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Volumn 57, Issue 2, 2007, Pages 205-211

How do output growth-rate distributions look like? Some cross-country, time-series evidence

Author keywords

[No Author keywords available]

Indexed keywords

GROSS DOMESTIC PRODUCT (GDP); INDUSTRIAL PRODUCTION; LAPLACE DISTRIBUTIONS; ORGANIZATION FOR ECONOMIC COOPERATION AND DEVELOPMENT (OECD);

EID: 34250318266     PISSN: 14346028     EISSN: 14346036     Source Type: Journal    
DOI: 10.1140/epjb/e2007-00153-0     Document Type: Article
Times cited : (9)

References (41)
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    • More on fitting Subbotin distributions to economic data is in [5,6]
    • More on fitting Subbotin distributions to economic data is in [5,6]
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    • The period of strong growth experienced by the US economy after World War 11 is probably responsible for the positive location parameter 771 (0.0082), which implies a positive sample average growth rate
    • The period of strong growth experienced by the US economy after World War 11 is probably responsible for the positive location parameter 771 (0.0082), which implies a positive sample average growth rate
  • 34
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    • IP tracks very closely GDP in almost all countries. More precisely, the GDP-1P cross-correlation profile mimics from time t - 6 to time t + 6 the GDP auto-correlation profile
    • IP tracks very closely GDP in almost all countries. More precisely, the GDP-1P cross-correlation profile mimics from time t - 6 to time t + 6 the GDP auto-correlation profile
  • 35
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    • Cramér-Rao bounds are also graphically reported in Figure 5 at lag t - 1
    • Cramér-Rao bounds are also graphically reported in Figure 5 at lag t - 1
  • 36
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    • See [13] for details. Our exercises also show that fat tails emerge not only for the EP density, but also if one fits alternative families of heavy-tailed distributions (e.g. Cauchy, Student-t, Levy-stable). However, such alternative fat- and medium-tailed densities perform worse than the EP in fitting our data according to GoF tests
    • See [13] for details. Our exercises also show that fat tails emerge not only for the EP density, but also if one fits alternative families of heavy-tailed distributions (e.g. Cauchy, Student-t, Levy-stable). However, such alternative fat- and medium-tailed densities perform worse than the EP in fitting our data according to GoF tests
  • 37
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    • Again, all these results are confirmed by both GoF and likelihood ratio tests, see [13] for details
    • Again, all these results are confirmed by both GoF and likelihood ratio tests, see [13] for details
  • 38
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    • Another exception is Denmark, where the upper bound of its b̂-interval is slightly below one
    • Another exception is Denmark, where the upper bound of its b̂-interval is slightly below one
  • 39
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    • As shown in [13], likelihood ratio tests reject the hypothesis that data come from asymmetric EP densities
    • As shown in [13], likelihood ratio tests reject the hypothesis that data come from asymmetric EP densities
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    • Two rather undisputed stylized facts of output dynamics - at least for the US -are: (i) GNP growth is positively autocorrelated over short horizons and has a weak and possibly insignificant negative autocorrelation over longer horizons; (ii) GNP appears to have an important trendreverting component [18-23]
    • Two rather undisputed stylized facts of output dynamics - at least for the US -are: (i) GNP growth is positively autocorrelated over short horizons and has a weak and possibly insignificant negative autocorrelation over longer horizons; (ii) GNP appears to have an important trendreverting component [18-23]
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    • Such as Gibrat-like regressions for the dependence of firm growth on size [30] and cross-section country growth-rate analyses [31]
    • Such as Gibrat-like regressions for the dependence of firm growth on size [30] and cross-section country growth-rate analyses [31]


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.