Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.852574377903842
beta0.0116103049718575
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
31231230
4121122-1
5141120.13752697355820.8624730264425
6140137.1209485752102.87905142479033
7125138.800664410429-13.8006644104294
8115126.123073967225-11.1230739672251
9116115.6182251305460.381774869454063
10116114.925894688931.07410531107014
11117114.8344596338462.16554036615371
12119115.6949900648543.30500993514612
13114117.559718186550-3.5597181865503
14110113.536518601187-3.53651860118705
15108109.498091633199-1.49809163319894
16111107.182746186793.81725381321003
17124109.43691373157714.5630862684230
18125120.9968575695354.00314243046468
19118123.593289559116-5.59328955911619
20108117.952683507563-9.952683507563
21107108.496851756317-1.49685175631714
22103106.235428690599-3.23542869059904
23113102.45971310521710.5402868947825
24116110.5331542606915.46684573930912
25113114.335223863793-1.33522386379326
26105112.324806294824-7.32480629482389
27102105.135318527689-3.13531852768861
28107101.4866452711925.51335472880787
29119105.26618399677613.7338160032239
30116116.190223597188-0.190223597188449
31113115.241100840838-2.24110084083844
32102112.521268824763-10.5212688247633
3396102.637831398577-6.63783139857702
349595.9996076600766-0.999607660076649
3510194.15849425300726.84150574699275
3611099.070234891908210.9297651080918
37103107.575710615723-4.57571061572277
3888102.816321669003-14.8163216690034
397989.179388563341-10.1793885633410
409679.395023625893516.6049763741065
4111892.610688787659725.3893112123403
42116113.5669726277622.43302737223837
43114114.975400736747-0.97540073674736
44102113.468235222007-11.4682352220072
4598102.901627843727-4.90162784372738
469897.8850221746310.114977825369081
4710197.14658408813633.85341591186366
4811799.633586137351717.3664138626483
49109113.813328035276-4.81332803527634
5098109.035544839988-11.0355448399877
519398.8436220434358-5.84362204343577
529893.02035563447824.97964436552184
5311496.47402060044717.5259793995531
54115110.79785286344.20214713660005
55112113.803722701084-1.80372270108359
56112111.6712873810530.328712618946582
57103111.360165588103-8.36016558810333
58107103.5583745222143.44162547778619
59104105.852555573482-1.85255557348248
60117103.61471571193513.3852842880648
61123114.5007639157038.49923608429749
62113121.305223562580-8.30522356258025
6397113.70042099093-16.7004209909300
649098.7727765965878-8.77277659658776
6510990.51720005775718.482799942243
66104105.681984471569-1.68198447156894
6792103.638140985079-11.6381409850785
6810292.99073168551489.0092683144852
6990100.035954105488-10.0359541054881
709790.74436548627216.25563451372788
719995.40449022658723.59550977341283
7210897.832251458845810.1677485411542
73106105.9639820391850.0360179608146325
7486105.458015252038-19.4580152520378
757288.139327171366-16.139327171366
767173.4903099892101-2.49030998921013
779670.453444436794225.5465555632058
788891.5729684659963-3.57296846599631
798387.8305648520608-4.83056485206085
809082.96815071790867.03184928209143
818588.2889327392391-3.28893273923912
8210084.777924459999615.2220755400004
8310897.19960552460510.8003944753951
84118105.95838391525612.0416160847441
85124115.8945917727998.10540822720124
8699122.555122252200-23.5551222522002
8792101.989531777561-9.98953177756073
888692.8907332986035-6.8907332986035
8911286.365682057996125.6343179420039
90104107.824401248976-3.82440124897619
9193104.129514848028-11.1295148480281
9210494.0963086089659.903691391035
9396102.093508254810-6.09350825480951
9410996.391587867812812.6084121321872
95113106.7592518606946.24074813930596
96123111.75978365859311.2402163414069
97127121.1339968998105.86600310018953
9896125.984359133190-29.9843591331898
9910099.9728164551020.0271835448979232
1009599.5486151860766-4.54861518607657
10113395.178180017512737.8218199824873
102130127.3060771574012.69392284259881
103117129.511495441588-12.5114954415883
104129118.62931679529810.3706832047024
105122127.358553121602-5.35855312160182
106134122.62440313807811.3755968619217
107141132.2699637017608.73003629823953
108152139.74640267470012.2535973252996
109161150.34823355155010.6517664484504
110122159.689822557451-37.689822557451
111126127.443533082782-1.44353308278231
112119126.085612281661-7.08561228166147
113160119.84726133181540.1527386681853
114162154.2805759041787.71942409582229
115145161.138489347694-16.1384893476941
116161147.49600784502313.5039921549769
117151159.259617841229-8.25961784122887
118166152.38637252990413.6136274700962
119169164.2964522462824.70354775371754
120185168.65658505749516.3434149425053


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
121183.102348116508159.621775068916206.582921164100
122183.614134348091152.606797653314214.621471042868
123184.125920579674146.963567960784221.288273198564
124184.637706811257142.091238989816227.184174632697
125185.149493042840137.725370612698232.573615472981
126185.661279274422133.722036996830237.600521552014
127186.173065506005129.992797902333242.353333109678
128186.684851737588126.478804110677246.890899364499
129187.196637969171123.138617077901251.254658860441
130187.708424200754119.941794355282255.475054046225
131188.220210432336116.865221435005259.575199429668
132188.731996663919113.890877706956263.573115620882