Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.228398787427413
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
39.119.010.0999999999999979
49.139.082839878742740.0471601212572601
59.139.113611193252830.0163888067471696
69.199.117354376841270.0726456231587331
79.29.193946549082630.00605345091737064
89.239.205329149931910.0246708500680928
99.249.24096394217226-0.000963942172264254
109.289.250743778948970.0292562210510301
119.329.297425864361730.0225741356382692
129.329.34258176956873-0.0225817695687347
139.329.33742412078127-0.0174241207812713
149.369.333444472722840.0265555272771589
159.379.37950972295244-0.00950972295243879
169.389.38733771376133-0.00733771376132886
179.419.395661788835750.0143382111642456
189.449.428936618879550.0110633811204544
199.449.4614634817123-0.0214634817123045
209.449.45656124851524-0.0165612485152433
219.479.452778679436080.0172213205639231
229.489.48671200817078-0.00671200817077633
239.569.495178993643370.064821006356631
249.589.58998403289505-0.00998403289504779
259.569.60770369188818-0.0477036918881826
269.589.576808226505110.00319177349488875
279.79.597537223701090.102462776298912
289.749.7409395975642-0.000939597564203254
299.769.78072499461987-0.0207249946198704
309.789.79599143097925-0.0159914309792537
319.849.812339007534360.0276609924656377
329.889.878656744672550.00134325532744839
339.969.918963542560550.0410364574394535
349.9710.00833621968-0.0383362196800352
359.9610.0095802735906-0.0495802735905642
369.969.98825619922216-0.0282561992221595
379.969.98180251758251-0.0218025175825112
3810.029.97682284900380.0431771509961987
3910.0810.04668445793590.0333155420640985
4010.0910.1142936873458-0.0242936873458302
4110.1210.11874503861390.00125496138609726
4210.1410.1490316702728-0.00903167027275309
4310.1710.1669688477340.00303115226598649
4410.2210.19766115923610.0223388407639291
4510.2510.2527633233791-0.00276332337908869
4610.2510.28213218367-0.0321321836700346
4710.2610.2747932318824-0.014793231882404
4810.3410.28141447565830.0585855243416695
4910.3310.3747953383788-0.0447953383787656
5010.310.3545641374107-0.0545641374106545
5110.3310.3121017545890.0178982454109597
5210.3310.346189692138-0.0161896921379814
5310.3710.34249198608480.0275080139151562
5410.4410.38877478310760.0512252168923997
5510.4510.4704745605315-0.0204745605315306
5610.4510.475798195733-0.0257981957330209
5710.4410.4699059191098-0.0299059191097832
5810.4310.4530754434482-0.0230754434482066
5910.410.4378050401453-0.037805040145285
6010.4310.39917041481750.0308295851825413
6110.4710.436211854690.0337881453099591
6210.5210.48392902610830.0360709738917411
6310.5510.54216759280650.00783240719354517
6410.510.5739565051121-0.0739565051121005
6510.4410.5070649290221-0.067064929022127
6610.4710.43174738055460.0382526194454336
6710.510.47048423245180.0295157675481725
6810.5410.50722559796980.0327744020301797
6910.5510.5547112316522-0.0047112316521698
7010.5310.5636351920555-0.0336351920555273
7110.5410.53595295497520.00404704502484421
7210.5410.5468772951515-0.00687729515149371


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7310.545306529278110.475623273532710.6149897850235
7410.550613058556210.440236814321510.660989302791
7510.555919587834310.405959298796910.7058798768718
7610.561226117112410.370758571505210.7516936627197
7710.566532646390610.334026906625610.7990383861555
7810.571839175668710.295546218143310.848132133194
7910.577145704946810.255243336516610.8990480733769
8010.582452234224910.213107491335410.9517969771143
8110.58775876350310.169156778219411.0063607487866
8210.593065292781110.123422881409611.0627077041526
8310.598371822059210.075943580733911.1208000633846
8410.603678351337310.026758901831911.1805978008428