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Time Invariant System

A time invariant system means that the output of the system doesn't depend on the time. In other words, there is an input $ \,x(t) $ with an output $ \,y(t) $. If the input is shifted by time $ \,t0 $ so that $ \,x(t-t0) $ yields an output $ \,y(t-t0) $


Example of Time Invariance

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Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

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