Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.430444482025788
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
21384990394
313501159.59512591816190.40487408184
47161241.5538533175-525.553853317503
520681015.332097149591052.66790285041
613921468.44718733721-76.447187337209
77341435.54091738152-701.540917381516
87581133.56650057933-375.566500579333
9558971.905972771224-413.905972771224
101620793.742430714335826.257569285665
1131321149.400442145391982.59955785461
1213922002.79948189067-610.799481890673
139181739.88421528662-821.884215286623
147761386.1086899524-610.108689952401
1513481123.49077092641224.509229073592
165021220.129529745-718.129529744999
171274911.014636286491362.985363713509
1816381067.25968315309570.740316846906
199121312.93170320949-400.931703209495
2012501140.35286389377109.647136106233
2116141187.54986860063426.450131399375
2228401371.112974520661468.88702547934
2311502003.38728935751-853.387289357514
2416521636.0514396226315.9485603773724
2515261642.91640943332-116.916409433323
2614121592.59038613448-180.590386134481
278821514.85625091599-632.856250915987
288481242.44676979367-394.446769793673
298201072.65933428309-252.65933428309
301226963.903518008625262.096481991375
3112121076.72150244018135.278497559816
3221101134.95138525155975.048614748454
3311781554.65568117691-376.655681176906
3425481392.526321590641155.47367840936
3515681889.89359058799-321.89359058799
3620881751.33627071992336.663729280078
3721781896.25131528676281.748684713245
3830162017.52848193959998.471518060405
3955142447.315037348613066.68496265139
4013583767.35265763336-2409.35265763336
4136042730.26010090091873.739899099088
4219623106.35661919388-1144.35661919388
4320362613.77462699219-577.77462699219
4422462365.07472694889-119.074726948894
4534342313.819667785021120.18033221498
4643162795.995110660771520.00488933923
4730323450.27282792906-418.27282792906
4852963270.229597165672025.77040283433
4938504142.21128891687-292.211288916867
5020984016.43055201696-1918.43055201696
5139923190.65270675157801.347293248427
5248603535.588227316661324.41177268334
5373364105.673966798193230.32603320181
5496145496.149982934164117.85001706584
5529887268.65580058995-4280.65580058995
5627565426.07113177432-2670.07113177432
5735404276.75374648572-736.753746485717
5827103959.62216169911-1249.62216169911
5937303421.72919757859308.270802421406
6035083554.42266345055-46.4226634505499
6126403534.44028412732-894.44028412732
6227883149.43339932314-361.433399323138
6335022993.85638696467508.14361303533
6437003212.58400127237487.415998727625
6532503422.38952837577-172.389528375769
6648663348.185407127391517.81459287261
6728364001.52032336762-1165.52032336762
6834983499.82853148512-1.82853148511776
6934683499.04145019714-31.0414501971381
7039243485.6798292457438.320170754298
7157383674.352328107492063.64767189251
7270284562.638081318982465.36191868102
7356085623.83951541174-15.8395154117361
7460305617.02148340479412.978516595208
75119765794.785807068396181.21419293161
7677748455.45534863529-681.455348635287
7779068162.12665406827-256.126654068268
78109408051.878349124852888.12165087515
7976269295.05437716327-1669.05437716327
8059308576.61913031235-2646.61913031235
8162867437.39652964551-1151.39652964551
8267886941.78424683596-153.78424683596
8369326875.5886663629356.4113336370701
8466606899.87061365072-239.870613650723
8549106796.61963160463-1886.61963160463
8641825984.53462149889-1802.53462149889
8735505208.64354001425-1658.64354001425
8831844494.6895805674-1310.6895805674
8938723930.51048296347-58.5104829634683
9032263905.32496843118-679.32496843118
9125043612.91328426764-1108.91328426764
9236483135.58768000954512.412319990462
9344483356.152735671471091.84726432853
9429543826.13236581663-872.132365816635
9538423450.72780135477391.272198645232
9639823619.14876023171362.851239768294
9748643775.336074186181088.66392581382
9867964243.945453833272552.05454616673
9958445342.46325105957501.536748940434
10056565558.3469771741397.6530228258716
10161185600.38118200266517.618817997337
10270685823.187346002331244.81265399767
10376966359.01008407151336.9899159285
10470166934.5100159070581.4899840929547
10558206969.58692990023-1149.58692990023
10649046474.75357931571-1570.75357931571
10738605798.63136847701-1938.63136847701
10872224964.158193233982257.84180676602
10977385936.033740243551801.96625975645
11071426711.68017355236430.31982644764
111138046896.908968353046907.09103164696
11279649870.02818977528-1906.02818977528
11397169049.58887290091666.411127099091
11484629336.4418653213-874.4418653213
11568848960.04318954141-2076.04318954141
11680728066.421854156095.5781458439069
11773208068.82293625454-748.822936254537
118117007746.496235329423953.50376467058
119107929448.260115500051343.73988449995
1201093010026.665534061903.334465938977
121711210415.5008703482-3303.50087034817
12281968993.52714933941-797.527149339412
123168188650.235988640518167.76401135949
1241052412166.004937819-1642.00493781901
1251487811459.21297287573418.78702712428
1261369612930.8109839227765.189016077285


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
12713260.18237359999813.5180997356116706.8466474642
12813260.18237359999507.7756113863517012.5891358135
12913260.18237359999225.1336252599817295.2311219399
13013260.18237359998961.0335864731817559.3311607267
13113260.18237359998712.2441389460217808.1206082538
13213260.18237359998476.3759311735118043.9888160263
13313260.18237359998251.6031368328718268.761610367
13413260.18237359998036.4932688246818483.8714783752
13513260.18237359997829.8978731597118690.4668740401
13613260.18237359997630.8794284658918889.485318734
13713260.18237359997438.6607906743519081.7039565255
13813260.18237359997252.5892255212519267.7755216786
13913260.18237359997072.1101919576119448.2545552422
14013260.18237359996896.7478278857119623.6169193141
14113260.18237359996726.0901558574619794.2745913424
14213260.18237359996559.7776841549519960.5870630449
14313260.18237359996397.4944967757320122.8702504241
14413260.18237359996238.9611986843220281.4035485155