Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.275592931492333
beta0.0326927269947438
gamma0.870730972374008


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13115111.0818087088673.91819129113328
14126122.3314538747423.66854612525761
15141137.4390153761573.56098462384284
16135132.3233832202932.67661677970653
17125123.4796828181471.52031718185303
18149147.6672902331881.33270976681194
19170162.4432448018997.55675519810066
20170165.5295923942174.47040760578255
21158153.8877144649334.11228553506743
22133136.318642929536-3.3186429295356
23114119.090609201624-5.09060920162396
24140133.9887149606776.0112850393225
25145134.83037010966310.1696298903367
26150149.7051460153790.294853984620914
27178166.54082485992411.4591751400757
28163161.7497291200691.25027087993098
29172149.75750588289122.2424941171092
30178185.647729927987-7.64772992798655
31199206.262157804499-7.26215780449877
32199203.180877899402-4.18087789940233
33184186.419241979639-2.41924197963931
34162158.1477827595373.85221724046292
35146138.3687169810807.63128301892016
36166169.141347816413-3.14134781641266
37171170.3609458701890.639054129810944
38180177.4381780479192.56182195208055
39193206.247937689468-13.2479376894684
40181185.960724160939-4.96072416093864
41183184.798364145754-1.79836414575391
42218195.68435973357222.3156402664278
43230227.4983879410452.5016120589554
44242229.00476968851912.9952303114810
45209215.630988418267-6.63098841826653
46191186.2865983510884.71340164891208
47172166.0376439935575.96235600644326
48194192.8425095100711.15749048992947
49196198.309952885667-2.30995288566717
50196206.984486038046-10.9844860380456
51236224.19294089623311.8070591037674
52235214.06541785565920.9345821443406
53229222.6752524470976.32474755290255
54243256.738013695458-13.7380136954578
55264268.357973304421-4.35797330442080
56272275.595124348779-3.59512434877928
57237240.950022441534-3.95002244153355
58211216.418700337475-5.41870033747466
59180191.302342357419-11.3023423574190
60201212.165187519317-11.1651875193170
61204211.884585973233-7.88458597323302
62188213.278482377796-25.2784823777957
63235241.844280631679-6.84428063167888
64227231.126644343174-4.12664434317369
65234222.84756235744411.1524376425561
66264244.40357368199619.5964263180045
67302270.92543678752531.0745632124749
68293288.4633043826304.53669561737041
69259253.3255731144295.67442688557071
70229228.4572425854800.542757414519542
71203198.7667237110574.23327628894256
72229226.3253709300382.67462906996178
73242232.5076979211129.49230207888777
74233226.1554706830966.84452931690356
75267284.984135370815-17.984135370815
76269271.954055875764-2.95405587576425
77270274.414364054006-4.41436405400611
78315301.11087543871913.8891245612812
79364337.48148399701926.5185160029808
80347335.98551213636611.0144878636339
81312297.83665553117714.1633444688228
82274267.3004377139336.69956228606708
83237236.9925415061950.00745849380476216
84278266.90068203576711.0993179642327
85284281.6339304999812.36606950001874
86277269.9672327497047.03276725029627
87317320.174971097699-3.17497109769943
88313321.276901514013-8.2769015140127
89318322.045741716523-4.04574171652263
90374367.951193908366.04880609163985
91413417.20324189844-4.20324189843973
92405394.60621928243910.3937807175610
93355352.3066369650062.69336303499392
94306308.449783989787-2.44978398978702
95271266.696313192674.30368680732988
96306309.394151440329-3.39415144032859
97315315.103159698916-0.103159698916272
98301304.405343346902-3.4053433469017
99356349.0581654503796.94183454962058
100348349.292530352998-1.29253035299848
101355355.07317102392-0.0731710239203949
102422414.3609383732847.6390616267164
103465462.0911562758252.90884372417509
104467448.97971785271118.0202821472888
105404397.6350099221196.36499007788103
106347345.4509662878941.54903371210571
107305304.2430311120760.756968887924245
108336345.615225431220-9.61522543121976
109340352.616275490595-12.6162754905953
110318334.810864863475-16.8108648634752
111362386.941342201651-24.9413422016506
112348372.190810667806-24.1908106678064
113363372.090086438278-9.09008643827758
114435435.498520155361-0.498520155360723
115491478.41837009479112.5816299052085
116505476.29775492897928.7022450710215
117404417.219149854204-13.2191498542045
118359354.4369029627594.56309703724105
119310311.876475452214-1.87647545221381
120337345.975115388041-8.97511538804093
121360350.643058140329.35694185967964
122342334.9945802071107.0054197928896
123406390.68587542554615.3141245744536
124396386.4988658447969.50113415520354
125420407.13076227321912.8692377267807
126472491.605011219962-19.6050112199623
127548543.7800465587394.2199534412614
128559549.93532739179.0646726082997
129463449.63874670942213.3612532905782
130407399.9130342117697.08696578823083
131362348.39721266746913.6027873325311
132405386.65208470331618.3479152966844
133417413.9167814674313.08321853256905
134391392.451160427228-1.45116042722816
135419460.170497130596-41.1704971305962
136461435.42175557135625.5782444286439
137472465.0951028577916.90489714220945
138535534.3526743899110.647325610088842
139622616.735366186225.26463381378016
140606627.551069242193-21.5510692421930
141508510.133139879417-2.1331398794174
142461446.16279163776914.8372083622306
143390395.452817969955-5.45281796995471
144432434.572452493995-2.57245249399460


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
145447.055907793748427.306081839881466.805733747616
146419.712252491685399.132529133936440.291975849435
147464.867062938332442.962936376578486.771189500086
148496.08393808204472.832869325636519.335006838444
149507.532607460917483.13745188183531.927763040004
150575.45083938456548.708168067514602.193510701605
151666.592241551587636.628745108668696.555737994505
152657.913647955767627.181984104084688.64531180745
153550.308727275651521.63972761341578.977726937891
154492.985286976115465.015260234151520.955313718078
155420.207239449315393.468712587999446.945766310631
156465.634459283973443.300359438534487.968559129412