Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.889089461093732
beta0
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
392920
49091-1
58889.1109105389063-1.11091053890627
68787.1232116865467-0.123211686546739
78886.01366547455441.98633452544556
89086.77969456733473.2203054326653
99188.64283418902032.35716581097969
109189.73856546961281.26143453038719
119289.86009361643982.13990638356022
129490.76266182979043.23733817020963
138892.6409450789202-4.64094507892023
149087.51472971973742.48527028026257
158288.7243573338883-6.72435733388835
168381.74580209569991.25419790430013
178881.8608962345396.13910376546104
188386.3191086929712-3.31910869297121
198582.3681241338262.63187586617408
208183.7080972293482-2.70809722934823
217980.3003565231176-1.30035652311759
227178.1442232427492-7.14422324274925
237070.79236964992-0.792369649920005
248569.087882144885615.9121178551144
258882.23517843354925.76482156645078
268486.3606205333665-2.36062053336647
278183.2618176955089-2.26181769550888
289380.250859419516612.7491405804834
299990.58598594762688.41401405237318
309697.0667971670864-1.06679716708638
319095.1183190487052-5.11831904870523
329589.56767552398615.43232447601389
339393.3974979648516-0.397497964851595
348692.0440867134958-6.04408671349583
357785.67035291459-8.67035291459004
368976.961633514264712.0383664857353
379086.6648182855163.33518171448405
388488.6300931986962-4.63009319869624
397683.5135261318536-7.51352613185364
409675.833329232370220.1666707676298
4110492.763303677216911.2366963227831
42101101.753731955314-0.753731955314052
4395100.083596817355-5.08359681735476
4410194.5638244625956.43617553740499
459599.286160302651-4.28616030265107
469094.4753803490057-4.47538034900568
478889.4963668463187-1.49636684631874
489987.165962853326711.8340371466733
498196.6874805626257-15.6874805626257
507981.7399069232824-2.73990692328240
517078.3038845534143-8.30388455341426
529569.920988310834625.0790116891654
5310091.21847329831818.78152670168193
5410598.02603614109676.97396385890332
55107103.2265139100963.7734860899038
56106105.5814806242130.418519375786531
5799104.953581790489-5.9535817904888
588698.6603149648057-12.6603149648057
598186.4041623554697-5.40416235546968
609580.599378559182114.4006214408179
618292.4028193154137-10.4028193154137
627882.153782296417-4.15378229641706
636877.460698232995-9.46069823299493
649668.04929113945127.9507088605490
659891.89997181746436.10002818253568
6610796.323442586931510.6765574130685
67102104.815857263653-2.81585726365287
6898101.312308246595-3.31230824659487
699397.3673698926535-4.36736989265351
706992.4843873483972-23.4843873483972
716570.6046660566943-5.60466605669427
729064.621616532737625.3783834672624
738786.1852698130760.814730186923981
748085.909637835905-5.90963783590506
756779.6554411171211-12.6554411171211
768567.403621794396417.5963782056036
778582.0483762104182.95162378958199
789283.67263381484898.3273661851511
798790.076407328735-3.07640732873506
808586.3412059947252-1.3412059947252
817984.1487538796593-5.1487538796593
825878.5710510674888-20.5710510674888
834759.2815463597635-12.2815463597635
846747.362152925363719.6378470746363


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
8563.821955797993245.067190089018482.576721506968
8662.821955797993237.726424836795987.9174867591906
8761.821955797993231.691736554677291.9521750413092
8860.821955797993226.385426514742795.2584850812437
8959.821955797993221.560761534065198.0831500619213
9058.821955797993217.085120461232100.558791134754
9157.821955797993212.8774582331767102.766453362810
9256.82195579799328.88395105457829104.759960541408
9355.82195579799325.06669266001364106.577218935973
9454.82195579799321.39779297225093108.246118623735
9553.8219557979932-2.14397679548101109.787888391467
9652.8219557979932-5.57521920630965111.219130802296