Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.290822481652029
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
21287313328-455
31400013195.6757708483804.324229151673
41347713429.591339223147.4086607769277
51423713443.378843602793.621156397983
61367413674.1817177972-0.181717797231613
71352913674.1288701765-145.128870176481
81405813631.9221319924426.077868007598
91297513755.8351549434-780.835154943377
101432613528.7507374216797.249262578402
111400813760.6087464599247.391253540101
121619313832.55568475342360.44431524656
131448314519.0259583149-36.0259583148654
141401114508.5487997138-497.548799713844
151505714363.8504230381693.149576961923
161488414565.4339031662318.566096833803
171541414658.0800860176755.919913982396
181444014877.9185913322-437.918591332153
191490014750.5620198394149.437980160625
201507414794.0219440828279.978055917245
211444214875.4458571127-433.445857112718
221530714749.3900572854557.609942714593
231493814911.555564619526.4444353804902
241719314919.24620094282273.75379905725
251552815580.5049234503-52.5049234503076
261476515565.2353113135-800.23531131354
271583815332.5088921718505.491107828248
281572315479.5170706034243.482929396603
291615015550.3273803704599.672619629577
301548615724.7256597899-238.72565978987
311598615655.2988709758330.701129024237
321598315751.4741940037231.525805996282
331569215818.80710347-126.807103470042
341649015781.9287469478708.071253052221
351568615987.8517859469-301.851785946887
361889715900.06650046672996.93349953328
371631616771.6421381471-455.642138147083
381563616639.1311607859-1003.13116078591
391716316347.3980671837815.601932816326
401653416584.5934453255-50.5934453255104
411651816569.8797340006-51.8797340006204
421637516554.7919410111-179.791941011114
431629016502.5044025452-212.504402545226
441635216440.703344835-88.7033448350412
451594316414.9064179593-471.906417959279
461636216277.665422380884.3345776191582
471639316302.191813533190.8081864668784
481905116328.60087567572722.39912432426
491674717120.335745059-373.33574505903
501632017011.7613171916-691.761317191555
511791016810.5815742151099.41842578497
521696117130.3171691758-169.317169175782
531748017081.0759298498398.924070150217
541704917197.0920179216-148.092017921597
551687917154.0235297568-275.023529756781
561747317074.0405043202398.959495679785
571699817190.0668949325-192.066894932454
581730717134.209523905172.790476095
591741817184.4608789688233.539121031215
602016917252.37930570992916.62069429008
611787118100.598174061-229.598174061022
621722618033.8258632978-807.825863297821
631906217798.89194099091263.10805900914
641780418166.2321613066-362.232161306572
651910018060.88690522121039.11309477878
661852218363.0843541619158.915645838097
671806018409.3005966579-349.300596657875
681886918307.7161302953561.283869704701
691812718470.9500981941-343.950098194073
701887118370.9216770728500.078322927187
711889018516.3556959669373.644304033118
722126318625.01985972092637.98014027906


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7319392.203790665717688.467766697421095.9398146339
7419392.203790665717617.88094362721166.5266377043
7519392.203790665717549.996774155421234.4108071759
7619392.203790665717484.526716883121299.8808644482
7719392.203790665717421.230187597421363.1773937339
7819392.203790665717359.904090781821424.5034905495
7919392.203790665717300.375117876221484.0324634552
8019392.203790665717242.49396781521541.9136135163
8119392.203790665717186.130934068121598.2766472632
8219392.203790665717131.172482883121653.2350984482
8319392.203790665717077.518563484921706.8890178465
8419392.203790665717025.080467497821759.3271138335