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Table 5 The short-run relationship: Asymmetric adjustment

From: Interest rate liberalization and pass-through of monetary policy rate to bank lending rates in China

Panel A: \( \Delta {y}_t={\beta}_1\Delta {y}_{t-1}+{\beta}_2\Delta {y}_{t-2}+{\alpha}_0\Delta {x}_t+{\alpha}_1\Delta {x}_{t-1}+{\alpha}_2\Delta {x}_{t-2}+{\omega}_0D\times \Delta {x}_t+{\omega}_1D\times \Delta {x}_{t-1}+{\omega}_2D\times \Delta {x}_{t-2}+{\pi}_1{z}_{t-1}^{+}+{\pi}_2{z}_{t-1}^{-}+{\varepsilon}_t \)

Variable

 

Coefficient

S. E.

t-statistics

Prob.

∆y t − 1

β 1

−0.257

0.0598

−4.29

0.000

∆y t − 2

β 2

−0.0260

0.0390

−0.67

0.505

∆x t

α 0

0.121

0.0327

3.69

0.000

∆x t − 1

α 1

0.475

0.0420

11.33

0.000

∆x t − 2

α 2

0.116

0.0467

2.49

0.013

D × ∆xt

ω 0

0.165

0.0750

2.20

0.029

D × ∆xt − 1

ω 1

0.271

0.0769

3.52

0.001

D × ∆xt − 2

ω 2

0.137

0.0769

1.79

0.075

\( {z}_{t-1}^{+} \)

π 1

−0.117

0.0359

−3.27

0.001

\( {z}_{t-1}^{-} \)

π 2

−0.0625

0.0435

−1.44

0.152

Panel B: Wald test (Null hypothesis: π1 = π2)

Test-Statistics

Value

df

Prob.

t-statistics

−0.955

263

0.340

F-statistics

0.912

(1, 263)

0.340

Chi-square

0.912

1

0.340