Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.629181587767191
beta0.0412105272936492
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13163158.0734508547014.92654914529911
14166163.9668231213352.03317687866519
15170169.0924568813720.907543118627871
16171170.991727537660.00827246233981782
17176176.825408150483-0.825408150482559
18172173.363150342122-1.36315034212242
19169168.4438767187680.556123281231663
20180171.8299277221748.17007227782608
21172178.843376272332-6.84337627233197
22170174.899864839295-4.89986483929459
23161172.635460218965-11.6354602189646
24167166.6647815938350.335218406164785
25158165.353047197435-7.35304719743505
26163161.9052370040861.09476299591421
27165165.456529433316-0.456529433316348
28169165.5622128605823.43778713941796
29168172.731588624257-4.73158862425717
30165165.997998077423-0.99799807742258
31156161.415410331597-5.4154103315966
32157163.108076283288-6.10807628328797
33146154.440898210801-8.44089821080087
34150149.041707930130.958292069869628
35146146.946123303462-0.946123303461746
36159151.3977478057687.60225219423216
37146151.253594164881-5.2535941648807
38151151.760008587292-0.760008587291765
39156153.0216567557242.97834324427649
40152156.274237268001-4.27423726800109
41152154.903684124029-2.9036841240287
42143150.093746917097-7.09374691709718
43127139.268797712543-12.2687977125427
44126135.445913664715-9.4459136647145
45122122.780358420159-0.780358420159331
46122124.851842927184-2.85184292718409
47114118.719417983047-4.71941798304671
48127122.9356313322524.06436866774831
49125114.67536989148710.3246301085129
50123125.930594672566-2.93059467256623
51124126.437493018267-2.43749301826719
52123122.6774052639530.32259473604698
53127123.9107779223443.08922207765633
54117120.676561420825-3.67656142082477
55104109.530089069581-5.53008906958102
56110110.616031918222-0.616031918221893
57106106.570550405005-0.570550405004965
58107107.862465025745-0.862465025745081
59100102.197338571444-2.19733857144375
60115111.231132186093.76886781390998
61117105.07224976051711.9277502394833
62123112.42829645741410.5717035425861
63130121.9709928663288.02900713367222
64129126.4486600039082.55133999609151
65125130.796957775159-5.7969577751586
66112119.919157790429-7.91915779042853
6790105.762308221345-15.7623082213452
6896102.313548291892-6.31354829189227
699994.63342764582144.3665723541786
7010898.98472375693359.0152762430665
7110199.35689563379431.6431043662057
72113113.436383977466-0.436383977465894
73113107.9650403702155.03495962978531
74120110.6106425219629.38935747803775
75131118.56511245063412.4348875493656
76135123.9964607867811.0035392132201
77137130.9989826215136.00101737848746
78120127.495167577491-7.49516757749142
79102111.445560897239-9.44556089723908
80114116.3876032177-2.38760321769955
81121116.1524427485724.84755725142803
82134123.55710454899510.4428954510045
83122123.157701531511-1.15770153151095
84131135.695170433302-4.69517043330245


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85130.454034707349118.314640487486142.593428927211
86132.296755827628117.784366395379146.809145259877
87135.979829744022119.277750696334152.681908791709
88133.241058661304114.463065326114152.019051996494
89131.364472486531110.585435843744152.143509129317
90118.82383758167896.0944824641646141.553192699191
91106.70469573055682.0596791209231131.349712340188
92120.38972991135993.8524675823117146.926992240407
93124.58444227744596.170183920447152.998700634443
94131.132979019595100.850866294637161.415091744552
95119.70962494622687.5641235428816151.85512634957
96131.54199910618797.5339271914234165.55007102095