Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.17405321302253
beta0.155374088159449
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13371374.488782051282-3.48878205128227
14374376.675603202716-2.67560320271582
15369371.098270113510-2.09827011351041
16363364.773012764285-1.77301276428483
17357358.623085947253-1.62308594725272
18366367.538694011388-1.53869401138763
19362362.469045974832-0.469045974831545
20366363.5728890370322.42711096296767
21361364.246454753421-3.24645475342118
22362363.178056418678-1.17805641867830
23358363.771144190277-5.77114419027686
24363364.158719151829-1.15871915182885
25360355.2278841937844.77211580621605
26360359.1365749412260.86342505877434
27348354.360166038926-6.36016603892637
28345347.15459982716-2.15459982716004
29332340.644611286876-8.64461128687589
30333347.80044107954-14.8004410795398
31323340.340011049965-17.3400110499645
32327339.477227717233-12.4772277172326
33332331.0452664044970.954733595502944
34337330.7047839853236.29521601467667
35336327.2953737659368.70462623406428
36337332.8939951991724.10600480082832
37343328.80230673740514.1976932625948
38337330.4023285379646.59767146203558
39326320.0919046508065.90809534919407
40321318.2612405141182.73875948588221
41309307.1408835083031.85911649169736
42302311.222919851203-9.22291985120336
43293302.968947385222-9.96894738522155
44287307.938081689494-20.9380816894941
45292309.431316986699-17.4313169866991
46292310.108167252241-18.1081672522406
47289303.587894503197-14.5878945031967
48302299.8508333662932.14916663370724
49310302.2175012176537.78249878234749
50295294.7139884338530.28601156614684
51276280.855022415635-4.85502241563495
52264272.361805144265-8.36180514426519
53257256.1111292037230.88887079627699
54243248.373188462661-5.37318846266055
55227237.779274345754-10.7792743457542
56226231.131712717639-5.13171271763855
57226236.284220987578-10.2842209875784
58229235.851008086266-6.85100808626552
59224232.707073538354-8.70707353835397
60240242.485982721617-2.48598272161672
61244247.241843180283-3.2418431802825
62226229.872796143532-3.8727961435317
63208209.176275068043-1.17627506804314
64199196.6589446371812.34105536281902
65193188.4331483008434.56685169915735
66180174.7841554614585.21584453854172
67167160.4754315525426.5245684474582
68164160.8794730351303.1205269648697
69166162.8110090623923.18899093760788
70173167.5212606381625.47873936183774
71169165.286542229583.71345777042015
72191182.9976629334048.00233706659606
73193189.8704762005353.12952379946466
74166174.177283218823-8.17728321882322
75143155.930358198954-12.9303581989537
76147144.9260726513672.07392734863311
77139139.138700169714-0.138700169714326
78129125.7259995406203.27400045938026
79115112.6269888327282.37301116727181
80108109.851370345917-1.85137034591713
81106111.194111504069-5.1941115040689
82116116.329792502009-0.329792502009028
83108111.462294570306-3.46229457030607
84135131.1090249185073.89097508149294


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85132.772559242198118.798813406849146.746305077547
86106.64221010528792.3887165158134120.895703694760
8785.560290148299570.9546327335236100.165947563075
8889.216506404841474.1818586857312104.251154123951
8981.20175162779665.65846039350896.745042862084
9070.596756259692354.463850386442186.7296621329425
9156.060041002123539.256574308300772.8635076959463
9249.194418726422831.640586160040766.7482512928049
9347.960678562997529.578679249578366.3426778764167
9458.020754271562138.735405215109677.3061033280146
9550.634970727028130.374096646439170.895844807617
9677.06295904932255.757595829506998.3683222691372