@aylasara8:

Ayla🧉
Ayla🧉
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Friday 31 October 2025 04:07:11 GMT
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sakinatribuanaaaa
kina :
tau kan kenapa aku ga suka di bentak?
2025-10-31 09:26:47
2530
icaaaaicaaaa_
່ ‍ ‍‍ ‍ ‍ :
haha,klian pernah?? aku sih nggk....
2025-11-10 09:33:28
199
jovannaa_a
my anaa :
dan mama pas dimarahin sama papa, mama langsung nangis aku bingung waktu itu pengen peluk mama tapi ga enk🥺
2025-10-31 07:20:25
1226
_zaacvous3
zr :
itu dulu. papah sebaik itu mangkanya Allah manggil papah duluan, tapi itu takdir 🙁
2025-10-31 11:21:08
393
bapaogoreng__
bapaogorengg__ :
AYAHKUU sebaikss ituu🥺🥺
2025-10-31 10:15:15
351
sasa33.5
§all.23 :
ayah ak gaperna maraa paling cuma nasehati dngan lmbut tapi ibu ak sering marah sm ak apa² ak disalahin☹
2025-10-31 13:07:14
288
_dontknowsiapa
sukasuka :
ayahku selalu membelaku, beliau paling ngertiin aku 🥺
2026-02-18 11:01:16
5
ssafahaayie_
capapacapa :
ayah, aku harap engkau hidup lebih lama lagi aku masih membutuhkan mu..
2026-04-07 10:14:18
12
bbluerbies2
_nnnaysira :
pas mama yng kena marah smpe nngis, mau minta maaf pun gaenak
2025-10-31 08:45:16
131
zmraslmiazhra_07
zaaaaa💤 :
dari situ lah kenapa aku gasuka di bentak
2025-10-31 10:17:27
98
selly3575
￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ :
tapii ituu dluuu:(
2025-10-31 10:09:49
95
_ctyn3
𝓬𝓲𝓲𝓲𝓲🦭 :
tpi itu dlu skrng ga lagi😞, al-fatihah paaa🤍
2025-11-02 05:41:51
46
ntiincess
wldsanti_ :
aku sayang sama mama tapi aku benci cara mama perlakukan aku,aku harap mama bisa berubah ily mama🥰
2025-10-31 10:14:30
72
anndyyaa.ped
rappeedd :
kebalikannya kak
2025-11-10 12:32:52
60
fi..da
fidaaaaa :
tp ak gmau punya lelaki sprti ayh
2025-11-10 14:16:49
9
didir1230
AdElliA. :
andai ayahku gini
2025-11-07 06:47:10
7
noclant4biss.___
dinda :
itu dulu. papah sebaik itu mangkanya Allah manggil papah duluan, tapi itu takdir 🙁
2025-11-10 15:43:33
6
kiiranaputri_5
krna :
ayah paling gbsa liat aku nangis🥺🥺🥺🥺
2025-11-07 02:45:50
8
callmecaa_123
cacamarica :
@diescry:tapi omongan ayah kalo udah emosi sakit bngt, semua nya di ungkit
2025-12-19 22:44:20
5
selviudusilvi
s :
sekarang gaada lagi yg belain aku.
2025-10-31 22:55:43
15
cardigan.t
Èuncæ! :3 :
tolong hidup lebih lama,ayah.
2025-11-02 06:31:15
8
nanunindye
nindyea :
tapi disitu juga aku gamau kalo ibu di marahin
2025-11-10 06:02:06
6
tyystee09
utyysihite :
tapi ayahku malah diamuk gantian sama emakku dan kami berdua jadi dimarahin barengan terus kami saling pandang nahan ketawak
2025-11-02 02:05:16
18
ccaaa0812
ccaaa🦢 :
tapii itu semua tertinggal di 2019🙁🙁
2025-10-31 11:12:12
14
kezkal_gtgs
^ּ᪲᪲᪲ 𝓯𝓵𝓾𝓽𝓽𝓮𝓻𝓼𝓱𝔂ˎˊ˗ :
but i hate my father
2025-10-31 09:19:49
76
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#creatorsearchinsights #fyp #foryoupage Graham's number is an unimaginably large finite integer that famously held the Guinness World Record for the largest number ever used in a serious mathematical proof. [1] (https://en.wikipedia.org/wiki/Graham%27s_number), [2] (https://brilliant.org/wiki/grahams-number/)Origin and PurposeRamsey Theory: The number was devised by mathematician Ronald Graham in 1971 during his work on a problem in Ramsey theory. [1] (https://sites.google.com/site/allamsnumbers/home/part-3/grahams-number), [2] (https://brilliant.org/wiki/grahams-number/)Hypercube Problem: It answered how large the dimension of a hypercube must be so that if you connect every pair of corners with a red or blue line, a single-color coplanar complete subgraph (K₄) is forced. [1] (https://sites.google.com/site/allamsnumbers/home/part-3/grahams-number)Upper Bound: Graham proved that a solution exists and set this immense value as an upper bound (the true required dimension is actually much smaller, known to be between 13 and a far lower ceiling). [1] (https://www.youtube.com/watch?v=hm6mYvcQzX4), [2] (https://en.wikipedia.org/wiki/Graham%27s_number), [3] (https://sites.google.com/site/allamsnumbers/home/part-3/grahams-number)Popularization: Martin Gardner popularized the number in his November 1977
#creatorsearchinsights #fyp #foryoupage Graham's number is an unimaginably large finite integer that famously held the Guinness World Record for the largest number ever used in a serious mathematical proof. [1] (https://en.wikipedia.org/wiki/Graham%27s_number), [2] (https://brilliant.org/wiki/grahams-number/)Origin and PurposeRamsey Theory: The number was devised by mathematician Ronald Graham in 1971 during his work on a problem in Ramsey theory. [1] (https://sites.google.com/site/allamsnumbers/home/part-3/grahams-number), [2] (https://brilliant.org/wiki/grahams-number/)Hypercube Problem: It answered how large the dimension of a hypercube must be so that if you connect every pair of corners with a red or blue line, a single-color coplanar complete subgraph (K₄) is forced. [1] (https://sites.google.com/site/allamsnumbers/home/part-3/grahams-number)Upper Bound: Graham proved that a solution exists and set this immense value as an upper bound (the true required dimension is actually much smaller, known to be between 13 and a far lower ceiling). [1] (https://www.youtube.com/watch?v=hm6mYvcQzX4), [2] (https://en.wikipedia.org/wiki/Graham%27s_number), [3] (https://sites.google.com/site/allamsnumbers/home/part-3/grahams-number)Popularization: Martin Gardner popularized the number in his November 1977 "Mathematical Games" column in Scientific American. [1] (https://en.wikipedia.org/wiki/Graham%27s_number)How It Is DefinedGraham's number cannot be written out in normal decimal digits because the observable universe is too small to fit the digits. Instead, mathematicians define it using Knuth's up-arrow notation through a 64-step recursive sequence: [1] (https://mathworld.wolfram.com/GrahamsNumber.html)Step 1 (g₁): Defined as \(3 \uparrow\uparrow\uparrow\uparrow 3\) (using four up-arrows).Step 2 (g₂): Defined as \(3 \uparrow^{g_1} 3\), where the number of arrows is equal to g₁.The Sequence: This process continues step-by-step until the 64th step.Graham's Number (G): Equal to g₆₄. [1] (https://www.youtube.com/watch?v=Tw5AaS0qNgs&t=48), [2] (https://www.mathwords.com/g/grahams_number.htm), [3] (https://simple.wikipedia.org/wiki/Graham%27s_number), [4] (https://sites.google.com/site/allamsnumbers/home/part-3/grahams-number)Interesting PropertiesLast Digits: Despite its unfathomable scale, its exact last digit is known to be 7, and mathematicians have computed hundreds of its final trailing digits.Divisibility: It is a whole number that is a power of 3 and divisible by 3. [1] (https://www.youtube.com/watch?v=XTeJ64KD5cg), [2] (https://www.youtube.com/watch?v=Tw5AaS0qNgs&t=48)

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