Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.475080773654074
beta0.45686476384713
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13538712546150.594818376-7438.59481837589
14547612549526.817840627-1914.81784062681
15563280561809.2993608631470.7006391373
16581302578579.2210933392722.77890666062
17572273569508.4122764252764.58772357542
18518654515586.09666933067.90333069966
19520579514875.1367312675703.86326873302
20530577528751.2308865191825.76911348116
21540324541715.570993947-1391.5709939471
22547970556153.502438467-8183.50243846688
23555654555140.174404799513.82559520111
24551174534258.51268131716915.4873186833
25548604539727.8540275128876.14597248833
26563668560780.5204704282887.4795295716
27586111585190.019320966920.980679034023
28604378610305.118630191-5927.11863019061
29600991603218.514989569-2227.51498956897
30544686552071.89825581-7385.89825581003
31537034550497.365692865-13463.3656928655
32551531551790.750870123-259.750870122807
33563250560181.7587760253068.24122397474
34574761572247.5396162812513.46038371918
35580112582277.572222889-2165.5722228894
36575093569547.0152167285545.98478327179
37557560563741.683202755-6181.6832027554
38564478569575.595226241-5097.59522624081
39580523582504.640565318-1981.64056531806
40596594595361.4092084521232.59079154814
41586570587887.585026896-1317.58502689621
42536214528932.3682316247281.6317683761
43523597528786.315085992-5189.31508599175
44536535540387.63468372-3852.63468371995
45536322547485.093338285-11163.0933382852
46532638548076.181407098-15438.1814070981
47528222538802.813817501-10580.8138175013
48516141515976.967169304164.032830696378
49501866490145.24005254111720.7599474588
50506174497625.545932588548.45406742027
51517945514207.2632718733737.73672812723
52533590528243.8592655095346.14073449094
53528379519053.9529915029325.04700849811
54477580469646.9844582027933.01554179768
55469357463383.7769458665973.22305413405
56490243483532.2813866146710.71861338592
57492622496645.965314201-4023.96531420108
58507561504769.3505147832791.64948521659
59516922517047.80355179-125.803551789839
60514258517439.796255028-3181.79625502817
61509846507969.3623288931876.63767110696
62527070518855.5508789988214.44912100188
63541657542428.696117502-771.696117501822
64564591563863.812832528727.18716747174
65555362562262.185218638-6900.18521863758
66498662508588.61824025-9926.61824024975
67511038493107.91903335117930.0809666486
68525919522215.2401724533703.75982754736
69531673530504.0982191771168.90178082348
70548854548037.826072163816.173927837284
71560576560783.233191873-207.233191873413
72557274562451.608529845-5177.60852984479
73565742557174.3030088428567.69699115772
74587625578504.4343068769120.56569312373
75619916601926.03821426317989.9617857372
76625809641268.405096658-15459.4050966583
77619567632666.976793723-13099.9767937234
78572942577807.617367914-4865.6173679136
79572775583800.540002252-11025.5400022517
80574205589845.903545481-15640.9035454808
81579799581577.14490354-1778.14490354026
82590072590849.240980625-777.240980624571
83593408595278.20132796-1870.20132795954
84597141586164.30363714610976.6963628541
85595404591899.843823463504.15617654042
86612117606138.6368334465978.36316655413
87628232627065.1907340991166.80926590145
88628884631547.593001707-2663.59300170687
89620735623731.626915996-2996.6269159962
90569028573655.365478397-4627.365478397
91567456572240.544330127-4784.54433012742
92573100575895.314554992-2795.31455499178
93584428580861.3046017033566.69539829658
94589379594213.338158756-4834.33815875649
95590865596275.863170343-5410.86317034275
96595454591589.6857523013864.31424769864
97594167587846.3010366966320.69896330393
98611324603155.7733377228168.22666227759
99612613621506.152036356-8893.15203635592
100610763615924.257100628-5161.25710062834
101593530602930.419546032-9400.41954603186
102542722543749.441714617-1027.44171461731
103536662539537.332368398-2875.33236839774
104543599541132.6708793742466.32912062609
105555332549069.2889288466262.71107115445
106560854557008.8284820873845.17151791323
107562325562492.604735262-167.604735261644
108554788565904.566680793-11116.5666807932
109547344553820.340931331-6476.34093133081
110565464558729.30469836734.6953017005
111577992561840.96613619816151.0338638019
112579714569949.9795329789764.02046702232
113569323564895.0868905414427.91310945875
114506971522753.678770566-15782.6787705665
115500857513433.91458929-12576.9145892902
116509127513990.720890254-4863.72089025378
117509933519613.358904362-9680.35890436184
118517009514424.8252470982584.17475290247
119519164512644.6321710896519.36782891123
120512238510379.0067619751858.99323802546
121509239506604.1599361852634.84006381454


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
122524463.154270883510126.866862014538799.441679752
123529543.115447693512107.916011836546978.31488355
124523345.879695419501577.168016897545114.591373942
125505451.468106971478348.592790034532554.343423907
126444236.651941606410988.822933857477484.480949355
127441162.432430765401090.016912804481234.847948726
128451537.612840384404050.017270127499025.208410642
129457792.744628855402361.682001649513223.807256061
130466592.331579969402735.020129306530449.643030633
131468040.494862787395308.815893622540772.173831953
132461206.698944196379179.933609132543233.46427926
133457527.822972946365807.594178319549248.051767573