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(Requires Appendix Material) Define the Difference Operator Δ=(1L)\Delta = ( 1 - L )

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(Requires Appendix Material) Define the difference operator Δ=(1L)\Delta = ( 1 - L ) , where LL is the lag operator, such that LjYt=YtjL ^ { j } Y _ { t } = Y _ { t - j } . In general, Δji=(1Lj)i\Delta _ { j } ^ { i } = \left( 1 - L ^ { j } \right) ^ { i } , where ii and jj are typically omitted when they take the value of 1. Show the expressions in YY only when applying the difference operator to the following expressions, and give the resulting expression an economic interpretation, assuming that you are working with quarterly data: (a) Δ4Yt\Delta _ { 4 } Y _ { t }

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