@naomicmatsukawa: Algo de mi día a día😂 #pareja #fyou

Naomi Matsukawa
Naomi Matsukawa
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Region: PE
Monday 04 August 2025 01:05:10 GMT
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vmanuel198
Víctor Manuel 👽 :
normalmente a esa hora se ponen a revisar el celular
2025-08-04 14:32:04
1399
joyce_alison23
Alison💖 :
Bb al menos no te abraza durísimo y te obliga a dormirte también 😭
2025-08-04 21:15:57
471
usuario20209873553
angyelips :
REVISALE EL CEL BB
2025-08-04 18:35:01
511
tufadermegusta
usuario :
No entiendo como se pueden dormir tan rápido
2025-08-04 05:23:13
213
o.r_l.a_n.d_o
poma :
sentimos esa seguridad de estar al lado de la persona que amamos que nuestro cuerpo se relaja demasiado y ahí es donde nos dormimos rapido
2025-08-04 13:19:23
111
karina.cpg
karina.pg :
Y espérate cuando tenga más de 40 JAJAJAJAJAJA
2025-08-04 22:08:13
7
kami.816
kค๓i✿ :
JAJAJAJAJ SU BOCA ABIERTA
2025-08-04 02:20:14
47
maracuya3333
Maracuyá 🍋 :
por q todos son asi :(
2025-08-04 14:47:03
11
fiorelan22
FIORELA :
jajajj todos los novios son así?
2025-08-04 13:58:04
8
nikicv080843
nikgod :
y es el primero en despertar😁
2025-08-05 15:42:11
5
magy35_13
magy :
si puede dormir así de tranquilo ,sin duda confía mucho en ti 🥰no le revises el celular ,la confianza no se debe de perder
2025-08-05 14:57:53
7
jessy.jessy07
꧁♡Jessy♡꧂ :
yo si lo jodo yo no duermo y el tampoco jajaja
2025-08-04 23:39:14
5
miluskacsandoval
Miluska C. Sandoval :
Al parecer todos los novios vienen con esa configuración 😭
2025-08-05 18:30:06
80
gadiel_vargas6
GADIEL VARGAS :
para los que se duerme así serán los que trabajamos más tiempo
2025-08-04 22:21:05
6
tatoruiz86
🤴🏾🤴🏾🤴🏾🤴🏾 :
Lo que pasa es que muchos de nosotros si trabajamos como hombres y en brazos de ustedes descansamos
2025-08-05 20:23:46
4
angelikyomoto
Angeli :
mi novio también se duerme pipipi 😭
2025-08-04 18:29:12
6
claudiapineda.0405
Claudia🪷 :
y todavía me obliga a dormir 🥲🥲
2025-08-04 11:29:44
8
carlosdanielvalle9
CARLOS DANIEL VALLE :
juega clash royal ahi las horas se pasan rapido ajajajjaa
2025-08-04 21:03:17
5
nayelijd5
Emi 🌸😌 :
Es porqué siente paz al estar contigo
2025-08-08 17:57:02
2
giancrlos
Yan Gonza :
Fácil cantas un rato
2025-08-06 13:28:42
3
noysiboyp
Patrick Castillo :
es que nos dan paz pue, es nuestro lugar seguro🫣
2025-08-06 17:02:19
2
yuniorpiscis
Yunior :
despues de los 30 ya todos caemos 🥺
2025-08-05 02:49:35
2
paolarequejo398
paolarequejo :
el mío entra en coma xd jajaja 😂
2025-08-05 02:37:32
2
kimberly.vega995
Kimberly vega :
ami ma sueño todo el día , menos cuando me echo a mi cama 😁
2025-08-04 18:01:33
1
sollc1
Sol LC :
El mío se duerme así con la boca abierta encima babea 🥲🥲
2025-08-04 15:30:44
1
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Graham’s Number is an extraordinarily large number that arose in a problem in Ramsey theory, a branch of mathematics that studies patterns in large structures. It was introduced by mathematician Ronald Graham as an upper bound for a particular combinatorial problem. Here is an explanation in English: ⸻ What is Graham’s Number? Graham’s number is so large that it cannot be written using ordinary decimal notation. Even writing down all the digits would be impossible because there are far more digits than there are atoms in the observable universe. To describe it, mathematicians use Knuth’s up-arrow notation, which allows repeated exponentiation to be written compactly. For example: * 3^3 = 27 * 3 \uparrow\uparrow 3 = 3^{3^3} = 3^{27} * 3 \uparrow\uparrow\uparrow 3 is unimaginably larger. Graham’s number is built by repeatedly applying increasingly powerful versions of this notation over 64 stages. ⸻ How is it defined? First, define: G_1 = 3 \uparrow\uparrow\uparrow\uparrow 3 Then recursively: G_{n+1} = 3 \uparrow^{G_n} 3 where \uparrow^{G_n} means using G_n arrows between the two 3s. Finally: \boxed{\text{Graham's Number} = G_{64}} ⸻ How big is it? It is vastly larger than numbers such as: * a googol (10^{100}), * a googolplex (10^{10^{100}}), * or almost any number encountered in physics. Despite its enormous size, Graham’s number is finite. It is much smaller than some other large numbers studied in mathematics, such as those arising from the Busy Beaver function. ⸻ Interesting fact Although Graham’s number is unimaginably large, its last decimal digit is known: it is 7. ⸻ In short, Graham’s number is one of the largest finite numbers ever used in a serious mathematical proof. It is famous not because it is the largest possible number, but because it was a natural upper bound that emerged in an actual mathematical problem.#hERo #gentleman #edit #fyp #rampage
Graham’s Number is an extraordinarily large number that arose in a problem in Ramsey theory, a branch of mathematics that studies patterns in large structures. It was introduced by mathematician Ronald Graham as an upper bound for a particular combinatorial problem. Here is an explanation in English: ⸻ What is Graham’s Number? Graham’s number is so large that it cannot be written using ordinary decimal notation. Even writing down all the digits would be impossible because there are far more digits than there are atoms in the observable universe. To describe it, mathematicians use Knuth’s up-arrow notation, which allows repeated exponentiation to be written compactly. For example: * 3^3 = 27 * 3 \uparrow\uparrow 3 = 3^{3^3} = 3^{27} * 3 \uparrow\uparrow\uparrow 3 is unimaginably larger. Graham’s number is built by repeatedly applying increasingly powerful versions of this notation over 64 stages. ⸻ How is it defined? First, define: G_1 = 3 \uparrow\uparrow\uparrow\uparrow 3 Then recursively: G_{n+1} = 3 \uparrow^{G_n} 3 where \uparrow^{G_n} means using G_n arrows between the two 3s. Finally: \boxed{\text{Graham's Number} = G_{64}} ⸻ How big is it? It is vastly larger than numbers such as: * a googol (10^{100}), * a googolplex (10^{10^{100}}), * or almost any number encountered in physics. Despite its enormous size, Graham’s number is finite. It is much smaller than some other large numbers studied in mathematics, such as those arising from the Busy Beaver function. ⸻ Interesting fact Although Graham’s number is unimaginably large, its last decimal digit is known: it is 7. ⸻ In short, Graham’s number is one of the largest finite numbers ever used in a serious mathematical proof. It is famous not because it is the largest possible number, but because it was a natural upper bound that emerged in an actual mathematical problem.#hERo #gentleman #edit #fyp #rampage

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