Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.78681967507462
beta0.0321846698299134
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
1378399028.54380341881-1189.54380341881
1471077327.41172842214-220.411728422145
1565846631.98023444035-47.9802344403452
1660536039.3395368830613.6604631169384
1757255623.50321744998101.496782550019
1864806320.39016596544159.609834034562
191166311657.16849142075.83150857926739
201162811566.223679198761.7763208012766
21920310160.4034072212-957.403407221185
2277816396.260970830981384.73902916902
2370206486.94543425269533.05456574731
2469086025.25662896334882.743371036662
2569126700.5183674956211.481632504396
2666686362.24418330192305.75581669808
2761896184.798710397054.20128960294915
2860075714.90550930815292.09449069185
2951485612.47193169638-464.471931696382
3066855937.70018862264747.299811377363
311104411780.2524923958-736.252492395801
321103411174.7059880402-140.70598804019
3389869444.53028606113-458.530286061134
3481466637.073651580631508.92634841937
3578186711.917561226761106.08243877324
3681766858.16501399321317.8349860068
3789357826.203536370941108.79646362906
3889298330.31283387182598.687166128177
3988358442.7451909291392.254809070895
4084558473.05935845234-18.0593584523449
4179248090.9574218867-166.957421886703
4289739041.78782832887-68.7878283288737
431357514038.4819230709-463.481923070878
441384413893.9427454783-49.9427454783036
451173812289.1531859576-551.153185957644
46104679947.62226173041519.37773826959
47101459252.31278019624892.687219803764
48108339364.715552673971468.28444732603
491017910499.2950826065-320.295082606506
50101079826.7594349372280.240565062799
5195339693.09789802272-160.097898022725
5291659235.82513347562-70.8251334756169
5383828813.61364664943-431.613646649434
5490189603.58286117847-585.582861178471
551391114122.8720724674-211.872072467369
561376114284.1951737247-523.195173724691
571131612207.9409467752-891.940946775214
5898559825.6055469496329.3944530503704
5990348811.05961494944222.940385050557
6089328488.94785170599443.052148294009
6192788379.35141670824898.648583291757
6288768768.58191575954107.41808424046
6382988375.34718155623-77.347181556228
6477337974.58947373133-241.589473731328
6572267309.15384350742-83.1538435074217
6676888317.34872451046-629.348724510464
671222612857.6354191528-631.63541915285
681208112587.4481485195-506.448148519539
691043910411.321208645827.6787913542285
7090088937.8190534944570.1809465055485
7183777986.50554097093390.494459029065
7283467837.27579712117508.72420287883
7391677872.262351301541294.73764869846
7489458410.28584760664534.714152393361
7584288330.5054953228497.4945046771572
7679738053.36879779096-80.3687977909576
7774467573.70816016925-127.708160169246
7877858454.42858698147-669.428586981468
791056112985.6969762654-2424.69697626542
801279111308.97920347341482.02079652655
811158310839.2373098809743.762690119138
82101129984.31165411436127.688345885635
8395979194.07389958776402.926100412242
8493329127.68795006766204.312049932343


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
859130.86892310837795.7811976793210465.9566485373
868495.507266242586775.5864498548310215.4280826303
877895.617779870025844.214270944079947.02128879598
887495.205734196965142.519700040149847.89176835377
897062.076452027714427.49121206149696.66169199403
907924.417481675635021.2698957294110827.5650676218
9112621.790510939459.6555915940815783.9254302659
9213760.683021742410346.620994054717174.74504943
9312004.92153569738344.2223041860115665.6207672085
9410452.06476712336548.7224342622914355.4070999843
959635.411998120555492.4428748941413778.381121347
969214.829160002664834.4935171036413595.1648029017