Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.441210707478227
beta0
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
131448313934.6017628205548.398237179485
141401113700.065161968310.934838031986
151505714874.7571667775182.242833222539
161488414775.1272144315108.872785568528
171541415368.500611452345.4993885476542
181444014429.121320471710.8786795283268
191490014650.1753353045249.824664695479
201507415288.8215439687-214.821543968716
211444214114.5442035144327.455796485563
221530715602.3170987581-295.317098758071
231493815141.315924293-203.315924292994
241719317250.6149864358-57.6149864358158
251552815827.5545920912-299.554592091223
261476515086.2001187186-321.200118718582
271583815910.0756977177-72.0756977177134
281572315657.239289389965.7607106101223
291615016196.1788016315-46.178801631504
301548615197.004430002288.995569997951
311598615674.2870528431311.712947156884
321598316080.5997081843-97.5997081843307
331569215261.0606682514430.939331748588
341649016446.492781765943.5072182341319
351568616186.3937951023-500.393795102264
361889718246.0350436742650.964956325828
371631617000.4144461031-684.414446103146
381563616077.1603957516-441.160395751573
391716316987.3162750127175.683724987332
401653416920.8154859542-386.815485954176
411651817197.5229334711-679.522933471133
421637516106.2021993498268.797800650216
431629016587.267577198-297.267577198043
441635216496.1719754498-144.171975449834
451594315951.4267087221-8.42670872209055
461636216726.5129040676-364.512904067615
471639315982.4650081338410.534991866214
481905119087.3847334156-36.3847334155944
491674716792.3023814174-45.302381417383
501632016286.959175982733.0408240173056
511791017751.023600729158.97639927104
521696117362.8328245451-401.832824545054
531748017469.35267396410.6473260359635
541704917212.4539204236-163.453920423646
551687917186.4939385993-307.493938599328
561747317176.4345396914296.565460308593
571699816902.000350364895.9996496352469
581730717524.1834199866-217.183419986595
591741817278.2273353959139.77266460409
602016920013.9498656037155.050134396304
611787117798.347540850972.6524591491034
621722617388.8246184118-162.824618411767
631906218836.8425637327225.157436267276
641780418164.4773802877-360.477380287688
651910018519.733186048580.266813952021
661852218416.8707374281105.129262571907
671806018428.9245119388-368.924511938782
681886918729.3032104639139.696789536149
691812718273.5828564743-146.582856474306
701887118613.7325810499257.267418950076
711889018776.5725247399113.427475260101
722126321509.2081618553-246.208161855287
731954719070.523441675476.476558325005
741845018707.5899661547-257.589966154686
752025420330.5966431988-76.5966431988163
761924019197.847864049242.1521359507606
772021620256.4259062639-40.4259062638885
781942019614.2054072447-194.205407244735
791941519229.2933470368185.706652963243
802001820058.5933914304-40.5933914304005
811865219363.3570782877-711.35707828766
821997819679.9895785807298.010421419345
831950919780.429550844-271.429550843994
842197122142.3016039647-171.301603964701


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
8520140.494942691919558.662634311320722.3272510725
8619157.146393898318521.198919627719793.0938681689
8720994.941653034520309.135889726321680.7474163427
8819962.3436793119230.066477737820694.6208808821
8920956.180022013120180.209497509821732.1505465164
9020245.865527139619428.53413177221063.1969225072
9120158.929763402319302.232054283721015.627472521
9220779.840002354319885.507111443521674.172893265
9319727.698362135218797.251332627220658.1453916433
9420922.212973264919957.002100099921887.4238464299
9520572.970597423319574.205167188721571.7360276578
9623110.550699300722079.321946992524141.7794516089