Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.340258676878912
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
218853647-1762
347913047.464211339361743.53578866064
431783640.71739188006-462.717391880058
528493483.27378435009-634.273784350089
647163267.456625708151448.54337429185
730853760.33607764641-675.336077646408
827993530.54711741785-731.547117417847
935733281.63186317067291.368136829331
1027213380.77239989289-659.772399892891
1133553156.27911606411198.720883935888
1256673223.895621100352443.10437889965
1328564055.18308454182-1199.18308454182
1419443647.15063486005-1703.15063486005
1541883067.638853317091120.36114668291
1629493448.85145471396-499.851454713957
1735673278.77266009699288.227339903014
1841373376.84451341271760.155486587286
1934943635.49401350115-141.49401350115
2024893587.34944768096-1098.34944768096
2132443213.6265178623530.3734821376456
2226693223.96135870672-554.961358706715
2325293035.13094107425-506.130941074245
2433772862.91549673684514.084503263156
2533663037.83720962112328.162790378882
2620733149.49744647633-1076.49744647633
2741332783.209849674771349.79015032523
2842133242.48766028862970.512339711382
2937103572.71290489347137.28709510653
3051233619.426030226971503.57396977303
3131414131.03011977151-990.030119771513
3230843794.16378114779-710.163781147787
3338043552.52439260712251.475607392884
3432033638.09115004594-435.09115004594
3527573490.04761100958-733.047611009584
3622433240.62180079822-997.621800798216
3752292901.172326833062327.82767316694
3828573693.23589090696-836.235890906958
3933953408.6993731083-13.6993731082985
4048823404.03804254041477.9619574596
4171403906.927422662973233.07257733703
4289455007.008420081163937.99157991884
4368666346.94422462464519.055775375358
4442056523.55745598022-2318.55745598022
4532175734.64816374065-2517.64816374065
4630794877.99653069964-1798.99653069964
4722634265.87235145403-2002.87235145403
4841873584.37765519092602.622344809076
4926653789.42513689333-1124.42513689333
5020733406.82972756461-1333.82972756461
5135402952.98258928172587.017410718281
5236863152.72035675761533.279643242393
5323843334.17338257372-950.173382573722
5445003010.868644613631489.13135538637
5516793517.5585092963-1838.5585092963
568682891.97302355867-2023.97302355867
5718692203.29864052399-334.298640523988
5837102089.550627416881620.44937258312
5969042640.922586881274263.07741311873
6034154091.47166690143-676.471666901426
619383861.29631257547-2923.29631257547
6233592866.61937713354492.380622866458
6335513034.1561563909516.843843609103
6422783210.01675877034-932.016758770342
6530332892.88996960217140.110030397826
6622802940.5636231628-660.563623162802
6729012715.80111875109185.198881248913
6848122778.81664504432033.1833549557
6948823470.624923253751411.37507674625
7078963950.85753944733945.1424605527
7150485293.22649317378-245.22649317378
7237415209.78605107081-1468.78605107081
7344184710.01885271526-292.018852715257
7434714610.65690426667-1139.65690426667
7550554222.87875392497832.121246075027
7675954506.015228117293088.98477188271
7781245557.069099497212566.93090050279
7823336430.48961134189-4097.48961134189
7930085036.28321766161-2028.28321766161
8027444346.14225368437-1602.14225368437
8128333800.99945027393-967.999450273927
8224283471.62923810421-1043.62923810421
8342693116.525334394721152.47466560528
8432073508.66483925004-301.664839250041
8551703406.020760185931763.97923981407
8677674006.230002366943760.76999763306
8745445285.86462580747-741.864625807471
8837415033.43874980695-1292.43874980695
8921934593.6752508506-2400.6752508506
9034323776.82466638023-344.824666380227
9152823659.495081642481622.50491835752
9266354211.566458392342423.43354160766
9342225036.16074876374-814.160748763737
9473174759.135489622642557.86451037736
9541325629.47108355917-1497.47108355917
9650485119.9435540029-71.9435540028953
9743835095.4641355079-712.464135507904
9837614853.04203143631-1092.04203143631
9940814481.46525472363-400.46525472363
10064914345.203477015392145.79652298461
10158595075.3293627775783.670637222495
10271395341.980096907691797.01990309231
10376825953.431711458951728.56828854105
10486496541.592070212772107.40792978723
10561467258.6559040463-1112.6559040463
10671376880.065078314256.934921686003
10799486967.489414810862980.51058518914
108158197981.634002950917837.36599704909
109837010648.3657873226-2278.36578732261
110132229873.132059082043348.86794091796
1111671111012.6134337015698.38656629901
1121905912951.53890709456107.46109290554
113830315029.6555376559-6726.65553765593
1142078112740.85262459298040.14737540708
115963815476.5825324604-5838.58253246039
1161344413489.9541651171-45.9541651170912
117607213474.3178616973-7402.31786169728
1181344210955.6149802392486.38501976098
1191445711801.62905727442655.37094272556
1201770512705.1420608694999.85793913105
1211646314406.38710782022056.61289217979
1221919415106.16748936544087.83251063458
1232068816497.08797073654190.91202926346
1241473917923.0821527296-3184.08215272964
1251270216839.6705723681-4137.6705723681
1261576015431.7922580533328.20774194668


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
12715543.467790069510835.721216956520251.2143631826
12815543.467790069510570.661096731220516.2744834078
12915543.467790069510319.031454735120767.904125404
13015543.467790069510078.976630353421007.9589497856
13115543.46779006959849.032590045921237.9029900931
13215543.46779006959628.0201434479521458.9154366911
13315543.46779006959414.9729118328421671.9626683062
13415543.46779006959209.0871506363521877.8484295027
13515543.46779006959009.6858302947422077.2497498443
13615543.46779006958816.1923155158822270.7432646232
13715543.46779006958628.1106826466822458.8248974923
13815543.46779006958445.0107368898622641.9248432492