Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.385319959597228
beta0.126395076856841
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
13405404.6044337606840.395566239316054
14400399.9907163130630.00928368693701032
15402402.770275293822-0.770275293822124
16404405.045273605086-1.04527360508581
17410411.038402092426-1.03840209242622
18402403.10860548517-1.10860548516996
19400397.3060995332562.6939004667438
20392400.349974832255-8.3499748322547
21390397.773426181316-7.77342618131627
22397393.7487809211413.25121907885949
23394394.630494173634-0.630494173633792
24397394.9441324944062.05586750559428
25400392.0528189090847.94718109091576
26395389.879673808155.12032619185021
27391394.166585508922-3.16658550892197
28392395.249640657892-3.24964065789209
29395400.190686981649-5.19068698164949
30386390.208633337376-4.2086333373764
31385384.988823875090.0111761249100937
32372379.519761302911-7.51976130291058
33367376.967156034955-9.96715603495471
34364378.116664632598-14.1166646325984
35364368.31712618489-4.31712618489041
36368367.0788883574480.921111642552262
37370365.5337419058514.46625809414854
38357358.274324945194-1.27432494519417
39350352.684623450914-2.68462345091416
40353351.6069813792911.39301862070857
41353355.074569403655-2.07456940365512
42348344.9793845394343.02061546056621
43337343.573582111179-6.57358211117884
44322329.052069877344-7.05206987734368
45315323.311994559176-8.31199455917624
46316320.765944176461-4.76594417646083
47317319.265703917486-2.26570391748641
48326320.8103680332075.18963196679306
49329322.0695939901966.93040600980396
50310311.331546432876-1.33154643287583
51301303.950633025261-2.95063302526131
52299304.361701015488-5.36170101548828
53300301.850895219406-1.85089521940648
54295293.7404900470291.2595099529708
55274284.439651568884-10.439651568884
56258266.626976107296-8.62697610729606
57250257.921532865865-7.92153286586466
58247256.140563474066-9.1405634740658
59248252.713429684825-4.7134296848252
60256256.000258710118-0.000258710118487215
61253254.179650712091-1.17965071209116
62237232.6931142071094.30688579289065
63225224.2191221112410.780877888758567
64214222.49725549439-8.49725549438966
65221218.6948458637512.30515413624943
66221212.0587292647298.94127073527062
67207196.861682597610.1383174023995
68194187.4296213467766.57037865322368
69191185.0910905878895.90890941211131
70185188.640977102408-3.64097710240847
71180191.073082575933-11.0730825759331
72185195.515639332241-10.5156393322413
73189189.11530756775-0.115307567749511
74179171.660195414977.33980458502995
75162162.584038865561-0.584038865560757
76148154.96324233736-6.96324233735993
77152158.796737688916-6.79673768891575
78151152.694077120603-1.69407712060283
79134133.5783590257010.421640974299237
80122117.1794404765134.82055952348716
81119112.6451696997336.35483030026651
82115109.4035634451335.59643655486659
83113110.183357086692.81664291330964
84109120.353711739743-11.353711739743


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
85120.015674235211109.084749489666130.946598980755
86107.18546073812595.2693712604991119.101550215751
8790.050995109519477.0188799564509103.083110262588
8878.403008084591664.134846004884992.6711701642983
8985.029991124854869.4161100469001100.643872202809
9085.021835630414767.9619016480715102.081769612758
9168.280957593865349.68279996476586.8791152229656
9254.824553450763934.603018790178675.0460881113492
9349.542190632448927.618113444412871.466267820485
9443.242555647035419.541872548907566.9432387451634
9539.74146992704214.194475134896665.2884647191874
9639.5633270086512.104054004965167.0226000123348