@ellemagazine: Was #HannahDodd once a Barbie Girl? Her #Bridgerton castmates attempt to find out. #YerinHa #LukeThompson

ELLE (US)
ELLE (US)
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Thursday 19 February 2026 22:07:57 GMT
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dool466634673223566z
dool466634673223566z :
Hannah needs to play a young Lily Van Der Woodson!
2026-02-20 13:10:06
8831
nadiebner20005
nadiebner20005 :
I said the 3rd is the lie because „she is one of the most introverted people on the bridgerton cast in my opinion“
2026-02-20 02:05:50
12441
gavigotclaws
gavigotclaws :
Did she say she was in INDIAAAAAA
2026-02-20 12:59:46
2122
ccantug
user3066855296762 :
She reminds me of Blair Waldorf
2026-02-20 06:13:46
4359
amelia.harlow7
Amelia :
What a lack of respect for Yerin, Hana IS NOT the protagonist, it is Yerin and Luke's time to shine.
2026-02-20 02:43:30
488
ellemagazine
ELLE (US) :
See the reveal!
2026-02-19 22:14:51
540
laaibahamjad
Laaibah 🐾🧁౨ৎ 𖦹☼ :
MY FAVE TRIO EVER OMG
2026-02-20 03:58:30
640
nxt_cpt
Nxt_Cpt :
well the bridgerton fam....
2026-03-13 19:58:12
6
liaponie
Lia Pon :
Any Find me in Paris fans?😳😏
2026-03-03 15:23:46
36
palomagraande
paloma ⋆𐙚₊˚⊹♡ :
MY FAVES
2026-02-20 03:07:04
84
teresa_120508
Ana Teresa :
@ 5 , c.
2026-04-02 02:33:27
0
brittanykayehendr
Brittany Kaye Hendrix :
THE GLASSES 😍😍
2026-02-20 20:40:21
101
arwasqp
arwa :
she would have been an amazing carolyn bassette
2026-03-01 21:10:44
3
sallieen
Salome 🐿️ :
I loooove yerin sooo much
2026-02-25 00:20:04
9
amnotdora
Anita :
The Barbie was the lie
2026-03-02 22:36:17
18
_hotdonut_
hotdonut :
No
2026-02-20 14:14:32
5
nathanwubs171
DbDTebras :
it's tottaly the barbie one.
2026-04-02 10:21:03
3
its_me_courtney
Courtney Rowe :
That’s a good physic
2026-03-18 02:43:24
0
millerte96
user1980845014954 :
😳😳😳
2026-03-04 22:34:35
3
mercury1628
Mercury1628 :
🥰🥰🥰
2026-02-20 22:18:10
2
natalia_palanis
nataliap :
🥰🥰🥰
2026-02-21 14:15:42
0
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all fake, ai, no real Graham's number is a gigantic number that provides an upper bound for the solution of certain problems in Ramsey theory. These numbers have some very large power of three, written using Knuth notation. It is named after Ronald Graham. It became widely known after Martin Gardner outlined it in his
all fake, ai, no real Graham's number is a gigantic number that provides an upper bound for the solution of certain problems in Ramsey theory. These numbers have some very large power of three, written using Knuth notation. It is named after Ronald Graham. It became widely known after Martin Gardner outlined it in his "Mathematicians" column for Scientific American in 1977, where he stated: "In an unpublished proof, Graham recently established a country so large that it holds the record for the largest value of a game log ever used in a serious mathematical proof." In 1980, the Guinness Book of World Records repeated Gardner's claim, further fueling public interest in the event. Graham's number is an unimaginable number of times larger than other good unique large numbers, such as a googol, a googolplex, and even larger than Skewes's number and Moser's number. Any observable universe is too small to accommodate the usual decimal notation of Graham's number (each digit is assumed to occupy a smaller fraction of the Planck volume). Even power towers of the form a b c ⋅ ⋅ ⋅ {\displaystyle a^{b^{c^{\cdot ^{\cdot ^{\cdot }}}}}} are useless for this purpose (in the same sense), although this number can be explained using recursive formulas such as Knuth's notation or equivalents, as Graham did. The last 500 digits of Graham's number are [source not specified, 723 days] ...02425950695064738395657479136519351798334535362521 43003540126026771622672160419810652263169355188780 38814483140652526168785095552646051071172000997092 91249544378887496062882911725063001303622931916080 25459461494578871427832350829242102091825896753560 4308699380168924988926809 9510169055919951195027887 17830837018340236474548882222161573228010132974509 27344594504343300901096928025352751833289884461508 94042482650181938515625357963996189939679054966380 03222348723967018485186439059104575627262464195387. Modern mathematical proofs sometimes encounter numbers even larger than Graham's number, for example, in Kruskal's work on finite Friedmann form in Albert—the so-called TREE(3). 😀😃😄😁😆😅😂🤣🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟😕🙁☹️😣😖😫😩🥺😢😭😤😠😡🤬🤯😳🥵🥶😱 😨😰😥😓🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️🫠🤥😶🫥😶‍🌫️🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️😀😃😄😁😆😅😂🤣 🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟😕🙁☹️😣😖😫😩🥺😢😭😤😠😡🤬🤯😳🥵🥶😱😨😰😥😓🤔🫣🤭🫢🫡 🤫🫠🤥😶🫥😶‍🌫️😀😃😄😁😆😅😂🤣🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟😕🙁☹️😣😖😫😩🥺😢😭😤 😠😡🤬🤯😳🥵🥶😱😨😰😥😓🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️😀😃😄😁😆😅😂🤣🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳 😏😒😞😔😟😕🙁☹️😣😖😫😩🥺😢😭😤😠😡🤬🤯😳🥵🥶😱😨😰😥😓🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️😀😃😄😁😆😅😂🤣🥲🥹☺️😊😇🙂🙃😉😌😍 🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟😕🙁☹️😣😖😫😩🥺😢😭😤😠😡🤬🤯😳🥵🥶😱😨😰😥😓🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️😀😃 😄😁😆😅😂🤣🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟😕🙁☹️😣😖😫😩🥺😢😭😤😠😡🤬🤯😳🥵🥶😱😨😰😥 😀😃😄😁😆😅😂🤣🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟 😕🙁☹️😣😖😫😩🥺😢😭😤😠😡🤬🤯😳🥵🥶😱😨😰😥😓🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️🤔🫣🤭 🫢🫡🤫🫠🤥😶🫥😶‍🌫️🫠🤥😶🫥😶‍🌫️🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️😀😃😄😁😆😅😂🤣 🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟😕🙁☹️😣😖😫😩🥺 😢😭😤😠😡🤬🤯😳🥵🥶😱😨😰😥😓🤔🫣🤭🫢🫡🤫🫠🤥😶🫥😶‍🌫️😀😃😄😁😆😅😂🤣🥲🥹☺️ 😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳😏😒😞😔😟😕🙁☹️😣😖😫😩🥺😢😭😤 😠😡🤬🤯😳🥵😄😔😟😕🙁☹️😣😖😫😩🥺😢😭😤😠😡🤬🤯😳🥵🥶😱😨😰😥😓🤔🫣🤭🫢🫡🤫🫠🤥 😶🫥😶‍🌫️😀😃😄😁😆😅😂🤣🥲🥹☺️😊😇🙂🙃😉😌😍🥰😘😗😙😚😋😛😝😜🤪🤨🧐🤓😎🥸🤩🥳 #fyp #larp #accelaration #tcc #soldier #siege

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