Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.158806071446012
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
290819700-619
390849601.69904177492-517.699041774918
497439519.48529075928223.514709240721
585879554.9807836442-967.980783644196
697319401.25955815843329.740441841572
795639453.62434232416109.375657675839
899989470.99386083148527.006139168516
994379554.68563542077-117.685635420767
10100389535.99644199397502.003558006032
1199189615.71765489283302.282345107174
1292529663.72192658678-411.721926586784
1397379598.33798489735138.662015102645
1490359620.35835477459-585.358354774593
1591339527.39989406474-394.39989406474
1694879464.766796309622.2332036904045
1787009468.29756404333-768.297564043327
1896279346.28724619607280.712753803935
1989479390.86613583246-443.866135832459
2092839320.37749855298-37.3774985529835
2188299314.44172484731-485.441724847306
2299479237.35063160833709.649368391671
2396289350.04725990675277.952740093246
2493189394.18784260862-76.1878426086168
2596059382.088750632222.911249368004
2686409417.48841042525-777.488410425251
2792149294.01853037081-80.0185303708113
2895679281.31110191974285.688898080261
2985479326.6802334796-779.680233479605
3091859202.8622786166-17.8622786165997
3194709200.02564032242269.974359677577
3291239242.89920777397-119.899207773971
3392789223.858485617954.1415143821014
34101709232.45648681906937.543513180943
3594349381.3440889570252.6559110429844
3696559389.70616732816265.293832671838
3794299431.83643867363-2.83643867363207
3887399431.38599499097-692.385994990975
3995529321.43089520222230.56910479778
4096879358.04666893198328.95333106802
4190199410.28645512797-391.286455127971
4296729348.14779037906323.852209620938
4392069399.57748751807-193.577487518074
4490699368.83620720494-299.836207204939
4597889321.22039706145466.77960293855
46103129395.34783203525916.65216796475
47101059540.9177617122564.082238287798
4898639630.49744594716232.502554052839
4996569667.42026315746-11.4202631574572
5092959665.60665603054-370.606656030543
5199469606.75206893459339.247931065411
5297019660.6267001132740.3732998867254
5390499667.0382252596-618.038225259597
54101909568.89000270266621.109997297344
5597069667.5260413092938.4739586907108
5697659673.6359395419491.3640604580632
5798939688.14510705464204.854892945363
5899949720.67730781978273.322692180216
59104339764.08261080197668.917389198028
60100739870.31075350243202.689246497566
61101129902.49903646306209.500963536935
6292669935.76906144652-669.769061446519
6398209829.40566802211-9.4056680221147
64100979827.9119908342269.088009165802
6591159870.64480044305-755.644800443048
66104119750.64381827608660.356181723919
6796789855.51238925075-177.512389250745
68104089827.32234408084580.67765591916
69101539919.53748139384233.462518606158
70103689956.61274680358411.387253196423
711058110021.9435403267559.056459673333
721059710110.7251004039486.274899596096
731068010187.9485068516492.051493148436
74973810266.0892714276-528.089271427612
75955610182.2254888594-626.225488859407


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7610082.77707913439200.1100086341310965.4441496344
7710082.77707913439189.049158345610976.504999923
7810082.77707913439178.1235347045810987.430623564
7910082.77707913439167.3282960223210998.2258622463
8010082.77707913439156.658882815311008.8952754533
8110082.77707913439146.110995300211019.4431629684
8210082.77707913439135.6805731450411029.8735851235
8310082.77707913439125.3637772061211040.1903810625
8410082.77707913439115.1569730177711050.3971852508
8510082.77707913439105.0567158335611060.497442435
8610082.77707913439095.0597370445311070.494421224
8710082.77707913439085.1629318224111080.3912264462