On Some Computational Aspects of Real Business Cycle Theory

Cover On Some Computational Aspects of Real Business Cycle Theory
On Some Computational Aspects of Real Business Cycle Theory
Jean Pierre Danthine
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895 hours: 1. 12 . 986 productivity: 2. 43 . 350 A = . 02 (other parameters unchanged) 15 (a) standard deviations (b) correlations with output output : 3. 40 ] . 00 ronsumpt 1 on : 3. 05 . 956 investment : 9. 16 . 898 capatal stork: 5. A] . 910 hours : ] . 33 . 9(>n productivity: 2. 87 . 523 These tables reveal the tendency of the standard deviation in all series to increase as the proportional deviation A increases; capital stock variation appears to increase at the greatest rate. This is not ...surprising as the quadratic approximation is effectively reducing the level of concavity in the utility function which has the consequence of making increased variation in all the series optimal. With regard to the investment function in particular, its linearity under the quadratic approximate regime contrasts with its concavity under the 'exact' formu- lation. For any given variation in output, greater variation in invest- ment will be observed under the linear decision rule.
We also note that the correlation of both consumption and hours with output declines slightly with the increased A, while wage (productivity) correlation with output increases very dramatically.


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