Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.703339343785154
beta0.111780621846133
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13267266.6989850427350.30101495726484
14263263.06737923417-0.0673792341703461
15266266.254703294283-0.25470329428282
16257257.331916940614-0.331916940614121
17249249.203727978248-0.203727978248168
18249249.066348988811-0.0663489888105175
19251252.72871104278-1.72871104277996
20252252.710957701073-0.710957701073482
21252252.311468372467-0.311468372467147
22252251.2934680532180.706531946781695
23256252.5886814133583.41131858664176
24257257.262807842518-0.262807842518498
25259265.33808068527-6.33808068526997
26260256.4434896956853.55651030431545
27261261.924815363002-0.924815363002153
28253252.2558717555370.744128244462729
29243244.755199868646-1.75519986864552
30233243.278051869614-10.2780518696139
31241238.1728102621152.82718973788542
32239240.927358314087-1.92735831408686
33233238.961236034472-5.96123603447214
34228232.997746078847-4.99774607884723
35228229.361064976328-1.36106497632835
36227227.491159037687-0.491159037686742
37225231.488117681057-6.48811768105722
38230223.2961283688756.70387163112531
39222227.781921449197-5.78192144919723
40207212.930267047946-5.93026704794619
41190197.207412128505-7.20741212850544
42184186.152096617264-2.15209661726439
43192188.0738116070133.92618839298657
44187187.701087248775-0.70108724877477
45173183.007411860488-10.0074118604882
46167171.772462666732-4.77246266673185
47163166.679350019811-3.67935001981115
48156160.560964536619-4.56096453661883
49153156.720434909742-3.72043490974195
50157151.41023214775.58976785230041
51152148.3424202834413.65757971655884
52128137.762092616605-9.76209261660503
53115116.34019078805-1.3401907880498
54114108.747420806415.25257919359026
55136116.09866180603119.9013381939695
56132125.2634579936886.73654200631194
57126123.2991835644072.70081643559263
58124123.8135960431380.186403956862137
59123124.180558819298-1.18055881929804
60119121.402611306797-2.40261130679667
61105121.343657746784-16.343657746784
62107110.938751721999-3.93875172199904
63108100.8685586576637.13144134233664
649289.29616544227112.70383455772891
657480.6662748405034-6.66627484050345
667372.39032795130470.609672048695259
6710081.563768220323218.4362317796768
689786.419462183905510.5805378160945
699986.890635917568612.1093640824314
7010294.94527581710437.05472418289565
7199101.946212647575-2.94621264757464
7210399.63379953453623.36620046546376
7392102.019983676966-10.0199836769657
7499102.763444802236-3.76344480223604
759799.1350561276357-2.13505612763575
768782.037557988734.96244201127006
776974.6999471899395-5.69994718993945
786671.8215712556196-5.82157125561956
799583.813909029130311.1860909708697
809182.72361946749078.27638053250928
819383.33038023697699.66961976302308
829989.28037609364219.71962390635794
839196.5091078205981-5.5091078205981
849195.3856107981544-4.38561079815436


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
8588.857898257292476.1752451530761101.540551361509
8699.802056593826483.7022791195334115.901834068119
87100.89678604454781.4461449149307120.347427174162
8889.167423303649466.3592679771602111.975578630139
8976.547192638779750.3394684988334102.754916778726
9079.460633155080149.7922248949589109.129041415201
91102.86960592098669.6685618949362136.070649947036
9294.445645297806457.633719587132131.257571008481
9390.391078077665249.886404992253130.895751163077
9489.54111828215545.2598607475646133.822375816745
9584.637970660944336.4953699985855132.780571323303
9687.377747836124735.2888078049693139.46668786728