Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.520658832476646
beta0.067876565022126
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
133133.4532585470086-2.45325854700855
142727.9437063932419-0.94370639324185
152525.1867648143938-0.186764814393758
161615.7339978528040.266002147196016
172019.77636866650640.223631333493614
182120.55458199235820.445418007641752
192521.63067848553873.36932151446134
202425.2648714500169-1.26487145001688
212825.60819635146232.39180364853766
222727.2732623898035-0.273262389803502
232328.5827476842845-5.58274768428446
243627.59717195164748.40282804835264
253730.80598902473656.19401097526351
263030.9832039372543-0.983203937254345
272729.0280343300292-2.02803433002919
282219.22805598650272.77194401349728
292225.0378508230883-3.03785082308835
302524.59198695420780.408013045792174
313327.41656444674485.5834355532552
323530.4268528484164.57314715158404
333536.2135641724589-1.21356417245894
342935.2475476858376-6.2475476858376
352531.2138392076751-6.21383920767513
363436.8936647030592-2.89366470305916
373133.0529844221037-2.05298442210366
382925.09543887771113.90456112228889
392124.9564784361836-3.95647843618357
401916.15729495307622.8427050469238
411818.9255881332673-0.925588133267304
422521.01241521648473.98758478351532
432328.0892037074708-5.08920370747081
442224.588920918756-2.588920918756
452023.1502235058481-3.15022350584807
461517.9718243487919-2.97182434879194
471714.98452548068812.01547451931187
482526.156057971405-1.156057971405
492623.30000439298452.69999560701545
502620.51776330913025.48223669086979
512317.33279619387875.66720380612129
522417.04418496759016.95581503240989
532420.53385518509873.46614481490132
544227.803717090430514.1962829095695
554036.74701110080033.25298889919974
564539.98560564456575.01439435543433
574743.70224386144773.29775613855232
584043.6600891697468-3.66008916974681
593944.3742660117104-5.37426601171036
604951.5860705744426-2.58607057444264
615551.1913479564253.80865204357505
625451.71667626581762.28332373418243
634848.2384728670048-0.238472867004774
644446.5676372155521-2.56763721555208
654844.16446531554883.83553468445121
666257.52147468337594.47852531662414
675756.56755475208970.432445247910273
686059.49023667149910.509763328500867
695660.1877617203679-4.18776172036789
705752.7976002848944.20239971510598
715456.9462163685593-2.94621636855931
726267.0069523359699-5.00695233596994
736568.5797238562198-3.57972385621977
746864.42866100410633.57133899589368
756960.3593770076458.64062299235505
766762.45595246972324.54404753027679
777267.33707245909544.66292754090463
788281.97455012879290.0254498712070728
797277.1467373538709-5.14673735387088
807777.3885519880273-0.388551988027331
817975.52181882476993.47818117523011
827876.57084128712961.42915871287043
837676.1770043950383-0.177004395038267
847987.1177103046535-8.11771030465347


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
8588.07098258743579.931872290918296.2100928839519
8689.654057753691380.341495271033498.9666202363492
8786.471552408872675.988775925145196.9543288926002
8882.116601038452670.45877366913493.7744284077712
8984.539164678356371.696333892297397.3819954644154
9094.211481682313480.1703219083436108.252641456283
9186.575844236214471.320746443016101.830942029413
9291.644703994623675.158488560029108.130919429218
9391.714046613145373.9784464277438109.449646798547
9489.727310097697170.7233071895595108.731313005835
9587.526329359986867.2343947243994107.818263995574
9694.466002719898372.8662702628845116.065735176912