Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.562783761271795
beta0
gamma0


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
343129396903439
43786341625.4133550137-3762.41335501370
53595339507.9882156199-3554.98821561986
62913337507.2985763564-8374.2985763564
72469332794.3793255415-8101.3793255415
82220528235.0545972237-6030.0545972237
92172524841.4377903239-3116.43779032386
102719223087.55720891584104.44279108416
112179025397.4709608071-3607.47096080709
121325323367.2448848053-10114.2448848053
133770217675.112106110620026.8878938894
143036428945.91940160221418.08059839776
153260929743.99213455512865.00786544491
163021231356.3720371435-1144.37203714345
172996530712.3380377856-747.338037785594
182835230291.7483259391-1939.74832593914
192581429200.0894671464-3386.08946714644
202241427294.4533008230-4880.45330082296
212050624547.8134354745-4041.81343547447
222880622273.14646789936532.85353210073
232222825949.7303505327-3721.73035053265
241397123855.2009454205-9884.2009454205
253684518292.533160190518552.4668398095
263533828733.56022916886604.43977083125
273502232450.43168449022571.56831550981
283477733897.6685734602879.331426539822
292688734392.5420210928-7505.54202109276
302397030168.5448520787-6198.54485207866
312278026680.1044658139-3900.10446581391
321735124485.1890051902-7134.18900519023
332138220470.1832832254911.816716774614
342456120983.33892468233577.6610753177
351740922996.7884812053-5587.78848120529
361151419852.0718625614-8338.07186256137
373151415159.540417994616354.4595820054
382707124363.56469512312707.43530487687
392946225887.26531940183574.73468059822
402610527899.0679484976-1794.06794849758
412239726889.3956404649-4492.39564046494
422384324361.1483248031-518.148324803064
432170524069.5428616737-2364.54286167372
441808922738.8165362926-4649.81653629261
452076420121.9752967741642.024703225936
462531620483.29637408504832.70362591503
471770423203.0634977893-5499.06349778927
481554820108.279859031-4560.27985903099
492802917541.828407513510487.1715924865
502938323443.83828143585939.16171856422
513643826786.30205221089651.69794778919
523203432218.1209259269-184.12092592688
532267932114.5006587049-9435.5006587049
542431926804.3541085165-2485.35410851645
551800425405.6371752333-7401.63717523326
561753721240.1159661863-3703.11596618634
572036619156.06243431041209.93756568964
582278219836.99564843322945.00435156679
591916921494.3962743698-2325.39627436977
601380720185.7010126325-6378.70101263253
612974316595.87166471513147.128335285
622559123994.86199916971596.13800083032
632909624893.14254678584202.85745321419
642648227258.4424723949-776.44247239489
652240526821.4732573693-4416.47325736932
662704424335.95382603072708.04617396928
671797025859.9982375148-7889.99823751485
681873021419.6353529784-2689.63535297841
691968419905.9522525796-221.952252579627
701978519781.04112905013.95887094988211
711847919783.2691173337-1304.26911733368
721069819049.24763777-8351.24763776999


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7314349.30108087361752.9524469122626945.6497148349
7414349.3010808736-104.84054103560128803.4427027828
7514349.3010808736-1749.6560637403430448.2582254875
7614349.3010808736-3241.3393924583631939.9415542056
7714349.3010808736-4616.0579555362533314.6601172834
7814349.3010808736-5897.6506526057134596.2528143529
7914349.3010808736-7102.8145634107435801.4167251579
8014349.3010808736-8243.7836295783436942.3857913255
8114349.3010808736-9329.839272010138028.4414337573
8214349.3010808736-10368.221023283139066.8231850303
8314349.3010808736-11364.705026448240063.3071881954
8414349.3010808736-12323.987452887941022.5896146351