Estimated Parameters of Exponential Smoothing
ParameterValue
alpha1
beta0.0258617241640165
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
31592817117-1189
41617116666.250409969-495.250409968983
51593716896.4423804743-959.442380474251
61571316637.6295462792-924.629546279157
71559416389.7170319994-795.717031999386
81568316250.1384176052-567.138417605209
91643816324.4712402863113.528759713714
101703217082.4072897547-50.4072897546866
111769617675.103670331220.8963296688053
121774518339.6440854451-594.644085445128
131939418373.26556413161020.73443586842
142014820048.663516556799.3364834432759
152010820805.232529291-697.232529290959
161858420747.2008939403-2163.20089394025
171844119167.2567891098-726.256789109819
181839119005.4745363576-614.474536357618
191917818939.5831653925238.416834607477
201807919732.7490358052-1653.7490358052
211848318590.9802344047-107.980234404698
221964418992.1876793674651.812320632642
231919520170.0446698103-975.044669810268
241965019695.828333512-45.8283335120395
252083020149.6431337919680.356866208145
262359521347.23833539882247.76166460117
272293724170.3693275552-1233.36932755519
282181423480.4722702136-1666.4722702136
292192822314.3744240344-386.374424034355
302177722418.3821152559-641.382115255947
312138322250.7948679075-867.794867907465
322146721834.3521964027-367.352196402691
332205221908.8518352283143.148164771719
342268022497.5538935802182.446106419808
352432023130.27226445921189.72773554078
362497724801.0406749861175.959325013944
372520425462.5912865137-258.591286513652
382573925682.903669990656.0963300093827
392643426219.3544178039214.645582196066
402752526919.9055226437605.094477356288
413069528026.55430911032668.44569088973
423243631265.56491551471170.43508448528
433016033036.8343848216-2876.83438482157
443023630686.4344874958-450.434487495753
453129330750.7854750262542.214524973824
463107731821.8080775088-744.808077508773
473222631586.5460564531639.453943546891
483386532752.08343795671112.91656204329
493281034419.8653791018-1609.86537910184
503224233323.2314847263-1081.23148472631
513270032727.2689743109-27.2689743108676
523281933184.563751619-365.563751619004
533394733294.1096427103652.890357289732
543414834438.9945130398-290.994513039841
553526134632.4688932104628.531106789633
563950635761.72379132273744.27620867734
574159140103.55722982541487.44277017463
583914842227.0250644574-3079.02506445738
594121639704.39616754631511.60383245371
604022541811.4888489065-1586.48884890648
614112640779.4595119068346.540488093226
624236241689.4216464215672.578353578494
634074042942.8156822804-2202.81568228044
644025641263.8470707211-1007.84707072113
653980440753.7824077786-949.782407778628
664100240277.2193971328724.780602867177
674170241493.9634731636208.036526836397
684225442199.343656436754.6563435633143
694360542752.7571637177852.242836282261
704327144125.7976328704-854.797632870424


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7143769.691092273141474.826175012746064.5560095334
7244268.382184546240980.719043887347556.045325205
7344767.073276819240688.591149809848845.5554038287
7445265.764369092340496.140459751950035.3882784327
7545764.455461365440364.301676378751164.6092463521
7646263.146553638540273.312908067552252.9801992094
7746761.837645911540211.593720431853312.0815713913
7847260.528738184640171.701564883554349.3559114858
7947759.219830457740148.538035968455369.901624947
8048257.910922730840138.442948669356377.3788967922
8148756.602015003940138.692537998357374.5114920094
8249255.293107276940147.201499286758363.3847152672