Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.213256903449989
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
2100.7101.5-0.799999999999997
3110.6101.329394477249.27060552275998
496.8103.30641510413-6.50641510413018
5100101.918877166463-1.91887716646315
6104.8101.5096633638423.29033663615768
786.8102.211350366177-15.4113503661774
89298.9247735091035-6.92477350910352
9100.297.44801775345962.75198224654042
10106.698.03489696570618.56510303429386
11102.199.86146431652972.23853568347025
1293.7100.338847504649-6.63884750464891
1397.698.9230674433308-1.3230674433308
1496.998.6409141773106-1.74091417731057
15105.698.26965221068517.33034778931486
16102.899.83289948144592.9671005185541
17101.7100.4656541502581.23434584974241
18104.2100.728886923963.47111307604
1992.7101.469125750081-8.76912575008106
2091.999.5990491466552-7.69904914665521
21106.597.95717376613038.54282623386975
22112.399.778990435476612.5210095645234
23102.8102.4491821632750.350817836725412
2496.5102.52399648881-6.02399648880967
25101101.239337651213-0.239337651212509
2698.9101.188297244836-2.28829724483593
27105.1100.7003020602294.3996979397709
28103101.638568018981.36143198102008
2999101.92890278751-2.92890278751005
30104.3101.304294048542.99570595146038
3194.6101.943149023395-7.34314902339477
3290.4100.377171801094-9.97717180109377
33108.998.24947103760410.650528962396
34111.4100.52076986422910.879230135771
35100.8102.840840794903-2.0408407949033
36102.5102.4056174065480.0943825934521954
3798.2102.425745146167-4.225745146167
3898.7101.524575821527-2.82457582152661
39113.3100.92221552826812.3777844717319
40104.6103.5618635162811.03813648371896
4199.3103.783253288157-4.4832532881574
42111.8102.8271685745438.97283142545703
4397.3104.740686819515-7.44068681951468
4497.7103.153908988844-5.45390898884382
45115.6101.99082524618513.6091747538151
46111.9104.8930757126937.00692428730672
47107106.3873506889130.612649311087154
48107.1106.5180023838960.581997616103934
49100.6106.642117393322-6.04211739332166
5099.2105.353594147741-6.15359414774055
51108.4104.0412977147054.35870228529458
52103104.970821067128-1.97082106712773
5399.8104.550529869098-4.75052986909807
54115103.53744657946811.4625534205325
5590.8105.98191522756-15.1819152275604
5695.9102.744266997691-6.8442669976906
57114.4101.28467981137813.1153201886219
58108.2104.0816123825594.11838761744123
59112.6104.9598869730617.64011302693892
60109.1106.5891938191942.510806180806
61105107.124640570476-2.12464057047578
62105106.671546301472-1.67154630147189
63118.5106.31507751324712.1849224867533
64103.7108.91359635155-5.21359635154987
65112.5107.801760937784.69823906221981
66116.6108.8036928518577.79630714814303
6796.6110.466309172615-13.866309172615
68101.9107.509223016183-5.60922301618291
69116.5106.31301748499110.1869825150087
70119.3108.48546183164110.8145381683587
71115.4110.7917367536674.60826324633284
72108.5111.774480703863-3.27448070386251
73111.5111.076175088550.423824911449955
74108.8111.166558676771-2.36655867677084
75121.8110.6618737015311.13812629847
76109.6113.037156026177-3.43715602617659
77112.2112.30415877536-0.104158775359693
78119.6112.2819461974597.31805380254065
79104.1113.84257169067-9.74257169066959
80105.3111.764901020278-6.46490102027786
81115110.3862162475834.61378375241728
82124.1111.37013748381112.7298625161889
83116.8114.0848685453582.71513145464236
84107.5114.663889071834-7.16388907183433
85115.6113.1361402717162.46385972828426
86116.2113.6615753679052.53842463209524
87116.3114.2029119445872.09708805541342
88119114.6501304495464.349869550454
89111.9115.577770160287-3.67777016028721
90118.6114.7934602843043.8065397156964
91106.9115.605231156932-8.7052311569324
92103.2113.748780516589-10.5487805165886
93118.6111.4991802484477.10081975155262
94118.7113.013479080625.68652091938
95102.8114.226168923291-11.4261689232906
96100.6111.789459520413-11.1894595204131
9794.9109.403230031811-14.5032300318108
9894.5106.310316105204-11.810316105204
99102.9103.791684663843-0.891684663842625
10095.3103.601526753578-8.3015267535777
10192.5101.831168864202-9.33116886420248
102102.799.84123268665372.85876731334629
10391.5100.450884551582-8.95088455158199
10489.598.5420466289733-9.04204662897327
105104.296.6137677640287.58623223597199
106105.298.23158415952396.96841584047611
1079999.7176469436157-0.717646943615676
10895.599.5646037786499-4.06460377864985
10990.598.6977989630639-8.19779896306386
11096.196.9495617410953-0.849561741095343
11111396.768386834899816.2316131651002
112101.9100.2298903964871.6701096035129
113101.4100.5860527989540.81394720104565
114113.6100.75963265862112.8403673413789
11596.6103.497929637004-6.89792963700397
11697.8102.026898522401-4.22689852240059
117114.9101.12548323231613.7745167676839
118112.5104.0629940247128.43700597528768
119108.4105.8622437933912.53775620660878
120107106.4034378237240.596562176276393
121103.5106.530658826152-3.03065882615169
122107.5105.8843499094731.6156500905268
123122.3106.22889844483816.0711015551624


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
124109.65617179752295.1205937236524124.191749871391
125109.65617179752294.7937404126484124.518603182395
126109.65617179752294.4739221816518124.838421413392
127109.65617179752294.1607034236035125.15164017144
128109.65617179752293.8536917119271125.458651883117
129109.65617179752293.5525320355259125.759811559518
130109.65617179752293.256901987172126.055441607872
131109.65617179752292.9665077193815126.345835875662
132109.65617179752292.6810805232551126.631263071789
133109.65617179752292.4003739168615126.911969678182
134109.65617179752292.1241611533681127.188182441676
135109.65617179752291.8522330772489127.460110517795