Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.731983554074229
beta0.0105744478801132
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
138.298.186006944444450.103993055555552
148.278.237800514821160.0321994851788414
158.278.263541606775490.00645839322451103
168.438.43424063279812-0.00424063279812081
178.468.47124199053114-0.0112419905311434
188.488.49928145292143-0.0192814529214296
198.468.352536916405310.107463083594688
208.468.49189909505162-0.0318990950516191
218.438.5506702082702-0.120670208270198
228.48.4264449669418-0.0264449669417992
238.388.49140302675327-0.111403026753266
248.38.361227555371-0.0612275553710102
258.398.305594298685840.0844057013141626
268.538.322601811398720.20739818860128
278.528.469835952423180.0501640475768159
288.548.67014709500729-0.13014709500729
298.628.612623768768230.007376231231774
308.528.65179412092145-0.131794120921455
318.498.455448263512410.0345517364875914
328.448.5023113035444-0.0623113035444032
338.318.51301578594351-0.203015785943512
348.268.35111819292922-0.0911181929292244
358.218.34281510871978-0.132815108719781
368.038.20709721161844-0.17709721161844
377.898.10146752619301-0.211467526193014
387.837.92836070374696-0.0983607037469643
397.857.800772348290620.0492276517093826
407.847.9431937847836-0.103193784783596
417.887.93358905066529-0.0535890506652912
428.017.881692684207540.128307315792455
438.087.913192303488580.166807696511417
448.118.024799424291840.0852005757081642
458.118.100806631308070.00919336869192833
468.078.1209131821462-0.0509131821461999
478.068.12785538262013-0.0678553826201291
487.958.0253127512322-0.075312751232203
497.957.98325779817257-0.033257798172567
508.077.970573445903860.0994265540961425
518.178.02851054546360.141489454536407
528.218.19952111724030.0104788827597098
538.28.28920411853051-0.089204118530514
548.198.26249998137135-0.0724999813713545
558.188.158287039257540.0217129607424589
568.168.141648411708420.0183515882915781
578.178.147667907649060.0223320923509380
588.178.160699771754740.00930022824526056
598.198.20706000895451-0.0170600089545108
608.018.13997682976858-0.129976829768578
618.048.06903374319487-0.0290337431948728
628.138.094889267692350.0351107323076523
638.148.116410316816870.0235896831831326
648.178.164483149219840.00551685078015929
658.258.222254875368490.0277451246315117
668.278.2849754035192-0.0149754035191947
678.278.247908142186090.0220918578139084
688.268.230436908681870.0295630913181295
698.248.24560761236589-0.00560761236588725
708.218.23435678726281-0.024356787262807
718.258.248416618458820.00158338154117921
728.068.16426178826803-0.104261788268026
738.168.138940397929210.0210596020707889
748.328.218787241759050.101212758240948
758.438.286249747159140.143750252840855
768.398.41900809662625-0.0290080966262494
778.418.45877221035183-0.0487722103518315


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
788.454747773090238.283809537001388.62568600917908
798.439407080456068.22678359097398.65203056993821
808.408426569676388.160366143094188.65648699625858
818.392961607734238.113320654538938.67260256092952
828.381264138194128.072706992822088.68982128356615
838.420767421074468.085263584610968.75627125753795
848.307735371650447.94680809234648.66866265095448
858.393777145332118.008643346205778.77891094445845
868.480985118790098.07264095952028.88932927805997
878.486272926436028.055549430717578.91699642215447
888.46690433148478.014505307868558.91930335510085
898.522227274748168.04875616253368.99569838696272