Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.84931647663477
beta0
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13126122.8352029914533.16479700854697
14131131.214696490096-0.214696490095662
15122122.515597144328-0.515597144327671
16124124.019271248424-0.0192712484235642
17119118.5694831136910.43051688630861
18112111.5433741194490.4566258805513
19109116.914439924205-7.91443992420471
20108111.592488280654-3.59248828065422
21117109.0245747125237.9754252874768
22122115.4481474047596.55185259524059
23127121.6209896871255.37901031287457
24124128.172717694584-4.17271769458407
25129133.505555155625-4.50555515562456
26141134.8612581920806.13874180792021
27127131.512897905336-4.51289790533644
28133129.6963867457753.30361325422487
29114127.136554830006-13.1365548300059
3098108.591642482656-10.5916424826558
3193103.317850238475-10.3178502384745
3210196.60588951636514.39411048363492
33111102.5642198454468.43578015455383
34128109.16427056235718.8357294376428
35126125.5932838364690.406716163530916
36134126.4826724658257.51732753417475
37140141.693904830919-1.69390483091871
38158147.04150898489510.9584910151051
39144146.181614511451-2.18161451145050
40146147.522920191968-1.52292019196787
41138138.386571443670-0.386571443669823
42119131.053906422309-12.0539064223089
43113124.579445301015-11.5794453010146
44120119.0128411826670.987158817332855
45127122.6866043527524.31339564724793
46141127.3525469853813.6474530146201
47144136.5981229557957.40187704420492
48150144.5000689524285.49993104757183
49156156.609912294237-0.609912294236551
50174164.7846767552569.21532324474353
51163160.4642837747732.53571622522702
52167165.9113505565671.08864944343350
53160159.1642799626590.835720037340877
54141151.111652092507-10.1116520925071
55132146.358273048785-14.3582730487852
56144140.3251449238153.67485507618511
57155146.7828218958118.21717810418858
58164156.1707999417267.8292000582745
59162159.533732418422.46626758157998
60181162.95719205218818.0428079478118
61187184.7992546878192.20074531218125
62209196.84165807305512.1583419269451
63189194.014312630013-5.01431263001331
64201192.8309663847588.16903361524214
65193192.0592704347990.94072956520111
66177182.446240282746-5.44624028274643
67159181.015376551252-22.0153765512520
68158171.196239541506-13.1962395415060
69155164.009471113956-9.00947111395593
70164158.7081102427465.29188975725427
71163159.1079577132913.89204228670948
72185166.08947928031918.9105207196812
73191186.2813668547754.71863314522503
74217201.96269960509615.0373003949043
75193198.992864930263-5.99286493026256
76192198.964931155135-6.96493115513545
77184184.250523246669-0.250523246669303
78166172.663331333342-6.66333133334157
79145167.702076286955-22.7020762869549
80146158.628612514845-12.6286125148450
81138152.554816091799-14.5548160917989
82149144.6986818072744.30131819272563
83145144.0462865777440.953713422256499
84166150.79527427228515.2047257277148


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85165.701285478111148.107702774827183.294868181396
86178.929858488613155.847115009698202.012601967528
87160.019697416131132.522571371952187.516823460311
88164.935128204815133.640227104706196.230029304923
89157.147901725991122.468661119518191.827142332464
90144.807178816675107.045708728532182.568648904818
91143.088426261005102.477990195951183.698862326059
92154.814114946899111.541878910730198.086350983068
93159.175760068053113.396230737292204.955289398813
94166.522579655722118.366124222187214.679035089257
95161.712575132212111.291120431875212.134029832549
96169.798951048951117.209959917021222.387942180881