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Add a note to function space inner product
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@@ -91,7 +91,8 @@ Inner product (in function spaces)::
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* Both products perform projection of one function into another.
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* Orthogonal has the same meaning as in vector spaces.
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* for stem:[\cos(x)] and stem:[\sin(x)], we use stem:[a = -\pi] and stem:[b = \pi].
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* For stem:[\cos(x)] and stem:[\sin(x)], we use stem:[a = -\pi] and stem:[b = \pi].
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* stem:[\sin] and stem:[\cos] are orthogonal to one another, but neither is "normalized".
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Expansion of discrete functions::
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