Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.481814648069058
beta0.104130420221486
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13181580181944.496527778-364.496527777723
14179616179955.489022677-339.489022677008
15181580181781.53947204-201.539472039934
16179936179987.277818857-51.2778188566735
17185158185236.966742964-78.9667429638503
18187469187667.769519691-198.769519690977
19177656179966.460319809-2310.46031980938
20175025175354.079824247-329.079824246932
21177305175226.2636927812078.7363072187
22176989175992.612090359996.387909641257
23175025176698.751179894-1673.75117989368
24175345176331.236766329-986.236766328715
25179269177128.4107342772140.58926572348
26178638176311.4922773612326.50772263925
27179269179579.443162534-310.443162534299
28179269177891.0103512111377.98964878908
29183545183967.13871093-422.138710929779
30184176186305.444117649-2129.44411764873
31172398176617.723370519-4219.72337051903
32172398172054.426605553343.573394446983
33176989173474.420045953514.57995405031
34174709174419.780726376289.219273624389
35170785173414.147756481-2629.14775648067
36172398172907.214549466-509.214549465833
37176327175543.078579932783.921420067549
38174363174089.350081954273.649918045994
39174047174819.291780372-772.291780371772
40169803173577.60012023-3774.60012023032
41176007175774.167060159232.832939841464
42177305177112.039653906192.960346093983
43164545167145.34686953-2600.34686953016
44164229165493.381175415-1264.38117541478
45170785167467.5923204733317.40767952689
46167176166322.510030386853.489969613933
47160967163780.698421653-2813.69842165272
48163598163978.307661613-380.307661612751
49166509167047.775822057-538.775822056574
50167176164327.3861993232848.61380067709
51165212165520.230506362-308.23050636219
52161287162733.899799635-1446.8997996354
53169456168032.8859590261423.11404097354
54169456169887.6162885-431.616288499703
55155078158105.230724855-3027.23072485547
56154101156851.134834576-2750.1348345759
57158025160320.432236993-2295.43223699331
58150838154749.358711124-3911.35871112419
59143616147327.553324036-3711.55332403601
60145932147624.527003849-1692.52700384933
61150838149184.8133267321653.18667326786
62146910148590.993750282-1680.99375028154
63144283145053.473550218-770.473550217517
64138710140519.091409284-1809.09140928395
65146247146177.30154282369.6984571771463
66146563145397.4734220591165.52657794143
67132190132098.36754980391.6324501969211
68131839131705.813133915133.186866085045
69134470136159.858625077-1689.8586250775
70126301129433.493713818-3132.49371381837
71117465121919.853796048-4454.85379604793
72121043122296.992419188-1253.99241918766
73125950125216.341047261733.65895273925
74120728121819.692047122-1091.69204712214
75120412118435.4264144321976.57358556821
76115154114221.741051047932.258948952673
77123670121847.1989490821822.80105091831
78125319122240.702931293078.29706870986
79109266109163.507889519102.492110480598
80105688108655.049748927-2967.04974892717
81107968110372.467686511-2404.46768651067
8299132102220.175567412-3088.1755674124
838998193710.8189445554-3729.81894455543
849292895800.4633767834-2872.46337678342
859847098593.3135182929-123.313518292896
869194693418.2295336932-1472.22953369324
879292891001.79056784751926.20943215251
888900485781.4085171953222.59148280502
899717294645.47565879272526.52434120735
909815095737.5579800942412.44201990597
917852480473.0531988656-1949.05319886561
927722176958.1371322571262.862867742864
938079980257.9441087931541.055891206852
947133373052.9905491746-1719.99054917465
956281764821.4288517184-2004.4288517184
966576468224.2996580926-2460.29965809263
977295072698.6234582436251.376541756414
986446267082.1988530301-2620.19885303012
996379965893.1940716429-2094.19407164287
1005724459225.3003146439-1981.30031464393
1016446264778.0883895319-316.088389531877
1026674263855.54817535182886.45182464819
1034644845997.2528434805450.747156519479
1044644844343.06749471482104.93250528523
1054939148325.27491451881065.72508548116
1064154239878.505744911663.49425508998
1073270632976.5517748831-270.55177488309
1083729736912.3826505795384.617349420514
1094546644239.09222279991226.90777720005
1103663137730.1406749356-1099.14067493564
1114024437748.34196642882495.65803357121
1123533333782.45611516511550.54388483491
1134318642509.0750647089676.924935291056
1144581344383.56185067681429.43814932324
1152485325147.0780618908-294.078061890767
1162324024539.7991402458-1299.79914024578
1172650226720.8337243493-218.83372434933
1181864918278.2310161287370.768983871312
119124449999.701190751212444.29880924879
1201504015967.766621181-927.766621180956


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
12123417.449313499819728.137922685327106.7607043143
12215369.311890917811190.428817534619548.194964301
12318092.293397986513393.78913232122790.7976636519
12412621.43368481987375.6565985512617867.2107710883
12520257.703170075314438.915377582726076.490962568
12622271.438384738515855.457737929728687.4190315472
1271456.87181174057-5579.195912303278492.93953578442
128488.63074181396-7189.333725765048166.59520939296
1293939.7776533088-4400.9656363788612280.5209429964
130-3997.17542683921-13020.77519159755026.42433791911
131-11303.7876090397-21029.6152630576-1577.95995502185
132-8307.32356131004-18754.12374451592139.47662189578