Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.500243980146683
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
34.434.53-0.0999999999999996
44.444.52997560198533-0.0899756019853308
54.444.49496584873210-0.0549658487320954
64.444.46746951379021-0.0274695137902112
74.444.4537280548791-0.0137280548791017
84.444.44686067806671-0.0068606780667082
94.454.443428665164110.00657133483588712
104.454.45671593585729-0.00671593585729369
114.454.45335632937363-0.00335632937363162
124.454.45167734580908-0.00167734580908263
134.454.45083826366546-0.000838263665464467
144.454.45041892731304-0.000418927313040385
154.454.45020936144657-0.000209361446573020
164.454.45010462964325-0.000104629643249865
174.464.450052289294070.00994771070593092
184.464.46502857169095-0.00502857169095172
194.464.46251305897382-0.00251305897381737
204.484.461255916350410.0187440836495893
214.584.490632531359490.089367468640515
224.674.635338069567850.0346619304321507
234.684.7426774916068-0.062677491606796
244.684.7213234537398-0.0413234537398015
254.694.7006516447676-0.0106516447675951
264.694.70532322359395-0.0153232235939456
274.694.69765787323463-0.00765787323463307
284.694.69382706824828-0.00382706824828105
294.694.69191260039547-0.00191260039546837
304.694.69095583356121-0.000955833561208763
314.694.69047768357619-0.000477683576192156
324.734.690238725242790.0397612747572129
334.784.750129063583040.0298709364169589
344.794.81507181970697-0.0250718197069695
354.794.81252979282723-0.0225297928272346
364.84.80125939959146-0.00125939959145871
374.84.81062939252723-0.0106293925272318
384.814.805312102902870.00468789709713135
395.164.817657195205260.342342804794745
405.265.33891212245036-0.0789121224503582
415.295.39943680823397-0.109436808233968
425.295.37469170370846-0.0846917037084589
435.295.33232518875994-0.0423251887599356
445.35.3111522678742-0.0111522678742064
455.35.31557341300515-0.0155734130051508
465.35.30778290689899-0.00778290689898586
475.35.30388955457473-0.00388955457472662
485.35.30194382831327-0.00194382831326756
495.35.30097143990112-0.000971439901117144
505.35.30048548293851-0.00048548293850903
515.35.30024262302106-0.000242623021056154
525.355.300121252315330.049878747684672
535.445.375072795581840.0649272044181606
545.475.49755223873978-0.0275522387397791
555.475.51376939717064-0.0437693971706397
565.485.49187401972138-0.0118740197213771
575.485.49593411283562-0.0159341128356161
585.485.48796316881062-0.00796316881062076
595.485.48397964155022-0.0039796415502158
605.485.48198884982158-0.00198884982157921
615.485.48099393967092-0.00099393967091821
625.485.48049672733391-0.000496727333912261
635.55.480248242475350.0197517575246513
645.555.510128940274370.0398710597256278
655.575.58007419788419-0.0100741978841858
665.585.59503464103782-0.0150346410378157
675.585.59751365236498-0.0175136523649817
685.585.58875255319902-0.00875255319901846
695.595.58437414115030.00562585884970446
705.595.59718844317301-0.00718844317301492
715.595.59359246774909-0.00359246774908772
725.555.59179535738374-0.0417953573837355


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
735.530887481454445.42556164278445.63621332012448
745.511774962908895.321874724855345.70167520096243
755.492662444363335.209011452767145.77631343595951
765.473549925817775.086467160994255.86063269064129
775.454437407272214.954697648545425.95417716599901
785.435324888726664.814252956829916.0563968206234
795.41621237018114.665641386258806.16678335410339
805.397099851635544.50930968550936.28489001776179
815.377987333089984.345647148483736.41032751769623
825.358874814544434.174994070709546.54275555837931
835.339762295998873.997649917563026.68187467443472
845.320649777453313.813880219887946.82741933501868