@gelamnaayash08: zargyii saber 🥹💔💔# support oke tol 🤌🥀# plase viral video # @gelamanaayesha002@👑WAZIR👉BRAND👑

GelamnaAyAsH

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Tuesday 30 June 2026 07:12:24 GMT

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Hadi Hussain Turi :

دغه درې شعرونه د ( ګيله منۍ) روح ته ډالې وي تا دې جومات کښې په ژړا وبخښي ما دې د پېغلو په خندا وبخښي ظاليمه ياره تا بخښي او کنه ستا اننګي دې خوامخواه وبخښي هغۍ زمونږ د زړونو خيال ساتلې کترينه کېف خو دې الله وبخښي

2026-08-16 11:22:33

3

Wahid Sahil :

@🇵🇰RIZWAN WAFA DIRV🇦🇪:ګیلمنه که هر څنګه وه مامیله یې له خدای سره ده نه یې د چا حق خوړلی نه یې څوک قتـ ـل کړي رب دې پرې رحم وکړي له ځانه بزرګان مه جوړئ موږ او تاسې ټول پخدای له ګیلمنې زیات ګهنګار یو موږ ته دې هم رب عفوه او هدایت وکړي

2026-08-16 10:34:50

2

🌹ړنګ چنار(Rangchinar)🌷 :

الله دې ښکلی جنتونه ورکړي😭

2026-08-17 15:06:45

1

Haqyar Malang :

May God forgive you.

2026-08-17 23:27:56

0

ZAiN!😊🖤 :

Janate She 🥹😭🤲

2026-08-17 12:15:33

0

🇵🇰RIZWAN WAFA DIRV🇦🇪 :

ګیلمنه که هر څنګه وه مامیله یې له خدای سره ده نه یې د چا حق خوړلی نه یې څوک قتـ ـل کړي رب دې پرې رحم وکړي له ځانه بزرګان مه جوړئ موږ او تاسې ټول پخدای له ګیلمنې زیات ګهنګار یو موږ ته دې هم رب عفوه او هدایت وکړي

2026-08-16 09:29:54

28

pukhtoon_302 :

sok sok pa gilamane khapa de comment like kye

2026-08-16 13:29:30

32

babajanjan2997 :

Hy Hy no 😭

2026-08-16 08:41:27

2

GULLLAYA :

allah de obakhe

2026-08-16 04:25:30

7

fayazkhan2805 :

Allah di obakhe yarr

2026-08-15 20:50:17

3

￴￴￴￴ :

bus donia dera zalima da Ka her sanga we Allah de obakhe 😒

2026-08-15 22:16:24

6

Latif khan 302 :

Allah de agha jehan khesta ki Ameen

2026-08-16 05:49:38

6

ملک محمد زاویار حان 💔😭 :

donai zalima na da da tol harsa monga zan sra pahpal krii da

2026-08-16 03:04:33

1

SK 313 :

2026-08-16 16:41:35

1

Nasirkhan :

😭😭😭😭

2026-08-15 17:03:08

1

👑Qasim king 👑 :

galemana is no more 💔😢

2026-08-15 14:22:27

3

Subhan Ullah :

2026-08-16 17:59:20

1

Dr waqar ahmad :

Allah de obakhe Allah de jannat naseeb ke ka har sanga wa kho kam az kam kalema ye wele wa mosalmana wa

2026-08-16 18:23:58

0

MD.Nisar :

اللہ اپ کو درجات بلند فرمائے رحم کرم کا معاملہ عطا فرما

2026-08-16 12:14:59

1

funny videos :

Allah de Jannat naseeb

2026-08-16 09:54:39

1

زما د سترګو عادتونه د خدای ورک :

swweeeeto

2026-08-15 09:42:01

1

khan :

sok sok pa kapa da aw sok pa hoshall da no mata reply raka aw comment like ky😭😭😭

2026-08-16 09:58:22

1

❤️👍Z AK💞📸 :

she is no more

2026-08-15 15:21:56

1

To see more videos from user @gelamnaayash08, please go to the Tikwm homepage.

Other Videos

Graham's number is an immense number that originated from a problem in Ramsey theory in mathematics. It's so large that it's impossible to write out using ordinary notation—even if you used the smallest possible font and filled the entire observable universe with paper, you still couldn't contain all its digits. Here are the key details: • Origin: The number was introduced by mathematician Ronald Graham in the 1970s while he was working on a problem about coloring the edges of high-dimensional cubes. • Definition: It's defined recursively using Knuth's up-arrow notation. The sequence starts with g₁ = 3↑↑↑↑3 (a tetration), and each subsequent number gₙ uses the previous number as the number of arrows in the next step up. Graham's number is the 64th term in this sequence, g₆₄ . • Size: To put its size in perspective, the number of atoms in the observable universe is estimated to be around 10⁸⁰. Graham's number is so vast that it exceeds any simple representation we could use to describe such a scale. • Last Digits: Amazingly, while the full number is unknowable, its final 10 digits are known: 2464195387. The concept of using arrows to define numbers is pretty mind-bending.

Graham's number is an immense number that originated from a problem in Ramsey theory in mathematics. It's so large that it's impossible to write out using ordinary notation—even if you used the smallest possible font and filled the entire observable universe with paper, you still couldn't contain all its digits. Here are the key details: • Origin: The number was introduced by mathematician Ronald Graham in the 1970s while he was working on a problem about coloring the edges of high-dimensional cubes. • Definition: It's defined recursively using Knuth's up-arrow notation. The sequence starts with g₁ = 3↑↑↑↑3 (a tetration), and each subsequent number gₙ uses the previous number as the number of arrows in the next step up. Graham's number is the 64th term in this sequence, g₆₄ . • Size: To put its size in perspective, the number of atoms in the observable universe is estimated to be around 10⁸⁰. Graham's number is so vast that it exceeds any simple representation we could use to describe such a scale. • Last Digits: Amazingly, while the full number is unknowable, its final 10 digits are known: 2464195387. The concept of using arrows to define numbers is pretty mind-bending.

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