Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.653577978944095
beta0.05293490449785
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
135486266223.4086538462-11361.4086538462
144735451171.0560418587-3817.05604185868
154120742227.3004723998-1020.30047239979
164120740808.0183305032398.981669496781
176482363633.40134634781189.59865365215
186727765439.62919533191837.37080466813
194858147423.16933682221157.83066317775
202743135011.6762419167-7580.67624191675
213862030734.32647606137885.67352393868
223862035715.01367185332904.98632814671
234735438717.31246380228636.68753619782
245239647020.77918505195375.22081494809
255116839207.372917328611960.6270826714
263862043012.1763957195-4392.17639571954
274490035642.35228451219257.64771548786
284243442768.7281518581-334.728151858129
296358466699.6243127483-3115.62431274835
305854267078.6701904872-8536.67019048719
313862042849.8607238173-4229.86072381731
322373824506.7843336121-768.784333612093
333739230891.99725697666500.00274302339
344120734046.25664463797160.74335536209
354490042767.48465478852132.51534521153
364980846416.97097547183391.02902452818
373984640246.2703463938-400.27034639378
383124630537.8411295304708.158870469633
393493931637.08913199193301.91086800813
403616631748.87080433344417.12919566657
416850458187.467536163210316.5324638368
426850466297.57405016552206.42594983452
434980851783.9375542573-1975.93755425733
444735437392.69623806499961.30376193513
455486254959.8836095425-97.8836095425067
465116855453.4944608551-4285.49446085506
476113055978.50768008565151.4923199144
487354663168.23863156610377.761368434
497601261623.374318632214388.6256813678
505854263849.130405581-5307.13040558103
515362263591.8433552013-9969.84335520134
524858156633.0636107281-8052.06361072814
538228077751.58465118954528.41534881049
548474679854.76473202934891.23526797065
557846666325.463192535512140.5368074645
568474666462.616352667818283.3836473322
578350787438.9820167178-3931.98201671781
587354685298.1554857592-11752.1554857592
598474685276.1043086369-530.104308636874
609716291430.19759936095731.80240063915
6110220388944.785979227613258.2140207724
628720084276.07475998452923.92524001552
637723888735.3170272572-11497.3170272572
648474682341.88816927712404.11183072295
65117084115913.5562970241170.44370297578
66127046117092.6189534789953.38104652229
67124592110703.1677016313888.8322983703
68129499115491.49723540314007.5027645969
69128273127209.9279381291063.07206187138
70115858127030.071279482-11172.071279482
71137008132700.1780600244307.82193997613
72142049145778.335993488-3729.33599348844
73149423140982.1597563268440.84024367351
74127046130683.739178794-3637.73917879358
75118312126730.416968066-8418.41696806607
76128273128143.402228384129.597771616056
77152010160700.788445042-8690.78844504175
78173160159035.86011112214124.1398888784
79168119157438.43836229110680.561637709
80168119160762.8124742037356.18752579682
81170585164011.5275921186573.47240788239
82161971163746.94140743-1775.94140742978
83184361181798.1236223962562.87637760362
84184361191768.600999923-7407.6009999227
85180546189474.177477723-8928.17747772258
86159384163728.314748987-4344.31474898689
87163199157721.4640286435477.53597135699
88165665171722.923959308-6057.9239593083
89181895197511.801266097-15616.8012660971
90203045199315.2522371543729.74776284551
91188041189463.212837803-1422.21283780277
92195550183038.98240246712511.0175975331
93189269188877.112029163391.887970836833
94185587180957.5735945484629.42640545161
95214246204197.44828001510048.551719985
96207965215364.610957502-7399.61095750169
97199230212307.130469339-13077.1304693391
98186815185052.4948238771762.5051761228
99199230186265.65109427212964.3489057279
100205511201249.4302627464261.56973725415
101213006230913.760752713-17907.760752713
102222967238284.966085897-15317.9660858969
103213006213903.016750002-897.016750002367
104219154212371.0000026416782.99999735926
105211657209791.0965988641865.90340113637
106210431203877.9219750656553.07802493509
107241542229893.91324229211648.0867577078
108244129235758.9641731228370.03582687801
109234168241283.838785575-7115.83878557524
110216700223514.871025577-6814.87102557652
111231581223154.5785422648426.42145773623
112237850232152.6049420285697.39505797153
113245357255120.061373952-9763.06137395234
114256546269038.054053632-12492.0540536324
115245357251922.990618735-6565.99061873514
116254092249574.4519354914517.54806450897
117250277243960.1980803756316.80191962537
118236622242883.450933178-6261.4509331783
119265279262149.5038128043129.49618719576
120265279260877.0164072544401.98359274649


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
121257872.142327918242617.706242496273126.57841334
122244532.71010831226015.150887455263050.269329166
123253816.679442844232265.316496036275368.042389652
124255980.750692388231527.967299707280433.534085069
125269290.322532656242015.990806388296564.654258924
126288403.277385564258355.482615829318451.072155298
127281697.276367708248903.403873876314491.14886154
128287898.482692278252371.724632597323425.240751959
129280217.442311146241960.88176193318474.002860362
130270698.728056954229708.036517537311689.419596371
131297570.925531757253836.217336023341305.633727491
132294846.181805145248353.330649525341339.032960765