@lamchi_shop: Tay của bạn sần sùi, thô ráp làm bạn mất tự tin thì phải làm sao hãy cải thiện với kem bôi tr.ị bong da tay chân Nhật Bản này nha. #kemboidalieu #kemboitay #kemboinamngua #viemdacodia #xuhuongtiktok

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Wednesday 28 October 2026 05:26:00 GMT

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Comments

Tạp hoá Gấu Ca :

Cải thiện cái bàn tay thô ráp

2026-10-28 10:01:17

1

baolan999 :

Đã nhận được hàng rồi nhé

2026-10-28 09:40:25

1

phamkim_2005 :

ok lắm

2026-10-28 12:42:38

1

hongtuoi8885 :

Dùng thích lắm

2026-10-28 08:32:17

1

Kelly Trần_Shop 24h :

xài êm lắm 🥰

2026-10-28 06:22:54

1

Trang Thư (Mẹ Tôm) :

Hiệu quả nha

2026-10-28 07:06:46

1

THÔNG999 :

Xịn lắm luôn

2026-10-28 10:42:22

1

Lila Beauty & Spa :

Ok nha

2026-10-28 07:51:29

1

Góc Làm Đẹp 🌷 :

Chốt đơn nhé chị

2026-10-28 08:04:42

1

Nguyên mẹ Ben Bông :

Mình nhận hàng xài ưng lắm

2026-10-28 07:36:14

1

Ngọc tạp hoá ✅ :

Sản phẩm tốt hiệu quả

2026-10-28 09:46:02

1

Tạp hoá nhà Voi :

Dùng ưng lắm luôn

2026-10-28 11:52:07

1

Khả Vy :

Sp tốt

2026-10-28 10:04:15

1

Duyên Mê Giày :

Hiệu quả ok lắm nha

2026-10-28 05:56:34

1

Thuybeo89 :

Dùng hiệu quả nha

2026-10-28 11:49:00

1

Hồng Hạnh (Mẹ Bé Gia Bảo) :

Sài ưng nha, chất lượng lắm

2026-10-28 08:38:59

0

Trí Dũng :

Hiệu quả

2026-10-28 06:19:07

0

Trí Dũng :

Sp tốt

2026-10-28 12:03:23

1

Nguyễn Thị Cẩm Tiên :

Chốt luôn

2026-10-28 05:49:28

1

Nàng Glow Up 💋 :

Oke lắm nha ưng nè

2026-10-28 05:51:34

1

Nguyệt yêu review :

Ưng lắm

2026-10-28 10:42:07

1

Mỹ Ngọc 95 :

Đã săn

2026-10-28 12:47:09

1

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Other Videos

الدبابة من هونور وصل 🔥🔥 #techtimehm #honorx9epro #honoriraq

الدبابة من هونور وصل 🔥🔥 #techtimehm #honorx9epro #honoriraq

Xiongnu civilization collapsed+-200,000,0 love in Lio Chen （hun too chinese） 🇨🇳❤️🇨🇳 #china #hun #han Graham's number, named after mathematician Ronald Graham, is an unimaginably large upper bound originating from a branch of mathematics called Ramsey theory—specifically, it concerns the coloring of the edges of a hypercube. To grasp its magnitude: it is not merely far larger than everyday numbers, but it utterly dwarfs standard large magnitudes such as a googol (10^100) or a googolplex (10^(googol)). It is so large that it cannot be expressed using standard scientific notation or even conventional exponents. As a result, mathematicians must resort to Knuth's up-arrow notation to represent it: a single arrow denotes exponentiation, a double arrow denotes repeated exponentiation (tetration), and with each additional arrow, the rate of growth accelerates exponentially. Graham's number is constructed through 64 distinct stages, beginning with a value called g₁, which evaluates to 3 ↑↑↑↑ 3; in the next stage, g₂, the number of up-arrows is determined by the enormous value of g₁, and this process iterates all the way to g₆₄—which is Graham's number itself. It is known that the last digit of this number is 7, and its subsequent digits have also been determined, yet the number has so many digits that the observable universe—even if reduced to Planck volumes—would not have enough physical space to write them all down.

Xiongnu civilization collapsed+-200,000,0 love in Lio Chen （hun too chinese） 🇨🇳❤️🇨🇳 #china #hun #han Graham's number, named after mathematician Ronald Graham, is an unimaginably large upper bound originating from a branch of mathematics called Ramsey theory—specifically, it concerns the coloring of the edges of a hypercube. To grasp its magnitude: it is not merely far larger than everyday numbers, but it utterly dwarfs standard large magnitudes such as a googol (10^100) or a googolplex (10^(googol)). It is so large that it cannot be expressed using standard scientific notation or even conventional exponents. As a result, mathematicians must resort to Knuth's up-arrow notation to represent it: a single arrow denotes exponentiation, a double arrow denotes repeated exponentiation (tetration), and with each additional arrow, the rate of growth accelerates exponentially. Graham's number is constructed through 64 distinct stages, beginning with a value called g₁, which evaluates to 3 ↑↑↑↑ 3; in the next stage, g₂, the number of up-arrows is determined by the enormous value of g₁, and this process iterates all the way to g₆₄—which is Graham's number itself. It is known that the last digit of this number is 7, and its subsequent digits have also been determined, yet the number has so many digits that the observable universe—even if reduced to Planck volumes—would not have enough physical space to write them all down.

রাঙ্গামাটি ঝুলন্ত ব্রীজ দেখুন 🍃🤍❤️‍🩹। #ঝুলন্ত_ব্রিজ #পর্যটন_কেন্দ্র #rangamati #vediography #viral @TikTok Bangladesh

রাঙ্গামাটি ঝুলন্ত ব্রীজ দেখুন 🍃🤍❤️‍🩹। #ঝুলন্ত_ব্রিজ #পর্যটন_কেন্দ্র #rangamati #vediography #viral @TikTok Bangladesh

We made a short movie in Paris haha

We made a short movie in Paris haha

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