@chefjoaovieira: ESCONDIDINHO DE CARNE DESFIADA Quem disse que comida simples não pode ser incrível? Hoje saiu esse escondidinho com carne desfiada que derrete na boca… receita com sabor de casa e técnica de cozinha. RECEITA : 1,2kg coxão duro 1 cebola roxa 1 alho poro 1 pedaço salsão 150ml vinho tinto 200g molho de tomate 7 batatas 80g Manteiga 200g creme de leite 200g mussarela #chef #restaurante #comida #receita #cozinha

chefjoaovieira

Open In TikTok:

Region: BR

Saturday 06 December 2025 22:27:21 GMT

342567

38442

137

2991

Music

Download

No Watermark .mp4 (15.16MB) No Watermark(HD) .mp4 (13.01MB) Watermark .mp4 (15.42MB) Music .mp3

Comments

Crystian :

Nem precisa me provar, eu não sei mesmo!

2025-12-06 23:32:24

294

Ana Paula :

Kkkkkkk a batata fica por cima é? eu sempre colocava por baixo kkkkkkkkkkkkkkkkkkkkkkkkk

2026-01-11 13:26:48

65

Henrique Duarte :

uma dúvida, escondidinho é com batata ou com mandioca?

2025-12-09 01:25:42

30

Washington :

As carnes só tempera com sal e pimenta do reino, eu coloco tudo que vejo, kkk

2026-01-13 01:28:58

13

Halessander Matheus :

perguntas: 1-qual carne 2- os legumes refogados vc colocou durante o cozimento da carne ou antes?

2026-01-15 20:57:47

2

jessicakamilamcmillan :

Qual carne eu posso comprar aqui na Inglaterra? E tem como cozinhar no forno ? Não usam panela de pressão

2026-01-23 18:27:59

0

MathFreitas :

Vc me ensinou o purê de outra forma, normalmente faço igual vc fez nesse vídeo, mas a um mês vc disse q eu n sabia fazer purê 🙂‍↕️

2025-12-08 23:13:13

2

Claudia Matos Figueiredo :

Se eu colocar a carne entre duas camadas de purê e o queijo por cima ainda é escondidinho? 🤔

2025-12-06 23:18:21

4

Guilherme Santos :

O vídeo mais sério dele que já vi kkk

2025-12-06 22:49:14

28

Edmar :

faço sempre com aipim . uma delícia

2025-12-08 00:19:29

1

Karyna Moura :

Moço, depois que estou assistindo seus vídeos, eu não sei fazer nada kkk

2025-12-28 15:14:58

2

chr.yis :

Foi usado creme de leite ou somente leite no purê?

2025-12-09 13:31:48

0

Daniel Filho :

eu não sei fazer nada mano

2026-01-23 02:21:25

1

Vinícius Coelho :

Não me dou bem com salsão; sinto gosto de desinfetante

2025-12-06 23:54:33

5

Ingride Bezerra :

Eu fiiiz, ficou perfeito, até meu filho que não é fã de purê, comeu e elogiou 😂😂😂

2026-01-14 23:32:36

3

fha😊 :

também não sei nada afff😂😂

2025-12-07 10:15:30

1

mariavirgens108 :

boa ideia 💡

2025-12-06 22:34:30

0

Procura Acha :

eita que delicia , deu vontade de fazer agora viu kkkk

2025-12-08 19:54:30

1

nslemos :

Gente mas pelo visto eu não sei fazer nada né

2026-01-21 00:20:21

0

Paulo CocA :

bom dos vídeos que é prático e fácil sem firula, parabéns.

2026-03-07 16:09:45

0

Wrania Figuerêdo :

Aqui fazemos com aimpim.🥰🥰

2026-02-03 17:47:20

0

Rafa Freire :

Amo escondidinho 😍

2026-01-29 02:19:00

0

Juliana Araújo Tavares :

gosto de escondidinho com purê de mandioca kkkk

2026-01-27 22:08:09

0

Babu :

Esses dias aqui em casa me peguei repetindo as frases dele “agora,vamos selar nossa carne,frigideira bem quente para obter a reação de Maiar”

2026-02-06 00:56:21

0

Mayara Sena :

Top

2025-12-06 22:40:58

0

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

Other Videos

#targetaudience #asthetic #repost #niche

#targetaudience #asthetic #repost #niche

#odilbek

😏🇸🇳🌟 #diao #assanediao #7 #senegal #futbol⚽️ #footballedit

😏🇸🇳🌟 #diao #assanediao #7 #senegal #futbol⚽️ #footballedit

#pov #fact #libya🇱🇾 #مصمم_فيديوهات🎬🎵

#pov #fact #libya🇱🇾 #مصمم_فيديوهات🎬🎵

#CapCut

love for all ❤️ Graham’s Number is one of the largest numbers ever used in a serious mathematical proof. This number is famous because its size is far beyond human imagination. Even if the entire universe were used to write down its digits, there still would not be enough space to write the whole number. Graham’s Number was introduced by mathematician Ronald Graham in a branch of mathematics called Ramsey Theory. It was not created randomly, but came from an attempt to solve a mathematical problem involving patterns in extremely high dimensions. To understand how large Graham’s Number is, we must start with ordinary numbers. Humans are familiar with numbers such as thousands, millions, billions, and trillions. After that come larger forms using exponents, for example: 10³ = 1000 10⁶ = 1,000,000 Then there is a famous number called a Googol, which is: 10¹⁰⁰ This means the number 1 followed by 100 zeros. That alone is already much larger than the numbers people normally use in everyday life. Next comes the Googolplex: 10^(10¹⁰⁰) This means 10 raised to the power of a Googol. This number is already vastly larger than the estimated number of atoms in the observable universe, which is only around 10⁸⁰. However, Graham’s Number is enormously larger than even a Googolplex. Mathematicians then use a system called Knuth’s Arrow Notation to write unimaginably huge numbers. Examples: 3 ↑ 3 = 3³ 3 ↑↑ 3 = 3^(3³) 3 ↑↑↑ 3 is vastly larger because its growth becomes extremely explosive. The beginning of Graham’s Number starts with: g₁ = 3 ↑↑↑↑ 3 Just four arrows already create a number impossible for humans to imagine. But that is only the first stage. The next stage becomes even more extreme: g₂ = 3 ↑^g₁ 3 This means the number of arrows between the two 3s is equal to the value of g₁ itself, even though g₁ is already unimaginably huge. Then it continues: g₃ = 3 ↑^g₂ 3 and so on until g₆₄. The value of g₆₄ is what is known as Graham’s Number. Even though it is incredibly large, Graham’s Number is still not infinity. It is a finite number, meaning it still has a final digit and can still be increased by 1. Interestingly, mathematicians have discovered that the last digit of Graham’s Number is 7, even though the full number itself can never realistically be written out completely. There are also numbers even larger than Graham’s Number, such as TREE(3) and the Busy Beaver Function. TREE(3) is so much larger that Graham’s Number becomes tiny in comparison. Graham’s Number is famous because it demonstrates how mathematics can create numbers far beyond anything found in the physical universe. Even the number of atoms, the number of possible particle arrangements, or the size of the universe itself appears incredibly small when compared to Graham’s Number. Although it sounds impossible, this number truly came from a real mathematical proof and remains one of the most legendary numbers in modern mathematics. #zahranhashim☦️✝️❌ #isischan21 #fyp

love for all ❤️ Graham’s Number is one of the largest numbers ever used in a serious mathematical proof. This number is famous because its size is far beyond human imagination. Even if the entire universe were used to write down its digits, there still would not be enough space to write the whole number. Graham’s Number was introduced by mathematician Ronald Graham in a branch of mathematics called Ramsey Theory. It was not created randomly, but came from an attempt to solve a mathematical problem involving patterns in extremely high dimensions. To understand how large Graham’s Number is, we must start with ordinary numbers. Humans are familiar with numbers such as thousands, millions, billions, and trillions. After that come larger forms using exponents, for example: 10³ = 1000 10⁶ = 1,000,000 Then there is a famous number called a Googol, which is: 10¹⁰⁰ This means the number 1 followed by 100 zeros. That alone is already much larger than the numbers people normally use in everyday life. Next comes the Googolplex: 10^(10¹⁰⁰) This means 10 raised to the power of a Googol. This number is already vastly larger than the estimated number of atoms in the observable universe, which is only around 10⁸⁰. However, Graham’s Number is enormously larger than even a Googolplex. Mathematicians then use a system called Knuth’s Arrow Notation to write unimaginably huge numbers. Examples: 3 ↑ 3 = 3³ 3 ↑↑ 3 = 3^(3³) 3 ↑↑↑ 3 is vastly larger because its growth becomes extremely explosive. The beginning of Graham’s Number starts with: g₁ = 3 ↑↑↑↑ 3 Just four arrows already create a number impossible for humans to imagine. But that is only the first stage. The next stage becomes even more extreme: g₂ = 3 ↑^g₁ 3 This means the number of arrows between the two 3s is equal to the value of g₁ itself, even though g₁ is already unimaginably huge. Then it continues: g₃ = 3 ↑^g₂ 3 and so on until g₆₄. The value of g₆₄ is what is known as Graham’s Number. Even though it is incredibly large, Graham’s Number is still not infinity. It is a finite number, meaning it still has a final digit and can still be increased by 1. Interestingly, mathematicians have discovered that the last digit of Graham’s Number is 7, even though the full number itself can never realistically be written out completely. There are also numbers even larger than Graham’s Number, such as TREE(3) and the Busy Beaver Function. TREE(3) is so much larger that Graham’s Number becomes tiny in comparison. Graham’s Number is famous because it demonstrates how mathematics can create numbers far beyond anything found in the physical universe. Even the number of atoms, the number of possible particle arrangements, or the size of the universe itself appears incredibly small when compared to Graham’s Number. Although it sounds impossible, this number truly came from a real mathematical proof and remains one of the most legendary numbers in modern mathematics. #zahranhashim☦️✝️❌ #isischan21 #fyp

About

Robot
API

Legal

Privacy Policy