Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.159375563626571
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
30.670.68-0.01
40.670.678406244363734-0.00840624436373427
50.670.677066494430282-0.00706649443028151
60.670.675940267897591-0.00594026789759128
70.670.67499353435332-0.00499353435331984
80.670.674197687001271-0.00419768700127088
90.670.673528678269515-0.00352867826951542
100.670.672966293181455-0.00296629318145458
110.670.672493538533779-0.00249353853377854
120.670.672096129424533-0.00209612942453308
130.670.671762057616064-0.00176205761606385
140.690.6714812286903610.0185187713096387
150.70.6944326683055060.00556733169449353
160.70.705319964932212-0.00531996493221243
170.70.704472092522667-0.00447209252266745
180.70.703759350256277-0.00375935025627716
190.70.703160201690313-0.00316020169031328
200.70.702656542764746-0.00265654276474603
210.710.7022331547643160.00776684523568349
220.710.713471000101354-0.00347100010135393
230.710.712917807503853-0.00291780750385273
240.710.712452780288372-0.00245278028837237
250.710.712061867047461-0.00206186704746092
260.710.711733255824649-0.00173325582464878
270.710.711457017200686-0.00145701720068636
280.710.711224804263113-0.00122480426311333
290.720.7110296003933470.00897039960665258
300.720.722459262886613-0.00245926288661324
310.720.722067316477953-0.00206731647795333
320.720.721737836749085-0.00173783674908501
330.730.7214608680377090.00853913196229139
340.730.73282179700708-0.00282179700708052
350.730.732372071518637-0.00237207151863728
360.730.731994021283392-0.00199402128339188
370.730.731676223017468-0.00167622301746795
380.730.731409074029295-0.00140907402929513
390.730.731184502061685-0.00118450206168463
400.730.730995721377987-0.000995721377986869
410.730.730837027722155-0.000837027722155215
420.730.730703625957166-0.000703625957165666
430.730.73059148517366-0.000591485173660034
440.730.730497216890731-0.000497216890731234
450.740.7304179726685260.00958202733147373
460.750.7419451136751650.00805488632483486
470.750.753228865723134-0.00322886572313363
480.750.752714263428635-0.00271426342863468
490.750.752281676164865-0.00228167616486508
500.760.7519180327400760.00808196725992361
510.760.763206100827338-0.00320610082733819
520.760.762695126700938-0.00269512670093752
530.770.7622655893639310.00773441063606939
540.770.773498265418374-0.0034982654183735
550.780.7729407273956050.00705927260439509
560.780.784065802945724-0.00406580294572401
570.780.783417813309655-0.00341781330965463
580.780.782873097387058-0.00287309738705799
590.790.7824151958716420.00758480412835838
600.790.793624028304596-0.00362402830459585
610.790.793046446750952-0.00304644675095223
620.80.7925609175829610.00743908241703906
630.80.803746525536041-0.00374652553604105
640.80.803149420917093-0.00314942091709314
650.80.802647480183334-0.00264748018333416
660.810.8022255365369250.00777446346307498
670.80.813464596033247-0.0134645960332468
680.810.8013186684514440.00868133154855599
690.820.8127022605600240.00729773943997569
700.820.82386534189647-0.00386534189647025
710.820.823249300853111-0.00324930085311093
720.820.822731441698254-0.00273144169825401


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
730.8222961166380820.8116521293225370.832940103953626
740.8245922332761630.8082956258153150.840888840737011
750.8268883499142450.8053799716776280.848396728150862
760.8291844665523270.8025359635367060.855832969567948
770.8314805831904080.7996382836717430.863322882709074
780.833776699828490.7966319316982570.870921467958724
790.8360728164665720.7934899151621560.878655717770988
800.8383689331046530.7901984382049150.886539428004392
810.8406650497427350.7867505936693210.894579505816149
820.8429611663808170.7831433182415580.902779014520076
830.8452572830188980.7793757893053010.911138776732496
840.847553399656980.7754485257887530.919658273525208