Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.58822905647819
beta0.0608846697362494
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
134.84.542371794871790.257628205128206
144.814.70812835263430.101871647365695
155.165.129246155326010.0307538446739901
165.265.2621318222891-0.00213182228909581
175.295.30601350170499-0.0160135017049905
185.295.31157273094124-0.0215727309412381
195.295.203089251379180.0869107486208236
205.35.34403153965218-0.0440315396521829
215.35.40137281787535-0.101372817875351
225.35.36260371064839-0.0626037106483883
235.35.32898095457298-0.0289809545729849
245.35.32284815285229-0.0228481528522897
255.35.41558836564641-0.115588365646408
265.35.290666559752390.00933344024760974
275.35.6177467722998-0.317746772299796
285.355.50929195783695-0.159291957836946
295.445.426581922751760.013418077248244
305.475.419789115266110.0502108847338896
315.475.37339663926190.0966033607380989
325.485.441664756817430.0383352431825674
335.485.50233757536608-0.0223375753660804
345.485.50734634233604-0.0273463423360427
355.485.49089363699153-0.0108936369915344
365.485.48115918039497-0.00115918039497398
375.485.53248007360592-0.0524800736059152
385.485.48239005890207-0.00239005890206645
395.55.6537426641618-0.153742664161799
405.555.69873120797817-0.148731207978171
415.575.68545279904224-0.115452799042242
425.585.60549172021043-0.0254917202104288
435.585.51844773643840.0615522635616017
445.585.525625228309980.054374771690024
455.595.55484466750730.0351553324926979
465.595.577764034969920.0122359650300812
475.595.578941211167870.0110587888321287
485.555.57448605497497-0.0244860549749726
495.615.578475397676390.0315246023236115
505.615.588955988923370.0210440110766257
515.615.70314086292886-0.093140862928859
525.635.77938139299021-0.149381392990211
535.695.77294099621653-0.0829409962165251
545.75.74382943282059-0.0438294328205915
555.75.675865877755180.0241341222448241
565.75.650762371586230.0492376284137723
575.75.661546927423880.0384530725761234
585.75.669587637752320.03041236224768
595.75.674241989761280.0257580102387216
605.75.65759346646810.0424065335318975
615.75.72018669221139-0.0201866922113902
625.75.69027375701460.00972624298540481
635.75.74471800412696-0.0447180041269588
645.715.82195309971243-0.111953099712433
655.745.86189684838295-0.121896848382953
665.775.82158966709623-0.0515896670962261
675.795.7723831487970.0176168512030026
685.795.748885893306730.0411141066932732
695.85.74526325847040.0547367415296041
705.85.754966818187120.0450331818128751
715.85.762223919177360.0377760808226366
725.85.755849454115120.0441505458848832
735.85.790106249031220.00989375096878309
745.815.78769384910620.0223061508938027
755.815.82505901006755-0.0150590100675503
765.835.89105674561319-0.0610567456131914
775.945.95766928721253-0.0176692872125281
785.986.01217968523432-0.0321796852343246
795.996.00814051220662-0.0181405122066201
8065.977257201328720.0227427986712829
816.025.971751459750260.0482485402497383
826.025.976724482955930.0432755170440675
836.025.9829781178440.0370218821560044
846.025.98177652644270.0382234735573004


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
856.00122031521945.849121597697756.15331903274105
866.000524275812135.821239310080826.17980924154344
876.011008634353515.80554349993176.21647376877533
886.069089522846885.837979520371156.30019952532261
896.193835341958925.937339376928526.45033130698931
906.257749408990065.975951063082736.53954775489739
916.284557714006715.977423277517496.59169215049593
926.287966954335635.955381192709076.62055271596219
936.285558462771215.927347862943226.6437690625992
946.264347268373665.880295783738746.64839875300859
956.245264768653325.835124839244196.65540469806245
966.224149551388495.787650025431196.66064907734578