I’m trying to find any document that give rigorous boundaries and conditions that need to be met when using this technique and I can’t find anything. I learned this technique forever ago, I’ve shown it to some of my professors and they have never seen it before. Like does I(a,x) need to be continuous for all a(-infty to infty) and x on the interval of integration? Like what structure is needed to ensure this technique works.
@@literallydeadpoolyou just need to have the multiplied function evaluate to 1 for t=some value What this technique does is sort of elevate the integral to another dimension in terms of parameters, then navigate through
![The most beautiful equation in math, explained visually [Euler’s Formula]](http://i.ytimg.com/vi/f8CXG7dS-D0/mqdefault.jpg)
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Great video but you don't actually state how the technique works at the beginning, you just show how to use it
That's a great photo at the end!
Beautiful video. Thank you!
I’m trying to find any document that give rigorous boundaries and conditions that need to be met when using this technique and I can’t find anything. I learned this technique forever ago, I’ve shown it to some of my professors and they have never seen it before.
Like does I(a,x) need to be continuous for all a(-infty to infty) and x on the interval of integration? Like what structure is needed to ensure this technique works.
see e.g. en.wikipedia.org/wiki/Leibniz_integral_rule
from Morocco thank you for this clear complete proofs
How do you make your videos ?
Awesome ❤
impossible to follow
1:22
the explanations are good but i can’t wrap my head around how they chose where to insert the *t* variable
@@literallydeadpoolyou just need to have the multiplied function evaluate to 1 for t=some value
What this technique does is sort of elevate the integral to another dimension in terms of parameters, then navigate through