Binnet's 2nd integral formula

[@CM63_France]

Hi, "terribly sorry about that" : 2:06 , 2:40 , 4:06 , 5:51 , 6:36 , 8:07 , 8:57 , 12:45 , 15:24 , "ok, cool" : 2:16 , 2:53 , 3:23 , 5:14 , 6:10 .

[@nightmareintegral5593]

Flammable math was first with this integral. He had so much passion then. Now he almost gone 😢.

[@maths_505]

@@nightmareintegral5593 why am I not surprised that flammy solved this before me 😂 jokes aside it's probably down to work and priorities.

[@yoav613]

@@maths_505 yes,in that time i think he was a student,now he is a teacher and doing other stuff..

[@leroyzack265]

Bro you literally breath integration. For me you're the person that has mastered it the most.

[@smallyberbigelbe7571]

Thank you for reminding me of math I once knew. Still just as beautiful as the day I learned it.

[@MrFtriana]

The result reminds me of the Stirling formula, an asymptotic series expansion for the Gamma function

[@xanterrx9741]

Beautiful result , i hope for more videos .

[@leroyzack265]

I really enjoyed the wild ride and I'm happy for learning new things.

[@MrWael1970]

Fruitful result. Thank you

[@AliAujla92]

Wow! This integral is pretty hard.

[@maths_505]

How's it going my friend?

[@aliaujla-2ujt]

Watching my broo math505 only, and it's going well, hard, and okay, cool😂😂

[@aliaujla-2ujt]

​@Ebru659, if you want to solve it by yourself, there is a book named "Table of Integrals, Series and Products" by Losif M. Ryžik. The book has answers to every integral where you have to find the solutions by yourself. Otherwise, @michealpenn @blackpenredpen @mathsflammable @drpeyam are very amazing. But believe me this channel is way ahead than any other calculus channel!

[@maths_505]

@@Ebru659 math stack exchange and anywhere else you can find them on the internet.

[@yoav613]

Nice!! This looks like the binet's formula for log gamma,cool way to derive it😊💯💯💯

[@maths_505]

Yeah this was fun

[@yoav613]

@@maths_505 yes!

[@lokeshraybarman7007]

Beautiful explanation ❤❤❤ can you pls take up more ramanujan like integrals and explain ❤❤❤❤

[@Aplicapitagoras]

The power of the laplace transform😵‍💫

[@MrFtriana]

Laplace transforms are very powerful, yet sometimes looks like are very underappreciated.

[@Mario_Altare]

Waiting for/looking forward to Binnet's 1st integral formula 🙂

[@МуратВахитов-п8ф]

Why is 15:50 true?

[@giuseppemalaguti435]

I=(1/2π)Σ((-1)^n/(2πz)^2n)Γ(2n+1)ξ(2n+1)...mah

[@mau9639]

Hai

[@maths_505]

Bit more than that😂

[@cdkw2]

pretty!

[@aadi.-.]

great to see you here too haha