@xuannhilamgido: Trả lời @Quân Bánh Mì vui lòng bới tô cơm vì video dài 8p #sonfake #noidiatrung

Nguyễn Ngọc Xuân Nhi
Nguyễn Ngọc Xuân Nhi
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Region: VN
Friday 05 April 2024 11:17:14 GMT
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tinteengoii
🧚🏻‍♀️ ིྀ :
cái mỏ của 2 nghị lực dữ vị
2024-04-05 12:07:17
1644
ynn.gil
bún bò zò ziên :
nhưng mà công nhận cái vỏ ở ngoài nó bắt mắt thiệt sự nhìn mún mua nhưng nghĩ tới môi bị hư thì nghỉ mua :)))😁
2024-04-05 11:57:55
1192
kmi_tooha._
dạnhh ơ😋 :
e dùng kakashow có shao hog chịi=)))))
2024-04-05 12:30:17
483
nemdagiautayhehe3
nemdagiautay :
sao t thấy màu nào cũng xinh ta ??? hay do môi bả xinh
2024-04-20 20:53:38
436
youngkid_23
khánh ngân :
thích cái cách bả lấy đồ Mac đựng son pha kè
2024-04-05 13:29:43
409
gktnou.r_
𝓶𝓷𝓸𝓹𝓺𝓻𝓼𝓽𝓻𝓾𝓸𝓷𝓰 🪻. :
ukiss, kimuse thì sao hở mng=))
2024-04-06 06:54:43
101
byenctevayy_
𝓛𝓮 𝓟𝓱𝓪𝓶 𝓑𝓪𝓸 𝓨𝓮𝓷🐽 :
son hình thỏ có hàng chính hãng ko cj
2024-04-05 14:32:48
49
chichengweiwei2809
Chin :
dùng son intoyou ổn hông chị 😞
2024-04-21 09:26:31
9
anhthuxinhdep22
anhthuxinhdep22 :
mấy cái son này mua xài chụp hình hay để thử makeup mấy tone lạ lạ mà ít make rồi bỏ thôi chứ dùng nhiều thì k dám
2024-04-05 11:44:49
79
milktea_1604
milktea :
focallure có phải son dỏm hong 2
2024-04-06 03:13:06
28
tnguieen26
Thảo Nguyên :
mỗi lần 2 đọc son "herorange" là em cười điên🤣
2024-04-05 17:22:12
146
xuannhilamgido
Nguyễn Ngọc Xuân Nhi :
bật mí vid này bị gỡ 2 lần mới air đc 😭😭😭😭
2024-04-05 11:23:27
71
nhung_dailyvlog
Nhung Hay Kể :
Môi ổn ko =)))
2024-04-05 12:13:06
78
hanguyen1701
ha thanh Nguyen :
Coi cũng zui nhưng mà sớm dứt series này đi bé ưi, nguy hiểm quá, ko biết có chất gì
2024-04-05 13:30:32
30
binhtinhso1tictoc
trờ ân :
em mất ăn mất ngủ để chờ clip 2 đó😭
2024-04-05 11:47:10
35
ddl_inqqw
ngừi đẹp tìm quái vật :
Son Flotter dùng ổn kh aa
2024-04-06 15:29:40
7
_jolieee
han :
gặp heroo là né vội luôn á hai🥰
2024-04-05 11:57:44
7
tbb.hehe
tbb :
ê hai mấy thk son này màu xinh ác:)) nma trc cơ địa e môi hồng lắm xưa sài het 2 3 cây kiểu nady vừa khô vừa thâm :))
2024-04-05 13:09:13
6
dieuhnv
Vi Diệu ✨ :
hai chỉ cách dưỡng môi nhe haiiii
2024-04-05 11:55:09
7
ngandao_240705
🍑🍑🍑 :
Cái tôpik này ngoài 2 ai dám làm nựâaa, quá đỉnkk lun 2 ơiii 😍😍🫰🫰🫰💯💯❤️💯❤️💯❤️
2024-04-05 13:30:46
1
emmiu_1013
𝙚𝙢ⁱᵘ ^ྀི :
Coi 2 từ lúc 50,8 k fl bây giờ 2 hơn 660k fl
2025-07-03 08:15:49
3
linamhdaon
17 :
2 ơi nữa 2 ơi! 10 tập chưa có đủ
2024-08-19 11:15:25
1
bbngntj_
ns ♡ :
có son nào xịn mà màu giống cây son heror ange honggg ạ
2024-04-05 15:36:31
1
sgp.cherry.24
⊹꙳᛫ᴛʜᴏ́ɴɢ ʟᴀɪ ʙᴀ̂ɴɢ᛫꙳⊹ :
E xài aztk có bị seo ko ạ
2025-06-09 09:22:26
2
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#WorldCup #USA #Football #Graham  inspired by @Sirlarpsalot  Graham's number is a gargantuan number that serves as the upper bound for a solution to a certain problem in Ramsey theory. It is a very large power of three, written using Knuth's up-arrow notation. It was named in honor of Ronald Graham. It became known to the public after Martin Gardner described it in his
#WorldCup #USA #Football #Graham inspired by @Sirlarpsalot Graham's number is a gargantuan number that serves as the upper bound for a solution to a certain problem in Ramsey theory. It is a very large power of three, written using Knuth's up-arrow notation. It was named in honor of Ronald Graham. It became known to the public after Martin Gardner described it in his "Mathematical Games" column in Scientific American in November 1977, stating: "In an unpublished proof, Graham recently established a bound so large that it holds the record as the largest number ever used in a serious mathematical proof." In 1980, the Guinness Book of World Records repeated Gardner's claims, further fueling public interest in the number. Graham's number is unimaginably many times larger than other well-known large numbers, such as googol, googolplex, and even larger than Skewes' number and Moser's number. The entire observable universe is too small to contain the ordinary decimal notation of Graham's number (assuming that the writing of each digit occupies at least a Planck volume). Even power towers of this form are useless for this purpose (in the same sense), although this number can be written using recursive formulas, such as Knuth's notation or an equivalent, as Graham did. The last 500 digits of Graham's number are: 02425950695064738395657479136519351798334535362521 43003540126026771622672160419810652263169355188780 38814483140652526168785095552646051071172000997092 91249544378887496062882911725063001303622934916080 25459461494578871427832350829242102091825896753560 43086993801689249889268099510169055919951195027887 17830837018340236474548882222161573228010132974509 27344594504343300901096928025352751833289884461508 94042482650181938515625357963996189939679054966380 03222348723967018485186439059104575627262464195387

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