@yaa_shikajackline: Which Bank was I pitching for 🤔😃 But hey, me at it again 😊 #everyone #eve

Yaa Shika Jackline

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Tuesday 30 June 2026 21:30:04 GMT

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Comments

Wisdom Alokam maziny :

more details please

2026-09-13 21:22:54

0

maamajane22445 :

how do i apply

2026-09-13 19:16:47

0

kalixer :

She did not say, you are to pay 1k for 3yrs.

2026-07-01 11:24:45

12

paa willi :

do you know the interest you have to pay within that 3 yrs? It will be equal to the principal

2026-07-01 06:10:33

75

candy man :

I want 4 fourlion dollars

2026-07-01 06:45:40

23

Cherie Coco :

I am thinking whst she's trying to narrate, after 6 months with 1000 down payment per month (6000) you qualify for 100,000 loan payable in 3yrs.(36 month). What she's not giving us is the monthly payment on the 100k for 3 yrs.

2026-07-02 10:01:56

31

JAYFRANK 🇬🇭 :

1000×36MONTH that's 3years, totally collectibles is Ghc36000 soo you can't give a loan of 100,000 and monthly payments is 1000 for 3years, it's not possible

2026-07-01 11:12:59

13

Joel G :

It's a trap, don't go for it

2026-07-01 16:14:12

14

JEK :

how do I get intouch with you

2026-07-31 07:02:06

0

Kobby K :

Pls am interested

2026-07-31 07:08:09

0

MAMA-LIPSTICK :

I need the name of the Bank 🏦 please

2026-07-01 09:09:05

7

JUSTICE ANTARU :

please am interested

2026-07-01 20:07:18

1

𝓑𝓻𝓪 𝓔𝓽𝓸𝓻😎𝓠𝓾𝓪𝓶𝓲 :

which bank is that

2026-07-01 05:58:13

11

Boateng Joseph :

I need some

2026-07-02 05:49:16

1

Prince k Tulashie :

it's confusing after which period of time she said 3 years and later said it payback period? now calculate paying back 100, 000 by 3 years with instrest included. or

2026-07-01 03:50:26

5

bigsolo8734 :

any contact

2026-07-01 18:18:02

1

Wisdom Alokam maziny :

interested

2026-09-13 21:22:01

0

Alicia :

pls am interested

2026-07-01 20:15:01

1

fame :

This is what I like most about this type of content ooo u will say all this without mentioning the bank name.

2026-07-01 08:09:18

5

NanaBaffourOkogyeaman :

meaning one has to be paying around 3k every month for 3yrs

2026-07-01 06:29:50

5

Dk. Frimps :

what if the nature of the business you want to use the loan for start yielding 5years and above ...

2026-08-30 17:34:18

2

RAINBOW :

am interested

2026-07-05 08:04:59

1

Ebenezer Ofoli :

Am interested

2026-07-02 04:04:03

1

yabs :

I need a loan

2026-07-05 06:51:44

1

AD :

my friend go for 12,000 she pay 360 a month for 3 years

2026-08-29 14:48:51

0

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Zangi creations #foodies #foryoupage #TrendingNow #FYP #trending

Zangi creations #foodies #foryoupage #TrendingNow #FYP #trending

Graham’s number is one of the most famous examples of an unimaginably large finite number in mathematics. It is not infinity, and it is not the largest number possible. There is no largest finite number, because for any number you can always add 1. What makes Graham’s number special is that it appeared in mathematics, not as a number invented just to sound enormous. It comes from Ramsey theory, a branch of mathematics that studies when patterns become unavoidable inside sufficiently large systems. Graham’s number was used as an upper bound in a problem involving high-dimensional cubes and colored connections between their vertices. That means mathematicians were not saying the exact answer was Graham’s number. They were proving that the answer could not be larger than it. To understand its size, ordinary exponentiation is not enough. Mathematicians use Knuth’s up-arrow notation. One arrow means exponentiation: 3 ↑ 3 = 3³ = 27. Two arrows mean repeated exponentiation: 3 ↑↑ 3 = 3^(3³) = 3²⁷ = 7,625,597,484,987. Three arrows repeat the two-arrow operation, and four arrows repeat the three-arrow operation. Every extra arrow creates a new level of growth far beyond the one before it. The first stage used to define Graham’s number is: G₁ = 3 ↑↑↑↑ 3. Even G₁ is so huge that writing all of its digits is physically impossible. The observable universe contains roughly 10⁸⁰ particles, but that number is insignificant compared with G₁. Then the definition becomes much more extreme. The next stage is: G₂ = 3 ↑^(G₁) 3. This means that instead of four arrows, there are G₁ arrows between the two 3s. G₁ itself was already incomprehensibly huge, and now that entire number is used only to tell us how many arrows the next operation has. Then: G₃ = 3 ↑^(G₂) 3, G₄ = 3 ↑^(G₃) 3, and so on. This recursive process continues until G₆₄. Graham’s number = G₆₄. So Graham’s number is not simply “3 raised to a massive power.” It is not merely a giant tower of exponents either. Each stage uses the previous number to determine the number of arrows in the next stage, meaning the operation itself becomes enormously more powerful each time. A googol is 10¹⁰⁰. A googolplex is 10^(10¹⁰⁰), or 1 followed by a googol zeros. Even a googolplex is absurdly tiny compared with Graham’s number. Despite its size, Graham’s number is finite and precisely defined. It has an exact decimal expansion, a first digit, a last digit, and a definite number of digits. We cannot physically write them down, but a compact symbolic definition can describe a number far larger than anything that could ever be stored physically. Mathematicians can still determine some properties of Graham’s number, including its ending digits, using modular arithmetic. This works because powers often repeat their final digits in predictable cycles. Graham’s number also shows how quickly mathematical growth can escape human intuition. Our brains are comfortable with dozens, thousands, millions, and perhaps billions. Science deals with quantities such as 10²³ molecules or around 10⁸⁰ particles in the observable universe. But higher mathematical operations leave these physical scales behind almost immediately. Graham’s number is far from the largest named finite numbers studied in mathematics. TREE(3), for example, is vastly larger. Values related to the Busy Beaver function eventually exceed numbers generated by every computable function. These examples show that there are entire levels of mathematical growth far beyond Graham’s number. The real importance of Graham’s number is not that it is “the biggest number.” It demonstrates how a simple mathematical definition, built mostly from the number 3, arrows, and recursion, can describe a quantity so enormous that the observable universe becomes useless as a comparison. Yet after all of that, Graham’s number is still one finite integer, and there are infinitely many integers larger than it. #ai #fake #fyp #educationalpurposes #viral

Graham’s number is one of the most famous examples of an unimaginably large finite number in mathematics. It is not infinity, and it is not the largest number possible. There is no largest finite number, because for any number you can always add 1. What makes Graham’s number special is that it appeared in mathematics, not as a number invented just to sound enormous. It comes from Ramsey theory, a branch of mathematics that studies when patterns become unavoidable inside sufficiently large systems. Graham’s number was used as an upper bound in a problem involving high-dimensional cubes and colored connections between their vertices. That means mathematicians were not saying the exact answer was Graham’s number. They were proving that the answer could not be larger than it. To understand its size, ordinary exponentiation is not enough. Mathematicians use Knuth’s up-arrow notation. One arrow means exponentiation: 3 ↑ 3 = 3³ = 27. Two arrows mean repeated exponentiation: 3 ↑↑ 3 = 3^(3³) = 3²⁷ = 7,625,597,484,987. Three arrows repeat the two-arrow operation, and four arrows repeat the three-arrow operation. Every extra arrow creates a new level of growth far beyond the one before it. The first stage used to define Graham’s number is: G₁ = 3 ↑↑↑↑ 3. Even G₁ is so huge that writing all of its digits is physically impossible. The observable universe contains roughly 10⁸⁰ particles, but that number is insignificant compared with G₁. Then the definition becomes much more extreme. The next stage is: G₂ = 3 ↑^(G₁) 3. This means that instead of four arrows, there are G₁ arrows between the two 3s. G₁ itself was already incomprehensibly huge, and now that entire number is used only to tell us how many arrows the next operation has. Then: G₃ = 3 ↑^(G₂) 3, G₄ = 3 ↑^(G₃) 3, and so on. This recursive process continues until G₆₄. Graham’s number = G₆₄. So Graham’s number is not simply “3 raised to a massive power.” It is not merely a giant tower of exponents either. Each stage uses the previous number to determine the number of arrows in the next stage, meaning the operation itself becomes enormously more powerful each time. A googol is 10¹⁰⁰. A googolplex is 10^(10¹⁰⁰), or 1 followed by a googol zeros. Even a googolplex is absurdly tiny compared with Graham’s number. Despite its size, Graham’s number is finite and precisely defined. It has an exact decimal expansion, a first digit, a last digit, and a definite number of digits. We cannot physically write them down, but a compact symbolic definition can describe a number far larger than anything that could ever be stored physically. Mathematicians can still determine some properties of Graham’s number, including its ending digits, using modular arithmetic. This works because powers often repeat their final digits in predictable cycles. Graham’s number also shows how quickly mathematical growth can escape human intuition. Our brains are comfortable with dozens, thousands, millions, and perhaps billions. Science deals with quantities such as 10²³ molecules or around 10⁸⁰ particles in the observable universe. But higher mathematical operations leave these physical scales behind almost immediately. Graham’s number is far from the largest named finite numbers studied in mathematics. TREE(3), for example, is vastly larger. Values related to the Busy Beaver function eventually exceed numbers generated by every computable function. These examples show that there are entire levels of mathematical growth far beyond Graham’s number. The real importance of Graham’s number is not that it is “the biggest number.” It demonstrates how a simple mathematical definition, built mostly from the number 3, arrows, and recursion, can describe a quantity so enormous that the observable universe becomes useless as a comparison. Yet after all of that, Graham’s number is still one finite integer, and there are infinitely many integers larger than it. #ai #fake #fyp #educationalpurposes #viral

#demonslayer #kimetsunoyaiba #akaza #gyomei #sanemi

#demonslayer #kimetsunoyaiba #akaza #gyomei #sanemi

I’m not the only one seeing that right 😳😅

I’m not the only one seeing that right 😳😅

MUNAFIK: MELAWAN IBLIS mengisah ustad Adam, si spesialis ruqyah, dikenal mampu membantu orang-orang yang diganggu makhluk gaib. Namun semuanya berubah setelah kecelakaan maut merenggut Aini, istrinya, tepat sepulang ia menyelamatkan seorang anak dari gangguan Iblis. Trauma membuat ustad Adam berhenti meruqyah dan memilih mengubur masa lalunya. Sampai Anwar datang meminta bantuannya untuk menyelamatkan Fitri, seorang perawat sekaligus putri Haji Mansur yang merupakan tokoh paling disegani di desa. Awalnya Adam menolak. Tapi pesan terakhir Aini membuatnya kembali terjun ke dunia ruqyah. Masalahnya, gangguan yang dialami Fitri ternyata bukan sekadar teror gaib. Ada rahasia gelap yang disembunyikan keluarga Mansur. Dan semakin Adam menggali, semakin jelas bahwa semua ini mungkin berkaitan dengan masa lalunya sendiri #munafikmelawaniblis #bahayajadimunafik #rekomendasifilm #hororindonesia #munafiknyaindo #filmhoror #editfilm #aryasaloka #dibaliklayar #fypage #filmindonesia🎬 #ceritaartis #tiktokviral #pemainfilm #filmmunafik #fyp

MUNAFIK: MELAWAN IBLIS mengisah ustad Adam, si spesialis ruqyah, dikenal mampu membantu orang-orang yang diganggu makhluk gaib. Namun semuanya berubah setelah kecelakaan maut merenggut Aini, istrinya, tepat sepulang ia menyelamatkan seorang anak dari gangguan Iblis. Trauma membuat ustad Adam berhenti meruqyah dan memilih mengubur masa lalunya. Sampai Anwar datang meminta bantuannya untuk menyelamatkan Fitri, seorang perawat sekaligus putri Haji Mansur yang merupakan tokoh paling disegani di desa. Awalnya Adam menolak. Tapi pesan terakhir Aini membuatnya kembali terjun ke dunia ruqyah. Masalahnya, gangguan yang dialami Fitri ternyata bukan sekadar teror gaib. Ada rahasia gelap yang disembunyikan keluarga Mansur. Dan semakin Adam menggali, semakin jelas bahwa semua ini mungkin berkaitan dengan masa lalunya sendiri #munafikmelawaniblis #bahayajadimunafik #rekomendasifilm #hororindonesia #munafiknyaindo #filmhoror #editfilm #aryasaloka #dibaliklayar #fypage #filmindonesia🎬 #ceritaartis #tiktokviral #pemainfilm #filmmunafik #fyp

post 28||gala kurti da deep is Soo true 🫣🥂#jungkook #kookie #bts #jk

post 28||gala kurti da deep is Soo true 🫣🥂#jungkook #kookie #bts #jk

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