Dear Statalist community,
It is the first time that I am trying to use the SVAR with the help of STATA. And I would be sure to understand well the results.
I have read the STATA help, the examples, an also the related questions on this forum. I therefore can't find an answer to my issue, and I start to be lost.
I want to know the impact of variable S on variables X and Y.
S is an index of favorable diplomatic measures ; X and Y are GDP of considered economies. X and Y are first differenced ln.
Data are run quarterly, from 1995q1 to 2015q4. Data are seasonally adjusted,
Here is what I have done:
1) If I understand well the reading of mat(A) : S has a negative impact on X (even if a little one) and S has a positive impact on y (bigger than the impact on x).
But what is the % interpretation ?
2) I would like to be able to know the loss / win of GDP % point due to S, quarter on quarter, from 2014q1 to 2015q4. What do I have to enter to find it out ?
3) Same than 2), but this time compared to a situation where all the values of S are equal to 0 : like if there is no favorable diplomatic measure at all on the studied period.
I have to gen a new data S2, replace values by 0 and run the same than 2) ?
4) Which graph can I use in order to observe the impact of S on X and Y ?
5) How to interpret the values of mat(B) ?
THANK YOU VERY MUCH for your kind help and time !
This is very important for my research.
Best regards,
M.B
It is the first time that I am trying to use the SVAR with the help of STATA. And I would be sure to understand well the results.
I have read the STATA help, the examples, an also the related questions on this forum. I therefore can't find an answer to my issue, and I start to be lost.
I want to know the impact of variable S on variables X and Y.
S is an index of favorable diplomatic measures ; X and Y are GDP of considered economies. X and Y are first differenced ln.
Data are run quarterly, from 1995q1 to 2015q4. Data are seasonally adjusted,
Here is what I have done:
Code:
. matrix A = (1,0,0\.,1,0\.,.,1) . matrix B = (.,0,0\0,.,0\0,0,.) . svar s x y, aeq(A) beq(B) Estimating short-run parameters Iteration 0: log likelihood = -299.8563 Iteration 1: log likelihood = -147.47074 Iteration 2: log likelihood = -122.12662 Iteration 3: log likelihood = -50.376469 Iteration 4: log likelihood = 99.25067 Iteration 5: log likelihood = 254.43141 Iteration 6: log likelihood = 388.92237 Iteration 7: log likelihood = 451.48461 Iteration 8: log likelihood = 464.37819 Iteration 9: log likelihood = 466.25805 Iteration 10: log likelihood = 466.26709 Iteration 11: log likelihood = 466.26709 Structural vector autoregression ( 1) [a_1_1]_cons = 1 ( 2) [a_1_2]_cons = 0 ( 3) [a_1_3]_cons = 0 ( 4) [a_2_2]_cons = 1 ( 5) [a_2_3]_cons = 0 ( 6) [a_3_3]_cons = 1 ( 7) [b_1_2]_cons = 0 ( 8) [b_1_3]_cons = 0 ( 9) [b_2_1]_cons = 0 (10) [b_2_3]_cons = 0 (11) [b_3_1]_cons = 0 (12) [b_3_2]_cons = 0 Sample: 1995q4 - 2015q4 No. of obs = 81 Exactly identified model Log likelihood = 466.2671 ------------------------------------------------------------------------------ | Coef. Std. Err. z P>|z| [95% Conf. Interval] -------------+---------------------------------------------------------------- /a_1_1 | 1 (constrained) /a_2_1 | .0002574 .0007334 0.35 0.726 -.00118 .0016948 /a_3_1 | -.0005385 .0023946 -0.22 0.822 -.0052319 .0041548 /a_1_2 | 0 (constrained) /a_2_2 | 1 (constrained) /a_3_2 | -.952645 .3625158 -2.63 0.009 -1.663163 -.2421271 /a_1_3 | 0 (constrained) /a_2_3 | 0 (constrained) /a_3_3 | 1 (constrained) -------------+---------------------------------------------------------------- /b_1_1 | .6805628 .0534701 12.73 0.000 .5757634 .7853622 /b_2_1 | 0 (constrained) /b_3_1 | 0 (constrained) /b_1_2 | 0 (constrained) /b_2_2 | .004492 .0003529 12.73 0.000 .0038003 .0051838 /b_3_2 | 0 (constrained) /b_1_3 | 0 (constrained) /b_2_3 | 0 (constrained) /b_3_3 | .0146559 .0011515 12.73 0.000 .012399 .0169127 ------------------------------------------------------------------------------ . matlist e(A) | s x y -------------+--------------------------------- s | 1 0 0 x | .0002574 1 0 y | -.0005385 -.952645 1 . matlist e(B) | s x y -------------+--------------------------------- s | .6805628 x | 0 .004492 y | 0 0 .0146559 .
But what is the % interpretation ?
2) I would like to be able to know the loss / win of GDP % point due to S, quarter on quarter, from 2014q1 to 2015q4. What do I have to enter to find it out ?
3) Same than 2), but this time compared to a situation where all the values of S are equal to 0 : like if there is no favorable diplomatic measure at all on the studied period.
I have to gen a new data S2, replace values by 0 and run the same than 2) ?
4) Which graph can I use in order to observe the impact of S on X and Y ?
5) How to interpret the values of mat(B) ?
THANK YOU VERY MUCH for your kind help and time !
This is very important for my research.
Best regards,
M.B
Comment