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@narcicihplz: ごめんなさい言えない人マジで無理かも。

かおる
かおる
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Region: JP
Wednesday 19 August 2026 09:47:22 GMT
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Comments

pc88337
かーくん💕🪼 :
可愛い
2026-09-06 09:31:10
0
magtgmp
こうき :
宮崎の子話そ
2026-08-20 09:06:01
0
sota8774
souta :
話しませんかー？
2026-08-19 12:19:30
0
cologne66
むおん :
ごめんなさい
2026-08-19 09:53:30
0
userl7082odad1
ma08 :
ごめんなさい谷しか見てなかったです
2026-08-19 10:27:57
0
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تھکے ہوئے ضدی بچے جیسا ہے وہ شخص 🥹🫂❤️ #nw #fypppppppppppppp #ون @𓆩واصِف𓆪
تھکے ہوئے ضدی بچے جیسا ہے وہ شخص 🥹🫂❤️ #nw #fypppppppppppppp #ون @𓆩واصِف𓆪
Announcing the Songs About Us Tour powered by Patriot Mobile 🔥 with special guests Chase Matthew, Mackenzie Carpenter & Dee Jay Silver! Tickets on sale Friday, March 6th @ 10AM local time. Aldean Army members get first access to tickets starting March 3 at 10:00 AM local. Join now at the link in bio. #JasonAldean #SongsAboutUs #SongsAboutUsTour #JasonAldeanMusic #tourannouncement @Chase Matthew @Mackenzie Carpenter @Dee Jay Silver
Announcing the Songs About Us Tour powered by Patriot Mobile 🔥 with special guests Chase Matthew, Mackenzie Carpenter & Dee Jay Silver! Tickets on sale Friday, March 6th @ 10AM local time. Aldean Army members get first access to tickets starting March 3 at 10:00 AM local. Join now at the link in bio. #JasonAldean #SongsAboutUs #SongsAboutUsTour #JasonAldeanMusic #tourannouncement @Chase Matthew @Mackenzie Carpenter @Dee Jay Silver
Film - Kalifa - part 3
Film - Kalifa - part 3

"Nếu mọi chuyện trở về thuở ban đầu, mong rằng chúng ta chỉ là hai người xa lạ, lướt qua nhau giữa muôn vạn người.__如果一切能够回到最初，愿我们只是茫茫人海中的两个陌生人，彼此擦肩而过，从此不再相遇。" #初见 #sokien #nhactrungquoc #vietsub #hatuyetsuong
Ya ni sé porqué les pregunto 😕 #parati #fyp #construction #patroncito #roofinglife
Ya ni sé porqué les pregunto 😕 #parati #fyp #construction #patroncito #roofinglife
Graham's number is an incredibly large number that was famously used to solve a complex problem in the field of mathematics known as Ramsey theory. To put its size in perspective, it's so large that the observable universe is not big enough to physically write out its digits, even if every single point in it were used to store a single digit. Here's a breakdown of what makes it so mind-bogglingly huge: • Origin: The number was introduced by mathematician Ronald Graham in the 1970s while he was working on a problem about the coloring of edges in high-dimensional cubes. • Definition: To handle such an immense scale, a special notation called Knuth's up-arrow notation is used. This notation is necessary because even standard exponential notation (like 3^3^3) is far too small to represent it. • Up-arrow notation works by using multiple arrows to represent repeated levels of exponentiation. For example, 3↑↑3 equals 3^(3^3), which is 3^27, a number already larger than a googolplex. • Graham's number is defined as a sequence of numbers, starting with g₁, where each number is defined using the result of the previous one. The final number, g₆₄, is the Graham's number you hear about. • Size Beyond Comprehension: To grasp how big this is, consider that g₁ is already so large that it couldn't be written out in the universe. Each subsequent number in the sequence grows so fast that by the time you get to g₆₄, the number is completely beyond any physical description. • A Finite Number: Despite its incomprehensible size, Graham's number is finite. This is a key point—unlike infinity, which is a concept, Graham's number is a specific, calculable number that was created through a precise mathematical process. The concept of Graham's number is often compared to other large numbers like a googol or a googolplex to show just how far beyond imagination it is. It's mind-boggling to think about numbers this huge! Interestingly, Graham's number was once listed in the Guinness World Records. Would you like to know why it held that title? #яфотограф #делайтедобро #днр #украина #добро
Graham's number is an incredibly large number that was famously used to solve a complex problem in the field of mathematics known as Ramsey theory. To put its size in perspective, it's so large that the observable universe is not big enough to physically write out its digits, even if every single point in it were used to store a single digit. Here's a breakdown of what makes it so mind-bogglingly huge: • Origin: The number was introduced by mathematician Ronald Graham in the 1970s while he was working on a problem about the coloring of edges in high-dimensional cubes. • Definition: To handle such an immense scale, a special notation called Knuth's up-arrow notation is used. This notation is necessary because even standard exponential notation (like 3^3^3) is far too small to represent it. • Up-arrow notation works by using multiple arrows to represent repeated levels of exponentiation. For example, 3↑↑3 equals 3^(3^3), which is 3^27, a number already larger than a googolplex. • Graham's number is defined as a sequence of numbers, starting with g₁, where each number is defined using the result of the previous one. The final number, g₆₄, is the Graham's number you hear about. • Size Beyond Comprehension: To grasp how big this is, consider that g₁ is already so large that it couldn't be written out in the universe. Each subsequent number in the sequence grows so fast that by the time you get to g₆₄, the number is completely beyond any physical description. • A Finite Number: Despite its incomprehensible size, Graham's number is finite. This is a key point—unlike infinity, which is a concept, Graham's number is a specific, calculable number that was created through a precise mathematical process. The concept of Graham's number is often compared to other large numbers like a googol or a googolplex to show just how far beyond imagination it is. It's mind-boggling to think about numbers this huge! Interestingly, Graham's number was once listed in the Guinness World Records. Would you like to know why it held that title? #яфотограф #делайтедобро #днр #украина #добро

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