Sandbox: Difference between revisions

Revision as of 20:45, 14 June 2017

if $𝐬 𝐟 𝐮 𝐬 𝐞 𝐡 𝐢 𝐬 𝐭 = 3$ then (converge)

$S F I N S T A B A L L B a s e_{γ}^{t} = \frac{P r e d i c t e d T e r m_{f}^{t}}{P r e d i c t e d T e r m_{f}^{t - 1}} * {𝐒 𝐅 𝐈 𝐍 𝐒 𝐓 𝐀 𝐁 𝐀 𝐋 𝐋}_{γ}^{t - 1}$

$S F I N S T A B A L L_{f}^{t}, 𝐩 𝐨 𝐥 𝐜 𝐨 𝐧 𝐯) w h e r e < m a t h > P r e d i c t e d T e r m = A N A L F U N (G D P P C P_{γ}^{t}, D e m o c T e r m^{t}, I n f M o r T e r m^{t}, T r a d e T e r m^{t}, E d u c 25 T e r m^{t})$

$D e m o c T e r m = D e m o P o l i t y_{γ}$

$I n f M o r T e r m = \frac{I N F M O R_{γ}}{W I N F M O R}$

$T r a d e T e r m = \frac{X_{γ} + M_{γ}}{G D P} * 100$

$E d u c 25 T e r m = E D Y R S A G 2 5_{γ}$

@@ Line 1: / Line 1: @@
-if <math>\mathbf{sfusehist}=1</math> then (use history)
+if <math>\mathbf{sfusehist}=3</math> then (converge)
-<math>SFINSTABALL^t_{\gamma}=\frac{PredictedTerm^t_f}{PredictedTerm^{t-1}_f}*\mathbf{SFINSTABALL}^{t-1}_{\gamma}</math>
+<math>SFINSTABALLBase^t_{\gamma}=\frac{PredictedTerm^t_f}{PredictedTerm^{t-1}_f}*\mathbf{SFINSTABALL}^{t-1}_{\gamma}</math>
+<math>SFINSTABALL^t_f,\mathbf{polconv})
 where

Sandbox: Difference between revisions

Revision as of 20:45, 14 June 2017

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