Second Part: Mean and Average Tutorial
In this second part of Mean and Average tutorial , I demonstrate the relationship time-average, delayed-average, moving-average and delayed-moving-average using of average composition diagram and fundamental theorem.
Suppose we have a sequence of measurement that we give notation . The index of sequence is regarded as the position of the element . We assume the index of the sequence always start at 1 and increase by natural number up to the last measurement . In this case, the sequence have a fixed length . Alternatively, the sequence can also dynamically grow over time. When the sequence grows over time, the length is not specified.
The topics are the following:
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