Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.787756634642108
beta0.170864350599678
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
30.660.650.01
40.670.6492235616045080.0207764383954918
50.670.6597328328089040.0102671671910959
60.670.6633453117321040.00665468826789584
70.670.6650077543013120.00499224569868784
80.680.6660325506106790.0139674493893209
90.680.6760076352391660.00399236476083364
100.670.67866215117411-0.00866215117410984
110.670.670182066782599-0.000182066782598689
120.670.6683577190302220.00164228096977781
130.670.6681915635634520.00180843643654849
140.670.6683997128548260.00160028714517402
150.690.6686592890518220.0213407109481775
160.690.6873419646443270.00265803535567255
170.690.691665008884427-0.00166500888442678
180.690.692358436936225-0.00235843693622539
190.690.692188167946307-0.00218816794630694
200.690.691857503114908-0.00185750311490784
210.70.6915373026598310.00846269734016858
220.690.700485983633127-0.0104859836331272
230.680.693096307027336-0.0130963070273357
240.70.681887574133470.0181124258665296
250.70.6977016515684010.00229834843159882
260.710.7013674411922580.00863255880774239
270.690.711184985387178-0.0211849853871779
280.70.6946620723264370.00533792767356311
290.70.6997512425329930.00024875746700681
300.710.7008648677816120.00913513221838769
310.710.710208378163343-0.000208378163342737
320.710.712163428649043-0.00216342864904273
330.710.71228717867329-0.00228717867329009
340.70.712005590630035-0.0120055906300349
350.70.702452312283813-0.0024523122838126
360.710.7000946122668740.00990538773312633
370.710.7088050329190250.00119496708097455
380.710.710814603914377-0.000814603914377265
390.710.711131476724759-0.00113147672475922
400.70.711046434645809-0.0110464346458089
410.690.701663973817152-0.0116639738171516
420.70.6902250770642840.00977492293571625
430.70.6969905134598590.0030094865401411
440.70.6988315079098010.00116849209019876
450.710.6993795252487140.0106204747512858
460.70.708802915504807-0.00880291550480705
470.70.701740532966739-0.00174053296673882
480.690.700007314217437-0.0100073142174368
490.70.6904149039424770.00958509605752322
500.710.697546694234420.0124533057655797
510.710.7086141448042280.00138585519577195
520.710.711149673211287-0.00114967321128656
530.710.711533076824287-0.00153307682428716
540.710.711408100283823-0.00140810028382332
550.710.711192045211791-0.00119204521179084
560.710.71098574023595-0.000985740235950328
570.710.710809273205258-0.000809273205258476
580.690.710662891459112-0.0206628914591123
590.70.6920954748196080.00790452518039231
600.70.6970961755134820.00290382448651805
610.70.6985483944568140.00145160554318546
620.720.6990520037103580.0209479962896422
630.70.717733614493226-0.017733614493226
640.690.703556593641583-0.0135565936415833
650.70.6908453376031220.00915466239687801
660.710.6972572374075730.0127427625924271
670.720.7082108567492620.0117891432507381
680.720.720000069218853-6.92188526496551e-08
690.730.7225022420314930.00749775796850694
700.720.731920072623566-0.0119200726235655
710.740.7244369422136390.0155630577863609
720.750.7406986103230440.00930138967695582


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
730.7532795704752190.7347845017908550.771774639159583
740.758533299197980.7333722493440880.783694349051872
750.7637870279207410.7319244945714820.79564956127
760.7690407566435020.7302994367254760.807782076561529
770.7742944853662630.7284416834810080.820147287251519
780.7795482140890250.72632806522650.832768362951549
790.7848019428117860.7239496726819310.845654212941641
800.7900556715345470.7213045439506670.858806799118427
810.7953094002573080.718394284476680.872224516037936
820.8005631289800690.7152223664293520.885903891530786
830.805816857702830.7117932213451030.899840494060557
840.8110705864255910.7081117361142760.914029436736906