@everyotherodd: Integration is an accumulation of small amounts of a quantity from its rate-of-change function. The purpose of this video is to show how restricting the idea of integration as area under the curve prevents a robust understanding of accumulation from a rate of change function. #integral #Integration #DefiniteIntegral #Accumulation
using limits as if you can rigorously define what they mean without non-standard analysis and standard analysis(yes both use the idea of infinity). now with all of this youre only able of approximation which sure is great for applications into reality as you cant use infinity in reality it stays in the abstracted and idealized math. better start making your own notations and rigorously define such ideas in a finitist analysis or something cuz you just getting approximations.
2026-08-31 21:06:25
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a11 :
I love you
2026-09-01 02:45:16
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Jοrdan :
Where can we watch the animations you’ve made
2026-08-31 20:36:40
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eduardo :
We can distribute a fixed amount of mass (of a certain quantity) in different ways, so thinking simply as >computing volume< we are going to lose how mass is being accumulated, which may represent more attributes than area. Doesn't changing Riemann to Lebesgue-Stieltjes integral solves this issue?
2026-09-01 00:51:54
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