@liliostaar: i know i’m a little late to this trend shh || #allofusaredead #aouad #aouadedit #namonjo #yoonisak aouad / all of us are dead scp: taedaescp

𝙡𝙞𝙡𝙞 ༊*·˚

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Monday 03 November 2025 02:54:56 GMT

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Comments

Sarah 🖤 :

all of us are dead ❌ all of us are waiting for s2 ✅

2025-12-12 11:03:16

2599

. :

“..why are your hands cold..?..”

2026-02-07 06:41:24

515

kaiser"s_left_toe :

can I get that sticker

2026-06-04 08:55:33

0

✿✟💙leeknow♡✩✯ :

k-drama❌ k-trauma✅

2025-11-04 23:27:04

3032

soulsn :

I cried sm when she turned into a zombie, their friendship was so precious

2025-11-03 06:04:45

1345

Baek-jin :

So underrated i love it❤

2025-11-03 03:02:24

436

junni :

JUN HEE MENTIONED!

2025-12-07 16:00:24

114

AouaFnaf :

Sometimes a relationship is so strong… you feel like even if their a zombie their still a human friend..

2025-11-25 08:04:02

15

️pxnk :

“i-sak why are you so cold?” HURTS ME

2026-04-06 02:27:41

13

03 :

I wish I have a bff too💔mines just toxic and fake

2025-12-27 07:45:58

33

＊✿❀ 𝑆𝐴𝑇𝑂𝑅𝑈 ❀✿＊ :

Y recuerda : Hay gente que dice que nam-ra sufrió más que los demás pero on-jo perdió todo su mundo

2026-02-09 02:31:34

31

Ivy¹⁴³🐠🥀 :

my doomed yuri😭😭

2026-02-23 20:43:17

1

𝑆𝑢𝑙𝑙𝑖ᥫ᭡ :

‹‹I-SAK!››

2025-12-25 23:27:03

26

ALAZNE ^᪲᪲᪲ :

this scene made me cry 😭

2026-03-13 22:17:19

5

KatseyeFan♥️ :

besties

2026-01-03 20:31:09

9

⋆. 𐙚 ˚Alexa⋆. 𐙚 ☽༓･*˚⁺‧͙ :

my girls😭

2026-01-21 17:10:40

8

𝘒𝘩𝘢𝘭𝘪𝘢 :

“I-Sak?”

2025-11-05 15:43:37

14

𐔌 . ⋮𝑼𝒔𝒂𝒈𝒊. ᐟ ֹ ₊ ꒱ :

Chorei mt😭❤️

2026-01-25 07:09:38

9

hinata :

and fredes

2026-01-20 04:01:32

24

all of us are dead🧟‍♀️ :

😔😍

2026-01-18 15:52:43

9

denaaaa ♡ :

i love all of us are dead

2025-11-07 01:21:21

30

𝓚❦ :

ain't no way bro 😭

2025-11-03 23:24:51

24

Mitty :

this doomed friendship had me SOBBING bro💔

2025-12-26 16:44:04

5

𐱅𐰇𐰼𐰰 :

I HATE U FOR MAKING ME CRY.

2025-12-21 11:11:24

8

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La frase que compartiste, “Alabado torres de punta a punta”, suena como un verso o un fragmento poético, quizá parte de una canción, un rezo popular o una expresión lírica. Sin embargo, está algo aislada y no queda claro el contexto: ¿quieres que te explique su posible significado, que la continúe en forma de poema, o que busque si pertenece a una obra específica? Por ejemplo, si lo tomamos como inspiración poética, podría expandirse así: ` Alabado torres de punta a punta, vigías del tiempo, guardianes del cielo, sus campanas despiertan la aurora, sus sombras protegen al pueblo entero. ` ¿Prefieres que lo investigue como parte de una obra existente, o que lo desarrolle creativamente en un poema completo? #paratiiiiiiiiiiiiiiiiiiiiiiiiiiiiiii #musica #alvarotorres

La frase que compartiste, “Alabado torres de punta a punta”, suena como un verso o un fragmento poético, quizá parte de una canción, un rezo popular o una expresión lírica. Sin embargo, está algo aislada y no queda claro el contexto: ¿quieres que te explique su posible significado, que la continúe en forma de poema, o que busque si pertenece a una obra específica? Por ejemplo, si lo tomamos como inspiración poética, podría expandirse así: ` Alabado torres de punta a punta, vigías del tiempo, guardianes del cielo, sus campanas despiertan la aurora, sus sombras protegen al pueblo entero. ` ¿Prefieres que lo investigue como parte de una obra existente, o que lo desarrolle creativamente en un poema completo? #paratiiiiiiiiiiiiiiiiiiiiiiiiiiiiiii #musica #alvarotorres

Let’s integrate sin(x) / x from 0 to infinity, known as the Dirichlet integral. The integrand, sin(x) / x, is the unnormalized sinc function sinc(x) that is crucial in electrical engineering, particularly in signal processing. In the frequency domain, an ideal “brick-wall” low-pass filter is a rectangular pulse. Taking the inverse Fourier transform of this rectangular pulse gives you a sinc function in the time domain. If you integrate the sinc function up to a variable t (which gives the Sine Integral, Si(t)), you get the step response of that ideal low-pass filter. The fact that the integral overshoots its final value before settling is the exact mathematical origin of the Gibbs phenomenon — that famous ringing artifact you see when approximating square waves with Fourier series. The sinc function does not have an elementary antiderivative. To solve the integral, we introduce a decay factor e^–(ax) to create a family of integrals I(a). Then, inspired by Feynman’s technique, we differentiate under the integral sign to cancel the problematic denominator. At this point, integrating by parts becomes possible. The final step is to integrate back to get I(a), and take the limit as a approaches 0 to evaluate our target integral. #math #calculus #engineering #integral #integration

Let’s integrate sin(x) / x from 0 to infinity, known as the Dirichlet integral. The integrand, sin(x) / x, is the unnormalized sinc function sinc(x) that is crucial in electrical engineering, particularly in signal processing. In the frequency domain, an ideal “brick-wall” low-pass filter is a rectangular pulse. Taking the inverse Fourier transform of this rectangular pulse gives you a sinc function in the time domain. If you integrate the sinc function up to a variable t (which gives the Sine Integral, Si(t)), you get the step response of that ideal low-pass filter. The fact that the integral overshoots its final value before settling is the exact mathematical origin of the Gibbs phenomenon — that famous ringing artifact you see when approximating square waves with Fourier series. The sinc function does not have an elementary antiderivative. To solve the integral, we introduce a decay factor e^–(ax) to create a family of integrals I(a). Then, inspired by Feynman’s technique, we differentiate under the integral sign to cancel the problematic denominator. At this point, integrating by parts becomes possible. The final step is to integrate back to get I(a), and take the limit as a approaches 0 to evaluate our target integral. #math #calculus #engineering #integral #integration

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