Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.9999383030001
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
20.92170.9383-0.0166000000000001
30.90950.921701024170198-0.0122010241701983
40.8920.909500752766587-0.0175007527665869
50.87420.892001079743942-0.0178010797439417
60.86070.874201098273215-0.0135010982732151
70.86070.860700832977259-8.32977258835577e-07
80.90050.8607000000513920.0397999999486077
90.91110.9004975444594070.0106024555405929
100.90590.911099345860302-0.00519934586030157
110.88830.905900320784041-0.0176003207840411
120.89240.888301085886990.00409891411301033
130.88330.892399747109296-0.0090997471092964
140.870.883300561427096-0.0133005614270965
150.87580.8700008206047370.00579917939526298
160.88580.875799642208030.0100003577919706
170.9170.8857993830079260.0312006169920737
180.95540.9169980750155370.0384019249844634
190.99220.9553976307164380.0368023692835618
200.97780.992197729404226-0.014397729404226
210.98080.977800888296710.00299911170329037
220.98110.9807998149638060.000300185036194445
231.00140.9810999814794840.0203000185205162
241.01831.001398747549760.0169012524502405
251.06221.018298957243430.0439010427565707
261.07731.062197291437370.0151027085626305
271.08071.077299068208190.00340093179180867
281.08481.080699790172710.00410020982728843
291.15821.084799747029350.0734002529706452
301.16631.15819547142460.00810452857540023
311.13721.16629949997490-0.0290994999749012
321.11391.13720179535185-0.0233017953518471
331.12221.113901437650870.00829856234913473
341.16921.12219948800360.0470005119964003
351.17021.169197100209420.00100289979058377
361.22861.170199938124090.0584000618759082
371.26131.228596396891390.0327036031086119
381.26461.261297982285800.00330201771419758
391.22621.26459979627541-0.0383997962754135
401.19851.22620236915223-0.0277023691522269
411.20071.198501709153070.00219829084693335
421.21381.200699864372050.0131001356279501
431.22661.213799191760930.0128008082390665
441.21761.22659921022854-0.00899921022853523
451.22181.217600555224270.00419944477572742
461.2491.221799740906860.0272002590931439
471.29911.248998321825620.0501016781743824
481.34081.299096908876770.0417030911232334
491.31191.34079742704439-0.0288974270443911
501.30141.31190178288455-0.0105017828845537
511.32011.301400647928500.0186993520715026
521.29381.32009884630608-0.0262988463060772
531.26941.29380162255992-0.0244016225599180
541.21651.26940150550690-0.0529015055069049
551.20371.21650326386418-0.0128032638641800
561.22921.203700789922970.0254992100770308
571.22561.22919842677524-0.00359842677523847
581.20151.22560022201214-0.0241002220121365
591.17861.20150148691140-0.0229014869113950
601.18561.178601412953040.00699858704696421
611.21031.185599568208180.0247004317918242
621.19381.21029847605746-0.0164984760574622
631.2021.193801017906480.00819898209352443
641.22711.201999494147400.0251005058525975
651.2771.227098451374090.0499015486259069
661.2651.27699692122416-0.0119969212241595
671.26841.265000740174050.00339925982595246
681.28111.268399790275870.0127002097241331
691.27271.28109921643516-0.00839921643516184
701.26111.27270051820646-0.0116005182064554
711.28811.261100715717170.0269992842828293
721.32131.288098334225160.0332016657748395
731.29991.32129795155683-0.0213979515568299
741.30741.299901320189420.00749867981058472
751.32421.307399537353950.0168004626460476
761.35161.324198963461860.0274010365381421
771.35111.35159830943825-0.000498309438251354
781.34191.35110003074420-0.00920003074419729
791.37161.341900567614300.0296994323857038
801.36221.37159816763412-0.00939816763412304
811.38961.362200579838750.0273994201612522
821.42271.389598309537980.0331016904620232
831.46841.422697957725010.045702042274993
841.4571.46839718032110-0.0113971803211022
851.47181.457000703171830.0147992968281667
861.47481.471799086927790.00300091307221506
871.55271.474799814852670.0779001851473333
881.57511.552695193792280.0224048062077151
891.55571.57509861769067-0.0193986176906735
901.55531.55570119683651-0.000401196836513851
911.5771.555300024752640.0216999752473588
921.49751.57699866117663-0.0794986611766293
931.4371.49750490482889-0.0605049048288906
941.33221.43700373297111-0.104803732971107
951.27321.33220646607590-0.0590064660759024
961.34491.273203640521930.0716963594780684
971.32391.34489557654972-0.0209955765497163
981.27851.32390129536408-0.0454012953640843
991.3051.278502801123720.0264971988762845
1001.3191.304998365202320.0140016347976764
1011.3651.318999136141140.0460008638588607
1021.40161.364997161884710.0366028381152927
1031.40881.40159774171470.00720225828529952
1041.42681.408799555642270.0180004443577286
1051.45621.426798889426590.0294011105734135
1061.48161.456198186039680.0254018139603163
1071.49141.481598432784290.00980156721571346
1081.46141.49139939527271-0.0299993952727085


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
1091.461401850872691.402196972612221.52060672913316
1101.461401850872691.377676091931991.54512760981338
1111.461401850872691.358860211474081.56394349027129
1121.461401850872691.342997573454551.57980612829083
1131.461401850872691.329022252704121.59378144904125
1141.461401850872691.316387564984611.60641613676077
1151.461401850872691.304768750245821.61803495149956
1161.461401850872691.293954207376741.62884949436864
1171.461401850872691.283796956760211.63900674498517
1181.461401850872691.274189982891351.64861371885403
1191.461401850872691.265052497389101.65775120435627
1201.461401850872691.256321735518271.66648196622710