We'll wrap up this week with one more Analysis post before switching back to Stats next week.
A Cauchy Product of two series Σan, and Σbn is the series Σcn where
cn = a0bn + a1bn-1 + ...+ anb0
I'll be pretty surprised if this turns up on the Q, but there is one important result that comes out of this: if the two series are absolutely convergent, then the Cauchy product series is also absolutely convergent.
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