Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.972814985680872
beta0.0392069048110908
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
3208020800
420402060-20
524402019.78087899553420.219121004465
624202423.84112050365-3.84112050365275
721202415.22269981618-295.222699816179
819202111.88380417405-191.883804174052
919401901.7558822566638.2441177433441
1019401916.9585227673223.0414772326842
1119601918.2506332375741.7493667624294
1220001939.3344242851160.6655757148862
1321201981.13403651272138.865963487279
1420802104.30465352748-24.3046535274766
1521402067.8134437286172.1865562713883
1622402127.9436009104112.0563990896
1728002231.13368901255568.866310987451
1828002800.41247169985-0.412471699851721
1926802815.87259144906-135.872591449056
2025602694.37275146411-134.372751464109
2126602569.2068585063190.7931414936902
2227802666.54866755179113.45133244821
2328002790.259858899579.74014110042663
2428602813.4507484717846.5492515282194
2530402874.22553028466165.774469715336
2629203057.30720576994-137.30720576994
2729202940.30944246047-20.3094424604656
2831002936.35423283389163.645767166113
2936003117.59503159368482.404968406318
3036403627.3289971791712.6710028208304
3135403680.5820072962-140.582007296198
3233003579.3862451569-279.386245156896
3334803332.50355154191147.496448458091
3434803506.52441096381-26.5244109638106
3535003510.2435012485-10.2435012485025
3636003529.410206442570.5897935574958
3736803629.9051220378550.0948779621485
3837203712.372948585387.62705141462175
3937203753.81834091845-33.818340918448
4038403753.655166978886.3448330212027
4143003873.68181322378426.318186776221
4244204340.6998622112679.3001377887449
4344404473.1581445156-33.1581445155971
4441404494.95063760027-354.95063760027
4543004190.16037595449109.83962404551
4642404341.71444622629-101.71444622629
4741204283.58604939749-163.586049397487
4843804159.02868374734220.97131625266
4944404417.0025674908222.9974325091762
5043404483.26163691285-143.261636912845
5143604382.31724075583-22.3172407558259
5245004398.1781622944101.821837705596
5350204538.68703295262481.312967047379
5452805066.72835010873213.271649891273
5552805342.1494649173-62.1494649172992
5651605347.26634511447-187.266345114474
5753405223.52511153857116.47488846143
5851605399.71037799288-239.710377992876
5950605220.25047056319-160.25047056319
6054405111.97822830122328.021771698782
6155005491.215639969378.78436003063325
6253605560.22915841966-200.229158419659
6357205418.27424065707301.725759342932
6458605776.1367306913483.8632693086638
6562805925.25795996996354.742040030043
6665606351.42435575383208.575644246166
6765206643.35318842536-123.353188425359
6865006607.67185657322-107.671856573224
6966606583.1388401113276.8611598886782
7066406741.05387387657-101.05387387657
7164006722.03619429128-322.036194291281
7267606475.76079856458284.23920143542
7368806830.1203789778449.8796210221599
7467606958.39390937196-198.393909371956
7572606837.57627394861422.423726051392
7675007336.81102823962163.188971760379
7780607590.08252985156469.917470148443
7882808159.66726378932120.332736210677
7982208393.76034844554-173.760348445543
8081008335.12786849811-235.12786849811
8182008207.82811820137-7.82811820136521
8283208301.3503984732518.6496015267494
8379208421.34191693883-501.341916938825
8482408016.35617940237223.643820597633
8584408325.1774451422114.822554857803
8683608532.51520728531-172.515207285312
8788808453.74657480799426.253425192013
8890608973.7268003619186.2731996380899
8998209166.25971933749653.740280662512
9099609935.7674688529224.2325311470831
91978010093.804900572-313.804900572004
9298809911.02560002725-31.0256000272511
93994010002.1548912797-62.1548912796843
941000010060.6304877882-60.6304877882012
95962010118.2765355095-498.276535509491
9699809731.16915208268248.830847917323
971018010080.349700596899.6502994031543
98998010288.2059444455-308.205944445541
991056010087.5382194553472.461780544731
1001074010664.335951438575.6640485615026
1011152010858.008810824661.991189176018
1021164011647.3185477835-7.31854778354136
1031168011785.2346053633-105.234605363348
1041188011823.882694915556.1173050845264
1051188012021.6367146747-141.636714674703
1061196012021.6104854575-61.6104854575424
1071160012097.085081768-497.085081768044
1081178011729.964110717650.0358892824152
1091190011896.99904136783.00095863215938
1101168012018.3921463879-338.392146387945
1111232011794.7662861403525.233713859654
1121244012431.32157774338.67842225669301
1131324012565.6951450056674.304854994425
1141338013373.3187858966.68121410399908
1151358013531.722972751848.277027248243
1161376013732.43352718827.5664728119955
1171378013914.0479585256-134.04795852564
1181380013933.3287173178-133.328717317829
1191344013948.2238655227-508.223865522721
1201380013579.031196238220.968803762042


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
12113927.636068488213457.459001620114397.8131353562
12214061.279177070713392.695962408714729.8623917328
12314194.922285653313364.073124926515025.77144638
12414328.565394235813353.05009353215304.0806949396
12514462.208502818413352.431036003715571.9859696331
12614595.851611400913358.563735218315833.1394875835
12714729.494719983413369.311247489816089.6781924771
12814863.13782856613383.305883519516342.9697736125
12914996.780937148513399.616262609716593.9456116873
13015130.424045731113417.578605030116843.269486432
13115264.067154313613436.703125766817091.4311828605
13215397.710262896213456.618417123117338.8021086692