Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.791744723389592
beta0.0130855858701509
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
139355993943.9094551282-384.909455128218
149619096361.153964155-171.153964155004
159717297228.3233576022-56.3233576021594
169619096209.8257429033-19.825742903311
179979999905.8528519014-106.852851901407
189748897679.2446636165-191.244663616526
199226194469.2133241644-2208.21332416438
209096489345.08795428981618.91204571021
219096490725.7165486504238.283451349635
229159990627.7917940488971.208205951247
238900491572.135161019-2568.135161019
249096490243.5317401899720.46825981015
258931990525.2593374884-1206.25933748837
269096492305.8549450396-1341.85494503964
279355992227.04793753141331.95206246855
289454192286.69987486842254.30012513162
299685297760.0802310043-908.080231004336
309587094868.17832739741001.82167260257
318998192181.7161688398-2200.71616883985
328767087859.6329293707-189.632929370709
338669287501.1823094449-809.182309444936
348767086696.0652199675973.93478003249
358605786875.0063608492-818.006360849191
368669287604.5852637165-912.585263716537
378472886162.8390689955-1434.83906899553
388802187702.5900990598318.409900940154
398963589480.6952405422154.30475945778
408998188773.40584201031207.59415798975
419619092722.00638918783467.99361081218
429619093700.44958759282489.55041240717
438802191548.2215135908-3527.22151359079
448605786604.2382884311-547.238288431123
458605785839.461059993217.538940006954
468703986235.0559075219803.944092478137
478276485920.932704281-3156.93270428099
488079984769.4562301148-3970.45623011484
497852480756.6875920393-2232.68759203931
507918681980.3964183007-2794.39641830066
518213381178.0545709383954.945429061743
527982181250.5930163923-1429.59301639233
538605783481.20396152272575.79603847729
548703983439.4942328453599.505767155
558079980814.5483341907-15.5483341906802
567852479209.3989235128-685.398923512781
577722178430.9591026326-1209.95910263264
587852477740.1288296864783.871170313607
597491076506.6984941328-1596.6984941328
607361376358.7323655074-2745.73236550736
616839073627.8442650391-5237.84426503912
626968872274.4349611789-2586.43496117892
637000472338.8979323034-2334.89793230339
647035569197.37551420141157.62448579859
657655974224.59836355832334.40163644169
667589374116.51058349991776.48941650007
676839069188.0114986772-798.011498677224
686509766708.4089029989-1611.40890299894
696379964962.5270842153-1163.52708421534
706544464599.1297905226844.870209477376
715920862794.3059041706-3586.30590417059
725496460687.250000796-5723.250000796
734711554904.5479278657-7789.54792786574
744777751881.1892665561-4104.18926655606
754777750578.8161559605-2801.81615596052
764711547572.5664078057-457.566407805651
775268451326.92283433251357.07716566748
785300450079.61227621862924.38772378137
794644845286.45183298861161.54816701137
804515143971.8774827231179.12251727703
814252444340.5206081196-1816.52060811964
824613343683.47583352122449.52416647877
833957742048.0347321087-2471.03473210875
843565340212.2360033316-4559.2360033316
852814634766.1551187264-6620.1551187264
862976433293.6045534891-3529.60455348914
872780032580.7870049418-4780.78700494183
882846228338.8019682522123.198031747754
893337332779.8037110136593.196288986393
903435531095.10008493313259.89991506686
913109326044.93995602415048.06004397589
923074227695.89776163123046.1022383688
933074228822.94341392911919.05658607094
943501731954.74041467263062.25958532745
952748429728.8371126523-2244.83711265225
962257327588.7338490253-5015.73384902529
971405821298.7800300962-7240.7800300962
982092919918.80058624131010.19941375866
991994622527.1420665894-2581.14206658941
1002029321058.1429008484-765.142900848419
1012814624894.6292459933251.37075400702
1022716425898.36042552971265.63957447034
1032355519649.47165324563905.52834675437
1042520419974.90328062055229.09671937953
1052520422614.21242241622589.78757758381
1063109326540.68660596174552.31339403829
1072422224430.2836747389-208.283674738865
1082029323387.6456011695-3094.64560116946
1091405818237.3176020927-4179.31760209266
1102225821113.25494092061144.74505907943
1112159523195.3104182481-1600.31041824808
1122191123006.3367997741-1095.33679977405
1132878227539.69893126841242.30106873163
1142814626640.25084072341505.74915927664
1152583521234.7560217664600.24397823405
1162618622496.5804342973689.41956570305
1172780023461.97177242364338.02822757643
1183140929294.18868503212114.81131496792
1192583524350.10934479041484.89065520957
1202127524152.0975081664-2877.09750816645


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
12119055.541787781313743.67450431724367.4090712456
12226499.91390334319690.41350541833309.4143012681
12327242.809141909519180.883558120635304.7347256983
12428581.474108373119410.97593688637751.9722798602
12534635.674802350624453.065569844244818.2840348569
12632961.421070638521836.530794637544086.3113466394
12727146.517165272415132.481512955439160.5528175895
12824667.093114339811805.786994172237528.3992345074
12922898.91255462559224.2034766927636573.6216325582
13024841.008357783610380.837897794839301.1788177725
13118076.93013617992854.7149050559233299.1453673038
13215765.0489005832-199.33790651853131729.4357076849