Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.0155382058176803
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
3161287161319-32
4160652160971.502777414-319.502777413843
5167176160331.5382774996844.46172250094
6166856166961.888932455-105.888932454516
7161949166640.243608428-4691.24360842822
8158687161660.3500997-2973.35009969957
9159007158352.149573882654.85042611757
10159007158682.324774583324.675225416751
11159323158687.36964506635.630354940338
12159990159013.246200339976.753799661295
13159990159695.423201911294.576798088965
14157043159700.000396829-2657.00039682887
15155745156711.715377805-966.71537780526
16157043155398.6943552981644.3056447022
17161634156722.2439148324911.75608516764
18160967161389.56379181-422.563791809953
19154763160715.997908642-5952.9979086417
20149510154419.499001905-4909.499001905
21148527149090.214195952-563.214195951703
22146563148098.462857856-1535.46285785557
23147892146110.6045199451781.39548005519
24149510147467.2842095572042.71579044341
25148874149117.024347936-243.024347935541
26147545148477.248185599-932.248185598612
27144950147133.762721418-2183.76272141762
28147545144504.8309667953040.16903320476
29149856147147.0697389542708.93026104628
30149190149500.161654896-310.161654895608
31141656148829.342299265-7173.34229926509
32138394141183.881430218-2789.88143021843
33135132137878.531678349-2746.53167834878
34132505134573.855503846-2068.85550384581
35132190131914.70920122275.290798779984
36134150131603.9867263112546.01327368882
37131523133603.547204572-2080.5472045723
38130541130944.219233894-403.219233894255
39129559129955.953930448-396.953930448348
40135132128967.7859785776164.21402142309
41135768134636.5668047461131.43319525398
42132505135290.147246603-2785.14724660284
43123670131983.871055453-8313.87105545256
44119745123019.688415851-3274.68841585128
45113541119043.805633257-5502.80563325701
46110910112754.301906753-1844.30190675278
47112208110094.6447641362113.35523586429
48114172111425.4825127562746.51748724356
49114172113432.158466755739.841533244908
50112559113443.654276771-884.654276771122
51112208111816.908336541391.091663458836
52117465111471.9851993025993.01480069844
53121710116822.1058967434887.89410325678
54119745121143.055001335-1398.05500133465
55113190119156.331734979-5966.33173497947
56109932112508.625644505-2576.62564450481
57103061109210.589504925-6149.58950492537
5898817102244.035917504-3427.0359175036
5910207997946.78592807284132.21407192716
60105341101272.9931208054068.00687919484
61105341104598.202648962742.797351038171
62101097104609.744387083-3512.74438708309
63100781100311.162641812469.837358188306
64106319100002.4630713846316.53692861594
65109932105638.6107222364293.38927776413
66108630109318.322288489-688.322288489187
67102079108005.626995102-5926.62699510175
6897835101362.537845047-3527.53784504723
698865297063.7262359812-8411.72623598124
708507587750.0231024446-2675.02310244458
718637284131.45804291172240.54195708825
729194685463.27204498416482.72795501587
739226191138.00200620921122.99799379081
748409291470.4513801696-7378.45138016956
758703983186.80348400873852.19651599127
769422686193.65970632448032.34029367563
779748893505.46786300513982.53213699487
789552396829.3492670253-1306.34926702529
798669294844.0509432445-8152.05094324448
808048485886.3826978521-5402.38269785212
817329779594.439363587-6297.43936358704
826772472309.5884546313-4585.58845463126
837000466665.3366374283338.66336257198
847491068997.21347591165912.7865240884
857361373995.0875698789-382.087569878902
866642672692.1506145777-6266.15061457774
876870665407.78587664393298.21412335615
887589367739.03420652338153.96579347666
897982175052.73220525274768.2677947473
907754179054.8225316413-1513.8225316413
916870676751.3004455732-8045.30044557322
926478267791.2909113848-3009.29091138483
935889363820.5319298385-4927.53192983846
945268457854.9669245394-5170.96692453943
955366651565.61937618952100.38062381048
965857352580.25552261785992.74447738224
975920857580.37201972011627.62798027991
985331958240.6624382723-4921.66243827229
995430252275.18863434132026.81136565873
1006250253289.68164649459212.3183535055
1016446261632.82454512932829.17545487075
1026117363636.7848556414-2463.78485564137
1034907560309.5020594639-11234.5020594639
1044287148036.9380542048-5165.93805420482
1053467141752.6686454772-7081.6686454772
1062650233442.6322205312-6940.63222053116
1072912925165.78724858373963.21275141627
1083270627854.36846401454851.63153598551
1093207531506.7541133722568.245886627821
1102583530884.5836349137-5049.58363491365
1112944424566.12216510084877.87783489923
1123828028250.915634852910029.0843651471
1134220437242.74961188154961.25038811853
1144024441243.8385415251-999.838541525103
1153239139268.3028444824-6877.30284448244
1162618631308.4418974144-5122.44189741435
1171963125023.8483409232-5392.84834092322
1181209318385.0531534584-6292.05315345842
1191342710749.28593654422677.7140634558
1201570712124.89280878313582.10719121693


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
12114460.55232758125799.6466556633223121.4579994991
12213214.1046551624870.20874816732625558.0005621574
12311967.6569827436-3267.7510571093827203.0650225965
12410721.2093103248-7006.8809370291328449.2995576787
1259474.76163790595-10497.983892477729447.5071682896
1268228.31396548714-13817.774566867730274.402497842
1276981.86629306834-17011.461348370630975.1939345072
1285735.41862064953-20108.266102057631579.1033433567
1294488.97094823072-23128.325201363432106.2670978249
1303242.52327581191-26086.183000441432571.2295520653
1311996.0756033931-28992.731352441132984.8825592273
132749.62793097429-31856.363873634933355.6197355834