Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.670544711383677
beta0.0178522796328237
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
134047141770.7616436247-1299.76164362465
143994740363.3639934426-416.363993442552
154268342785.1307600934-102.130760093416
164709047045.091506843744.908493156312
175152051340.6599528949179.340047105114
184882348479.7124150463343.287584953723
193612236571.43196847-449.431968469959
203381233974.1874547103-162.187454710329
213692836243.6064262329684.393573767105
223773737424.9263177328312.073682267161
234012338692.60506821751430.39493178254
244171339844.4915812121868.50841878798
254202540448.30265192171576.69734807833
264216941320.5907170226848.409282977416
274635244924.08620513351427.91379486646
285093950717.4047142186221.595285781448
295613955668.6199794515470.380020548502
305271352947.2538120532-234.253812053248
313853239483.6273427048-951.62734270483
323786036568.02017691451291.97982308552
334088040495.9716757207384.02832427925
344198841535.0457224968452.954277503159
354457643535.958442921040.04155707997
364672844705.74404759162022.25595240844
374691345343.43131142961569.56868857041
384935746038.70354980393318.29645019605
395470952106.14740201822602.85259798176
406081959200.57867426221618.42132573779
416369566298.6953543585-2603.69535435853
426010960973.395887549-864.395887548992
434554444999.7936439552544.206356044837
444359643687.6035908299-91.6035908299382
454443146941.5469237097-2510.54692370973
464557546242.6361075631-667.636107563114
474798047934.591765982545.4082340175082
484921148870.8720799706340.127920029357
495137448220.78347529083153.2165247092
505295450580.68265492882373.31734507121
515752956008.15758278321520.84241721684
526296062297.4002375433662.599762456652
536453067517.7939917282-2987.79399172822
546100862445.9883563443-1437.98835634426
554496446224.5442533472-1260.54425334724
564348043493.5268955971-13.5268955970678
574542945960.4182033567-531.418203356683
584761647254.3992047989361.600795201099
594936450004.9036476862-640.903647686166
605101050636.319514932373.680485068042
615318850917.77158229932270.22841770069
625531752417.34561466582899.65438533419
636010658021.70737394852084.29262605146
646584564595.59020096591249.4097990341
656702869151.2906448299-2123.29064482992
666361765079.4026750192-1462.40267501917
674760548155.3565773381-550.356577338142
684584446259.8592872908-415.859287290848
694792548455.7095054046-530.709505404608
705015650198.2509360205-42.2509360204567
715225852499.2838760528-241.283876052825
725347653859.4154956275-383.415495627538
735432754302.727957592724.2720424072904
745521454479.1556037366734.844396263397
755934758305.98733700971041.01266299035
766471863776.1518573086941.84814269143
776620866904.63716325-696.637163250009
786274463998.5568481841-1254.55684818411
794558747610.4973492564-2023.49734925642
804368444781.6865246547-1097.68652465472
814567646344.726801493-668.726801493023
824708848015.2875560134-927.287556013362
834890749475.1608830378-568.160883037788
845096450416.6699681876547.330031812446
855179851523.3285137023274.671486297681


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
8652030.24288067549423.472104570554637.0136567794
8755201.331146767351982.622041614358420.0402519204
8859528.119195060355684.59576391963371.6426262016
8961235.782357019856889.675646613365581.8890674262
9058724.547206180854117.855275435663331.239136926
9143868.078972962139757.86352985547978.2944160691
9242711.74114191738273.047356988947150.4349268451
9345079.794004639240060.19698123850099.3910280404
9447074.600343503941506.617766676852642.582920331
9549275.213938320143135.875209251755414.5526673885
9650986.613935645344324.592178837557648.6356924532
9751639.701386451545071.862818827758207.5399540754