Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.652671177821116
beta0.07053328010691
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
311.1511.040.109999999999999
411.1911.17685768385060.0131423161493505
511.3311.2511041561380.0788958438620071
611.3811.37189803405280.00810196594718882
711.411.4468597626048-0.0468597626048197
811.4511.4837923640485-0.0337923640485229
911.5611.5276980471020.0323019528979565
1011.6111.6162286075058-0.00622860750583598
1111.8211.67932464747930.14067535252069
1211.7711.8447766634099-0.0747766634099314
1311.8511.8661670117226-0.0161670117225921
1411.8211.9250659414185-0.105065941418502
1511.9211.9211063872517-0.0011063872516619
1611.8611.9849473051684-0.124947305168369
1711.8711.9622088712592-0.0922088712591904
1811.9411.9565930305847-0.016593030584696
1911.8611.999565608895-0.139565608895017
2011.9211.9558526214309-0.0358526214308839
2111.8311.9781796348244-0.148179634824386
2211.9111.9203725888166-0.0103725888166366
2311.9311.9520307273081-0.0220307273080795
2411.9911.97506574942820.0149342505717822
2511.9612.0229142460069-0.0629142460068888
2612.1212.01705701286320.102942987136812
2711.8512.1241889998535-0.274188999853463
2812.0111.97255550739830.0374444926016633
2912.112.02603997218980.0739600278102284
3012.2112.10676182711950.103238172880548
3112.3112.21134525679170.0986547432082538
3212.3112.3174787889728-0.00747878897278298
3312.3912.35399773735690.036002262643148
3412.3512.420552880477-0.0705528804769635
3512.4112.4143146482294-0.00431464822944427
3612.5112.45110957604020.0588904239598236
3712.2712.5318676557248-0.261867655724838
3812.5112.39122109400120.118778905998836
3912.4412.5044795636216-0.0644795636216244
4012.4712.495162192803-0.0251621928029859
4112.5112.5103477941783-0.000347794178296112
4212.5812.54171302761230.0382869723876595
4312.512.600056601913-0.100056601913003
4412.5212.5635012030593-0.0435012030593001
4512.5912.56185530340810.0281446965919248
4612.5112.6082662596736-0.0982662596736059
4712.6712.56764873712710.102351262872933
4812.6412.6626802336909-0.0226802336908918
4912.5412.6750631906851-0.135063190685113
5012.612.6078793915198-0.00787939151983963
5112.6712.62334206425960.0466579357404058
5212.6212.6765475785091-0.0565475785091181
5312.7212.65979065823360.0602093417664218
5412.8512.72200935402960.127990645970396
5512.8512.83435900785390.0156409921460501
5612.8212.8741013144725-0.0541013144724527
5712.7912.8658342715644-0.075834271564446
5812.9412.83989172030440.10010827969556
5912.7112.9333902897645-0.223390289764458
6012.5612.8054668861694-0.245466886169371
6112.6412.6518346467177-0.0118346467176647
6212.712.65014262774270.0498573722573443
6312.7412.69101039753070.0489896024693213
6412.8512.73356703724950.116432962750507
6512.8412.82550201034070.0144979896593078
6612.8312.8515743800027-0.0215743800027237
6712.8812.85311017624570.0268898237542512
6813.0712.88751503552230.182484964477689
6912.9913.0318730610153-0.0418730610152682
7013.213.02787144175910.172128558240894
7113.2313.17146645629060.0585335437093697
7213.1813.2436158728609-0.0636158728609022


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7313.233113326659713.044949956695613.4212766966239
7413.264131027126813.034587881622313.4936741726313
7513.295148727593913.026211336759213.5640861184286
7613.32616642806113.018811077283613.6335217788384
7713.35718412852813.011843580274113.7025246767819
7813.388201828995113.004984224660513.7714194333297
7913.419219529462212.998025643116313.8404134158081
8013.450237229929212.990829098339813.9096453615187
8113.481254930396312.983298686404413.9792111743882
8213.512272630863412.975366565701314.0491786960255
8313.543290331330512.966983988110814.1195966745501
8413.574308031797512.958115593962514.1905004696326