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Mathematics
General Math
Can a Gaussian distribution be represented as a sum of Dirac Deltas?
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[QUOTE="stevendaryl, post: 6510332, member: 372855"] Any function can be represented as a sum of Dirac delta functions: Let ##f(x)## be an arbitrary function of ##x##. Then you can represent it as: ##\int f(y) \delta(x-y) dy## So that's a weighted sum (well, integral) of delta functions. [/QUOTE]
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Forums
Mathematics
General Math
Can a Gaussian distribution be represented as a sum of Dirac Deltas?
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