Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.627060828465961
beta0
gamma0.400037464658975


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13110.99110.0221067497330.967893250267252
14110.99110.693263242630.296736757369644
15111.98111.9051451103070.0748548896933841
16114.26114.1452780540480.11472194595153
17114.26114.0278287391470.232171260853107
18114.44114.1643609247760.275639075223566
19115.47116.168685875243-0.698685875243129
20115.41116.125318855673-0.715318855673104
21114.63113.7945557942390.835444205761476
22116.48114.3387102319872.14128976801297
23115.8114.3848188488981.41518115110183
24115.18115.293178499606-0.113178499606292
25115.18115.393627064117-0.21362706411746
26115.18115.214801329573-0.034801329572602
27115.18116.216771259392-1.03677125939164
28116.38117.830500970525-1.4505009705248
29122.41116.7405827198445.66941728015649
30122.47120.2828941929342.18710580706637
31123.09123.435231426943-0.345231426942959
32123.09123.623851250126-0.533851250125778
33123.09121.5148671570381.57513284296165
34123.09122.7156680854660.374331914533713
35121.77121.4485083507480.321491649251712
36121.52121.4221508085340.0978491914658548
37121.52121.638403197227-0.118403197226613
38121.52121.534869780959-0.0148697809585769
39121.52122.436879263399-0.916879263398982
40124.73124.1748532399550.555146760045162
41125.23125.424561661307-0.194561661307432
42124.62124.74173549829-0.121735498289866
43128.94126.0951033700032.84489662999708
44129.34128.2629140368441.07708596315601
45127.17127.40015750051-0.230157500509534
46128.08127.284030604730.795969395269807
47124.54126.207494291929-1.66749429192851
48121.21124.887874239384-3.67787423938367
49120.85122.703698462582-1.8536984625819
50119.02121.527483710461-2.50748371046113
51119.13120.72362228019-1.59362228018979
52119.84122.218083816926-2.37808381692572
53125.53121.4978998280294.03210017197115
54124.16123.4836474282190.676352571781038
55127.32125.7641920419661.55580795803407
56127.22126.859949728950.360050271049815
57122.57125.382454396309-2.81245439630861
58125.45123.7998809627981.65011903720161
59125.45122.9404172721822.50958272781784
60127.32123.9322789331123.3877210668884
61128.79126.4550257605172.33497423948255
62128.99127.7864976526181.20350234738207
63129.8129.4978565999240.302143400075749
64130.33132.246186303389-1.91618630338948
65131.19132.89494006926-1.70494006925958
66132.02130.7110933053391.30890669466095
67136.97133.626611367043.34338863296003
68139.45135.647662245783.80233775422016
69128.31135.646407881477-7.33640788147707
70130.73131.932611243959-1.20261124395861
71129.83129.312469624090.517530375909729
72125.46129.153228951516-3.69322895151639
73130.23127.074859392663.15514060734007
74130.23128.7477911548221.48220884517767
75132.65130.5041173365852.14588266341485
76136.34134.1082755720332.23172442796678
77139.12137.4488624108261.67113758917441
78133.94137.785455573964-3.84545557396413
79143.09137.8255792732985.2644207267021
80142.71141.1024197928761.60758020712433
81136.09137.916509984556-1.82650998455591
82134.57138.656475446989-4.08647544698891
83134.65134.4146138927720.235386107227782
84134.35133.3914108009370.958589199062686


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85135.309634311507131.972175678913138.6470929441
86134.719864127836130.439172210169139.000556045503
87135.669893782422130.594702011469140.745085553376
88137.992912499062132.185971490292143.799853507833
89139.874945029243133.415401792327146.334488266158
90138.316303656832131.384131903557145.248475410107
91142.202377719024134.605346791889149.799408646159
92141.629281515133.603947294726149.654615735274
93136.945494471941128.724539665822145.16644927806
94138.486569227244129.761941785251147.211196669237
95137.424887902654128.364385294397146.48539051091
96136.335142958118116.678371616098155.991914300138