@atvmustakillah: ياسر اليماني:الإمارات وفية لتحالفاتها.. والسعودية تتنكر لأصدقائها #سياسة #الشرق_الأوسط #فلسطيني #القدس #fyp#السعودية#الجزائر_تونس_المغرب_الاماراات_مصر #fyp #viral #news #politics

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Saturday 15 August 2026 09:00:00 GMT

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SaeedSaeed :

البنية التي صنعتها الامارات من طرق وكهرباء ومحطات تحلية مياه ومستشفيات كانو يحملون المرظا في طايرات للعلاج في مستشفيات الدولة دون مقابل غير تكوين جيش حرر عدن وكثرا من ماعجز عنه غيرهم

2026-08-15 17:39:20

77

عبيد 🇦🇪 :

الامارات صادقه مع حلفاءها 💪🇦🇪

2026-08-15 17:10:07

77

abdulla 🇦🇪 :

الله يحفظ الامارات حتى العدو يشهد لها بالوفاء 🇦🇪

2026-08-15 22:06:25

88

.... :

الامارات حليف صادق مثل روسيا

2026-08-15 10:03:13

42

﮼ ♛🇦🇪 :

حتى عدونا يشهد لنا بالوفا لله درك يازعيم الشرق الاوسط محمد بن زايد

2026-08-15 19:39:02

35

ابو عزام المهري :

سبحان الله حتى أعداء الإمارات شهدو لها بالصدق والامانه الله يعزك ياشيخ العرب وأمام المسلمين الشيخ محمد بن زايد وعاش شعب الإمارات وشيوخها الكرام

2026-08-15 13:12:58

37

A_٢٣٣ :

حلفأ السعوديه هم أهل اليمن الشرفاء

2026-08-15 10:44:20

9

Bu saif :

حتى هذا الخصم يشهد للامارات بالوفاء و الشجاعه

2026-08-15 13:19:41

10

s_s_s202 :

الإمارات الحليف الصادق🇦🇪❤️ولا عزاء للحليف الغادر

2026-08-15 11:52:35

5

عايض الاحبابي :

الإمارات العظمى

2026-08-15 19:42:24

7

Khaled :

الامارات صادقه

2026-08-15 20:38:01

8

عبدالله الهميمي🇦🇪🤍 :

الإمارات خرجت من الجنوب وهي تحمل اسم الحليف الصادق ونحنا على العهد يا عيال زايد عهد الرجال للرجال

2026-08-17 20:17:13

2

Md Jalal Sekh :

الله يحفظ الامارات وداعم لقضيتنا لجنوبية ورئيس عيدروس الزبيدي ربي يحفظ الامارات ورئيس الدولة شيخ محمد بن زايد

2026-08-15 19:50:15

5

life1s_good :

حليف الامارات الصادق ولا الخيان حليف ايران

2026-08-15 11:27:17

5

🇸🇦شبيلي الشهري🇸🇦 :

الأمارات سحبت ع الأنتقالي .وهربت عيدروس لحفظ أسرارها .وهي حاليا تنكر وجود عيدروس على أراضيها

2026-08-15 19:41:39

0

بدر البدور :

الامارات عمرة بلدكم وقبلها الشيخ زايد الله يرحمه عمر سد مارب لاهل اليمن

2026-08-15 11:49:12

2

اختيارات جميله :

الامارات تنفذ مشروع بريطاني اسرائيلي وليس لها مشروع وهذا يظهر من تدخل الدول الاوروبيه السعودية تبني الداخل وليس تدخل وشراء المكونات و السبب ان السعودية تريد تدخل ببناء وطني يمني يتحمل مسؤولية بناء الدولة ويستقل ببلده

2026-08-15 09:06:21

5

alreef🇸🇦 :

هههههه في ٦ ساعات

2026-08-15 13:47:02

2

فوق هام السحب :

ليس حبا في عيدروس او الجنوب بل نكاية في السعوديه

2026-08-15 22:28:25

0

ابو مشعل🇾🇪🤍🇸🇦 :

المؤمنين حلفا السعودية كل يمني مؤمن وفي مسلم السعودية نصب عينيه

2026-08-16 05:25:11

2

omran🇦🇪 :

عدو شجاع ؟ 🤣🤣🤣راجعو حسابتاكم لان الامارات تمشي على خط سير واضح بدون لف ودوران 💪🏼

2026-08-16 18:46:08

1

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$Graham's number is a colossal integer that famously held the Guinness World Record for the largest number ever used in a serious mathematical proof. It arises from the field of Ramsey theory, specifically in relation to a problem involving multidimensional hypercubes where vertices are connected and edges are colored. Ronald Graham discovered this number while investigating how large a hypercube must be to guarantee that every possible sub-configuration contains a monochromatic clique. The scale of this number is truly beyond human comprehension, dwarfing other famously large numbers like a googol or even a googolplex. Because it grows so rapidly through iterative exponentiation, it is impossible to write out in decimal form or even using conventional scientific notation. To define it, mathematicians utilize Knuth's up-arrow notation, where a single arrow represents exponentiation, and multiple arrows represent increasingly higher levels of repeated operations, such as tetration, pentation, and beyond. The construction begins with g_1, which is 3 \uparrow\uparrow\uparrow\uparrow 3. Each subsequent number in the sequence is defined by the number of arrows used in the previous step, culminating in g_{64}. This process creates a hierarchy of growth that quickly escapes any physical representation in our universe. If one were to attempt to store the digits of Graham's number in a computer, even if every digit were as small as a Planck length, the required volume would exceed the capacity of the entire observable universe. Despite its abstract origin and overwhelming size, Graham's number remains a profound example of how simple, well-defined rules in combinatorics can lead to structures of incomprehensible complexity. How deep would you like to dive into the technical details of Knuth's up-arrow notation or the specific Ramsey theory problem it solves? #tcc #larp #fyp #truecrimecommunity #actor$
Graham's number is a colossal integer that famously held the Guinness World Record for the largest number ever used in a serious mathematical proof. It arises from the field of Ramsey theory, specifically in relation to a problem involving multidimensional hypercubes where vertices are connected and edges are colored. Ronald Graham discovered this number while investigating how large a hypercube must be to guarantee that every possible sub-configuration contains a monochromatic clique. The scale of this number is truly beyond human comprehension, dwarfing other famously large numbers like a googol or even a googolplex. Because it grows so rapidly through iterative exponentiation, it is impossible to write out in decimal form or even using conventional scientific notation. To define it, mathematicians utilize Knuth's up-arrow notation, where a single arrow represents exponentiation, and multiple arrows represent increasingly higher levels of repeated operations, such as tetration, pentation, and beyond. The construction begins with g_1, which is 3 \uparrow\uparrow\uparrow\uparrow 3. Each subsequent number in the sequence is defined by the number of arrows used in the previous step, culminating in g_{64}. This process creates a hierarchy of growth that quickly escapes any physical representation in our universe. If one were to attempt to store the digits of Graham's number in a computer, even if every digit were as small as a Planck length, the required volume would exceed the capacity of the entire observable universe. Despite its abstract origin and overwhelming size, Graham's number remains a profound example of how simple, well-defined rules in combinatorics can lead to structures of incomprehensible complexity. How deep would you like to dive into the technical details of Knuth's up-arrow notation or the specific Ramsey theory problem it solves? #tcc #larp #fyp #truecrimecommunity #actor

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