@ahnkeonho1402_2009: #seonghyeon #cortis #fyp #xh #xuhuong

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Friday 26 June 2026 08:51:46 GMT
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laay_41
☆:୨𓏲˙.-nanayys.𝟎˙∘୨𓏲~ :
SEGANTENG INI DI SHIP SAMA IPUT........
2026-06-28 06:35:57
8662
cortis5129
chíp yêu 🦊cùng tin tồ🐕‍🦺 :
ước j sau này tui là vợ ảnh
2026-06-26 23:57:05
4105
faayyii1
🤓 :
nikahin aku sama dia pliss
2026-06-29 10:03:07
771
.miwahn
ity. :
khớp nhạc
2026-06-26 09:05:13
2137
syamsiah.khoirunn
pipit_sawit🍉🇵🇸 :
Orang seganteng ini di ship ipud? 😭
2026-06-29 00:06:22
2416
thgbom_102
Hải Yến :
ảnh có nhận lốp kh mn
2026-06-27 03:58:07
242
cufw_
cuwf. :
nếu nằm mơ mà thấy ảnh là t chạy lại hôn ảnh liền á💔
2026-06-27 02:00:06
438
juhonnjuhoon2
🐢 Juhooniehoon🐢 :
2026-06-27 11:36:50
319
welovecortis1808
xuka :
nó mà đóng phản diện thì nam chính sai rõ😔
2026-06-29 03:51:44
432
noiiuemhandeo
我爱虞书欣🐟 :
sáng dặm bùa 1 lần trưa dặm 1 lần tối dặm 1 lần khuya dặm lần cuối có thể t mơ thấy nó luôn â
2026-06-26 13:58:51
51
ng.nhiiiii240
Yeen nhii :
Thôi đành bias luôn chíp
2026-06-26 15:04:06
67
kwit._tie
۶ৎ 𝘬𝘸𝘪𝘵𝘵𝘪𝘦 ⋆˚࿔ :
ăm chã có quả mũi xịn vl 😭
2026-06-27 01:12:08
55
..ifs4mi
epanie_nyell :
cara menukar abang gua sama seonghyeon🥰
2026-06-29 12:46:28
106
nocortis_bigproblem
엄성현 :
100K C VY CẠO ĐẦU
2026-06-28 06:53:01
6
nnmuss4
ִֶָ𓂃 ִֶָ ་𝖓𝖎𝖒𝖘𝖊́.ִֶָ ˖ :
sarap jir yg shipin sayngku sm ifood
2026-07-01 02:10:16
10
lemonttiei
12 :
mending ship oyon sm aku aja
2026-06-30 00:39:59
120
pcarkono2
𝗰𝗮𝗹𝗹 𝗺𝗲 𝘀𝗶𝗴𝗺𝗮 :
KENAPA HRUS SAMA IPUT SIH?, MENDING SAMA GUE AJA UDAH
2026-07-05 01:32:30
5
imaa.anakimuff
ꭑɑɑ 🫧 :
IHH YANG INI MIRIP JAY
2026-06-29 12:14:36
46
twanh_11
Twanh cười haha hóa lababa :
ủa s k có ảnh ni v tr
2026-06-27 00:37:17
27
l.t.p.l15122011
Pih. :
Bias của mình là Martin, không được đổi không được đổi😭😭
2026-06-27 04:40:09
48
user_eomsean07
bảo linh :
mê quả edit nầy vai
2026-06-26 13:15:24
10
nanananavyaa_
엄성현_🦊 :
g-gue selalu bikin fake scenario sebelum tidur dan pasti ada dia sebagai pacar gue....
2026-07-03 00:23:38
5
syerly.115
🐣 :
SEAANN AKU PADAMU
2026-06-29 04:02:41
13
thzii190315
Đừng để Vy nóng :
phải cùng 1 người kh mn ( t kh đu nên khbt )
2026-06-27 07:14:19
6
thuongemkeo_
thank kiu vinamilk :
ê cái nhạc hồi xưa mấy c biến hình công chúa Disney hay dùng này
2026-06-27 09:01:55
9
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Graham's number is a tremendously large finite number that is a proven upper bound to the solution of a certain problem in Ramsey theory. It is named after mathematician Ronald Graham who used the number as a simplified explanation of the upper bounds of the problem he was working on in conversations with popular science writer Martin Gardner. The number was published in the 1980 Guinness Book of World Records, which added to the popular interest in the number. Graham's number is much larger than any other number you can imagine. It is so large that the observable universe is far too small to contain an ordinary digital representation of Graham's number, assuming that each digit occupies one Planck volume which equals to about  4.2217 × 10 − 105  m 3 4.2217×10  −105   m  3  . Even power towers of the form  a b c ⋅ ⋅ ⋅ a  b  c  ⋅  ⋅  ⋅           are insufficient for this purpose, although it can be described by recursive formulas using Knuth's up-arrow notation. Though too large to be computed in full, many of the last digits of Graham's number can be derived through simple algorithms. The last 400 digits are these: 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. Specific integers known to be far larger than Graham's number have since appeared in many serious mathematical proofs, for example, in connection with Harvey Friedman's various finite forms of Kruskal's theorem.#targetaudience #antitcc
Graham's number is a tremendously large finite number that is a proven upper bound to the solution of a certain problem in Ramsey theory. It is named after mathematician Ronald Graham who used the number as a simplified explanation of the upper bounds of the problem he was working on in conversations with popular science writer Martin Gardner. The number was published in the 1980 Guinness Book of World Records, which added to the popular interest in the number. Graham's number is much larger than any other number you can imagine. It is so large that the observable universe is far too small to contain an ordinary digital representation of Graham's number, assuming that each digit occupies one Planck volume which equals to about 4.2217 × 10 − 105 m 3 4.2217×10 −105 m 3 . Even power towers of the form a b c ⋅ ⋅ ⋅ a b c ⋅ ⋅ ⋅ are insufficient for this purpose, although it can be described by recursive formulas using Knuth's up-arrow notation. Though too large to be computed in full, many of the last digits of Graham's number can be derived through simple algorithms. The last 400 digits are these: 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. Specific integers known to be far larger than Graham's number have since appeared in many serious mathematical proofs, for example, in connection with Harvey Friedman's various finite forms of Kruskal's theorem.#targetaudience #antitcc

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