Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.828168060312446
beta0.0625593211151414
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
133.953.96646367521367-0.0164636752136746
143.923.92168463300701-0.00168463300700594
153.923.916974507969060.00302549203093649
163.923.915488574341890.00451142565811002
173.923.915883645452590.00411635454740988
183.93.896164798100580.00383520189941589
193.923.93724514283638-0.0172451428363778
203.943.903307288197320.0366927118026834
213.963.947190077893820.0128099221061753
223.953.941124247984620.00887575201537549
233.963.98142678017134-0.021426780171343
243.973.955940276133570.0140597238664339
253.993.978158671846570.0118413281534271
2643.96243852133660.0375614786634033
274.053.996151529457160.0538484705428353
284.084.044755421075730.0352445789242681
294.094.079871622483040.0101283775169643
304.124.074731710426930.0452682895730652
314.144.15829825239779-0.0182982523977948
324.154.14449684493160.00550315506840349
334.154.16857004709232-0.0185700470923242
344.154.144338961482630.0056610385173661
354.154.18510432322311-0.0351043232231119
364.24.16201169671980.037988303280204
374.224.212528984290190.0074710157098048
384.224.206245797570850.0137542024291513
394.224.2304443327247-0.0104443327247017
404.234.226678576340540.00332142365946542
414.34.233459688607190.0665403113928127
424.294.286417593209240.00358240679075994
434.324.32771982160965-0.00771982160964502
444.314.33049840458677-0.0204984045867693
454.354.33128369919780.018716300802196
464.344.34640974108686-0.0064097410868591
474.354.37386238551718-0.0238623855171838
484.384.37691076919920.00308923080080437
494.394.39574495545361-0.00574495545361486
504.384.38137470165782-0.00137470165782183
514.344.38988038344434-0.0498803834443367
524.334.35477168180775-0.0247716818077457
534.334.34664584782787-0.0166458478278715
544.334.313079451483850.016920548516155
554.334.35736286127262-0.0273628612726204
564.324.33453728110143-0.0145372811014273
574.354.340165913897120.00983408610287739
584.354.336326535700590.0136734642994067
594.354.37116103405593-0.0211610340559334
604.364.37496620169211-0.0149662016921104
614.384.370282477219520.00971752278048221
624.414.363222825656820.0467771743431786
634.434.399520381201470.030479618798533
644.424.43569001916491-0.0156900191649072
654.434.43736439904135-0.00736439904134834
664.434.418616042677060.0113839573229439
674.424.45178173307565-0.0317817330756531
684.464.428348301411740.0316516985882629
694.444.47965785792587-0.0396578579258726
704.414.43616730755773-0.026167307557726
714.414.43063388334194-0.0206338833419437
724.464.434580013507430.0254199864925733
734.54.468316609038370.031683390961633
744.584.48768677988760.0923132201123993
754.614.563124959461790.0468750405382128
764.654.610018350272030.0399816497279719
774.554.66719217097449-0.117192170974493
784.634.562982727123870.0670172728761251
794.694.639960448752450.0500395512475471
804.724.704583352130960.015416647869043
814.714.73874783787902-0.0287478378790187
824.744.71572950831910.0242704916809036
834.774.764649824510550.00535017548945316
844.784.8111068196066-0.0311068196066007


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
854.809255511258264.747609032910084.87090198960643
864.821312684546864.73919641124584.90342895784793
874.816217592949654.71600483135384.91643035454549
884.824402808866164.707273667376464.94153195035586
894.820682928461674.68729102955044.95407482737294
904.850478353459394.701195105672724.99976160124606
914.870862045026734.7058896059175.03583448413645
924.887326788610744.706758094648215.06789548257327
934.899568417844474.703422215877035.09571461981192
944.909391374816024.697634095501895.12114865413014
954.933626088115054.706186220492655.16106595573744
964.967776129706374.724554053350395.21099820606235