Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.346185870041599
beta0.111603919487912
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13238235.9412393162392.0587606837606
14237235.39695637331.60304362670033
15244243.2568453370650.74315466293453
16230230.389431859024-0.389431859024484
17237238.114886958018-1.11488695801847
18244245.671125314383-1.67112531438292
19239234.4285700484774.57142995152327
20240238.4403862712791.55961372872056
21230240.136477709341-10.1364777093412
22228236.558584311988-8.55858431198797
23231234.321268417602-3.32126841760171
24228234.060384419367-6.06038441936744
25225230.879823462712-5.87982346271187
26227226.1822646530140.81773534698624
27238232.0706465409895.92935345901117
28214219.321056263557-5.3210562635569
29222223.737338651766-1.73733865176635
30233229.5627664418613.43723355813876
31228223.2158386092524.78416139074776
32218224.386065407814-6.38606540781421
33203214.431352238965-11.4313522389646
34209210.133759276445-1.1337592764454
35207212.874826045797-5.87482604579728
36203208.824187260518-5.82418726051802
37195204.737696897866-9.73769689786576
38199201.828752932247-2.82875293224694
39207208.40113315391-1.40113315390957
40182184.07924956736-2.07924956736014
41181190.407228731678-9.4072287316782
42189195.110669698856-6.11066969885616
43186184.120155513781.87984448622038
44174174.65060880023-0.650608800230458
45153161.273255306033-8.27325530603287
46158162.814183405711-4.81418340571108
47153159.051687882799-6.05168788279883
48147152.836422182996-5.83642218299565
49143144.050007460696-1.05000746069641
50156146.8644580681199.13554193188074
51168157.1730290655110.8269709344904
52142135.7743445650986.22565543490157
53146139.6404583157026.35954168429771
54150152.020859648375-2.02085964837457
55145147.891894023194-2.89189402319386
56133135.153036320324-2.15303632032445
57111116.250765887901-5.2507658879006
58115121.195399428938-6.1953994289378
59109116.188056501917-7.1880565019172
60105109.718643381837-4.71864338183654
6196104.490303212596-8.49030321259619
62112111.1427133906790.857286609321037
63127119.1257420742717.87425792572856
6410793.016777353754413.9832226462456
6511699.27601941158816.7239805884119
66125109.78568702068915.2143129793113
67120111.7401617864828.25983821351832
68107104.4621685389122.53783146108769
698686.4569225710658-0.456922571065846
708793.9271673493949-6.92716734939488
717989.4728762963973-10.4728762963973
728384.8093236651718-1.80932366517177
737579.5630694829347-4.56306948293468
748995.2792353176928-6.27923531769282
75104106.696387949595-2.69638794959508
768681.83063014551624.16936985448385
779887.013723935562510.9862760644375
789894.85767969713063.14232030286936
798587.9272998192283-2.92729981922825
807472.44435819597611.55564180402391
814951.5121415641949-2.51214156419486
825453.3322183015270.667781698472979
834748.7740500496292-1.77405004962918
845652.70743988517113.29256011482893


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
8547.545241311448735.359614237733759.7308683851638
8664.013614695827250.956855221393177.0703741702614
8780.484259598617266.444832214378694.5236869828558
8861.68225299832546.55570438973876.8088016069121
8970.359243267994854.04841470899286.6700718269975
9069.327237721759851.741994094984486.9124813485352
9157.275043153890238.331738956375476.2183473514051
9245.784015817361425.404850586252766.1631810484702
9321.6410942953023-0.24654842658154143.5287370171862
9426.49438661964233.0302082865449.9585649527446
9520.1672063788479-4.9375733256874445.2719860833833
9628.15457895555471.3486261253763754.9605317857329