Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.81825522940517
beta0.111590999872759
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
37.847.620.22
47.797.770104332693230.0198956673067672
57.837.758288920507820.0717110794921831
67.947.795419673181110.144580326818891
78.027.90537768650210.114622313497895
88.068.001288552944660.0587114470553356
98.128.056810998026790.0631890019732086
108.138.121767008499940.00823299150005674
117.978.14250672980484-0.172506729804843
128.017.999603653430760.0103963465692374
1388.00731126533928-0.00731126533928439
147.97.999861940156-0.0998619401559973
157.997.907564155632120.0824358443678852
168.027.971959696892330.0480403031076708
178.088.012597462843280.067402537156724
188.028.07523299827951-0.0552329982795126
198.078.032478044924040.037521955075956
208.118.069046443891150.0409535561088497
218.198.112162234247920.0778377657520775
228.168.19256608212931-0.0325660821293088
238.088.1796577978074-0.0996577978073958
248.228.102751620816640.117248379183366
258.158.21403599746846-0.0640359974684639
268.198.171136363160710.0188636368392867
278.318.197792225296680.112207774703325
288.38.31107309921603-0.0110730992160253
298.348.322467669570520.0175323304294839
308.318.35886965799674-0.048869657996736
318.388.336475587627270.0435244123727347
328.348.39365765908065-0.0536576590806455
338.448.366420515847730.073579484152269
348.648.450014367192480.189985632807524
358.68.6462057311902-0.0462057311902004
368.618.64491323487487-0.0349132348748711
378.548.64967295806715-0.109672958067147
388.698.583245917868880.106754082131124
398.738.703659141711230.0263408582887656
408.918.760679006273270.149320993726729
419.018.931962497642490.0780375023575051
429.089.052043497463460.0279565025365418
438.949.13369816327482-0.193698163274821
449.039.016296176026080.013703823973918
459.029.06985324449244-0.0498532444924429
468.969.06685231359406-0.106852313594056
479.039.00745492021140.0225450797886015
488.949.05599621004936-0.115996210049362
498.958.98058376042171-0.0305837604217096
508.958.97226789366524-0.0222678936652372
518.998.968723248797950.021276751202052
528.939.00275201573902-0.0727520157390167
538.988.953198271737240.0268017282627628
548.958.98755216301388-0.0375521630138849
559.028.965819261250240.054180738749757
568.929.02409452494067-0.10409452494067
579.18.943355363769380.156644636230615
589.069.09027059381462-0.0302705938146186
598.979.08147745394451-0.111477453944509
608.898.9960573787972-0.106057378797198
618.998.905388217794360.0846117822056378
628.798.97846098986499-0.188460989864994
638.838.810882180423660.0191178195763424
648.618.8149014638822-0.2049014638822
658.718.616906261052050.093093738947946
668.918.671247573056730.238752426943266
678.918.866575333034980.04342466696502
688.898.90604023479491-0.0160402347949073
698.988.895383037180630.0846169628193678
7098.974815485929530.0251845140704692
718.999.00791661863816-0.0179166186381643
728.889.00411405911448-0.124114059114476


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
738.902082043862228.716490698151779.08767338957268
748.901607006523098.65072836528449.15248564776178
758.901131969183968.588970875296329.21329306307159
768.900656931844828.528458232789389.27285563090027
778.900181894505698.468005520778519.33235826823288
788.899706857166568.407007614139689.39240610019343
798.899231819827428.345124784999079.45333885465578
808.898756782488298.282155647099359.51535791787723
818.898281745149168.217977428917749.57858606138058
828.897806707810028.152514838901829.64309857671823
838.897331670470898.08572256631459.70894077462729
848.896856633131768.017574867596059.77613839866747