Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.889064199018668
beta0.0183305015082431
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
130.520.5196847597589870.000315240241012704
140.520.520002213034651-2.21303465086642e-06
150.520.520037393902251-3.73939022513259e-05
160.520.520040687311828-4.06873118280471e-05
170.520.520040389588036-4.03895880358718e-05
180.520.52003969833099-3.96983309896015e-05
190.520.520873708189141-0.000873708189140787
200.520.5192837915740660.00071620842593445
210.520.5199525736070144.74263929857166e-05
220.520.520027538385099-2.75383850988353e-05
230.520.520035405869942-3.54058699416626e-05
240.520.520035701646473-3.57016464725968e-05
250.520.5200701287742-7.01287742002066e-05
260.540.5200026115610890.0199973884389109
270.540.5381334812860540.00186651871394616
280.540.540178919195004-0.000178919195004124
290.540.540403329227296-0.000403329227296134
300.540.540421696677103-0.000421696677103345
310.540.541187934303031-0.00118793430303077
320.540.5397998555409490.000200144459051033
330.540.540254690431516-0.000254690431516047
340.540.540369398102247-0.000369398102246787
350.540.540383832753763-0.000383832753763413
360.540.540380051072239-0.000380051072239374
370.590.5404058469364250.0495941530635746
380.590.5880226105987010.0019773894012991
390.590.5887506409347170.00124935906528345
400.590.590805030339783-0.000805030339783075
410.590.591240866845476-0.00124086684547653
420.590.591294015139482-0.0012940151394818
430.590.592031509737675-0.00203150973767507
440.590.590752168785618-0.000752168785618013
450.590.591036271238599-0.00103627123859906
460.590.591166833799343-0.00116683379934324
470.590.59118289919295-0.00118289919295023
480.590.591168565977269-0.00116856597726889
490.590.596794208324373-0.00679420832437305
500.590.5887590605051940.00124093949480553
510.590.5885085067678250.00149149323217501
520.590.59031108333814-0.000311083338139562
530.590.590906330741196-0.000906330741196282
540.590.591025048055674-0.00102504805567394
550.590.591697746268691-0.00169774626869135
560.590.590640870087644-0.000640870087644241
570.590.590778117740912-0.000778117740912299
580.590.590913606185844-0.000913606185844351
590.590.590947042573504-0.000947042573503531
600.590.59094185426291-0.000941854262910158
610.610.5959382520882830.0140617479117169
620.610.6074128741300660.00258712586993415
630.610.6084719119255170.00152808807448324
640.610.610245411519833-0.00024541151983315
650.610.610990193358239-0.000990193358238689
660.610.61118103122428-0.00118103122427993
670.610.611818515104256-0.00181851510425601
680.610.610916831134177-0.000916831134177065
690.610.610938820604547-0.000938820604546642
700.610.611063582644432-0.00106358264443152
710.610.611106211207142-0.00110621120714205
720.610.61110410189388-0.00110410189387966


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
730.6179580367764820.6037331981863840.63218287536658
740.6155268255245890.5963856105928990.634668040456278
750.6140177664780930.5908766319656970.637158900990488
760.614077437858930.5873966410076040.640758234710257
770.6148075414220020.5848846446092820.644730438234722
780.6157245792024360.5827759030424540.648673255362418
790.6172326374695340.5813949367037310.653070338235337
800.6179612921633960.5794021864870340.656520397839758
810.6187246314366280.5775431431244560.6599061197488
820.6196157177121360.5758854467386750.663345988685597
830.6205627898802510.5743467127819170.666778866978585
840.621526270708134-14.163847146681515.4068996880978