Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.127971652247376
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
327042069635
425542302.26199917708251.738000822916
520142184.47732707584-170.477327075844
616551622.6610618592332.3389381407683
717211267.79952920503453.200470794969
815241391.79634225195132.203657748048
915961211.71466276712384.285337232883
1020741332.89229230725741.107707692751
1121991905.73307015396293.266929846044
1225122068.26292371587443.737076284131
1329332438.04869053137494.951309468631
1428892922.38842738607-33.3884273860722
1529382874.1156551675463.8843448324646
1624972931.29104032849-434.291040328487
1718702434.71409834142-564.714098341418
1817261735.44670212928-9.44670212927986
1916071590.2377920495116.7622079504929
2015451473.3828794962571.6171205037542
2113961420.54784073631-24.5478407363107
2217871268.40641299818518.59358700182
2320761725.7716911717350.228308828304
2428372059.59098651626777.409013483742
2527872920.07730244378-133.077302443775
2638912853.047180173421037.95281982658
2731794089.87571748145-910.875717481452
2820113261.30944692334-1250.30944692334
2916361933.30528118005-297.305281180054
3015801520.2586331255759.7413668744282
3114891471.9038345520117.0961654479909
3213001383.09165909148-83.0916590914831
3313561183.45828218957172.54171781043
3416531261.53873089937391.461269100629
3520131608.63467629703404.365323702966
3628232020.38197488285802.618025117153
3731022933.09432968062168.905670319385
3822943233.70946738534-939.709467385338
3923852305.4532942115379.5467057884657
4024442406.6330175821237.3669824178801
4117482470.41493206163-722.414932061635
4215541681.96629959753-127.966299597531
4314981471.5902408060526.4097591939474
4413611418.96994132556-57.9699413255573
4513461274.5514321534471.4485678465576
4615641268.69482343148295.305176568525
4716401524.48551479415115.514485205848
4822931615.26809432445677.73190567555
4928152354.99856607451460.001433925487
5031372935.86570961012201.13429038988
5126793283.60519707492-604.605197074916
5219692748.23287104789-779.232871047889
5318701938.51315305442-68.5131530544238
5416331830.74541165737-197.745411657372
5515291568.43960460324-39.4396046032405
5613661459.39245323818-93.3924532381805
5713571284.4408666898572.5591333101452
5815701284.72637886519285.273621134808
5915351534.233315504410.766684495594973
6024911499.33142938606991.668570613941
6130842582.23689484932501.763105150681
6226053239.44834845223-634.448348452225
6325732679.25694503517-106.256945035175
6421432633.65906821627-490.659068216265
6516932140.86861656647-447.868616566472
6615041633.55412971471-129.554129714714
6714611427.9748736796533.025126320349
6813541389.20115366054-35.2011536605442
6913331277.6964038655955.3035961344094
7014921263.77369643813228.226303561867
7117811451.98019359126329.019806408744
7219151783.08540183949131.914598160505


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
731933.966730921641067.036449308172800.89701253512
741952.93346184329646.103981299423259.76294238715
751971.90019276493270.9234113348473672.87697419501
761990.86692368657-90.65673682256724072.39058419571
772009.83365460822-449.9785298781914469.64583909462
782028.80038552986-812.2811319337574869.88190299348
792047.7671164515-1180.322387245695275.85662014869
802066.73384737315-1555.661137276025689.12883202232
812085.70057829479-1939.210775823676110.61193241325
822104.66730921643-2331.510806214076540.84542464694
832123.63404013808-2732.872573838056980.14065411421
842142.60077105972-3143.46284420867428.66438632804