Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.694939004311082
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
22.420.4
31.52.27797560172443-0.777975601724433
41.21.73733001168374-0.53733001168374
51.51.363918428377780.136081571622221
60.61.45848682026601-0.858486820266013
72.70.8618908441761631.83810915582384
83.72.139264590739461.56073540926054
94.93.223880502044031.67611949795597
106.64.388681317059942.21131868294006
117.45.92541292079681.4745870792032
127.26.950160997388260.249839002611741
135.37.12378386510134-1.82378386510134
144.75.8563653218092-1.15636532180920
156.15.052761956451251.04723804354875
166.65.78052851971170.819471480288296
1776.350011214284580.64998878571542
187.56.801713773843020.698286226156977
196.67.2869801085727-0.686980108572696
207.86.809570835939670.990429164060333
214.77.49785869305241-2.79785869305241
225.45.55351755869946-0.153517558699463
234.35.44683221931259-1.14683221931259
244.54.64985377871163-0.149853778711630
255.84.545714542941521.25428545705848
264.65.41736642959161-0.81736642959161
275.24.849346616853910.350653383146089
283.65.09302932979577-1.49302932979577
294.84.055465013940250.744534986059746
306.74.572871415827382.12712858417262
316.36.051096036153940.248903963846057
324.86.2240691089582-1.42406910895820
338.75.234427940308623.46557205969138
346.87.64278913683885-0.842789136838854
357.47.057102093239860.342897906760136
3697.29539522314411.70460477685589
377.98.47999156951626-0.579991569516256
389.18.07693280568781.02306719431219
398.78.78790210304646-0.0879021030464564
409.88.72681550307851.0731844969215
416.49.47261326881122-3.07261326881122
426.17.33733446315053-1.23733446315053
434.76.47746248332891-1.77746248332891
444.85.24223447496401-0.442234474964015
454.24.93490848926049-0.734908489260488
462.84.42419191547404-1.62419191547404
476.13.29547760292442.8045223970756
485.85.244449605116250.555550394883752
494.95.63052324338139-0.73052324338139
504.65.12285414799983-0.522854147999825
514.14.75950240698891-0.659502406988908
523.64.30118846093527-0.701188460935274
535.93.813905250058492.08609474994151
544.55.26361385848142-0.763613858481420
554.84.73294880399020.0670511960098015
565.74.779545295383120.920454704616883
5755.41920517132302-0.419205171323025
5875.127883146961741.87211685303826
594.66.42889016876615-1.82889016876615
602.65.15792305588947-2.55792305588947
6153.380322554325281.61967744567472
624.14.50589958572759-0.405899585727588
633.24.22382413177178-1.02382413177178
6403.51232880904864-3.51232880904864
652.31.071474523675251.22852547632475
663.81.925224794963171.87477520503683
674.53.228079209258571.27192079074143
685.94.111986577138981.78801342286102
6955.35454684491687-0.354546844916869
704.25.1081584135287-0.908158413528704
714.54.477043709874330.0229562901256655
7264.492996931276941.50700306872306


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
735.540272143349092.75633132937198.32421295732628
745.540272143349092.150099460858748.93044482583943
755.540272143349091.636912669962159.44363161673603
765.540272143349091.183764420429809.89677986626837
775.540272143349090.7735013389961910.3070429477020
785.540272143349090.39585300581694210.6846912808812
795.540272143349090.044092322420484111.0364519642777
805.54027214334909-0.28647111385373711.3670154005519
815.54027214334909-0.59926215061282411.679806437311
825.54027214334909-0.89687207657562911.9774163632738
835.54027214334909-1.1813177035164612.2618619902146
845.54027214334909-1.4542052803661212.5347495670643