Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.0502034740466688
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
31522014997223
41480714674.1953747124132.804625287594
51429114267.862628271323.1373717286897
61465313753.0242047124899.975795287601
71700614160.20611619382845.79388380625
81803216656.07485558161375.92514441841
91655817751.1510778596-1193.15107785955
101610216217.2507486885-115.250748688479
111505515755.4647607178-700.464760717838
121548414673.2989962825810.701003717466
131459615142.9990030823-546.999003082272
141460914227.5377528275381.462247172523
151392314259.6884828532-336.688482853187
161422613556.7855513425669.214448657545
171405613893.3824415473162.61755845271
181427813731.5464079226546.453592077398
191614213980.98027665022161.01972334983
201650915953.4709742457555.529025754298
211568016348.3604612723-668.360461272328
221408615485.806444201-1399.80644420102
231312913821.5312977092-692.531297709218
241308612829.7638206782256.236179321833
251309612799.6277670566296.372232943431
261228012824.5066827613-544.506682761297
271153411981.1705556451-447.170555645052
281113511212.7210402603-77.7210402602923
291090310809.819174032793.1808259672962
301092610582.4971752108343.502824789199
311322010622.74221036012597.25778963994
321358113047.1335743948533.86642560524
331178813434.935523637-1646.93552363702
341108811559.2536388196-471.253638819573
351043410835.5950689937-401.595068993696
361106110161.4336013702899.5663986298
371082810833.5949597171-5.59495971706747
381027010600.3140733021-330.314073302119
391036010025.7311592958334.268840704153
40989910132.5126163647-233.512616364747
4193959659.78947178951-264.789471789511
4299449142.49612041469801.503879585305
43121179731.734399631762385.26560036824
441247412024.4830192943449.516980705741
451110612404.0503333687-1298.05033336866
461064310970.8836971461-327.883697146113
471022710491.4227964661-264.422796466113
481127310062.14785346641210.85214653362
491151611168.9368377792347.063162220767
501158311429.3606142363153.639385763663
511160511504.0738451521100.92615484793
521141411531.1406887476-117.140688747608
531118111334.2598192203-153.259819220259
541200011093.5656438636906.434356136364
551400711958.07179753692048.92820246306
561458214067.9351113728514.064888627219
571325114668.7429546673-1417.74295466728
581280613266.5673330378-460.567333037794
591264512798.4452528869-153.445252886888
601386912629.7417681161239.258231884
611334213915.9568365975-573.956836597505
621307913360.1422094475-281.142209447475
631251313083.0278938321-570.027893832055
641233112488.4105132582-157.410513258181
651188212298.5079586412-416.50795864115
661238811828.5978121493559.402187850721
671439412362.68174536872031.31825463131
681463514470.6609786456164.339021354401
691321814719.911368439-1501.91136843902
701255413227.5102000332-673.510200033195
711203112529.6976481857-498.697648185662
721242911981.6612937478447.338706252162


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7312402.119250877210562.357822322414241.8806794321
7412375.23850175459707.3133413844415043.1636621245
7512348.35775263178999.2729114445515697.4425938189
7612321.4770035098359.4803374505216283.4736695674
7712294.59625438627758.2947633079816830.8977454644
7812267.71550526347180.9413002069617354.4897103199
7912240.83475614076618.8955000543717862.774012227
8012213.95400701796066.7692524245818361.1387616112
8112187.07325789515520.9370705204318853.2094452699
8212160.19250877244978.8460879994619341.5389295453
8312133.31175964964438.6359199455219827.9875993537
8412106.43101052693898.914157725520313.9478633282