Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.818907146662061
beta0.059781083692388
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13117124.89373511357-7.8937351135703
14111112.212706699933-1.21270669993295
15105105.186931229607-0.186931229607083
16102101.9631360805960.0368639194041265
179594.64685859446310.353141405536945
189392.33155854320440.668441456795648
19124124.460464104576-0.460464104575792
20130127.8749826174222.12501738257809
21124127.649869308913-3.64986930891277
22115110.9210098296164.0789901703839
23106104.1230250813571.87697491864319
2410599.2583866593755.74161334062504
25105103.6798678561941.32013214380561
26101100.6048192160230.395180783977295
279596.0222531678387-1.02225316783874
289392.7974015956510.202598404348961
298486.6746941070883-2.6746941070883
308782.38945258823214.61054741176794
31116115.8144870920120.185512907987729
32120120.605400824058-0.605400824058236
33117117.818066116579-0.818066116579075
34109106.0905505868312.9094494131686
3510599.05678104084465.9432189591554
3610799.05002548495787.94997451504217
37109105.3795463498033.62045365019704
38109104.9058364181934.09416358180739
39108103.925027500024.07497249998045
40107106.3251942008460.674805799153631
4199100.496523459823-1.49652345982302
4210399.89521977043.10478022960002
43131138.375031600907-7.37503160090696
44137139.091588092792-2.09158809279208
45135136.263788430721-1.26378843072092
46124124.649464725069-0.649464725068782
47118115.09261972132.9073802787004
48121113.2147047539437.78529524605675
49121119.3133879739411.68661202605894
50118117.6388229293370.361177070663217
51113113.673705258106-0.673705258106438
52107111.703482878895-4.70348287889504
53100100.974206229768-0.974206229768313
54102101.6165809030180.383419096982308
55130135.356524517523-5.35652451752293
56136138.56180487774-2.56180487774003
57133135.363440608322-2.36344060832218
58120122.903003425041-2.90300342504104
59112112.096480625939-0.0964806259386108
60109108.3365323105040.66346768949613
61110106.9225354783693.07746452163069
62106105.8439505941890.156049405810577
63102101.3788059545690.621194045431395
649899.3963153462099-1.39631534620993
659292.188074684128-0.188074684128011
669293.2462560465526-1.24625604655257
67120120.932102787842-0.932102787841515
68127127.270142757204-0.270142757204326
69124125.77750774067-1.77750774066951
70114114.15179164018-0.151791640180349
71108106.4082822089821.59171779101763
72106104.2988375851331.70116241486741
73111104.2555105241076.74448947589272
74110105.891171036544.10882896345954
75104105.02396905113-1.02396905113011
76100101.588464553784-1.58846455378438
779694.6032440421011.39675595789896
789897.19216679197510.807833208024874
79122129.098994836771-7.09899483677066
80134131.0631847471342.93681525286635
81133132.3648863291040.635113670896061
82125122.9103693711582.08963062884197
83118117.3212165940310.678783405968659
84116114.7862605846171.21373941538265


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85115.725947845115109.634712431382121.817183258848
86111.361831809256103.431596666761119.292066951751
87106.1396988587696.7350638794539115.544333838066
88103.43400660702492.5890022298449114.279010984203
8998.234892815508886.2963189902723110.173466640745
9099.659035500608186.0411498165643113.276921184652
91129.936350028402110.911704311083148.960995745721
92140.552688792264118.486383069698162.618994514831
93139.208440936051115.814477701217162.602404170885
94129.240572264055105.984929324738152.496215203372
95121.51818524682798.1472637248048144.889106768848
96118.48816196133280.8457422121104156.130581710554