Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.842164161589222
beta0
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
133.073.057604166666670.0123958333333332
143.073.067910917495460.00208908250454254
153.13.098287692153810.00171230784618892
163.13.099180494031240.000819505968763234
173.13.10015474349743-0.000154743497428278
183.13.099891848312080.000108151687920444
193.093.09651702069675-0.00651702069675242
203.083.062979377001370.0170206229986301
213.13.088847626607830.0111523733921715
223.083.10852384670447-0.0285238467044682
233.083.074786176168390.00521382383160862
243.093.089044495986640.000955504013363306
253.113.101673118212340.00832688178766317
263.193.106926369215770.0830736307842321
273.243.205445959533670.0345540404663254
283.253.233855975495420.016144024504583
293.223.24758221378477-0.0275822137847679
303.213.22426238036236-0.014262380362362
313.213.207739516033370.00226048396663359
323.193.185309055920540.00469094407945514
333.213.199867471720730.010132528279267
343.213.21242248534899-0.0024224853489887
353.193.20599145943027-0.0159914594302748
363.183.20171933417028-0.0217193341702799
373.163.19641548789913-0.0364154878991299
383.153.17578603444412-0.0257860344441219
393.153.17496978584693-0.0249697858469342
403.143.15034520822251-0.0103452082225099
413.143.134861596560160.00513840343984207
423.123.14120024138511-0.0212002413851149
433.123.12144245928898-0.00144245928898457
443.123.096277126783510.023722873216486
453.123.12772242823328-0.00772242823327529
463.133.123259006277660.00674099372234016
473.143.12240346362780.0175965363722024
483.143.14551388078036-0.00551388078035808
493.163.15153810683130.00846189316870216
503.193.170380484075520.0196195159244796
513.183.20793199601769-0.0279319960176916
523.183.18312103361912-0.0031210336191152
533.193.176165231733160.01383476826684
543.183.18567046126297-0.005670461262969
553.173.18210978952535-0.012109789525351
563.173.151932805149860.0180671948501376
573.163.17365190145161-0.0136519014516066
583.153.16647773598506-0.0164777359850627
593.143.14778160497354-0.00778160497354374
603.153.145871808929670.00412819107032592
613.153.16222212033542-0.0122221203354176
623.163.16540623543097-0.00540623543097185
633.183.174376623709650.00562337629035348
643.183.18174085234965-0.00174085234964627
653.193.178623622871930.011376377128069
663.183.18297985923327-0.0029798592332666
673.193.180668759323070.00933124067693214
683.23.173311651801110.026688348198892
693.23.197284764326320.00271523567367948
703.183.20344839721171-0.0234483972117103
713.23.180254386261660.0197456137383374
723.213.203406819929050.00659318007094711
733.243.219252391620830.0207476083791716
743.293.251278221565530.0387217784344664
753.283.29915250965717-0.0191525096571739
763.273.2844890358789-0.0144890358789009
773.293.272706112019730.0172938879802733
783.273.27977993534409-0.00977993534408972
793.273.27368518781336-0.00368518781336169
803.253.2581056843231-0.00810568432310221
813.253.248992693306390.00100730669361138
823.233.24958841068189-0.0195884106818882
833.233.2364627049841-0.00646270498409907
843.253.235467506492910.0145324935070894


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
853.260233359487483.224094874294573.2963718446804
863.277623265416983.230376560139983.32486997069397
873.283752822654743.227552180247163.33995346506232
883.285954969407933.222042738539993.34986720027587
893.291390676736413.220602017319733.36217933615308
903.279626987785863.202573140707973.35668083486375
913.2827305208913.199883937394783.36557710438721
923.269556837733073.181296895264883.35781678020126
933.268708520135983.175348579626253.36206846064571
943.265205177594763.167009762531363.36340059265816
953.270647836119293.16784413683293.37345153540568
963.278409090909093.171194998391093.3856231834271