@janexus_oficial: he finally came out🔥 #anime #アニメ #rinokumura #blueexorcist #aonoexorcist #janexusq #fyp

JANEXUS

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Region: JP

Saturday 06 January 2024 23:27:19 GMT

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Comments

Something sometimes :

That ain't Rin, that's Ron😭

2024-01-08 00:04:11

793

Kouhana♡ :

LET THE BLUE EXORCIST FANDOM RISE AGAIN

2024-01-07 14:24:39

895

darlings.wifey :

I LOVE KY BOY RIN BUT THEY DID HIM DIRTY WITH THE SHORT HAIR

2024-01-12 06:39:25

432

boo :

missed ao mo exorcist but I've watched it a long ago so I forget what happened 😭

2024-01-07 10:50:02

297

Japanese304🥂🎀 :

BEEN WAITING FOR A THIRD SEASON

2024-02-27 21:42:46

16

vex 🇮🇷⭐️ (homare’s version) :

AO NO EXORCIST FANDOM IS BACK 🔥🔥🔥

2024-01-11 00:16:24

173

The Morning In The Dark :

Volvió mi Anime Favorito después de tantos años 😭😭✨💖

2024-01-07 17:15:30

75

vivi :

MEU DEUS LANÇOU EP NOVO???? MDS MEU RIN VOLTOU NAO ACREDITO

2024-01-07 16:29:14

134

_amy_17b :

Esq mi traumadito se ve guapo en traje 😭❣️

2024-01-29 02:36:39

17

Queen_Sakura 06 :

Misericórdia o que fizeram com o Rin?

2024-03-28 18:29:31

21

リンポイソン「🪼」 :

Rin şeytanların tarafında olmalıydı.

2024-01-10 21:22:10

25

UMAIIII :

se ve tan tan atractivo en traje

2024-01-07 18:54:48

175

✩ bia :

eu esperei tanto tempo pela nova temporada q desisti e li o mangá inteirinho KKKKKKKKKK

2024-01-07 23:28:23

25

Sugawaras4n🍀 :

videoyu görür görmez izlemeye uçtum

2024-01-07 13:10:48

5

Khofif Nurmanuddin :

padahal end season 1 udah lawan satan, malah s2 s3 nya cerita sebelum lawan satan

2024-01-07 15:27:27

115

Кроко :

Я говорю что это буквально лучшее что случилось за короткий 2024 даже Анкорд вернулся чтоб озвучить сезон

2024-01-16 09:06:47

44

👾 :

чо с ним сделали 😭😭😭

2024-01-08 18:55:49

110

l̑̈ȏ̈n̑̈ȇ̈l̑̈y̑̈ Ȏ̈ȓ̈ȋ̈ :

объясните мне пожалуйста, я сейчас начала смотреть второй сезон, я немного не догоняю почему там переписывают в каком то роде историю? начало (я на 4 серии) буквально повторение фраз с 13-17 серий...

2024-03-24 18:58:40

14

kim dokja :

ريييين رجع😩🔥

2024-01-07 12:25:37

5

kiraSora :

كأن الانتاج تغير؟

2024-01-07 12:44:44

19

Á𝙜𝙖𝙥𝙚 ݁ ˖Ი𐑼⋆ :

Quiero ver pronto a mi Rin de cabello blanco 🐢 🤍

2024-04-01 21:34:34

12

˚.🔥༘⋆𝘈𝘬𝘪𝘵𝘢³⁶⁹⋆。 °⛧ :

LANÇOU?!!!!?!?! BORA CAHSIOSOSOS(nao lembro de nada do anime

2024-01-07 15:54:16

26

Sr. morte :

ele voltou uuuuuuuu pensei que nunca mais ia voltar espero que tenho 24ep

2024-01-07 14:24:37

30

smm :

ga nyangka ni anime lanjut season karna dah lama bngt

2024-01-08 11:52:12

17

Guilherme Franco :

tou felizão que Blue exorcist voltou, mas fiquei chateado que fizeram tantos cortes , fora que tavam pegando senas do mangá 10 e 11 e juntando

2024-01-31 01:49:13

8

To see more videos from user @janexus_oficial, please go to the Tikwm homepage.

Other Videos

As It Was // #gfxanime #liyrics #100k #animeedit #fyp

As It Was // #gfxanime #liyrics #100k #animeedit #fyp

in engineering we trust #azkaadziman #ruangguru #azkies

in engineering we trust #azkaadziman #ruangguru #azkies

#foryou دڵی هەمو کەسیکک ئەدەمەوە💔

#foryou دڵی هەمو کەسیکک ئەدەمەوە💔

$This post had been fact checked by the Palestinian patriots✅ || Graham's number is an unimaginably vast, yet finite, number that once held the record as the largest specific positive integer ever used in a serious mathematical proof. It arose as an upper bound for a problem in Ramsey theory, a branch of mathematics that studies how order inevitably emerges in sufficiently large structures. The number is so large that the observable universe is far too small to contain its ordinary digital representation, even if each digit were written on a single Planck volume. The Origin of Graham's Number The number is named after mathematician Ronald Graham, who introduced it in conversations with the popular science writer Martin Gardner. Graham was trying to explain an upper bound for a problem he and Bruce Lee Rothschild had solved regarding the coloring of hypercubes. The problem asks for the minimum number of dimensions a hypercube must have so that if you color all the lines connecting its vertices with two colors, you are guaranteed to find a single-colored, complete subgraph on four coplanar vertices. While the actual answer is now believed to be quite small (possibly as low as 13), Graham's number served as a theoretical upper bound. Understanding the Scale To write out or even fully comprehend Graham's number is physically impossible. It cannot be expressed using standard scientific notation or even as a simple power tower (like a^{b^c}). Instead, it is defined using Knuth's up-arrow notation, a method for writing extremely large numbers through repeated operations: Single arrow (\uparrow) represents standard exponentiation (3 \uparrow 3 = 3^3 = 27). Double arrow (\uparrow\uparrow) represents repeated exponentiation, or a$
This post had been fact checked by the Palestinian patriots✅ || Graham's number is an unimaginably vast, yet finite, number that once held the record as the largest specific positive integer ever used in a serious mathematical proof. It arose as an upper bound for a problem in Ramsey theory, a branch of mathematics that studies how order inevitably emerges in sufficiently large structures. The number is so large that the observable universe is far too small to contain its ordinary digital representation, even if each digit were written on a single Planck volume. The Origin of Graham's Number The number is named after mathematician Ronald Graham, who introduced it in conversations with the popular science writer Martin Gardner. Graham was trying to explain an upper bound for a problem he and Bruce Lee Rothschild had solved regarding the coloring of hypercubes. The problem asks for the minimum number of dimensions a hypercube must have so that if you color all the lines connecting its vertices with two colors, you are guaranteed to find a single-colored, complete subgraph on four coplanar vertices. While the actual answer is now believed to be quite small (possibly as low as 13), Graham's number served as a theoretical upper bound. Understanding the Scale To write out or even fully comprehend Graham's number is physically impossible. It cannot be expressed using standard scientific notation or even as a simple power tower (like a^{b^c}). Instead, it is defined using Knuth's up-arrow notation, a method for writing extremely large numbers through repeated operations: Single arrow (\uparrow) represents standard exponentiation (3 \uparrow 3 = 3^3 = 27). Double arrow (\uparrow\uparrow) represents repeated exponentiation, or a "power tower" (3 \uparrow\uparrow 3 = 3^{3^3} = 3^{27} \approx 7.6 \text{ trillion}). Triple arrow (\uparrow\uparrow\uparrow) repeats the double-arrow operation. Quadruple arrow (\uparrow\uparrow\uparrow\uparrow) repeats the triple-arrow operation. The 64-Step Construction Graham's number is built recursively in 64 layers, commonly denoted as g_{64}: g_1 is defined as 3 \uparrow\uparrow\uparrow\uparrow 3. This first step alone results in a number so large it is practically incomprehensible. g_2 is calculated by taking 3, and placing g_1 up-arrows between it and another 3. g_3 uses g_2 up-arrows. This process continues until you reach g_{64}, which is Graham's number. Despite its incomprehensible size, mathematicians can still study its properties. For example, through modular arithmetic, it is known that the last ten digits of Graham's number are 2464195387. || #fyp#palestine#westbank#gaza#iloveisrael

Udah bukan rahasia lagi, aku pakai pupuk Fertani ini untuk semua tanaman buahku loh, yang mau pakai pupuk Fertani juga bisa klik keranjang kuning di bawah ya #pupukorganik #pelebatbuah #pupukfertani #pupukbuah

Udah bukan rahasia lagi, aku pakai pupuk Fertani ini untuk semua tanaman buahku loh, yang mau pakai pupuk Fertani juga bisa klik keranjang kuning di bawah ya #pupukorganik #pelebatbuah #pupukfertani #pupukbuah

đừng để ý lông mày chuốt bị bết nha 🥹 #romand

đừng để ý lông mày chuốt bị bết nha 🥹 #romand

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