Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.214229733832505
beta0.107869753887267
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13865911816579.60643253649331.3935674642
14850038810021.75327846540016.2467215352
15874569838608.46107419635960.5389258041
16914862879266.04881200135595.9511879993
1711441881100546.4278620643641.5721379353
1811441881102050.3664976642137.6335023411
1910952371031186.8610238664050.1389761432
201046175968464.45840644777710.5415935531
2110864681017720.4277946168747.572205389
2211355301052115.9131822583414.0868177502
2311441881096866.8361605447321.1638394594
2411687191140751.0239673927967.976032607
2512423121281188.81344969-38876.8134496922
2611932501240799.93118894-47549.9311889368
2711932501256841.1211785-63591.1211784952
2812668431289326.3240663-22483.3240663002
2914708611591300.44340944-120439.44340944
3014874001547916.18917266-60516.1891726558
3114463301443555.631547292774.36845271289
3213482061348910.81070484-704.810704835458
3314217991371685.2508715250113.7491284807
3414217991411092.2642789710706.7357210263
3514296801400222.9057822229457.0942177828
3614708611418104.8361009252756.1638990818
3715032731518412.76778444-15139.7677844365
3815198121457806.7729621562005.2270378454
3915198121480096.1521441639715.8478558357
4015688741581299.98878164-12425.988781641
4117571301857698.24555015-100568.245550151
4218060811867972.06802645-61891.0680264502
4318139621798734.4773744815227.5226255185
4416914181676515.9660195814902.0339804241
4517571301754501.972195492628.02780451439
4617325991748019.04107473-15420.0410747339
4716835371741906.75662924-58369.756629244
4817895421758754.6933605730787.3066394278
4918139621801115.9459353612846.0540646366
5017728921801063.83844784-28171.838447839
5117815501776855.977939634694.02206037147
5218384931829610.897595788882.10240422096
5320512802066296.81955504-15016.819555037
5421571742128583.7905624528590.2094375533
5521571742135155.9846435522018.0153564466
5621082231987088.55742878121134.442571217
5721817052088213.3243929693491.6756070412
5821082232082231.4799696925991.5200303062
5920670422043715.2107727823326.7892272212
6022228862171888.9926681350997.0073318686
6122473062211765.1866537435540.8133462612
6221895862179232.0600290510353.939970952
6323366612194502.42950116142158.570498839
6423943812300156.4431947394224.5568052693
6525659872601839.12537863-35852.1253786292
6626798732728992.84608298-49119.8460829807
6726641112719261.7912728-55150.7912727962
6826553422616666.0977162638675.9022837398
6927210542692938.5147620428115.4852379584
7027130622601504.78412663111557.215873365
7126150492569744.8762098745304.1237901291
7227621242762357.69684806-233.69684805721
7328111862784050.9488609827135.0511390241
7427621242716033.4982821946090.5017178087
7529661422870475.7882882695666.2117117424
7630642662936102.46677908128163.533220921
7732927043184994.35709175107709.642908255
7833828363366127.428140316708.571859695
7933584163368630.07491094-10214.0749109411
8033093543349881.37232018-40527.372320184
8133504243419510.1049249-69086.1049248991
8233994863364908.8669301434577.1330698631
8332357613237228.68938609-1467.68938608794
8433662973416769.6837878-50472.6837878013
8534485483456014.68548473-7466.68548472598
8634153593377990.5821002437368.4178997567
8736280353605929.2818252822105.7181747244
8837015173689249.3825157812267.6174842203
8940123173928998.6982371883318.3017628156
9040692604040100.2734054429159.7265945645
9139957784009852.92578276-14074.925782762
9240368483949064.5419732387783.4580267677
9340613794027896.0707588833482.9292411185
9440859104080881.233118585028.76688142167
9539300663881098.7811669948967.2188330111
9640771414057770.5029263919370.4970736117
9741586154161051.16612882-2436.16612881748
9840771414108911.68779596-31770.6877959576
9943144594348316.6558885-33857.655888495
10043879414421129.15211169-33188.1521116905
10147066224757044.26975436-50422.2697543632
10247556844797267.50519041-41583.5051904116
10347714464695442.2750663776003.724933628
10448536974729672.28919557124024.710804425
10548536974769278.0763415484418.9236584622
10648861094808702.0481873977406.9518126138
10747390344624206.7425048114827.257495199
10848126274814454.20382262-1827.20382261928
10948615784907005.27840535-45427.278405345
11047714464804761.64980539-33315.6498053931
11150331845080766.55700692-47582.5570069188
11250822465160514.92226235-78268.9222623538
11354088085524070.48694524-115262.486945244
11454665285560147.36810164-93619.3681016443
11555480025531594.8210075816407.1789924214
11656215955590018.5048693131576.4951306935
11756294765564531.3783057664944.6216942389
11856381345584852.5534760653281.4465239421
11954910595387528.53655974103530.463440265
12056381345482104.10179898156029.898201019


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
1215574020.312693375462684.664505455685355.9608813
1225471521.172135255357269.932836765585772.41143374
1235776552.314485325658146.734442955894957.89452768
1245846349.103625355723717.881902375968980.32534832
1256246108.957223676116995.772959836375222.1414875
1266334523.361357356199784.860072346469261.86264235
1276425996.088350476285051.947609856566940.22909109
1286504101.792322136356536.261088996651667.32355527
1296496938.569205266343218.199717186650658.93869334
1306492061.56338066331887.497415556652235.62934565
1316294036.046915116129893.707700166458178.38613006
1326418171.567867566285850.773089056550492.36264608