Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.071392519971865
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
2614617-3
3647616.78582244008430.2141775599156
4580618.942888714964-38.9428887149642
5614616.162657754619-2.16265775461898
6636616.0082601676819.9917398323199
7388617.435520852931-229.435520852931
8356601.055540848183-245.055540848183
9639583.56040825396355.439591746037
10753587.518380414924165.481619585076
11611599.33253024612811.667469753872
12639600.16550031355238.8344996864475
13630602.93799310801527.0620068919854
14586604.870017975529-18.8700179755293
15695603.52283984034291.4771601596581
16552610.05362482401-58.0536248240098
17619605.90903025432313.0909697456774
18681606.84362757334274.1563724266581
19421612.137837872853-191.137837872853
20307598.492025965136-291.492025965136
21754577.681675679781176.318324320219
22690590.26948517021899.730514829782
23644597.38949794200846.6105020579924
24643600.71713914108142.2828608589185
25608603.7358191294194.26418087058062
26651604.04024974738646.9597502526141
27691607.39282465516983.6071753448306
28627613.36175159076613.6382484092336
29634614.33542051270419.6645794872961
30731615.739324396489115.260675603511
31475623.968074481483-148.968074481483
32337613.332868248894-276.332868248894
33803593.604768433552209.395231566448
34722608.554021685173113.445978314827
35590616.653215957742-26.6532159577418
36724614.750375705164109.249624294836
37627622.5499816895524.45001831044794
38696622.86767971065673.1323202893441
39825628.088780347502196.911219652498
40677642.14676852922734.853231470773
41656644.63502855308811.3649714469118
42785645.446402504092139.553597495908
43412655.409485500464-243.409485500464
44352638.031868945531-286.031868945531
45839617.611333029247221.388666970753
46729633.41682785750195.5831721424989
47696640.24075138365955.7592486163413
48641644.221544654117-3.221544654117
49695643.99155046305851.0084495369423
50638647.633172215358-9.63317221535772
51762646.94543577558115.05456422442
52635655.159471049826-20.1594710498264
53721653.72023561027967.2797643897206
54854658.523507533175195.476492466825
55418672.479066925643-254.479066925643
56367654.311165057732-287.311165057732
57824633.799296968208190.200703031792
58687647.37820445806839.6217955419316
59601650.206904287617-49.2069042876169
60676646.6938993905129.3061006094904
61740648.7861357635791.2138642364299
62691655.2981233877835.7018766122196
63683657.84697032685125.1530296731487
64594659.642708500145-65.6427085001445
65729654.95631012254174.0436898774593
66731660.24247573090870.7575242690922
67386665.294033695449-279.294033695449
68331645.354528816824-314.354528816824
69706622.91196684002283.0880331599776
70715628.84383090681986.1561690931809
71657634.99473692950322.0052630704967
72653636.5657481127516.4342518872501
73642637.7390307688334.26096923116688
74643638.0432320997694.95676790023128
75718638.39710825108279.6028917489181
76654644.0801592900859.91984070991521
77632644.788361716085-12.7883617160851
78731643.87536834686287.124631653138
79392650.0954153522-258.0954153522
80344631.669333257021-287.669333257021
81792611.131894637176180.868105362824
82852624.044524461565227.955475538435
83649640.3188403016398.68115969836117
84629640.938610168783-11.938610168783
85685640.08628270387244.9137172961281
86617643.292786162946-26.2927861629464
87715641.41567790169273.5843220983077
88715646.66904808671268.3309519132881
89629651.547366935878-22.5473669358779
90916649.937653591595266.062346408405
91531668.932514971318-137.932514971318
92357659.085165141459-302.085165141459
93917637.518543955893279.481456044107
94828657.471429388288170.528570611712
95708669.64589377145838.3541062285418
96858672.384090066382185.615909933618
97775685.63567762341489.3643223765858
98785692.01562179345792.9843782065433
991006698.654010871639307.345989128361
100789720.59621553875868.4037844612421
101734725.4797340870588.5202659129418
102906726.088017341414179.911982658586
103532738.932387156544-206.932387156544
104387724.158962573645-337.158962573645
105991700.088334604413290.911665395587
106841720.857251486216120.142748513784
107892729.434545058961162.565454941039
108782741.04050254757440.9594974524256
109811743.96470428748467.0352957125158
110792748.7505229754643.2494770245402
111978751.838212127707226.161787872293
112773767.9844720852525.01552791474762
113796768.34254326207527.6574567379246
114946770.317078794609175.682921205391
115594782.85952525548-188.85952525548
116438769.376367826801-331.376367826801
1171023745.718573868522277.281426131478
118868765.514393621441102.485606378559
119791772.83109932165118.1689006783489
120760774.128222926197-14.1282229261969
121779773.1195734887715.88042651122851
122852773.53939195591778.4606080440825
1231001779.140892482709221.859107517291
124734794.979973247078-60.9799732470776
125996790.626459289152205.373540710848
126869805.28859389604463.7114061039563
127599809.837111728756-210.837111728756
128426794.78491901885-368.78491901885
1291138768.456434322475369.543565677525


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
130794.839080715582495.1343255156791094.54383591548
131794.839080715582494.3715149003321095.30664653083
132794.839080715582493.6106359689921096.06752546217
133794.839080715582492.8516741206091096.82648731055
134794.839080715582492.0946149371541097.58354649401
135794.839080715582491.3394441804231098.33871725074
136794.839080715582490.5861477889111099.09201364225
137794.839080715582489.8347118747581099.84344955641
138794.839080715582489.0851227207631100.5930387104
139794.839080715582488.3373667774611101.3407946537
140794.839080715582487.5914306602671102.0867307709
141794.839080715582486.8473011466761102.83086028449