Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.999933893038648
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
28.78.70
38.68.7-0.0999999999999996
48.58.60000661069613-0.100006610696134
58.38.50000661113315-0.200006611133148
688.30001322182931-0.300013221829314
78.28.000019832962460.199980167037539
88.18.19998677991883-0.0999867799188259
98.18.1000066098222-6.60982219535811e-06
1088.10000000043696-0.100000000436955
117.98.00000661069616-0.100006610696164
127.97.90000661113315-6.61113314848194e-06
1387.900000000437040.0999999995629581
1487.999993389303896.61069610607967e-06
157.97.99999999956299-0.0999999995629866
1687.900006610696110.0999933893038936
177.77.99999338974088-0.299993389740878
187.27.70001983165142-0.500019831651421
197.57.200033054791690.299966945208314
207.37.49998017009675-0.199980170096747
2177.30001322008138-0.300013220081375
2277.00001983296235-1.9832962345312e-05
2377.0000000013111-1.31109700873822e-09
247.27.000000000000090.199999999999913
257.37.199986778607730.10001322139227
267.17.29999338842984-0.199993388429839
276.87.1000132209552-0.3000132209552
286.46.8000198329624-0.400019832962403
296.16.40002644409564-0.300026444095638
306.56.100019833836540.399980166163456
317.76.499973558526611.20002644147339
327.97.699920669898410.200079330101588
337.57.89998677336346-0.399986773363458
346.97.50002644191017-0.600026441910168
356.66.90003966592481-0.300039665924806
366.96.60001983471060.299980165289401
377.76.899980169222810.800019830777193
3887.699947113119970.300052886880033
3987.99998016441541.98355845961729e-05
407.77.99999999868873-0.29999999868873
417.37.70001983208832-0.400019832088319
427.47.300026444095580.0999735559044206
438.17.3999933910520.700006608947995
448.38.099953724690160.200046275309845
458.18.29998677554861-0.199986775548611
467.98.10001322051804-0.200013220518041
477.97.90001322226624-1.32222662383441e-05
488.37.900000000874080.399999999125916
498.68.299973557215520.300026442784482
508.78.599980166163540.100019833836457
518.58.69999338799271-0.199993387992709
528.38.50001322095517-0.200013220955171
5388.30001322226627-0.300013222266267
5488.00001983296249-1.9832962490085e-05
558.88.00000000131110.799999998688904
568.78.79994711443101-0.0999471144310071
578.58.70000660720003-0.200006607200031
588.18.50001322182905-0.400013221829052
597.88.1000264436586-0.300026443658596
607.77.80001983383652-0.100019833836515
617.57.70000661200729-0.20000661200729
627.27.50001322182937-0.30001322182937
636.97.20001983296246-0.300019832962461
646.66.9000198333995-0.300019833399503
656.56.60001983339953-0.100019833399531
666.66.500006612007260.0999933879927388
677.76.599993389740961.10000661025904
6887.699927281905530.300072718094471
697.77.99998016310442-0.299980163104422
707.27.70001983077705-0.500019830777049
7177.20003305479163-0.200033054791628
7277.00001322357742-1.32235774223943e-05
737.37.000000000874170.299999999125829
747.37.299980167911651.98320883475489e-05
757.17.29999999868896-0.199999998688961
766.97.10001322139218-0.200013221392183
776.76.9000132222663-0.200013222266296
786.86.700013222266350.0999867777336458
797.56.799993390177950.700006609822052


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
807.49995372469016.820195507945488.17971194143472
817.49995372469016.538662209990918.46124523938929
827.49995372469016.322629844343888.67727760503632
837.49995372469016.140504695769088.85940275361112
847.49995372469015.98004852855619.0198589208241
857.49995372469015.834984671453389.16492277792681
867.49995372469015.701584438020429.29832301135977
877.49995372469015.577418358503669.42248909087654
887.49995372469015.460798905349889.53910854403032
897.49995372469015.350497393372979.64941005600722
907.49995372469015.245586260579589.75432118880062
917.49995372469015.145344881115249.85456256826496