@tainarenha: VAMO PORRA #brasil #copa

Tainá Renha
Tainá Renha
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Monday 29 June 2026 19:34:20 GMT
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juliaesterr
Julia Froehner 🇩🇪 :
Se reparar bem, piora
2026-06-29 22:07:01
10537
crystalmansur_
Crystal mansur :
2026-06-29 21:50:45
5084
gabiqueirozj
Gabi :
Isso me mudaria como mascote de papelão
2026-06-30 00:07:28
1713
_andre.fr
andre :
poderia ser pior, poderia ser problema meu
2026-06-29 22:16:04
4018
giulia_zuqui
giulia_zuqui :
Cara, ainda bem q n sou vc
2026-06-29 21:58:38
13283
thaizeraa__
ᴛʜᴀɪ :
o cara que só foi com o dinheiro da passagem:
2026-06-30 01:26:45
125
daily.mafran
Daily MaFran :
A conta era pra ser 100 reais, virou 3 mil kkkkkkkk
2026-06-29 23:42:53
2247
analuisarmendes
Ana Luisa :
Isso me mudaria como pessoa
2026-06-29 21:50:49
1365
jonashasse
Jonas Hasse :
O Enzo quando sai do apartamento 😂
2026-06-29 22:17:00
718
pauiovitor
Paulo Vitor :
ELE SAINDO
2026-06-29 21:19:22
3502
__.biaah
__.biaah :
MANO EU TO PASSANDO MAL KAKAKAKAKAKAK
2026-06-29 21:15:08
491
ka.aranhaa
ka.aranhaa :
Isso com toda a certeza me mudaria como pessoa
2026-06-30 00:02:00
35
maypmonteiro
Mayara :
eu ia chorar tanto
2026-06-29 22:38:11
42
jufreiire
Júlia :
mas essa tb tava pregada com durex?
2026-06-29 23:38:09
66
baronicamilla
baronicamilla :
A televisão, o telefone…
2026-06-29 21:59:20
31
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It's all AI, not real.⚠️ Graham's Number is an extraordinarily large positive integer that is far beyond ordinary human imagination. It was introduced by the American mathematician Ronald Graham as an upper bound for a problem in Ramsey theory, a field of mathematics that studies how certain patterns must inevitably appear when structures become sufficiently large. Although the problem itself may seem abstract, the resulting bound led to a number so enormous that it cannot be written out in conventional decimal notation. To appreciate its size, it helps to compare it with other famous large numbers. A googol is equal to 10¹⁰⁰, or 1 followed by 100 zeros. A googolplex is even larger, equal to 1 followed by a googol zeros. Despite their immense size, Graham's Number is vastly larger than both. In fact, the difference is so extreme that even a googolplex appears insignificant in comparison. The observable universe does not contain enough space to write down all the digits of a googolplex, yet Graham's Number exceeds it by an unimaginable margin. Because ordinary exponentiation is not powerful enough to describe such a quantity, mathematicians use a special system known as Knuth's up-arrow notation, developed by Donald Knuth. This notation allows numbers to grow at rates far beyond standard powers and exponents. Graham's Number is defined through a sequence of increasingly powerful up-arrow expressions, each stage building upon the previous one. The process grows so rapidly that even the earliest stages already produce numbers that are impossible to write out explicitly. One of the most remarkable facts about Graham's Number is that it is not infinite. It is a finite number with a precise value. In principle, every digit of the number exists and could be written down. However, the number of digits is so enormous that even if every particle in the observable universe were turned into storage space, there would still be nowhere near enough capacity to record the entire number. For many years, Graham's Number was famous for being one of the largest numbers ever used in a serious mathematical proof. It gained widespread public attention after being discussed by Martin Gardner in his Mathematical Games column in Scientific American, and it was later listed in the Guinness Book of World Records as the largest number used in a mathematical proof. Although mathematicians have since encountered and defined numbers that are vastly larger, Graham's Number remains one of the most well-known examples of an unimaginably large finite number. Perhaps the most surprising aspect of Graham's Number is that, despite its enormous size, mathematicians can still determine certain properties of it. For example, the last digit of Graham's Number is known to be 7. This illustrates a fascinating idea in mathematics: even when a number is far too large to write down or visualize, it is still possible to study and understand some of its characteristics through mathematical reasoning. For this reason, Graham's Number continues to serve as a powerful symbol of how vast and surprising the world of mathematics can be.#fyp #rempage #massshooting #rampagedance #truecringecomunnity
It's all AI, not real.⚠️ Graham's Number is an extraordinarily large positive integer that is far beyond ordinary human imagination. It was introduced by the American mathematician Ronald Graham as an upper bound for a problem in Ramsey theory, a field of mathematics that studies how certain patterns must inevitably appear when structures become sufficiently large. Although the problem itself may seem abstract, the resulting bound led to a number so enormous that it cannot be written out in conventional decimal notation. To appreciate its size, it helps to compare it with other famous large numbers. A googol is equal to 10¹⁰⁰, or 1 followed by 100 zeros. A googolplex is even larger, equal to 1 followed by a googol zeros. Despite their immense size, Graham's Number is vastly larger than both. In fact, the difference is so extreme that even a googolplex appears insignificant in comparison. The observable universe does not contain enough space to write down all the digits of a googolplex, yet Graham's Number exceeds it by an unimaginable margin. Because ordinary exponentiation is not powerful enough to describe such a quantity, mathematicians use a special system known as Knuth's up-arrow notation, developed by Donald Knuth. This notation allows numbers to grow at rates far beyond standard powers and exponents. Graham's Number is defined through a sequence of increasingly powerful up-arrow expressions, each stage building upon the previous one. The process grows so rapidly that even the earliest stages already produce numbers that are impossible to write out explicitly. One of the most remarkable facts about Graham's Number is that it is not infinite. It is a finite number with a precise value. In principle, every digit of the number exists and could be written down. However, the number of digits is so enormous that even if every particle in the observable universe were turned into storage space, there would still be nowhere near enough capacity to record the entire number. For many years, Graham's Number was famous for being one of the largest numbers ever used in a serious mathematical proof. It gained widespread public attention after being discussed by Martin Gardner in his Mathematical Games column in Scientific American, and it was later listed in the Guinness Book of World Records as the largest number used in a mathematical proof. Although mathematicians have since encountered and defined numbers that are vastly larger, Graham's Number remains one of the most well-known examples of an unimaginably large finite number. Perhaps the most surprising aspect of Graham's Number is that, despite its enormous size, mathematicians can still determine certain properties of it. For example, the last digit of Graham's Number is known to be 7. This illustrates a fascinating idea in mathematics: even when a number is far too large to write down or visualize, it is still possible to study and understand some of its characteristics through mathematical reasoning. For this reason, Graham's Number continues to serve as a powerful symbol of how vast and surprising the world of mathematics can be.#fyp #rempage #massshooting #rampagedance #truecringecomunnity
Câu chuyện nổi tiếng nhất về việc chú gấu trở về Trung Quốc là hành trình của gấu trúc Fubao (Phúc Bảo) từ Hàn Quốc vào tháng 4/2024. Đây là biểu tượng của tình hữu nghị ngoại giao, thu hút sự quan tâm của hàng triệu người nhờ sự chăm sóc tận tình từ các chuyên gia quốc tế.  Dưới đây là các chi tiết chính về câu chuyện đầy xúc động này: Nguồn gốc
Câu chuyện nổi tiếng nhất về việc chú gấu trở về Trung Quốc là hành trình của gấu trúc Fubao (Phúc Bảo) từ Hàn Quốc vào tháng 4/2024. Đây là biểu tượng của tình hữu nghị ngoại giao, thu hút sự quan tâm của hàng triệu người nhờ sự chăm sóc tận tình từ các chuyên gia quốc tế. Dưới đây là các chi tiết chính về câu chuyện đầy xúc động này: Nguồn gốc "Công chúa gấu trúc" Fubao Sinh ra tại Hàn Quốc: Fubao chào đời vào tháng 7/2020 tại công viên giải trí Everland, là gấu trúc đầu tiên sinh ra tại Hàn Quốc bằng phương pháp tự nhiên từ cặp gấu trúc bố mẹ Aibao và Lebao do Trung Quốc trao tặng. "Ngoại giao gấu trúc": Theo thỏa thuận bảo tồn, gấu trúc sinh ra ở nước ngoài thuộc sở hữu của Trung Quốc và phải trở về quê nhà trước khi tròn 4 tuổi để tham gia chương trình nhân giống. Hành trình hồi hương đầy xúc động Ngày chia tay: Sự kiện Fubao về Trung Quốc vào ngày 03/04/2024 đã để lại nhiều tiếc nuối. Hàng ngàn người hâm mộ Hàn Quốc đã xếp hàng dưới mưa suốt nhiều giờ tại Everland để nói lời tạm biệt, khóc nức nở cùng người chăm sóc chú gấu. Điểm đến mới: Fubao được đưa về cơ sở nghiên cứu và bảo tồn gấu trúc tại tỉnh Tứ Xuyên, Trung Quốc, và nhanh chóng hòa nhập tốt với môi trường mới. Các trường hợp nổi bật khác Bên cạnh Fubao, nhiều chú gấu trúc khác trên toàn cầu cũng đã thu hút sự chú ý lớn khi hoàn thành sứ mệnh ngoại giao và trở về Trung Quốc: Ya Ya: Trở về từ Sở thú Memphis (Mỹ) vào tháng 4/2023 sau 20 năm sinh sống, hành trình của Ya Ya được dư luận toàn cầu theo dõi sát sao. Xiao Qi Ji: Chú gấu trúc sinh ra tại Mỹ đã chia tay Vườn thú Quốc gia Smithsonian để trở về quê nhà vào cuối năm 2024. Để hiểu rõ hơn về tình cảm sâu đậm và sự lưu luyến của người dân Hàn Quốc dành cho 'bé gấu' Fubao trước ngày em trở về cố hương:

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