Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.923440651817352
beta0
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
136.846.687601495726490.152398504273505
146.896.871394824161160.0186051758388368
157.147.121637954177310.0183620458226921
167.217.19373990138620.0162600986137971
177.257.233484158427760.0165158415722377
187.317.29304791224690.0169520877531042
197.37.31759784685697-0.0175978468569742
207.487.278992967330470.201007032669526
217.497.49975672024438-0.0097567202443809
227.47.463392655788-0.0633926557879976
237.447.391665654719050.0483343452809502
247.427.46936190834281-0.0493619083428101
257.147.44767566665799-0.307675666657989
267.247.196374672787210.0436253272127951
277.337.46970381382113-0.139703813821127
287.617.395680396862240.214319603137763
297.667.618340431374230.0416595686257697
307.697.70115632361605-0.0111563236160492
317.77.697104688036350.00289531196365367
327.687.69416027153506-0.0141602715350588
337.717.700093853260880.00990614673911594
347.717.677780947243950.0322190527560462
357.727.702899431010530.0171005689894699
367.687.74427358439965-0.0642735843996469
377.727.689040961893990.0309590381060092
387.747.77734439562511-0.0373443956251132
397.767.96186724348368-0.201867243483685
407.97.857543390561770.0424566094382337
417.977.908279410449150.0617205895508466
427.968.00557691464643-0.0455769146464293
437.957.97081569011058-0.0208156901105756
447.977.944669806043080.0253301939569166
457.937.98891299825955-0.0589129982595509
467.997.904757957668250.0852420423317453
477.967.97768256422724-0.0176825642272407
487.927.98070660626408-0.0607066062640822
497.977.936058823877710.0339411761222914
507.988.0218868187173-0.0418868187173036
5188.18961924644159-0.189619246441588
528.048.11531096681686-0.0753109668168577
538.178.058770457085120.111229542914883
548.298.193571914464710.0964280855352939
558.268.29183958306865-0.0318395830686544
568.38.259046686907910.0409533130920927
578.328.311267298557060.00873270144293592
588.288.30061546293659-0.0206154629365862
598.278.267907105040710.00209289495928644
608.328.285898717384220.0341012826157758
618.318.33604656622893-0.0260465662289295
628.348.36067409931175-0.020674099311746
638.328.5366849160987-0.216684916098703
648.368.44613446422388-0.0861344642238819
658.338.39388051682638-0.0638805168263765
668.358.36584503656959-0.015845036569587
678.348.35061505101421-0.0106150510142093
688.378.342994727250730.0270052727492676
698.318.37986836240823-0.0698683624082292
708.338.294386232816240.0356137671837597
718.348.31534076891270.0246592310873037
728.258.35662159469475-0.106621594694751
738.278.27221533788807-0.00221533788807093
748.318.31926090856889-0.00926090856888884
758.258.49080466928479-0.240804669284788
768.38.38797591430662-0.0879759143066199
778.38.33572524475167-0.0357252447516654
788.358.337367052349740.0126329476502569
798.788.348835199389910.431164800610093
808.98.75205253723590.147947462764101
818.98.893192524809170.00680747519082914
828.98.886591623754780.0134083762452235
8398.88620212702590.113797872974096
849.058.999746423923260.0502535760767433


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
859.068198352035078.866730543973399.26966616009676
869.116750251480358.84252135914819.3909791438126
879.279119072245368.947737580465329.6105005640254
889.410359607896899.030325529426359.79039368636744
899.443349751196719.020220800989399.86647870140403
909.481683973784189.019460741775949.94390720579242
919.513528869268099.0152693747145710.0117883638216
929.496908167818498.9650484761541110.0287678594829
939.490621868491048.9271620746087110.0540816623734
949.478240028791348.8848605995670810.0716194580156
959.473154446796718.8512932446534210.09501564894
969.476748251748258.8276538345517310.1258426689448