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| if <math>\mathbf{sfusehist}=3</math> then (converge)
| | <math>GDS^t_{\gamma,g}=GOVCON_{\gamma}*GK^{t-1}_{\gamma,g}*\mathbf{gdsm}_{\gamma,g}</math> |
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| <math>SFINSTABALLBase^t_{\gamma}=\frac{PredictedTerm^t_f}{PredictedTerm^{t-1}_f}*\mathbf{SFINSTABALL}^{t-1}_{\gamma}</math>
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| <math>SFINSTABALL^t_{\gamma}=ConvergeOverTime(SFINSTABALLBase^t_{\gamma},PredictedTerm^t_f,\mathbf{polconv})</math>
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| where | | where |
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| <math>PredictedTerm=ANALFUN(GDPPCP^t_{\gamma},DemocTerm^t,InfMorTerm^t,TradeTerm^t,Educ25Term^t)</math> | | <math>GK^{t-1}_{\gamma,g}=\frac{\mathbf{GDS}^{t-1}_{\gamma,g}}{\mathbf{GOVCON}^{t-1}_{\gamma}} |
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| <math>DemocTerm=DemoPolity_{\gamma}</math>
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| <math>InfMorTerm=\frac{INFMOR_{\gamma}}{WINFMOR}</math>
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| <math>TradeTerm=\frac{X_{\gamma}+M_{\gamma}}{GDP}*100</math>
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| <math>Educ25Term=EDYRSAG25_{\gamma}</math>
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Revision as of 20:56, 14 June 2017
where
<math>GK^{t-1}_{\gamma,g}=\frac{\mathbf{GDS}^{t-1}_{\gamma,g}}{\mathbf{GOVCON}^{t-1}_{\gamma}}