Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.734065025144526
beta0.0248623119871675
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
1310.29710.02342628205130.273573717948715
1410.63510.59445800073740.0405419992626399
1510.87210.8862941989203-0.0142941989202647
1610.29610.3097828515273-0.0137828515272513
1710.38310.4142703216996-0.0312703216995658
1810.43110.4799334842889-0.0489334842888773
1910.57410.6905710071398-0.116571007139800
2010.65311.1083057046558-0.455305704655805
2110.80510.29474419338820.510255806611832
2210.87210.9309884014872-0.0589884014871682
2310.62510.8301271080005-0.205127108000454
2410.40710.5687468179479-0.161746817947913
2510.46310.24267799909150.220322000908512
2610.55610.7065360984725-0.150536098472536
2710.64610.8339262919257-0.187926291925704
2810.70210.11732540801170.584674591988321
2911.35310.65462293130090.698377068699068
3011.34611.26266784476770.0833321552323198
3111.45111.5662940594310-0.115294059431035
3211.96411.90879231608530.0552076839147215
3312.57411.74998215620800.82401784379205
3413.03112.49411724050430.536882759495665
3513.81212.83162679380440.980373206195605
3614.54413.51347925641921.03052074358080
3714.93114.24743945833030.683560541669712
3814.88615.0443966308006-0.158396630800594
3916.00515.24760586452110.757394135478927
4017.06415.53917840404011.52482159595990
4115.16816.9227857935655-1.75478579356547
4216.0515.64765948161490.402340518385138
4315.83916.2196307866016-0.380630786601587
4415.13716.4948483322086-1.35784833220859
4514.95415.5595789516196-0.605578951619558
4615.64815.20820910263510.439790897364880
4715.30515.6208858919815-0.315885891981493
4815.57915.36937778041690.209622219583117
4916.34815.39833629074850.949663709251526
5015.92816.1614412189243-0.233441218924302
5116.17116.5464506210905-0.375450621090536
5215.93716.1831991857762-0.246199185776197
5315.71315.33494967959710.378050320402904
5415.59416.1783943624217-0.584394362421724
5515.68315.7790854577268-0.0960854577268098
5616.43815.96976137342010.468238626579939
5717.03216.57480031852680.45719968147316
5817.69617.3007628141230.395237185877001
5917.74517.49814358030110.246856419698858
6019.39417.82811644925841.5658835507416
6120.14819.10285494782971.04514505217028
6220.10819.67655606357740.431443936422632
6318.58420.5791393119491-1.99513931194912
6418.44119.0990134935879-0.658013493587891
6518.39118.14466940412510.246330595874880
6619.17818.66326570382860.514734296171401
6718.07919.2484969907143-1.16949699071426
6818.48318.8295520677096-0.346552067709617
6919.64418.84693515252110.797064847478904
7019.19519.8254946452781-0.63049464527807
7119.6519.23133360010500.418666399895027
7220.8320.04220892708760.787791072912384


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7320.597101066967719.262098793353721.9321033405818
7420.211125382192518.540515927930121.8817348364550
7520.114545499929618.15261401561322.0764769842462
7620.453840717289818.227153506946322.6805279276334
7720.234297678462217.760635300520722.7079600564037
7820.65023320086617.942287246481623.3581791552504
7920.407109819326517.474326092406723.3398935462464
8021.084235319789717.933848024264224.2346226153153
8121.685196407762018.322858274655525.0475345408684
8221.709532115899618.139722530194325.2793417016049
8321.879222271396318.105524397550225.6529201452425
8422.495310020910418.520606198399626.4700138434211