Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.70702730712811
beta0.214052040509199
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13593592.1327457264960.867254273504045
14590589.6649020951950.335097904804911
15580580.163189976863-0.163189976862554
16574575.159477444201-1.15947744420134
17573575.150886410478-2.15088641047782
18573575.782492310564-2.78249231056361
19620614.3380980976955.66190190230463
20626625.9293303637920.0706696362075263
21620624.828103925079-4.82810392507872
22588604.532622479778-16.5326224797777
23566572.043002502477-6.04300250247718
24557564.930278437654-7.93027843765424
25561549.82877384057611.1712261594238
26549550.804892655077-1.80489265507674
27532535.634976730147-3.63497673014683
28526523.3501214134592.64987858654069
29511521.786294009957-10.7862940099566
30499510.862400202496-11.8624002024964
31555538.83309357948116.1669064205192
32565551.16426011516713.8357398848331
33542555.394009442529-13.3940094425293
34527521.3506270599235.64937294007689
35510506.7120256107723.28797438922817
36514506.1503625193757.84963748062455
37517510.6967769814376.3032230185629
38508506.5875778329891.41242216701062
39493495.801278821318-2.80127882131831
40490488.7183861898221.28161381017793
41469484.81487700596-15.8148770059602
42478471.8234894647416.1765105352585
43528525.2931485104882.70685148951202
44534529.9208089647614.07919103523886
45518520.294364967721-2.29436496772064
46506502.3772787425143.62272125748643
47502488.00659255740813.9934074425921
48516500.36321139336915.6367886066308
49528515.15361525909112.8463847409091
50533520.41930341780412.5806965821955
51536524.16655822891711.8334417710831
52537538.713594848931-1.71359484893128
53524537.316895722232-13.3168957222322
54536542.545880592666-6.54588059266575
55587594.089886960978-7.08988696097776
56597598.796339792836-1.79633979283631
57581588.862546578889-7.86254657888912
58564573.613545820318-9.61354582031834
59558555.7909973553032.20900264469674
60575561.38193879785613.6180612021437
61580574.7067724272175.29322757278305
62575574.1904705135860.80952948641368
63563567.250945237047-4.25094523704695
64552561.877429576789-9.87742957678859
65537545.494166460954-8.49416646095415
66545551.03149046965-6.03149046964995
67601597.7724691397433.22753086025682
68604607.87859092129-3.87859092129077
69586590.93433519012-4.93433519011978
70564573.924801089144-9.92480108914367
71549555.980901146756-6.98090114675642
72551553.661097003356-2.66109700335608
73556545.81769886859410.1823011314062
74548540.9649464259557.03505357404504
75540531.4070726204658.5929273795349
76531529.8725360812841.12746391871588
77521519.7471958194811.25280418051898
78519532.444408124361-13.4444081243612
79572575.082033387783-3.08203338778344
80581576.1154692265394.88453077346071
81563563.854139924973-0.85413992497331
82548547.6813087526210.318691247379206
83539538.8065402604220.193459739577634
84541544.874782533915-3.87478253391453


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85541.802353288173526.362112601255557.24259397509
86529.153695121077508.805381990287549.502008251867
87514.338888137682488.704801009725539.972975265639
88502.501908571381471.221252753504533.782564389259
89489.405678908764452.135133797526526.676224020002
90494.511179500654450.923688113306538.098670888003
91549.324883487293499.108076389089599.541690585496
92554.97244596653497.827112551994612.117779381065
93536.938177333632472.576897651789601.299457015476
94521.203951116235449.349904898239593.057997334231
95511.510036057931431.89597507006591.124097045802
96515.663201058625428.030563082734603.295839034516