Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.995428577289491
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
2873127655362217765
31107897872131.504133446235765.495866554
415559641106819.21625784449144.783742159
516711591553910.76933529117248.230664705
614933081670623.00877557-177315.008775572
729577961494118.581858031463677.41814197
826386912951104.91180985-312413.911809847
913056692640119.17605153-1334450.17605153
1012804961311769.33584084-31273.3358408443
119219001280638.9636377-358738.963637696
12867888923539.947445518-55651.9474455178
13652586868142.408576436-215556.408576436
14913831653571.399461562260259.600538438
151108544912641.243351471195902.756648529
1615558271107648.44568921448178.554310794
1716992831553778.18637846145504.813621539
1815094581698617.83599052-189159.835990522
1932689751510322.729570161758652.27042984
2024250163260935.45707107-835919.45707107
2113127032428837.34119021-1116134.34119021
2213654981317805.321875347692.6781247042
239344531365279.9766081-430826.976608096
24775019936422.492225166-161403.492225166
25651142775756.843589914-124614.843589914
26843192651711.667126053191480.332873947
271146766842316.662457684304449.337542316
2816526011145374.23338416507226.76661584
2914659061650282.25203971-184376.252039714
3016527341466748.86178585185985.138214147
3129223341651883.783315351270450.21668465
3227028052916526.23502688-213721.235026877
3314589562703782.01010752-1244826.01010752
3414103631464646.62589324-54283.6258932375
3510192791410611.15340022-391332.153400217
369365741021067.94469341-84493.9446934061
37708917936960.257537672-228043.257537672
38885295709959.482126486175335.517873514
391099663884493.467231634215169.532768366
4015762201098679.36911129477540.630888707
4114878701574036.95991476-86166.9599147646
4214886351488263.90559745371.094402550254
4328825301488633.303570621393896.69642938
4426770262876157.90898584-199131.90898584
4514043982677936.31613112-1273538.31613112
4613443701410219.88198107-65849.881981065
479368651344671.02764597-407806.027645973
48872705938729.253736263-66024.2537362631
49628151873006.824772974-244855.824772974
50953712629270.339478168324441.660521832
511160384952228.840024855208155.159975145
5214006181159432.43477438241185.56522562
5316615111399515.43882968261995.561170319
5414953471660313.30754161-164966.307541613
5529187861496101.130724761422684.86927524
5627756772912282.3060787-136605.306078698
5714070262776301.48059858-1369275.48059858
5813701991413285.53702895-43086.5370289513
599645261370395.96677389-405869.966773891
60850851966381.403183624-115530.403183624
61683118851379.138308868-168261.138308868
62847224683887.192788961163336.807211039
631073256846477.318410053226778.681589947
6415143261072219.29878472442106.70121528
6515037341512304.9433856-8570.94338559639
6615077121503773.181405243938.81859475654
6728656981507693.993995221358004.00600478
6827881282859489.98964599-71361.9896459877
6913915962788454.22582013-1396858.22582013
7013663781397981.62941688-31603.6294168753
719462951366522.47354925-420227.473549251
72859626948216.037416163-88590.0374161628


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
73860030.982508969-354961.9588760852075023.92389402
74860030.982508969-854305.566924432574367.53194237
75860030.982508969-1237989.932980422958051.89799836
76860030.982508969-1561628.307923653281690.27294159
77860030.982508969-1846844.647446413566906.61246435
78860030.982508969-2104748.54270943824810.50772734
79860030.982508969-2341946.467483734062008.43250167
80860030.982508969-2562745.894146814282807.85916474
81860030.982508969-2770140.295058684490202.26007662
82860030.982508969-2966310.019229494686371.98424743
83860030.982508969-3152901.538564944872963.50358288
84860030.982508969-3331194.300841995051256.26585992