@fakhru_nisaa_786: 💗 #foryoupage #viralmyaccounttiktokvalo #7000klikes7000kviews #dontunderreviewmyvideo #viralaccount

ꜰᴀᴋʜʀᴜɴɪꜱᴀ💌🧸

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Region: PK

Tuesday 18 August 2026 20:39:04 GMT

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Comments

𝓬𝓱𝓾𝓻𝓪𝓲𝓵♡︎ :

you don't need to explain ...... once they also have experienced it...... 😭❤️

2026-08-19 15:47:00

167

pretty girl :

parents can't understand

2026-08-19 13:42:26

209

mano07 :

how do we explain this feeling to our parents

2026-08-19 15:38:39

6

Dania Zahra :

Parents can't understand this feeling yaha Koch bi bolo jaise bhi bolo koi hama judge nhai ker ta per ya un ko samjho nhai ata

2026-08-18 20:57:08

72

𓆩⟵̠̽͢𝘽•᭄𝙐𝙉𝙉𝙔⎯꯭𝆭̽🍓 :

𝙅𝙞𝙣𝙠𝙖 𝙥𝙖𝙨𝙨 𝙖𝙨𝙮 𝙝𝙖𝙣𝙨𝙣𝙖 𝙠𝙖 𝙡𝙞𝙮𝙖 𝙡𝙤𝙜 𝙝𝙞 𝙣𝙖 𝙝𝙤?! 𝙮𝙖 𝙘𝙝𝙚𝙯 𝙠𝙖𝙨𝙮 𝙚𝙭𝙥𝙡𝙖𝙞𝙣 𝙠𝙖𝙧𝙮𝙮𝙮 🙂🤍

2026-08-19 18:45:47

12

Maheer :

only 12 minutes left it's my birthday 🎂

2026-08-19 18:48:34

5

ÄŞÌ VÌBÈ 🥴 :

They know it better than us but the generation we are living in is not supporting us

2026-08-21 12:58:17

5

hamna.kham :

Or jo ta sab chata ho but aus ky frnds hi na hon!🫠

2026-08-19 18:36:43

3

Nimiii🤌💕 :

ye din wapis ni aty🥺🫂❤️‍🩹🫠

2026-08-23 18:08:25

8

🌼Mayaboti🌼 :

cousin 🫀🫀🫀

2026-08-23 16:58:38

4

Aab_e_hadayat :

loo g Raat ko ghar ma esa hi mahool bana hota ha hum sab behn Bhai Apni batain KR ke hastain ha Masha Allah se 12:00 baje sab akhte hote working days ma 1:00 baje tak so jate ha or weekends par 3:00 baje tak

2026-08-20 12:31:56

9

Ahmad Jamal :

just w8 for one person to go and everyone else starts talking bad about him

2026-08-19 16:52:29

5

Muslimblink_357 :

jin Kay pas itnay friends hotay hai time spend karnay Kai liyay wo lucky hotay Hain kyun Kai logon KO hansanay walay dost Kabhi Nahi milatay

2026-08-27 10:27:08

2

Maنo 🎀✨ :

Dost wo nahi Jo chor ker chale gye... dost to wo bhi hain Jo Hume badl ker chale gye ❤️‍🩹🫠

2026-08-19 21:09:27

1

.. :

abhi mama yhhi Keh rhi thi dosti se hut jao or prhai pr focus do or ye video samne a gai 😩🫠✨

2026-08-20 06:50:12

2

unknown account :

2026-08-19 13:29:05

4

فا طمہ🌸 :

mere parents mujy khud behj dete hen is this normal....

2026-08-20 11:00:17

4

ᴮᴸᵁᴿᴿ :

They already feel it in their era

2026-08-19 15:39:40

4

گل خان..✨ :

Download option on karden

2026-08-19 09:41:23

5

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งานสวยตรงปก หลักสิบ คุณภาพ งานพิมพ์ลายชัด 💖✨ @ฟ้าบอกต่อของดี 🧺✨ @ฟ้าบอกต่อของดี 🧺✨ @ฟ้าบอกต่อของดี 🧺✨ #เสื้อใส่เล่น #เสื้อแฟชั่น #เสื้อยืดลายริ้ว #เสื้อโอเวอร์โซส์ #ผ้าตาข่าย

Cảm ơn bạn đã ủng hộ #dzi #handmade #madebykang #mbk #paracord #dzi3mat #vongdeotaythongminh

Cảm ơn bạn đã ủng hộ #dzi #handmade #madebykang #mbk #paracord #dzi3mat #vongdeotaythongminh

យូរៗបានធ្វើម្ហូបអោយអ្នកជិតខាងហូបម្តង យូរៗបានជួបគ្នាល្អមែនទែន ពេលធ្វើម្ហូបគឺដាក់ស្នាមញញឹមក្តីស្រលាញ់ចូលទៅក្នុងសម្លរ

យូរៗបានធ្វើម្ហូបអោយអ្នកជិតខាងហូបម្តង យូរៗបានជួបគ្នាល្អមែនទែន ពេលធ្វើម្ហូបគឺដាក់ស្នាមញញឹមក្តីស្រលាញ់ចូលទៅក្នុងសម្លរ

$Informational post love everyone | Graham’s number is a gigantic but finite number used as an upper bound in a mathematical problem from Ramsey theory, named after mathematician Ronald Graham. Why it is famous Graham’s number became widely known because it was once listed in the Guinness Book of World Records as the largest number ever used in a serious mathematical proof. Martin Gardner introduced it to the public in his Scientific American column in 1977, which helped spread its fame beyond mathematics circles. How it is defined Mathematicians use Knuth’s up‑arrow notation, a special notation for extremely large numbers. The number is built through a sequence: • Start with g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3 • Each next step uses the previous value to determine the number of arrows • The final value after 64 steps is Graham’s number: g_{64}. Why it is so large Even the very first step in the sequence is already incomprehensibly large, and each subsequent step grows much faster than ordinary exponentiation. Because of its extreme size, it cannot be written in ordinary decimal notation or standard scientific notation, and the observable universe does not have enough space to store its full digit representation. Important note Graham’s number is finite, not infinite. It is not the largest number ever defined—later numbers like TREE(3) are much larger—but it remains one of the most famous examples of an extremely large number that appears naturally in mathematical research. | #fyp #newzealand #targetaudience #based #foryoupage❤️❤️$
Informational post love everyone | Graham’s number is a gigantic but finite number used as an upper bound in a mathematical problem from Ramsey theory, named after mathematician Ronald Graham. Why it is famous Graham’s number became widely known because it was once listed in the Guinness Book of World Records as the largest number ever used in a serious mathematical proof. Martin Gardner introduced it to the public in his Scientific American column in 1977, which helped spread its fame beyond mathematics circles. How it is defined Mathematicians use Knuth’s up‑arrow notation, a special notation for extremely large numbers. The number is built through a sequence: • Start with g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3g_1 = 3 ↑↑↑↑ 3 • Each next step uses the previous value to determine the number of arrows • The final value after 64 steps is Graham’s number: g_{64}. Why it is so large Even the very first step in the sequence is already incomprehensibly large, and each subsequent step grows much faster than ordinary exponentiation. Because of its extreme size, it cannot be written in ordinary decimal notation or standard scientific notation, and the observable universe does not have enough space to store its full digit representation. Important note Graham’s number is finite, not infinite. It is not the largest number ever defined—later numbers like TREE(3) are much larger—but it remains one of the most famous examples of an extremely large number that appears naturally in mathematical research. | #fyp #newzealand #targetaudience #based #foryoupage❤️❤️

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