Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.698186625912078
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
24220642364-158
34204642253.6865131059-207.686513105895
44171542108.682567273-393.682567273048
54499141833.81866394833157.18133605173
64481844038.1204483588779.879551641185
74236444582.621921137-2218.621921137
84073343033.6097678438-2300.60976784379
94089141427.3547964926-536.35479649256
104089141052.8790508377-161.879050837662
114106740939.8572625275127.142737472532
124138241028.6266214126353.373378587363
134187341275.3471882957597.652811704298
144187341692.6203883664180.379611633609
154155841818.5590207962-260.559020796194
164073341636.6401972155-903.640197215544
174499141005.73069688313985.2693031169
184564043788.19242497731851.80757502274
194466045081.0997076208-421.099707620815
204236444787.0935235845-2423.09352358447
214334643095.3220320836250.677967916381
224187343270.3420366937-1397.34203669366
234253842294.7365148494243.263485150601
244285542464.5798267543390.420173245693
254318642737.1659702007448.834029799276
264236443050.5358870608-686.535887060803
274253842571.2057125063-33.2057125062638
284138242548.0219281305-1166.02192813051
294499141733.92101238963257.07898761042
304613144007.97000107842123.02999892157
314515145490.2411527356-339.241152735602
324334645253.3875169366-1907.38751693661
334530943921.67506217981387.32493782018
344318644890.2867795602-1704.28677956018
354515143700.37654335251450.6234566475
364499144713.1824400181277.817559981864
374548244907.150944841574.849055159
384367845308.5028670712-1630.50286707121
394564044170.10757177081469.89242822921
404548245196.3668066899285.633193310146
414842645395.79208217563030.20791782445
424776247511.4427241335250.557275866529
434515147686.3784631684-2535.37846316845
444383545916.2111285587-2081.21112855872
454564044463.13735289961176.86264710036
464318645284.8071136406-2098.8071136406
474499143819.44805652761171.5519434724
484530944637.4099550213671.590044978664
494597345106.3051425211866.694857478869
504450245711.4199007597-1209.41990075965
514530944867.0191009374441.980899062648
524580045175.6042535715624.395746428512
534760445611.54901300431992.45098699573
544613147002.65164491-871.651644910009
554416946394.0761239796-2225.07612397958
564204644840.5577325808-2794.55773258075
574401142889.43489835371121.56510164631
583861143672.4966524129-5061.49665241286
594122440138.62738259941085.37261740056
604269540896.42002819971798.5799718003
614416942152.1645101442016.83548985601
624204643560.2920758263-1514.29207582629
634204642503.0336007597-457.033600759736
644204642183.9388531169-137.938853116852
654318642087.6317906771098.36820932299
664155842854.4977847533-1296.49778475332
673942041949.3003709139-2529.30037091392
683763140183.3766790274-2552.37667902736
693892938401.3414174406527.65858255943
703386238769.7455828313-4907.74558283129
713696735343.22325351941623.77674648059
723877136476.92246137922294.07753862082
733910238078.61671764951023.38328235046
743729838793.1292385686-1495.12923856863
753745537749.2500001899-294.250000189902
763696737543.8085853827-576.808585382685
773861137141.08854535721469.91145464277
783745538167.3610642638-712.36106426378
793517837670.0000963743-2492.00009637432
803353135930.1189573142-2399.11895731416
813631534255.08618734532059.91381265472
823026935693.2904618724-5424.29046187236
833419531906.12340633062288.87659366937
843598433504.18643239382479.81356760622
853598435235.5591000518748.44089994824
863386235758.1105266812-1896.11052668122
873190034434.2715157013-2534.27151570129
883174232664.8770370087-922.877037008715
893353132020.53663240791510.46336759214
903190033075.1219545908-1175.12195459081
912879832254.6675220798-3456.66752207985
922666029841.2684879391-3181.26848793905
932895627620.14937622451335.85062377553
942355828552.8224159609-4994.82241596085
952846425065.50420633113398.49579366887
963107527438.28851768923636.71148231081
973190029977.39183693951922.60816306051
983009631319.7311432577-1223.73114325773
992781630465.3384253231-2649.33842532308
1002944728615.6057692475831.394230752459
1013009629196.0741020194899.925897980633
1022960429824.3903283014-220.390328301364
1032469629670.516748601-4974.51674860098
1042241826197.3756843521-3779.37568435214
1052404723558.6661272402488.333872759835
1061914023899.6143061809-4759.61430618093
1072420720576.51525310563630.48474689439
1082601123111.27114896512899.72885103493
1092748225135.82305152912346.17694847094
1102502926773.8924189747-1744.89241897468
1112273325555.6318683912-2822.63186839118
1122404723584.9080480072462.091951992763
1132469623907.5344688302788.465531169808
1142339824458.0305576856-1060.03055768562
1151849123717.9313992514-5226.9313992514
1161635320068.5578017342-3715.55780173416
1171831617474.4050367601841.59496323991
1181291818061.9953845292-5143.99538452916
1191880714470.52660329744336.47339670256
1202241817498.19433249874919.80566750131


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
12120933.136851634616556.027318971625310.2463842975
12220933.136851634615594.741560609626271.5321426595
12320933.136851634614781.889766242427084.3839370267
12420933.136851634614064.569524465527801.7041788036
12520933.136851634613415.384956941428450.8887463277
12620933.136851634612817.967723854729048.3059794144
12720933.136851634612261.611818817129604.661884452
12820933.136851634611738.860217929930127.4134853392
12920933.136851634611244.272148306530622.0015549626
13020933.136851634610773.733539347731092.5401639214
13120933.136851634610324.043955254931542.2297480142
13220933.13685163469892.6554986173331973.6182046518