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I've asked several people to explain this to me and each time they draw me some stupid little picture of a specific example and call it a proof and expect me to generalise it, so can somebody please explain to me algebraically how to generalise reversing the order of integrals.
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It doesn't matter whether you finish a map puzzle row by row or column by column (Imagine you can do that).
X'(y-Xβ)=0
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That in no way answered my question
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Maybe my question isn't clear.
How do you reverse this integral?
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I have no idea. My explaination is only to the constant integration region (The fixed rectangle).
X'(y-Xβ)=0
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The theorem is known as Change of Variables. Here is a link to a proof:
"In the real world, this would be a problem. But in mathematics, we can just define a place where this problem doesn't exist. So we'll go ahead and do that now..."
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