@seiko123_0: I love the mementos mission art a lot | #persona #persona5 #persona5royal #p5r #fyp

Seiko

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Region: CA

Monday 20 April 2026 02:02:31 GMT

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Comments

catlaughingemoji 🕯️🎭 :

i own mementos mission vol 1, should i get the rest?

2026-04-20 02:11:33

37

anto :

peak edit +peak game+ peak pfp

2026-04-21 16:10:57

5

miquelia :

I’m gonna ib this 👀

2026-04-21 02:03:24

6

່ ‍ ‍ ‍ ‍ :

bro it's fckg peak

2026-05-17 19:21:24

3

final_duvet :

holy peak edit gang I love mementos mission ❤️✌

2026-04-20 08:25:40

6

Luca🇾🇪 :

2026-04-20 16:19:32

2

𝕹𝖆𝖒𝖊𝖑𝖊𝖘𝖘☦ :

2026-04-20 13:25:36

4

Cris (HEE-HO) :

2026-04-20 21:10:14

8

Trnxn.2 :

Ts amazing how isn’t it viral?😭💔

2026-04-20 13:43:25

3

🌴🌴 :

2026-04-21 11:55:54

2

Adachi Insanote :

I'm literally Adachi

2026-04-20 20:50:06

3

Ҝ乇几丂卄丨几乙 :

2026-04-21 21:35:44

1

𝐕𝐨𝐧𝐧🇹🇹 :

Looking cool Joker!

2026-04-26 21:12:49

1

𑣲vivi :

HOLY PEAK😭😭✌️

2026-04-20 16:53:44

1

elisa ۶ৎ :

i love joker

2026-04-21 01:23:47

1

Mirikuzu :

peak

2026-04-21 03:38:35

1

lota :

PEAKKKKK🙏🙏🙏🔥🔥🔥🔥🔥🔥🔥

2026-04-20 02:03:46

2

cey 🇹🇷 :

ughhh hes so pretty😭

2026-04-22 16:47:39

3

Luizz_• :

Persona and let it happen

2026-04-21 21:58:50

2

Lucky :

no idea how you ended up following me but u the goat

2026-04-20 13:34:01

2

reno :

Rokuro Saito just doesn’t miss

2026-04-21 16:44:49

2

Agatsuma :

Underrated

2026-04-20 07:35:39

1

Dark🇲🇦🔥 🔥 :

Yooo tell me how you made this it’s so PEAK🥹🥹🥹

2026-04-21 03:03:27

1

To see more videos from user @seiko123_0, please go to the Tikwm homepage.

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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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