Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.00263339025737825
beta0
gamma0


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
2731993461683270310
3522673462394.83172047260278.1682795281
4572709462553.567661552110155.432338448
5382812462843.649903869-80031.6499038692
6942567462632.895336730479934.10466327
7802385463896.749132134338488.250867866
8272643464788.120794207-192145.120794207
9992660464282.127705104528377.872294896
10672651465673.55284622206977.44715378
11122826466218.605239052-343392.605239052
12493878465314.3184979628563.6815020404
13801948465389.537818542336558.462181458
14742156466275.827593889275880.172406111
15612673467002.327752107145670.672247893
16662804467385.93548119195418.064518810
17572750467900.54750841104849.452491590
18202510468176.657035093-265666.657035093
19652313467477.053048746184835.946951254
20492663467963.79823066124699.2017693392
21292397468028.840867965-175631.840867965
22382618467566.333689338-84948.3336893381
23872790467342.63157502405447.36842498
24913865468410.33272491445454.66727509
25221989469583.388705816-247594.388705816
26842162468931.376054817373230.623945183
27142783469914.237943669-327131.237943669
28112683469052.773728784-356369.773728784
29862759468114.313038623394644.686961377
30392482469153.566512393-76671.5665123927
31602262468951.660356121133310.339643879
32542540469302.71850574773237.281494253
33982375469495.580849311512879.419150689
34112533470846.192514912-358313.192514912
35622742469902.614044653152839.385955347
36883970470305.099794572413664.900205428
37562056471394.44091259290661.559087408
38322091471633.188179012-149542.188179012
39832619471239.385237594361379.614762406
4082723472191.038794324-389468.038794324
41872811471165.417455403401645.582544597
42562534472223.10701939590310.8929806048
43112447472460.930845105-360013.930845105
44342593471512.873667097-128919.873667097
45422622471173.3773278-48551.3773278001
46682787471045.522603763211741.477396237
47602944471603.120547421131340.879452579
4884298471948.992339767-387650.992339767
49942258470928.155993276471329.844006724
50722391472169.351412495250221.648587505
51662901472828.282664071190072.717335929
523007473328.818306096-470321.818306096
53452988472090.277411937-19102.2774119367
5412759472039.973660706-459280.973660706
55942577470830.507619269471746.492380731
5652626472072.800236257-419446.800236257
57882755470968.233119026411786.766880974
5822968472052.628379048-449084.628379048
59433067470870.013293936-37803.0132939362
60904437470770.463207028433666.536792972
61812315471912.47643997340402.52356003
6232428472808.8891291-440380.8891291
6353073471649.194386132-418576.194386132
64403145470546.919913865-67401.9199138649
65243133470369.424354635-227236.424354635
66313018469771.022168618-156753.022168618
6732720469358.230287225-436638.230287225
68922852468208.391425587454643.608574413
69192947469405.645474987-276458.645474987
70693108468677.621971425224430.378028575
7133335469268.634742385-435933.634742385
72944749468120.651355791476628.348644209
73962536469375.799805501493160.200194499
74292541470674.48307202-178133.483072020
75953227470205.388093185483021.611906815
76193417471477.372500084-278060.372500084
7773378470745.131024179-397367.131024179
78433219469698.708292737-36479.7082927374
79962953469602.642984327493350.357015673
80632986470901.827007966162084.172992034
81333186471328.657889999-138142.657889999
82733212470964.874360583262247.125639417
83463421471655.473386267-8234.47338626737
84495024471633.78880427723390.2111957227
85752596471695.384358558280900.615641442
8622640472435.10530308-449795.10530308
87123421471250.619254958-347829.619254958
88243440470334.648124385-226894.648124385
89623653469737.145968563153915.854031437
90413304470142.466479025-56838.4664790252
91852981469992.788615155382988.211384845
92613232471001.346039707142230.653960293
93493203471375.89485814621827.1051418538
94253344471433.374144174-218089.374144174
95803665470859.059711065332805.940288935
96574904471735.467631819103168.532368181
97132570472007.150639825-339437.150639825
98132785471113.280154338-338328.280154338
99393406470222.329757584-76816.3297575843
100333452470020.042383193-136568.042383193
101583642469660.405430912113981.594569088
102893230469960.563451571423269.436548429
103272991471075.197062023-198084.197062023
104373159470553.56406734-97394.5640673396
105133072470297.086171203-337225.086171203
106653091469409.040914736183681.959085264
107373307469892.747196248-96585.7471962476


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
108469638.399230579-117973.0281701121057249.82663127
109469638.399230579-117975.0656340631057251.86409522
110469638.399230579-117977.1030909491057253.90155211
111469638.399230579-117979.1405407711057255.93900193
112469638.399230579-117981.1779835281057257.97644469
113469638.399230579-117983.2154192211057260.01388038
114469638.399230579-117985.2528478491057262.05130901
115469638.399230579-117987.2902694141057264.08873057
116469638.399230579-117989.3276839141057266.12614507
117469638.399230579-117991.3650913501057268.16355251
118469638.399230579-117993.4024917221057270.20095288
119469638.399230579-117995.439885031057272.23834619