Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.153196525584375
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
3342634260
4344434368
534643455.225572204678.77442779532521
634823476.569784056915.43021594309039
734963495.401674272560.598325727436077
835103509.493335695180.506664304824881
935303523.570954906316.42904509368827
1035563544.5558622774911.4441377225098
1135803572.309064414897.69093558511213
1236043597.487289025026.51271097497965
1336203622.48501371852-2.48501371852217
1436363638.10431825082-2.10431825081514
1536483653.78194400607-5.78194400606662
1636623664.89617027321-2.89617027321356
1736763678.45248704986-2.4524870498567
1836903692.07677455478-2.07677455477778
1937003705.75861990856-5.75861990856401
2037123714.87641934641-2.87641934641078
2137263726.43576189642-0.435761896417262
2237403740.3690046879-0.369004687903725
2337603754.312474451795.6875255482073
2437623775.18378360495-13.1837836049503
2537663775.16407376262-9.16407376261577
2637843777.760169501986.23983049801609
2738003796.716089854523.28391014548424
2838143813.219173479130.780826520865048
2938283827.338793389220.66120661078412
3038403841.44008794468-1.44008794468118
3138503853.21947147502-3.21947147502033
3238583862.72625963083-4.72625963082919
3338663870.00221307638-4.00221307637639
3438723877.38908793843-5.38908793842711
3538783882.56349839019-4.5634983901914
3638843887.8643862923-3.86438629230406
3739203893.2723757388126.7276242611924
3839323933.36695491275-1.36695491274668
3939463945.157542169480.842457830516651
4039623959.286603782072.71339621793004
4139763975.702286655190.297713344809381
4239943989.747895305244.25210469476451
4340124008.399302970893.6006970291055
4440424026.9509172454415.0490827545646
4540624059.256384436672.74361556333361
4640844079.676696808514.3233031914915
4741064102.339011836493.66098816350768
4841284124.899862503353.10013749665268
4941324147.37479279667-15.3747927966688
5041464149.01942795864-3.01942795863943
5141544162.55686208612-8.55686208612315
5241904169.2459805446220.7540194553758
5341344208.4254242171-74.4254242170982
5441604141.023707811918.9762921881038
5541744169.930809843594.06919015641233
5641824184.55419563749-2.55419563749183
5742244192.1629017401731.8370982598344
5842904239.0402345782650.9597654217396
5943304312.8470935854717.1529064145343
6043704355.4748592518514.5251407481537
6143984397.700060348090.299939651912609
6244264425.746010060650.253989939354142
6344584453.784920436894.21507956311234
6444924486.430655981025.56934401898161
6545284521.283860134516.71613986548982
6645764558.3127494272417.6872505727579
6746244609.0223747621314.9776252378706
6846724659.3168949100812.6831050899245
6947204709.2599025434710.7400974565262
7047644758.905248158255.0947518417488
7148084803.685746439124.31425356087857
7248484848.34667509514-0.34667509513838
7348664888.29356567506-22.293565675056
7448964902.87826887075-6.87826887075062
7549264931.82454197772-5.82454197771676
7649584960.93224238361-2.93224238361017
7749884992.48303303827-4.48303303826924
7850205021.79624795273-1.79624795272684
7950525053.52106900728-1.52106900728086
8050845085.28804652019-1.28804652019153
8151165117.09072226851-1.09072226850731
8251505148.923627406591.07637259340572
8351825183.08852394814-1.08852394813857
8452165214.921765861271.07823413873211
8553425249.0869475850992.9130524149114
8653605389.32090439649-29.3209043964916
8753805402.82904371596-22.8290437159576
8854045419.33171353626-15.3317135362595
8954305440.98294829125-10.9829482912492
9054585465.30039877236-7.30039877235686
9154905492.18200304505-2.18200304505172
9255245523.847727759730.15227224026512
9355605557.871055337892.1289446621131
9455925594.19720226328-2.19720226328354
9556265625.860598510540.139401489457669
9656605659.881954334390.118045665611135
9757025693.900038520228.09996147977927
9857425737.140924476294.85907552371009
9957845777.885317964076.1146820359254
10058245820.822066007033.17793399296806
10158665861.308914453294.69108554670947
10259085904.027572460273.97242753973387
10359565946.636134557499.36386544251127
10460025996.070646209325.92935379067876
10560506042.979002609017.02099739098685
10660966092.054595015453.9454049845499
10761406138.659017351111.34098264889417
10861826182.86445123379-0.864451233785076
10962266224.732020308231.26797969176732
11062686268.92627039152-0.926270391522849
11163126310.784368985791.21563101420998
11263566354.970599433561.02940056644093
11363986399.12830002377-1.12830002377268
11464406440.95544838031-0.95544838031401
11564806482.80907700807-2.80907700807438
11665206522.37873617034-2.37873617033893


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
1176562.014322053766532.958085310066591.07055879746
1186604.028644107526559.677534931926648.37975328312
1196646.042966161286587.665775615346704.42015670722
1206688.057288215046615.90107040726760.21350602288
1216730.07161026886644.033714758586816.10950577903
1226772.085932322566671.908470464326872.26339418081
1236814.100254376336699.447904327316928.75260442534
1246856.114576430096726.611447557196985.61770530299
1256898.128898483856753.37790776357042.87988920419
1266940.143220537616779.736996987697100.54944408753
1276982.157542591376805.684852050357158.63023313239
1287024.171864645136831.221509434087217.12221985618
1297066.186186698896856.349411649247276.02296174854
1307108.200508752656881.072490511577335.32852699373
1317150.214830806416905.395588305837395.03407330699
1327192.229152860176929.324084346127455.13422137423
1337234.243474913946952.863650250857515.62329957702
1347276.25779696776976.020087924457576.49550601094