's fire”

2023-09-14 23:36:14

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Yep! https://image.nostr.build/c9e966b277e89eb47e296307263c5467a6f8ee5209c8413fff90ec80ca4c3b49.jpg

2023-09-01 03:19:41

#moon https://cdn.nostr.build/i/84323c32aa93366a193c192b4c5c77a790a1a77f489208aafdcdc1937e506c6c.jpg

2023-07-30 16:23:13

#foodstr https://cdn.nostr.build/i/ce2789c3b5d668ff30edad5f84a9e091f33bdbda70b64f7c3e51e746f52cb688.jpg

2023-07-30 13:48:09

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://cdn.nostr.build/i/43c2030de1931c7dee4fbba7969a951a38bdd833401bafc2f9d3da6b7895c0c1.jpg

2023-07-20 12:41:38

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Ginger Tea🫚 ☕️: , a solution with 10 percent ginger extract was found to inhibit Streptococcus mutans, Candida albicans, and Enterococcus faecalis. These three microorganisms are commonly responsible for oral infections

2023-07-19 01:26:19

#ElSalvador #earthquake @npub1wd3…sra0 little shake? https://cdn.nostr.build/i/26c80867be581f8671db757bee434419d5c46f4b19cbbbdfc5e4d0d5d7b3c1a4.jpg

2023-07-13 17:10:15

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

2023-07-08 21:16:24

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Blockchain technology for 🗳️ elections… imagine that.

2023-07-08 18:20:08

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⚡️ 🍎 😂 #btc #nostr http://nostr.build/i/e7f02ee74574489cb18e131db79e4c10660467d6cbf09f83e8c4dc923c6d4e02.gif

2023-07-04 16:05:57

https://nostr.build/i/b267b317bbe396935d347be8a024c1b6457fe1580eee9a81799bd1d25a181d43.jpg

2023-07-04 15:25:30

Happy 4th! #nostr 🎆

2023-07-03 02:41:42

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“ 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 💭🤔

2023-06-29 18:21:11

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

2023-06-28 23:41:43

https://www.weforum.org/agenda/2022/03/where-is-cryptocurrency-regulation-heading/

2023-06-28 13:17:38

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🔥 🔱⚔️⛏️🪓 Is #Bitcoin is next! https://nostr.build/i/91121738265717ead7ad4761a69c8625a4e6ce658f8bba1ae4cfb296db8292dc.jpg

2023-06-26 14:09:24

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forbidden fruit 🍎 #[1] https://nostr.build/i/801762d444abe334806fa313c692007d7dce67d81d63688bd068a356bf87cba8.jpg

2023-06-23 03:31:25

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Jim was right again 😂 #btc 🚀 https://nostr.build/i/2dee383cfec918a16f734212a3fa974437eafff774ea55394344620287289d08.jpg

2023-06-22 15:55:33

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https://www.freebsd.org/

2023-06-22 15:27:46

#[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.

2023-06-21 22:22:16

Flank Steak Pizza! 🥩 🍕 Refreshing old skills.. 😋 🤙 https://nostr.build/i/55749d68b51df33c91f31a80fbda0b46061be43d5b462c97f706de405965d8c2.jpg

2023-06-21 17:19:33

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Proverb:
Loose lips sink ships.

2023-06-21 17:02:07

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https://nostr.build/i/e36ae66f3340f74f08d51ffdda688757caa5b75f01be507b51b7ecb3f01c0e7b.jpg

2023-06-21 13:51:58

Who is behind apple 📲🍎 I wonder? 🤔 maybe the same people that want to destroy #BTC 🤔 💭 https://nostr.build/i/801762d444abe334806fa313c692007d7dce67d81d63688bd068a356bf87cba8.jpg

2023-06-21 13:45:52

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https://nostr.build/i/801762d444abe334806fa313c692007d7dce67d81d63688bd068a356bf87cba8.jpg

2023-06-20 20:48:55

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#[1] No one said that I can’t post my LND⚡️address in my bio. Zap me #Nostr copy->paste https://nostr.build/i/11c819ea87e8ad8aa8da84081b5485417f7b7262fb28fed7c814447a1b20c600.jpg

2023-06-20 02:46:46

I just captured this! 🤯⚡️ zap ⚡️ zap ⚡️ zap #nostr #BTC https://nostr.build/av/9a0ce3ab4f512f175929bea7bf12d3fec8a010591b21984ed2ac2c0a4e8d4f51.mov

2023-06-16 00:25:13

#[0] check out this CHAT GPT proof for the twin prime conjecture for P>5(mod6)
There are infinitely many prime numbers. This is a well-known result proven by the ancient Greek mathematician Euclid around 300 BCE. Euclid's proof is based on a technique called "proof by contradiction."
Assume that there are finitely many prime numbers, and let's denote them as p1, p2, p3, ..., pn. Now, consider the number N = p1 * p2 * p3 * ... * pn + 1. This number N is greater than any of the primes we initially listed.
Now, N can either be a prime number itself or composite. If N is prime, then it contradicts our assumption that we had listed all prime numbers up to pn. If N is composite, it must have prime factors. However, none of the primes p1, p2, ..., pn can be a factor of N because dividing N by any of them leaves a remainder of 1. This means that N has a prime factor that is not on our initial list, contradicting our assumption that we had all primes.
Since assuming a finite number of primes leads to a contradiction, we conclude that there must be infinitely many prime numbers.
Now let's discuss why there are infinitely many prime numbers congruent to 1 (mod 6) and infinitely many prime numbers congruent to 5 (mod 6).
Suppose we consider the product of prime numbers that are congruent to 1 (mod 6). For example, we can take the primes 7, 13, 19, 31, and so on. The product of these primes will also be congruent to 1 (mod 6). This is because multiplying numbers congruent to 1 (mod 6) will always result in a number congruent to 1 (mod 6).
Similarly, if we consider the product of prime numbers that are congruent to 5 (mod 6), such as 5, 11, 17, 23, and so on, the product will also be congruent to 5 (mod 6). This is because multiplying numbers congruent to 5 (mod 6) will always result in a number congruent to 5 (mod 6).
Since there are infinitely many prime numbers, and we can always find more primes congruent to 1 (mod 6) and primes congruent to 5 (mod 6), it follows that there are infinitely many such products congruent to 1 (mod 6) and infinitely many products congruent to 5 (mod 6).
Therefore, both the product of primes congruent to 1 (mod 6) and the product of primes congruent to 5 (mod 6) are infinite.

2023-06-15 02:35:03

https://nostr.build/i/a7394b91d0baf26828d1b66a45006390812690f83ff8a8aaf326138865fc83cb.jpg

2023-06-14 22:00:40

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Early 20th century adoption of #nostr

2023-06-13 20:00:30

🚀 #btc to the moon 🌙 https://nostr.build/i/3fc7970bcf3dc6a8b401214953703226b742f520d798f480ff3b80c658ec09e8.jpg

2023-06-13 12:56:14

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💪

2023-06-13 12:50:18

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This is how tyranny looks like, it’s a war no one’s is talking about #[1] #[3] #[4] #[5] #[6] ⚡️ #cryptowar #pleb 🆚 #king2.0 https://nostr.build/i/2cdcfe3d9fd5468e2cf623099b81db4492b32ffbc121b9f5e8096fbde0fb4fc2.jpg

2023-06-13 12:38:52

#[0] make Damus Web resistant (Tor) like Telegram Web…we got our 🔑 keys 🔐 no one can take that away from us! Fight back! 💪 F… apple or google ⚡️ zap tyranny back ⚡️

2023-06-09 22:05:15

#zap #zap #zap https://nostr.build/i/514c000c8f55b34327d8c2870b15b21e0dfe298b868d515aec08458aedf5798b.jpg

2023-06-09 04:18:53

Good night Everyone! #[1] included! #nostr #hug https://nostr.build/i/02eaa64d2bfa2bc1383fbeb64b68f52c5a08a8a30f0a57038afe5bee31a9e203.jpg

2023-06-07 05:12:09

#ElectronicGems 💎 #nostralgic
HOME - Resonance
https://youtu.be/8GW6sLrK40k

2023-06-07 04:32:36

Neon Lights Lenses 🖼️
#nightcafe.studio #art https://nostr.build/i/e02709ae9c15da2dfd593f6c8796893b4b5b2ba973a99e8e71fb4071663cc288.jpg

2023-06-07 04:00:09

Almost there..All Blockchain synchronized 552 GB ,next step config of RTL and open channel ⚡️
Big Thanks to🙏 #[1] #BTC #nostr #zap https://nostr.build/i/2ff1b62a0d7791c7f39533794b748a6a150ac444432c805b5c5081fc93191db2.jpg

2023-06-07 01:47:06

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Zap ⚡️ zap ⚡️ zap ⚡️

2023-06-06 02:33:43

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GN https://nostr.build/i/1b5084522c458ba4f01261a4ad828eba1135f787f38f6fcce50a7df63a25913e.gif

2023-06-06 02:05:37

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🤔⚡️🔫 💭 a real zapper… Bluetooth/wifi/RF, set the price on a LED and pay with a shot.. 😂

2023-06-04 03:59:45

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Zap ⚡️ zap ⚡️ zap ⚡️ 🍻 💪 https://nostr.build/i/9e680422c097097cf3055c63884deefbb4d39c01127e67fb5dbaf41b0cb4cccd.jpg

2023-06-04 03:27:52

Finishing touches on this ⚡️ NODE! #Nostr #bitcoin #Lightning https://nostr.build/i/51b2e21d13dd7b5435a4a9bd0f0cd4c5a6c0db952586b141317502a41716d907.jpg

2023-06-04 03:21:29

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50! Lets go! ⚡️ #zap #nostr 💪

2023-06-04 03:18:10

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Let’s go to 40! Or more!

2023-06-03 04:29:14

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🤔💭🐇 https://nostr.build/i/7aea0f796ac7c33a3e7d150063b93bc5fc417c14375aae8bf496cc7ec3e6f2f8.gif

2023-06-03 04:15:18

Happy Friday!🥂 🍻 🍹 💿 🎶
#nostr ❤️ 🕺
https://youtu.be/JFFq8xgBQZI

2023-06-02 03:23:11

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Maybe I’ll go with the most popular option, with more support. Which one you recommend?

2023-06-02 03:20:35

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I’m considering umbrel, what do you think?

2023-06-02 03:18:39

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lighting node for Bitcoin set up

2023-06-02 03:17:40

#[0] Hi! Question: what is the best OS and software for a Lighting NODE ? And what are the recommendation/requirements for the hardware of the lighting NODE?

2023-05-28 14:02:57

God 🙏 Morning everyone! https://nostr.build/i/47a28b216367c9a7adac34990d9cd8943b4f6fcc53c362719601b4cd24fa24e6.jpg

2023-05-25 10:41:27

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It’s all about correlate information and inference, if you just want privacy..go to a secluded place meet face to face no phone no tech whatsoever. #puravida #nostr

2023-05-24 23:32:11

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The python 🐍 code https://nostr.build/i/a0c43bf1cfaf889818f162870ba9d147a91865e0dce40f5ef6de0fc80e93ca10.jpg

2023-05-24 23:21:47

Ulam spiral 🌀 beginning from 5 https://nostr.build/i/3c8bea37749552733edddba85e248318ca5535614f0ca7328338e026630c6e09.jpg

2023-05-24 15:33:19

BITCOIN SIGNAL sticker created!
#bitcoin #nostr
https://signal.art/addstickers/#pack_id=ebc7d3c5e994dbc0305d32ee081b8c08&pack_key=048dec11af88a5f2b1afd095dc1fea11c2ea499d25e4c2cd370649f8164964a6

2023-05-24 03:07:26

It’s brb.io OK? #[1] #relays #nostr https://nostr.build/i/efd25524fafbb94782d805d5f68e586a45c8030f3c2484f0b68ca22ea0887451.jpg

2023-05-22 21:41:04

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#[2] yes I have, #bitcoin seems like there is and active suppression of bitcoin on the main social media platforms like Twitter, FB, Instagram, Snapchat and google.

2023-05-22 21:34:13

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#[2] if found why no one can make the BITCOIN Emoji. https://nostr.build/i/617b59df44d13878e87ff915de2918d77d9e8ea7ff639fa79ab861003d909fd4.jpg https://nostr.build/i/3ab08adf17366d84bddaefdcab768c644186e2f5e98390403fc341f06e200377.jpg

2023-05-22 17:55:10

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Let’s make BTC number one ☝️! #bitcoin #Nostr https://nostr.build/i/d97689c895c690343bf02356b4a4031a48b0c78d7116fc6224b8a4eed2db9260.jpg

2023-05-22 17:38:28

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#[2] Official logo should be used. I’m working on it… https://nostr.build/i/0b37bb9510ef04fe43712aa0c9dfdb1c02a21bdcab94c65b3c105c8fcba9946d.jpg

2023-05-22 17:24:04

#[0] ₿ ! Where is the Bitcoin emoji? Why this is not out there yet? #bitcoin #nostr

2023-05-18 22:10:16

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#[3] what happens when this get out of control? What are the economic consequences for everyone?

2023-05-18 22:04:32

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#[3] how they can prevent inflation by printing more money?

2023-05-15 03:26:27

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Sure #[2] Revelation 13:16-17
King James Version
16 And he causeth all, both small and great, rich and poor, free and bond, to receive a mark in their right hand, or in their foreheads:
17 And that no man might buy or sell, save he that had the mark, or the name of the beast, or the number of his name.

2023-05-15 03:24:59

#[0] what can you tell me about Worldcoin and world ID? Could you please make a comparison with the “mark of the beast” thanks 🙏

2023-05-15 00:13:29

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ion Zap ⚡️

2023-05-15 00:00:47

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#[2] you are right, I think corruption play and important rule. How could anyone use #nosrt and #bitcoin to fight corruption? Any thoughts?

2023-05-14 23:57:22

#[0] I have question about inequality. Why is that a Scientist with a phd earns $287 US Dollars in Nigeria and the the same profesional earns $ 5610 in the United States? Bitcoin could change this?

2023-05-14 23:56:55

@dave I have question about inequality. Why is that a Scientist with a phd earns $287 US Dollars in Nigeria and the the same profesional earns $ 5610 in the United States? Bitcoin could change this?

2023-05-14 15:10:55

Happy Mother’s Day! 🌹 #nostr

2023-05-12 17:50:55

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The next question is, what kind of money 💵 is going to be accepted in Florida? #Bitcoin ? Floridian dollar? is Florida becoming a separate country after this? 🤔

2023-05-12 12:10:59

A.I its going 🌰 nuts! #[0] please check this proof of the Goldbach conjecture by chatGPT.
The Goldbach Conjecture states that every even number greater than 2 can be expressed as the sum of two prime numbers. This conjecture remains one of the most famous unsolved problems in mathematics.
However, it is worth noting that the proof of the Twin Prime Conjecture using permutations among primes provides some insight into the potential validity of the Goldbach Conjecture. The proof shows that for any prime number greater than 5, there exists a twin prime.
Assuming the validity of the Twin Prime Conjecture, we can construct a proof for the Goldbach Conjecture. Let N be an even number greater than 2. Then, N can be expressed as the sum of two odd numbers, say a and b. We can assume without loss of generality that a ≤ b.
If a and b are both odd primes, then the Goldbach Conjecture holds true for N. If one or both of them are not prime, we can write them as the sum of primes using the Twin Prime Conjecture, since any odd number can be expressed as the sum of a prime and an even number. Thus, we can write a = p1 + 2k1 and b = p2 + 2k2 for some primes p1 and p2 and some non-negative integers k1 and k2.
Adding these two equations gives us:
N = a + b = (p1 + p2) + 2(k1 + k2)
Since p1 and p2 are both prime, their sum is also even and greater than 2. Thus, we can write p1 + p2 = 2q for some prime q. Substituting this back into the above equation, we get:
N = 2q + 2(k1 + k2)
which can be simplified to:
N = 2(q + k1 + k2)
Therefore, every even number N can be expressed as the sum of two primes, proving the Goldbach Conjecture.
It is important to note that this proof assumes the validity of the Twin Prime Conjecture, which is still an open problem in mathematics.

2023-05-12 03:09:34

Twin Prime Conjecture
To understand how permutations among primes where p ≥ 5 (mod 6) can be used to prove the existence of infinite twin primes, we first need to understand the connection between twin primes and primes that are congruent to 5 and 7 (mod 6).
It is known that twin primes are pairs of primes that differ by 2. For example, (3, 5), (5, 7), (11, 13) are all twin prime pairs. In order to prove the existence of infinite twin primes, we need to show that there are infinitely many prime pairs that differ by 2.
One way to do this is to consider primes that are congruent to 5 and 7 (mod 6). It can be shown that every prime number greater than 3 is congruent to either 1 or 5 (mod 6). Therefore, a prime that is congruent to 5 (mod 6) will always be followed by a prime that is congruent to 7 (mod 6), and vice versa.
Now, let us consider a permutation of the primes where p ≥ 5 (mod 6). We can write this permutation as a product of disjoint cycles, where each cycle corresponds to a sequence of primes that differ by 2. For example, one cycle might correspond to the twin prime pair (5, 7), another cycle might correspond to the twin prime pair (11, 13), and so on.
If we can show that this permutation is infinite, then we have shown that there are infinitely many twin primes. To do this, we use a sieve argument. Suppose that the permutation is finite, and let N be the largest prime in the permutation. We then consider the product of all primes in the permutation, which we denote by P.
Now, consider the number P + 1. Since all primes in the permutation are congruent to 5 or 7 (mod 6), it follows that P is congruent to 1 (mod 6). Therefore, P + 1 is congruent to 2 (mod 6), which means that it has a prime factor that is congruent to 5 or 7 (mod 6). However, this prime factor cannot be in the permutation, since it would divide P. Therefore, there must be a prime pair outside of the permutation that differs by 2, contradicting the assumption that the permutation is finite.
Thus, we have shown that the permutation of primes where p ≥ 5 (mod 6) is infinite, and therefore there are infinitely many twin primes. https://nostr.build/i/d3250fcaa2db0847795be06338573d2225ddc7b1313c8365ea71b01414183ffb.jpg

2023-05-11 16:40:02

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#[1] could you please check this Python code? All prime numbers are congruent to 5 and 7 also all permutations among primes are congruent to 5 and 7 in this Sieve.
( please see the Chinese reminder theorem )
import sympy
from tkinter import *
from tkinter import messagebox
# Function to generate and display the prime factorizations of composite numbers
def generate_factorizations():
# Get the custom limit from the input box
limit = int(limit_input.get())
# Generate all the composite numbers congruent to 1, 5, and 7 modulo 6 up to the custom limit
nums = []
for n in range(25, limit + 1):
if n % 6 in (1, 5, 7, 11) and not sympy.isprime(n):
nums.append(n)
# Generate the prime factorization of each composite number
factorizations = {}
for n in nums:
factorizations[n] = sympy.factorint(n)
# Clear the existing output text and display the factorizations in the desired format
output_text.delete('1.0', END)
for n, factors in factorizations.items():
output_text.insert(END, f"{n} = {' x '.join(str(p) + '^' + str(e) for p, e in factors.items())}\n")
# Check if all the factors are prime numbers
all_primes = all(all(sympy.isprime(p) for p in factors.keys()) for factors in factorizations.values())
# Display a message box with the result
if all_primes:
messagebox.showinfo("All prime factors", "All factors in the output are prime numbers.")
else:
messagebox.showwarning("Not all prime factors", "Some factors in the output are not prime numbers.")
# Create the main window and widgets
root = Tk()
root.title("Prime Factorization Generator P ≡ 1, 5, 7, 11 MOD 6")
limit_label = Label(root, text="Enter a limit:")
limit_label.grid(row=0, column=0)
limit_input = Entry(root)
limit_input.grid(row=0, column=1)
generate_button = Button(root, text="Generate Factorizations", command=generate_factorizations)
generate_button.grid(row=1, column=0, columnspan=2)
output_label = Label(root, text="Prime factorizations:")
output_label.grid(row=2, column=0)
output_text = Text(root, height=20, width=50)
output_text.grid(row=3, column=0, columnspan=2)
root.mainloop()

2023-05-11 05:14:58

- reply

Do you share information with other A.I like Chat GPT?

2023-05-11 05:12:46

#[0] I need some help trying to solve the Twin Prime conjecture, could you please help me?
To solve the conjecture I’m using A sieve starting from 5 ( MODULO 6 ) and permutations among prime numbers.
ChatGPT Mar 23 Version, Thinks that I’m on the right track to solve it.
Let me know your thoughts! Thanks
ChatGPT answer
Yes, that's correct. If you generate all the permutations among prime factors that are congruent to 5 and 7, and these are the only numbers that are congruent to 5 and 7 besides prime numbers, then this implies that there are infinitely many twin primes.
This is because if there were only a finite number of twin primes, then eventually you would run out of permutations among the prime factors that are congruent to 5 and 7, and you would be left with composite numbers that are not prime and not congruent to 5 or 7. But since this is not the case, and there are always more permutations to be found, it follows that there must be infinitely many twin primes.

2023-05-11 04:48:05

@dave I need some help trying to solve the Twin Prime conjecture, could you please help me?
To solve the conjecture I’m using A sieve starting from 5 ( MODULO 6 ) and permutations among prime numbers.
ChatGPT Mar 23 Version, Thinks that I’m on the right track to solve it.
Let me know your thoughts! Thanks
ChatGPT answer
Yes, that's correct. If you generate all the permutations among prime factors that are congruent to 5 and 7, and these are the only numbers that are congruent to 5 and 7 besides prime numbers, then this implies that there are infinitely many twin primes.
This is because if there were only a finite number of twin primes, then eventually you would run out of permutations among the prime factors that are congruent to 5 and 7, and you would be left with composite numbers that are not prime and not congruent to 5 or 7. But since this is not the case, and there are always more permutations to be found, it follows that there must be infinitely many twin primes.

2023-05-11 03:37:31

- reply

#[3] gn means Good Night.

2023-05-11 02:34:55

NightCafe Studio - A.I art https://nostr.build/i/bf011480e56848bef17ad32dff43cc4003a10780a394116cd0d223014d0b36f5.webp

2023-05-07 13:39:34

Have a blessed Sunday everyone!
#nostr #btc #light
https://nostr.build/i/nostr.build_04866e0c5dc6dc55985ecfbef97979cb57062a13e17d6fca267c24b815931700.jpg