Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.972370526401443
beta0.0390650774282604
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
311339761134108-132
411119201123444.63297417-11524.6329741681
513301881101265.63383076228922.36616924
613186261321585.9929861-2959.99298609607
711551681316318.34301227-161150.343012266
810464841151109.64570845-104625.645708448
910569781036889.6165578420088.3834421647
1010569781044700.9054896712277.0945103328
1110686721045383.0816870423288.918312959
1210896961057657.4773527832038.5226472204
1311551681079656.7370585975511.2629414087
1411339761146795.95856709-12819.9585670901
1511666941127557.5282361939136.4717638076
1612204721160326.6268618660145.3731381407
1715264001215808.82787493310591.172125067
1815264001526615.1746585-215.174658500357
1914610961535194.41684476-74098.4168447612
2013956241469117.08948563-73493.0894856299
2114494021400836.6759624248565.3240375833
2215148381453087.0555300361750.9444699697
2315264001520504.398476295895.60152370576
2415591181533833.6009266625284.3990733395
2516573021566976.3450106190325.6549893897
2615918361666794.37528118-74958.375281184
2715918361603047.73743442-11211.7374344221
2816900201600860.5653571189159.4346428872
2919621981699658.14891078262539.85108922
3019842541977018.507144277235.49285572628
3119294802006403.27764701-76923.2776470142
3217985721951032.55332677-152460.553326767
3318967261816420.2830913680305.7169086393
3418967261911193.5448454-14467.5448454018
3519072561913262.51992803-6006.51992802974
3619621981923330.5842198238867.4157801836
3720054461978509.1481557526936.8518442502
3820275022023109.999335624392.00066437805
3920275022045955.73505705-18453.7350570497
4020929382045885.9721134347052.0278865709
4123440862111299.3879883232786.612011695
4224093902366158.2085687543231.7914312482
4324198842438341.69963198-18457.6996319816
4422564262449839.01860377-193413.018603773
4523440862283868.0072858660217.9927141424
4623113682366807.7403614-55439.7403614037
4722459022335179.38364063-89277.3836406325
4823873342267257.03333085120076.966669151
4924198842407465.8940596712418.1059403331
5023651102443462.16252798-78352.1625279789
5123766722388219.83318107-11547.8331810674
5224526382397497.4118549355140.5881450712
5327365102473715.40136653262794.598633469
5428777442761832.47500972115911.52499028
5528777442911527.76089593-33783.7608959265
5628124402914380.46202865-101940.462028653
5729104922847087.3129463763404.6870536255
5828124402942979.38683215-130539.386832149
5927575282845327.32561129-87799.3256112854
6029654342785899.31874986179534.681250139
6129979842993238.776775454745.22322455421
6229209923030798.36825901-109806.368259006
6331171982952800.29338528164397.706614723
6431941963147674.9460180546521.0539819524
6534231263229696.9520712193429.047928795
6635750523461915.50510102113136.494898982
6735540343620357.5184125-66323.518412502
6835423343601778.55685567-59444.5568556655
6936299943587630.4498880342363.5501119671
7036193323674086.75585673-54754.7558567296
7134885923664028.18416056-175436.184160559
7236847683529958.47699101154809.52300899
7337502403722890.5146711427349.4853288624
7436847683792923.05857978-108155.058579776
7539569463727086.62895535229859.371044653
7640878543998656.8441802489197.1558197555
7743926124136839.48621119255772.513788814
7845128584446710.8023813666147.197618641
7944802724574708.69963067-94436.6996306721
8044148004542972.30121499-128172.301214989
8144696104473563.67971332-3953.67971331812
8245350464524791.4011803810254.5988196237
8343166464590224.36234479-273578.362344794
8444907664369274.4438724121491.556127602
8546005184537093.8154269263424.1845730813
8645562384650859.40028072-94621.4002807224
8748399424607351.85364072232590.146359283
8849379584890850.2773293547107.722670652
8953526064995780.48028735356825.519712646
9054285665415425.4184052213140.5815947792
9153305445501380.4069124-170836.406912396
9253853245401952.24864855-16628.2486485532
9354180425451839.9222492-33797.922249198
9454507605483748.47254681-32988.4725468075
9552428545515191.01666956-272337.016669556
9654390665303553.1705925135512.829407503
9755477445493644.0477743854099.9522256237
9854390665606626.46888806-167560.468888056
9957556505497707.92292749257942.077072512
10058537085812333.62963841374.3703619977
10162788085917946.91703033360861.082969668
10263442806347927.23896938-3647.23896937631
10363653046423331.86899246-58027.8689924637
10464750206443654.1462155731365.8537844252
10564750206552091.69956226-77071.6995622618
10665182686552160.14731682-33892.1473168219
10763220566592927.70106425-270871.701064254
10864202466392974.0621129727271.9378870307
10964855506483962.454778491587.54522150848
11063653046550036.40509153-184732.405091532
11167144746427921.13199548286552.868004518
11267799166774954.687831994961.3121680133
11372155826848365.37335353367216.626646474
11472925807287971.441301834608.55869817082
11574012587375163.1708077826094.8291922202
11674994487484238.7475979915209.2524020113
11775099427583307.24490829-73365.2449082863
11875215047593461.67926589-71957.6792658856
11973252987602251.4239991-276953.423999102
12075215047401189.07055633120314.929443669


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
1217590989.005486477334619.699259537847358.3117134
1227663798.249139517299355.076632188028241.42164684
1237736607.492792557283780.573282018189434.41230309
1247809416.73644567277801.205993578341032.26689762
1257882225.980098647277497.067738518486954.89245877
1267955035.223751687280878.085825548629192.36167783
1278027844.467404737286779.617584418768909.31722505
1288100653.711057777294456.139481488906851.28263406
1298173462.954710817303399.87834829043526.03107343
1308246272.198363867313248.897022819179295.4997049
1318319081.44201697323736.090740929314426.79329288
1328391890.685669947334658.879897159449122.49144274