Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.999937226073122
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
296.8996.860.0300000000000011
396.996.88999811678220.0100018832178108
496.9496.89999937214250.0400006278574807
596.8896.9399974890035-0.0599974890035071
696.8996.8800037662780.00999623372202052
796.8996.88999937249716.27502856787032e-07
896.9596.88999999996060.0600000000393948
997.0396.94999623356440.0800037664356239
1097.2997.02999497784940.260005022150594
1197.3797.28998367846380.0800163215362488
1297.4197.36999497706130.0400050229387006
1397.4197.40999748872762.51127238470872e-06
1497.3297.4099999998424-0.0899999998423624
1597.3397.32000564965340.00999435034658802
1697.3897.32999937261540.0500006273846054
1797.4797.37999686126430.0900031387357245
1897.597.46999435014960.0300056498504375
1997.597.49999811642751.88357246599935e-06
2097.5897.49999999988180.0800000001182326
2197.797.57999497808580.120005021914167
2297.997.69999246681350.200007533186479
2397.9897.89998744474170.0800125552582642
2498.0397.97999497729770.0500050227022939
2598.0398.02999686098843.13901163906394e-06
2697.9498.029999999803-0.0899999998029557
2798.1297.94000564965340.179994350346604
2898.1998.11998870104780.0700112989521813
2998.3498.18999560511580.150004394884178
3098.4298.33999058363510.0800094163649163
3198.4398.41999497749480.0100050225052541
3298.4598.42999937194550.0200006280545466
3398.7798.4499987444820.320001255517951
3499.2498.76997991226460.470020087735406
3599.4699.23997049499340.220029505006622
3699.5499.45998618788390.0800138121160643
3799.5599.53999497721880.0100050227811863
3899.2499.5499993719454-0.309999371945423
3999.4399.24001945987790.189980540122107
4099.4799.42998807417550.0400119258245155
4199.5799.46999748829430.100002511705696
4299.6299.56999372244960.0500062775503807
4399.6499.61999686090960.0200031390904059
4499.7599.63999874432440.110001255675598
4599.8599.74999309478920.100006905210776
46100.2899.84999372217380.430006277826166
47100.52100.2799730068170.240026993182639
48100.57100.5199849325630.0500150674369166
49100.57100.5699968603583.13964218889851e-06
50100.27100.569999999803-0.299999999802907
51100.27100.270018832178-1.88321780427714e-05
52100.18100.270000001182-0.0900000011821476
53100.16100.180005649654-0.0200056496535126
54100.18100.1600012558330.0199987441668128
55100.18100.17999874461.25539969531019e-06
56100.59100.1799999999210.410000000078796
57100.69100.589974262690.10002573731002
58101.06100.6899937209920.370006279008322
59101.15101.0599767732530.0900232267471068
60101.16101.1499943488890.0100056511114417
61101.16101.1599993719066.2809401413233e-07
62100.81101.159999999961-0.349999999960559
63100.94100.8100219708740.129978029125581
64101.13100.9399918407690.190008159231297
65101.29101.1299880724420.160011927558301
66101.34101.2899899554230.0500100445770357
67101.35101.3399968606730.0100031393268694
68101.7101.3499993720640.350000627936339
69102.05101.6999780290860.350021970913829
70102.48102.0499780277460.430021972253613
71102.66102.4799730058320.180026994167832
72102.72102.6599886989990.0600113010013672
73102.73102.7199962328550.0100037671450224
74102.18102.729999372024-0.54999937202426
75102.22102.180034525620.0399654743796276
76102.37102.219997491210.150002508789782
77102.53102.3699905837530.160009416246524
78102.61102.5299899555810.0800100444193959
79102.62102.6099949774550.0100050225446751
80103102.6199993719450.380000628054546
81103.17102.9999761458680.170023854131642
82103.52103.1699893269350.350010673064986
83103.69103.5199780284560.170021971544386
84103.73103.6899893270530.0400106729468206
8599.57103.729997488373-4.15999748837295
8699.0999.5702611393781-0.480261139378129
8799.1499.09003014787760.0499698521223593
8899.3699.13999686319620.22000313680384
8999.699.35998618953920.240013810460809
9099.6599.59998493339060.0500150666094044
9199.899.64999686035790.150003139642124
92100.1599.79999058371390.350009416286127
93100.45100.1499780285350.300021971465497
94100.89100.4499811664430.440018833557303
95101.13100.889972378290.240027621710084
96101.17101.1299849325240.0400150674763751


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
97101.169997488097100.248814822076102.091180154118
98101.16999748809799.8672893570812102.472705619113
99101.16999748809799.5745290788041102.76546589739
100101.16999748809799.3277188947543103.01227608144
101101.16999748809799.1102738692768103.229721106917
102101.16999748809798.9136880331766103.426306943018
103101.16999748809798.73290837877103.607086597424
104101.16999748809798.5646425607911103.775352415403
105101.16999748809798.4066036928383103.933391283356
106101.16999748809798.2571266982899104.082868277904
107101.16999748809798.1149545737423104.225040402452
108101.16999748809797.9791107494324104.360884226762