For 95% confidence intervals, t(7, 0,025) = 2,365
datavalues prediction std. error 95% interval
1 215,00 24,31 121,471 -262,93 - 311,54
2 220,00 48,61 122,030 -239,94 - 337,17
3 200,00 72,92 122,957 -217,83 - 363,66
4 195,00 97,22 124,243 -196,56 - 391,01
5 190,00 170,14 130,132 -137,58 - 477,85
6 185,00 194,44 132,723 -119,40 - 508,29
7 170,00 218,75 135,600 -101,89 - 539,39
8 150,00 243,06 138,744 -85,02 - 571,13
Forecast evaluation statistics
Mean Error 56,944
Mean Squared Error 12871
Root Mean Squared Error 113,45
Mean Absolute Error 94,757
Mean Percentage Error 24,365
Mean Absolute Percentage Error 48,319
Theil's U 7,1394
Bias proportion, UM 0,25193
Regression proportion, UR 0,74351
Disturbance proportion, UD 0,0045524
PeterI used GRETL software . First I created the sheet on Excel and imported the file on GRETL. Then I used the window Ordinary least Square and got the regression results. The again I used OLS and click Forecasts . The results have been the prediction for 1955-56. . Please feel free to communicate . I am from India therefore there may be time lag in communication
On Sun, May 18, 2014 at 11:20 AM, Huffelpuff <huffelpuff420@gmail.com> wrote:
Hi,
Thanks for this Narandra. I'm still a bit confused how you actually did the interpolation.
This is what I've done:
1. Create a dataset with 8 entries. The dataset has a variable with the indexes (1, 2, 3, 4, 7, 8, 9, 10) and a second variable that holds the stock prices.
2. I then estimate a model (for instance AR(1) or ARIMA) and used the stock prices as dependent variable and the indexes as the regressor.
3. Once estimated, I tried to forecast the values, but it only calculates the values for the given indexes, but not for index 5 and 6.
How exactly did you get the interpolated values? Directly via the GUI or with a hansl script?
Peter
On 2014/05/17 04:42 PM, Narandra Dashora wrote:
Give time series a numerical value such as 1 for 1950 and so on , But Give 1956 the value 7 . This will give you regression equationThe put in the value of X. The solution of your problem may be by using
Time Stock 1 215 2 220 3 200 4 195 7 190 8 185 9 170 10 150
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