Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.88008275007892
beta0.141425389189999
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
132.172.157297008547010.0127029914529908
142.182.18086489286783-0.000864892867825873
152.182.18280093311450-0.00280093311449692
162.182.18268447666828-0.00268447666828431
172.172.17233638533652-0.00233638533651703
182.172.17242050920447-0.00242050920447445
192.182.18671265923205-0.006712659232051
202.172.17722519724388-0.00722519724387816
212.182.176804034330870.00319596566913338
222.172.166785479674920.00321452032507885
232.172.168016686617820.00198331338218116
242.172.17924451807540-0.00924451807539528
252.172.161380274606920.00861972539308375
262.172.17757724228165-0.00757724228164536
272.172.1703879541396-0.000387954139601021
282.172.169723677118030.000276322881972657
292.172.159706188679260.0102938113207376
302.172.17015098561080-0.000150985610804621
312.182.18546342276160-0.00546342276159795
322.182.176707039001380.00329296099862342
332.182.18779466538795-0.00779466538794837
342.182.167739973035080.0122600269649209
352.182.177544491912880.00245550808712158
362.182.18866041584772-0.0086604158477157
372.182.174344095250910.00565590474908717
382.182.18651309827509-0.00651309827509117
392.182.18177765296916-0.00177765296915622
402.182.18045220232528-0.000452202325275319
412.182.171386362503530.00861363749647337
422.182.179282372939830.000717627060168091
432.182.19501273787818-0.0150127378781764
442.192.178004172192090.0119958278079140
452.192.19560661940866-0.00560661940866325
462.192.180340005103160.009659994896841
472.22.186814446927660.0131855530723439
482.22.20751013085986-0.00751013085985663
492.212.197535524983970.0124644750160252
502.212.21669739064261-0.00669739064260844
512.212.21480470700586-0.00480470700586277
522.22.21303446989610-0.0130344698961022
532.212.194476606099980.0155233939000228
542.22.20886119824393-0.00886119824392839
552.212.21443711580331-0.00443711580331074
562.212.21145312509673-0.00145312509673046
572.222.214912965308420.00508703469158345
582.222.212023800267440.00797619973256358
592.232.218364981281050.01163501871895
602.242.235947151320760.0040528486792426
612.242.24071627656621-0.00071627656620743
622.252.246511648350170.00348835164982564
632.252.25560950174062-0.00560950174061547
642.322.253843194038290.066156805961711
652.362.319960517415670.04003948258433
662.372.367604314532410.00239568546759283
672.372.39962599631797-0.0296259963179746
682.372.38770462924133-0.0177046292413348
692.382.38849640942027-0.00849640942026886
702.382.38315880313578-0.00315880313577521
712.412.387912738820310.0220872611796916
722.422.42285918656155-0.00285918656154527
732.432.429187607139030.00081239286096757
742.442.44523716810679-0.00523716810679264
752.442.45288344771435-0.0128834477143540
762.442.45973471980118-0.0197347198011837
772.432.44285113274165-0.0128511327416478
782.432.428572242670780.00142775732921807
792.432.44492121302189-0.0149212130218905
802.422.43822019328998-0.0182201932899790
812.422.43044763228951-0.0104476322895062
822.422.414575171937470.00542482806253375
832.422.42152153506199-0.00152153506199193
842.422.42137096865162-0.00137096865162478


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
852.418306852024482.39275607803782.44385762601116
862.421672300185052.385455772177082.45788882819302
872.422418956734122.376117790187552.46872012328069
882.430798851451662.374500069834722.48709763306861
892.425576922471152.359175652473782.49197819246852
902.419387918320892.342688811721942.49608702491984
912.427409653649562.340170596505612.51464871079351
922.430191948983172.332145753419542.5282381445468
932.438401542862452.329267723792222.54753536193269
942.433942433659982.31343400040822.55445086691176
952.434921491923002.302749029145362.56709395470063
962.435957418737692.291831605113112.58008323236226