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Everything YOU Need to Know to Learn Feynman's Integration Technique!
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- čas přidán 24. 10. 2023
- A guide on how to use feynman's integration technique, from the definition and worked examples, to common patterns to recognize, and dozens of practice problems to better your skills.
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Feel free to suggest integrals or other problems for me to try in the comments!
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Great video !!
Even tho I think you should be more rigourous if you into talking about this topic. For example, Newbies watching ur video could think that this trick is always working (which is most of the time not true...) There are hypothesiz regarding convergence to verify before diving into the resolution and "the calculus part". It's always great to expose why we Can indeed use a method cuz otherwise, it feels like cheating. Mathematiccally speaking , there's a hole.
Maybe you know it and it's great , but maybe your watchers/students or people you trying to teach don't really know
❤️
Thanks for the suggestion! I will take this into account in future videos.
FINALLY!!!! THANK YOU SO MUCH FOR THIS
This is an excellent video. In my opinion it is the best explanation of "Feynman's technique" on youtube.
As an aside, are you familiar with what Feynman called the dispatch method of differentiation?
I am not familiar with that method. Thank you for your support!!
@@danielrosado3213 If you're interested this guy did a video about it. I believe he also references the book where Feynman describes it, which is where I learned about it.
czcams.com/video/Z4EOeRHiWBE/video.html
The direchlet integral is very fun to solve. There is actually a nice way of computing it with a laplace transformation approach.
There are actually three ways I know of to calculate the dirichlet integral using the laplace transform alone.
@@danielrosado3213 jup. i also know three. contour, laplace and feynman+laplace. do you know about a way only using feynman?
@@joniiithan not really, as the feynmans trick approach essentially relies upon using the laplace transform
@@danielrosado3213 three ways to do this with laplace is actually insane bruh
FOr the first one, i substituted x for e^-u and with another minor substitution I used gamma function. My answer is: (-1)^n * n! * 1/((a+1)^n+1). Without using Feynmann Technique.
"when we differentiate that function is the same as taking... bruh" IM IN TEARS
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@@danielrosado32133:44, the moment you realized it was funny to me lol. Good video tho!
@@polsiv oh right, I remember that now 😂. Recording this was a lot of fun
the audio seems a bit low
its name has changed since I learned calculus. how absurd.
I watched this video thinking I might learn something new, but no... it's just classic, basic calc, from the time when it was first invented, renamed for some jackass from the 20th century who contributed nothing. good job, guys.