@obainomillando: #owerri #imo #hotels #igbo ##igboamaka##fypシ゚viral

ObainoMillando
ObainoMillando
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Region: NG
Saturday 12 September 2026 07:31:13 GMT
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solomcyzd4o
King 🤴 backup :
not only in owerri is everywhere
2026-09-12 14:33:17
17
ogochukwuc925gmai
Okey Cynthia :
Am in Owerri and this my first time of hearing this
2026-09-12 18:42:39
6
stanbest02
stanbest02 :
Is that what you are shouting?
2026-09-12 19:14:09
6
bishopaniche01
Bishop ✅️ :
mind you both anambra people and enugu ebonyi abia are there too not only imo state
2026-09-12 20:13:39
5
egbochigozie8
Egbo Chigozie :
this has been happening for more than 10 years now. enugu, Anambra etc.
2026-09-12 17:09:42
9
freshemmaking
FreshKing🇮🇩🇧🇸🇲🇾 :
No be new thing bro for Owerri
2026-09-12 20:27:19
2
gloriousbabe4
Glorious babe 💖🌺🌸🌷💗 :
But Ichoro nwa?
2026-09-12 20:11:21
3
zillow406
Zillow 🥀🌹 :
He no drop the location
2026-09-12 21:03:50
1
morris.moore6
Morris moore :
As bad as it sounds ,I notice it over 20 years ago in Awka ,a hotel around uni. zik ...
2026-09-12 16:43:40
5
simvick1010
Sima :
I thought I wanted to say something important
2026-09-12 21:29:14
1
user5560279698398
sweet baby :
not only in owerri is everywhere😄😄😄😄
2026-09-12 21:03:40
1
chijiokeemesiani
Chijioke Emesiani :
this is old system nah, they are more Modern ways...and what can the governor do about it...?
2026-09-12 15:38:48
5
shagalingo11
shagalingo11🇵🇹🇨🇮 :
Nah my first time of hearing this
2026-09-12 18:13:11
2
antoino.rodriguez6
Antoino Rodriguez :
My Brother don’t be angry like you said you called a reception and he told you that those girls bring those picture to the receptionist and write the number out not that the deception or the owner of the hotel bring the girls with the other otherwise collect their number you should know what you are saying you are a grown-up manthat is the corruption and the evil. We are fighting to get a good government. It’s not a hotel problem neither the reception problem that is what we call bad government bad government what are you telling me?
2026-09-12 19:14:06
2
ogechukwukate
Ogechukwu Kate :
guy what are you talking 😭, is it not them that keeps there pictures there?
2026-09-12 16:18:36
3
okoronkwonnenna
Okoronkwo Nnenna :
Not only in Owerri. Such happened in Nsukka when I was schooling in UNN
2026-09-12 16:26:09
3
user6972354148481
onyekachi :
too bad
2026-09-12 14:58:39
2
jessyeze697
Jessy chinedu amarachi :
This is not a new thing in owerri.
2026-09-12 16:25:56
1
evans234
EVANS TECH :
It depends on the category of hotel u lodge, not all hotels those that
2026-09-12 21:25:12
1
justice.ifeanyi
Justice Ifeanyi :
Guy go sleep, is in Lagos too
2026-09-12 17:14:22
1
katenneka101
Angelica6363 :
How I wish a hotel name be given.
2026-09-12 16:32:49
1
lilybestlongistics
Lilybest logistics :
is every were all state na now u are noticing it.
2026-09-12 20:24:30
1
chinaka.aku
Dha~Best ever :
Not only in owerri, it also happens in Lagos.
2026-09-12 17:10:37
3
userblander1
Blanderconcept :
na government approval am self
2026-09-12 15:10:31
3
maureenashina
Maureen :
Na today?? it happens in all states.
2026-09-12 19:58:29
1
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I hate school so much bro Graham's number is an extremely large finite number that came from a problem in mathematics involving combinations of points and colors. To understand how it is built, start with ordinary multiplication. For example, three times three is nine. Exponentiation is repeated multiplication. Three to the third power means three multiplied by itself three times, giving twenty-seven. Then there is an operation called tetration, which is repeated exponentiation. Three tetrated to three means three raised to the power of three, and then that result is used as another exponent. This gives three raised to the twenty-seventh power. Mathematicians can keep defining even more powerful operations beyond tetration. Knuth's up-arrow notation is a way of describing these operations. Graham's number starts with three followed by four up-arrows followed by three. That creates the first number in a sequence called g1. Then g2 is made using three, three, and a number of up-arrows equal to g1. Then g3 is made using a number of up-arrows equal to g2. This continues, with each new number determining how many up-arrows are used to create the next number. The process is repeated sixty-four times. Graham's number is the sixty-fourth number in this sequence. The important part is that the number of operations becomes unimaginably huge before you even reach the final number. Even the first number in the sequence is far too large to write out normally. Graham's number is vastly, vastly larger than that. Despite being unbelievably enormous, Graham's number is still finite. It is not infinity. It has a definite value, and in principle it has a specific last digit, even though writing the entire number out is physically impossible.#fyp#school#tired#monday#goviral
I hate school so much bro Graham's number is an extremely large finite number that came from a problem in mathematics involving combinations of points and colors. To understand how it is built, start with ordinary multiplication. For example, three times three is nine. Exponentiation is repeated multiplication. Three to the third power means three multiplied by itself three times, giving twenty-seven. Then there is an operation called tetration, which is repeated exponentiation. Three tetrated to three means three raised to the power of three, and then that result is used as another exponent. This gives three raised to the twenty-seventh power. Mathematicians can keep defining even more powerful operations beyond tetration. Knuth's up-arrow notation is a way of describing these operations. Graham's number starts with three followed by four up-arrows followed by three. That creates the first number in a sequence called g1. Then g2 is made using three, three, and a number of up-arrows equal to g1. Then g3 is made using a number of up-arrows equal to g2. This continues, with each new number determining how many up-arrows are used to create the next number. The process is repeated sixty-four times. Graham's number is the sixty-fourth number in this sequence. The important part is that the number of operations becomes unimaginably huge before you even reach the final number. Even the first number in the sequence is far too large to write out normally. Graham's number is vastly, vastly larger than that. Despite being unbelievably enormous, Graham's number is still finite. It is not infinity. It has a definite value, and in principle it has a specific last digit, even though writing the entire number out is physically impossible.#fyp#school#tired#monday#goviral

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