Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.0183448029323068
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
378780
47677-1
57474.9816551970677-0.981655197067695
67372.963646925930.0363530740699929
77471.96431381590982.03568618409020
87673.0016580777892.99834192221104
97775.05666206947561.94333793052441
107776.0923122208420.907687779158053
117876.10896357427471.89103642572533
128077.14365426484242.85634573515759
139079.196053364460410.8039466355396
149089.39424963638050.605750363619464
158989.4053620074273-0.405362007427314
168288.3979257212848-6.39792572128482
177881.2805570347523-3.28055703475231
187677.2203758624416-1.22037586244159
197475.1979883077418-1.19798830774175
207873.1760114483214.82398855167898
218177.26450656764933.73549343235072
228280.33303345852071.66696654147933
238881.36361363121896.63638636878113
249987.485356831336811.5146431686632
2511798.696590691101818.3034093088982
26113117.032363127863-4.03236312786285
27106112.958390220931-6.95839022093071
28100105.830739923602-5.83073992360164
299799.7237761487536-2.72377614875363
309696.673809012073-0.673809012073036
3110095.66144811853254.33855188146747
3210499.74103799780964.25896200219036
33104103.8191678164360.180832183563993
34111103.8224851472077.17751485279268
35117110.9541552427266.04584475727449
36118117.0650650733570.934934926642981
37140118.08221627034121.9177837296592
38147140.4842936935746.51570630642567
39134147.603823041730-13.6038230417305
40126134.354263588904-8.35426358890399
41116126.201006269721-10.201006269721
42114116.013870819992-2.01387081999174
43120113.9769267566686.02307324333214
44122120.0874188483641.91258115163636
45117122.122504772682-5.12250477268245
46119117.0285334321081.97146656789221
47132119.06469959778312.9353004022166
48134132.3019951345321.69800486546774
49154134.33314469916719.6668553008326
50152154.693929283959-2.69392928395933
51132152.644509682132-20.6445096821315
52130132.265790220379-2.26579022037873
53123130.2242247453-7.22422474529992
54129123.0916977660095.90830223399129
55124129.200084406156-5.20008440615578
56128124.1046898824943.8953101175065
57128128.176148578959-0.176148578959385
58129128.1729171679920.827082832008443
59141129.18808983955311.8119101604466
60138141.404777003701-3.40477700370096
61155138.34231704054016.6576829594604
62160155.6478989517404.35210104826024
63142160.727737387812-18.7277373878116
64133142.384180736064-9.38418073606417
65131133.21202978978-2.21202978977993
66140131.1714505392068.82854946079397
67134140.333408539242-6.33340853924241
68134134.217223407700-0.217223407700232
69134134.213238487094-0.213238487093690
70136134.2093266690701.79067333092965
71145136.2421762184428.75782378155759
72137145.402836769831-8.40283676983094
73152137.24868838521614.7513116147839
74168152.51929828978215.4807017102177
75160168.80328871191-8.80328871191008
76157160.641794115334-3.64179411533388
77147157.574986119968-10.5749861199681
78161147.38099008358513.6190099164146
79159161.630828136635-2.63082813663513
80164159.5825661129204.41743388708022
81163164.663603067045-1.66360306704476
82158163.633084596622-5.63308459662224
83175158.52974676979616.4702532302038
84163175.831890319549-12.8318903195495


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85163.596491820388147.477366090804179.715617549973
86164.192983640777141.187054193133187.19891308842
87164.789475461165136.355084207689193.223866714641
88165.385967281553132.254010767216198.517923795890
89165.982459101942128.604879206357203.360038997527
90166.578950922330125.265995391784207.891906452876
91167.175442742719122.153982643268212.196902842169
92167.771934563107119.215028948480216.328840177733
93168.368426383495116.412109978487220.324742788504
94168.964918203884113.718525167057224.21131124071
95169.561410024272111.114311293551228.008508754993
96170.157901844660108.584109421917231.731694267404