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Table 3 Coefficients’ estimations of a VAR (2) model between the \( {D}_t^{\mathrm{ln}} \) and \( {G}_t^{\mathrm{ln}} \) for boom phases. Top: model for \( {D}_t^{\mathrm{ln}} \). Bottom: model for \( {G}_t^{\mathrm{ln}} \). Italics: significant results with 5% level

From: Debt, economic growth, and interest rates: an empirical study of the Swiss case, presenting a new long-term dataset: 1894–2014

\( {D}_t^{\mathrm{ln}} \)=

Coefficient

p value

\( {D}_{t-1}^{ln} \)

1.366

0.000

\( {D}_{t-2}^{ln} \)

− 0.377

0.000

\( {G}_{t-1}^{ln} \)

− 0.586

0.000

\( {\mathrm{G}}_{\mathrm{t}-2}^{\mathrm{ln}} \)

0.590

0.000

Const

0.072

0.027

\( {G}_t^{\mathrm{ln}} \)=

Coefficient

p value

\( {D}_{t-1}^{\mathrm{ln}} \)

0.176

0.056

\( {D}_{t-2}^{\mathrm{ln}} \)

− 0.142

0.128

\( {G}_{t-1}^{ln} \)

0.887

0.000

\( {G}_{t-2}^{\mathrm{ln}} \)

0.077

0.413

Const

0.090

0.011