Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.793999311610606
beta0.0134193323937087
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
134.534.423015872781060.106984127218944
144.634.608525874091240.0214741259087559
154.664.656760266376290.00323973362370555
164.674.6714010798474-0.00140107984740201
174.684.68275686774525-0.00275686774524875
184.694.69342170442019-0.00342170442019096
194.694.689379288673160.000620711326839718
204.74.696268616705530.00373138329446832
214.714.72139034061084-0.0113903406108378
224.724.73263663761863-0.0126366376186278
234.724.72142954082522-0.00142954082522362
244.724.72999254138796-0.00999254138796157
254.734.74519011869151-0.0151901186915113
264.744.81861215888169-0.0786121588816897
274.764.78245801993673-0.0224580199367317
284.814.773898944474780.0361010555252168
294.824.813296869650320.00670313034968029
304.834.829991584792718.415207288337e-06
314.834.827810291963420.00218970803657914
324.844.835137282833150.00486271716684783
334.894.856957267574390.0330427324256100
344.924.902654450706860.0173455492931449
354.954.916543111151850.0334568888481543
364.954.95061577380595-0.000615773805945352
375.014.972534209285640.0374657907143590
385.055.07832615284318-0.0283261528431797
395.085.09627139944495-0.0162713994449462
405.115.106250709811150.00374929018884895
415.145.114087777200270.0259122227997324
425.175.145345473484520.0246545265154818
435.185.163288002577540.0167119974224645
445.25.183471152354410.0165288476455903
455.225.22249238500372-0.00249238500372240
465.245.237955444507010.00204455549299443
475.285.243199149613940.0368008503860553
485.295.272949657024460.0170503429755353
495.335.318892837351480.0111071626485151
505.45.394062030971450.00593796902855104
515.435.44485234825027-0.0148523482502698
525.465.46218031798748-0.00218031798747997
535.465.47066968608911-0.0106696860891091
545.465.47313146498262-0.0131314649826244
555.475.458818514980910.0111814850190921
565.495.474475818933160.0155241810668363
575.55.50951006943973-0.00951006943972654
585.545.520794556884840.0192054431151565
595.555.546988216319410.00301178368058519
605.555.54498172322430.00501827677569988
615.565.58090218580957-0.0209021858095735
625.65.63143873107618-0.0314387310761832
635.615.6485507245144-0.038550724514403
645.635.64928596073528-0.0192859607352833
655.645.64110475250088-0.00110475250088182
665.665.649471395504980.0105286044950210
675.675.657664575556860.0123354244431413
685.695.674090721267570.0159092787324298
695.775.703592337273280.066407662726724
705.775.78149934471408-0.0114993447140765
715.785.779343511923160.000656488076837825
725.85.774750167901680.0252498320983214
735.825.82174776315338-0.00174776315338043
745.855.8876809894394-0.0376809894394032
755.875.89950454879958-0.0295045487995811
765.885.91244902444505-0.0324490244450510
775.95.897358380931630.00264161906837401
785.915.91096243344079-0.000962433440787613
795.945.909652818558290.0303471814417087
805.975.940837903102440.0291620968975597
815.985.99193331108579-0.0119333110857864
8265.990771808155080.0092281918449233
836.016.006975145950990.00302485404900654
846.026.008355824466290.0116441755337133


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
856.038727699073245.989770375946076.08768502220042
866.099804418082096.036799064296146.16280977186804
876.144316868504926.069560616644466.21907312036539
886.181224290413366.096073357511916.26637522331481
896.19981882753796.105340362077236.29429729299858
906.21088394917336.10781303057376.31395486777289
916.216825674277856.105729113125196.32792223543051
926.223476037670316.104737360083836.34221471525679
936.243042851848376.116761666875796.36932403682094
946.25564215826676.122205787030576.38907852950283
956.262862032334766.122597499604736.4031265650648
966.262922093690483.870352031788018.65549215559295