Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.0734210921061535
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
39.959.98-0.0300000000000011
49.969.937797367236810.0222026327631859
59.979.949427508781920.0205724912180791
69.959.9609379635545-0.0109379635544968
79.949.94013488632491-0.000134886324907768
89.99.93012498282362-0.0301249828236223
99.99.887913173685030.0120868263149667
109.929.888800601673180.0311993983268248
119.879.91109129557139-0.0410912955713858
129.969.858074327774480.101925672225523
139.949.95555782194293-0.0155578219429309
149.969.934415549665090.0255844503349145
159.969.956293987949610.00370601205038845
169.899.95656608740171-0.0665660874017107
179.829.88167873256744-0.0616787325674437
189.839.807150212662620.0228497873373819
199.839.818827869003320.0111721309966786
209.829.819648139062250.000351860937749748
219.779.80967397307657-0.0396739730765709
229.669.7567610666451-0.0967610666450973
239.699.639656763458660.050343236541341
249.679.67335301886568-0.00335301886568118
259.79.653106836558710.0468931634412879
269.779.686549783830880.0834502161691173
279.799.762676789838510.0273232101614855
289.819.784682889768420.025317110231585
299.779.80654169965059-0.0365416996505914
309.789.763858768154830.0161412318451699
319.779.77504387502484-0.00504387502484072
329.799.764673548212070.0253264517879295
339.779.78653304396151-0.0165330439615126
349.779.765319169818020.00468083018198051
359.89.765662841481940.0343371585180563
369.89.798183913160160.00181608683983825
379.89.79831725223930.00168274776069666
389.89.798440801417630.00155919858236686
399.769.79855527948036-0.0385552794803612
409.789.755724508754450.024275491245545
419.779.77750684183311-0.00750684183311456
429.799.766955681307460.0230443186925395
439.819.788647620352710.0213523796472934
449.829.810215335385480.00978466461452143
459.849.820933736147370.0190662638526309
469.879.842333602061810.0276663979381873
479.999.874364899213080.115635100786923
489.9910.0028549545987-0.0128549545986587
499.9910.0019111297931-0.0119111297930505
5010.0810.00103660163540.0789633983645732
5110.0610.0968341805798-0.036834180579767
5210.0810.07412977481480.00587022518523383
5310.0710.0945607731588-0.0245607731587736
5410.0410.0827574943705-0.0427574943704858
5510.0410.0496181924381-0.00961819243808115
5610.1210.04891201424520.0710879857548097
5710.110.1341313717949-0.0341313717949348
5810.1110.1116254092027-0.00162540920267062
5910.1310.12150606988390.00849393011610999
6010.1610.14212970350930.0178702964907114
6110.1510.1734417601939-0.0234417601938972
6210.2510.16172064055960.0882793594404294
6310.4110.26820220754010.141797792459881
6410.4610.43861315632080.0213868436792364
6510.4610.4901834017404-0.0301834017403984
6610.510.48796730342110.01203269657886
6710.510.5288507571449-0.0288507571449408
6810.4810.5267325030473-0.0467325030472701
6910.510.5033013516367-0.00330135163668643
7010.510.5230589627941-0.023058962794094
7110.5310.52136594856290.00863405143708285
7210.5310.5519998700487-0.0219998700487274


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7310.550384615563610.468638219647410.6321310114797
7410.570769231127110.450843260722710.6906952015315
7510.591153846690710.438932490647110.7433752027342
7610.611538462254210.429544430320910.7935324941876
7710.631923077817810.42143378239510.8424123732405
7810.652307693381310.41399039531110.8906249914517
7910.672692308944910.406868971529610.9385156463602
8010.693076924508410.39985597404310.9862978749739
8110.71346154007210.392811235798611.0341118443454
8210.733846155635610.385638792028611.0820535192425
8310.754230771199110.378270902397211.130190640001
8410.774615386762710.370658671125811.1785721023995