Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.919515806148139
beta0.0886193593925807
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
3124.02123.720.299999999999997
4124.05124.350300812352-0.300300812352106
5123.99124.404144956529-0.414144956528659
6124.46124.3195602213380.140439778661516
7124.46124.756368918442-0.296368918441615
8124.6124.767374929374-0.167374929373764
9124.84124.883354087736-0.0433540877362901
10124.84125.109839579991-0.269839579990958
11124.99125.106079690927-0.116079690926824
12125.02125.234245475846-0.214245475845729
13128.27125.2546880698813.01531193011948
14128.38128.490468172384-0.110468172384088
15128.47128.843042354989-0.373042354989053
16128.52128.923777360694-0.403777360694335
17128.71128.943348476755-0.233348476755111
18128.92129.100616801037-0.180616801036848
19128.92129.291654831116-0.371654831116132
20128.82129.276745372276-0.45674537227552
21128.97129.146375050636-0.176375050636153
22129.04129.259437414907-0.219437414906878
23128.95129.315021979524-0.365021979524471
24129.39129.2069947256840.183005274316002
25129.39129.617799726747-0.227799726747122
26129.48129.632300342149-0.152300342149033
27130.16129.7038133520350.45618664796504
28129.89130.372013003702-0.482013003702349
29129.85130.138245500092-0.28824550009179
30129.9130.05916204604-0.159162046039825
31129.9130.085803246302-0.185803246302072
32129.57130.072806910963-0.502806910962931
33129.54129.727348518037-0.187348518037425
34129.57129.656692653318-0.0866926533175274
35128.97129.671527131471-0.701527131470755
36129.01129.063846316401-0.0538463164006941
37129.01129.047330478635-0.0373304786354254
38128.72129.042959269704-0.322959269704398
39128.32128.749630922434-0.429630922433518
40128.39128.323207011670.066792988330036
41128.33128.358695487077-0.0286954870771297
42128.44128.3040424937080.135957506291987
43128.44128.4118692862210.0281307137791202
44128.6128.42283992340.177160076599819
45128.3128.585281641019-0.285281641018969
46128.56128.2992541728290.260745827171291
47128.01128.536554961816-0.526554961815776
48128.01128.0070128987270.00298710127268009
49128.01127.9646365422970.045363457703246
50128.26127.9649224430290.295077556970682
51128.38128.2188693609330.16113063906721
52128.36128.362780007184-0.00278000718444105
53128.48128.355745689240.124254310760335
54128.46128.475646533374-0.0156465333740812
55128.46128.465631352507-0.0056313525065832
56129.56128.464366407281.09563359271993
57129.66129.5650117728070.0949882271931415
58129.47129.753288204714-0.283288204714069
59129.41129.570649200301-0.160649200301179
60129.48129.487687893304-0.00768789330433606
61129.48129.544750463214-0.064750463214267
62130.17129.5440667835220.625933216477875
63129.77130.229483022832-0.459483022832416
64129.87129.879400025936-0.00940002593628719
65129.97129.9424094797750.0275905202246918
66130.05130.0416805914970.00831940850341084
67130.05130.123909534211-0.0739095342109408
68129.89130.124505005428-0.234505005428275
69130.33129.9583213161420.371678683858249
70130.6130.3798200549560.220179945043924
71131.46130.6799550903550.780044909644545
72131.73131.5584582528810.171541747118596


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
73131.891411544857130.953007950397132.829815139318
74132.066629488943130.738860883637133.394398094249
75132.241847433029130.570068807095133.913626058963
76132.417065377115130.420087958887134.414042795344
77132.592283321201130.278436057068134.906130585334
78132.767501265287130.139869361702135.395133168872
79132.942719209373130.00141096744135.884027451306
80133.117937153459129.861233603878136.374640703039
81133.293155097545129.718156423944136.868153771146
82133.468373041631129.57138942845137.365356654811
83133.643590985717129.420391973897137.866789997537
84133.818808929803129.264789173531138.372828686075