Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.757882519041001
betaFALSE
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
223602850-490
328802478.63756566991401.362434330091
430002782.82313844843217.176861551573
531202947.41768535855172.582314641448
629103078.21480472094-168.214804720939
733802950.72774477904429.272255220956
837303276.06568292031453.934317079686
929603620.09456662782-660.094566627823
1040703119.82043366665950.17956633335
1146603839.94491694066820.055083059345
1238804461.45032904205-581.450329042049
1341904020.77928897044169.220711029559
1441404149.02870771943-9.02870771943253
1540604142.18600796934-82.1860079693442
1642504079.89866921961170.101330780386
1743804208.81549428368171.184505716321
1847804338.55323869675441.446761303247
1944604673.11802217575-213.11802217575
2048204511.59959867616308.400401323844
2145804745.33087170473-165.330871704727
2246304620.02949418199.97050581809617
2350304627.58596624744402.414033752564
2443704932.56852784528-562.56852784528
2542404506.20767482871-266.207674828711
2642204304.45353164148-84.4535316414795
2740704240.44767633913-170.447676339126
2842904111.26836203054178.731637969457
2943404246.7259460471693.2740539528404
3042504317.4167210181-67.416721018104
3145204266.32276666742253.677233332581
3246804458.58030728887221.419692711132
3342004626.39042176606-426.390421766065
3444904303.23657482304186.763425176956
3548404444.78130996088395.218690039119
3638404744.31064633981-904.310646339814
3739404058.9494156962-118.9494156962
3835103968.79973288991-458.799732889909
3932403621.08343559197-381.083435591966
4034103332.2669614607377.7330385392725
4132903391.17947252158-101.179472521583
4231903314.49731901169-124.497319011686
4337903220.14297726526569.857022734742
4440903652.02765314867437.97234685133
4541803983.95923865066196.040761349345
4650204132.53510469681887.464895303188
4759104805.129235109651104.87076489035
4858505642.49147361951207.508526380493
4966605799.75855831524860.241441684759
5069506451.72050912275498.279490877251
5168506829.3578248552720.6421751447324
5263606845.00216855244-485.002168552443
5356006477.42750330957-877.427503309569
5452905812.44053682546-522.440536825457
5556305416.49198672705213.508013272954
5654105578.30597766179-168.305977661792
5750205450.74981934182-430.749819341815
5850705124.29206118258-54.2920611825839
5953705083.1450570896286.8549429104
6048605300.5474038219-440.547403821896
6144404966.66422765638-526.664227656384
6242204567.51461611138-347.514616111381
6337204304.13936344932-584.139363449321
6436503861.43035120734-211.430351207342
6536503701.1909840326-51.190984032598
6630403662.39423210178-622.394232101785
6735303190.69252363989339.307476360105
6835203447.8477285531472.1522714468638
6930303502.53067379182-472.530673791815
7029203144.40793641433-224.407936414333
7135302974.33308427185555.666915728154
7229203395.46332611164-475.463326111643
7335203035.11798280654484.882017193462
7433803402.6015874348-22.6015874348013
7529203385.47223941539-465.472239415389
7630003032.6989660636-32.6989660635982
7728603007.91699129328-147.916991293282
7827602895.81328932296-135.813289322964
7928102792.8827714916317.1172285083685
8034002805.85561975255594.144380247446
8127303256.14725932854-526.147259328543
8226702857.38944904211-187.389449042108
8329002715.37026136037184.62973863963
8422402855.29791277045-615.297912770455
8529202388.97438067931531.025619320688
8626502791.42941472538-141.429414725383
8723702684.24253362682-314.242533626815
8825602446.0836106519113.916389348102
8924302532.41885077109-102.418850771093
9019302454.79739415141-524.797394151413
9123602057.06262308579302.937376914213
9224702286.6535654132183.346434586796
9327202425.60862311503294.391376884969
9427502648.72270141256101.27729858744
9530102725.47899558768284.521004412323
9626102941.11249113176-331.112491131764
9734402690.16812226688749.831877733119
9835403258.4525946205281.547405379499
9927903471.83245143897-681.832451438974
10030602955.0835555785104.916444421497
10130503034.5978947654915.4021052345074
10230003046.27088107916-46.2708810791555
10332003011.20298916864188.797010831362
10435303154.28894332492375.711056675078
10536403439.03378538939200.966214610613
10638303591.34256636061238.657433639387
10744603772.21686335509687.783136644908
10834204293.47567950946-873.475679509456
10951803631.483731201781548.51626879822
11053104805.07714177455504.922858225453
11148705187.74934948784-317.749349487836
11245504946.93267207436-396.932672074356
11345104646.10433867297-136.104338672967
11443804542.95323962709-162.953239627089
11552604419.45382789262840.546172107381
11652705056.48907817963213.510921820368
11746105218.30527345162-608.305273451619
11848404757.2813404621882.7186595378189
11950504819.9723665244230.027633475602
12047604994.30628883193-234.306288831927
12152104816.72964842484393.270351575162
12255405114.78237314076425.217626859237
12348305437.04737932548-607.047379325479
12452104976.97678230505233.023217694954
12553205153.58100552674166.418994473263
12651505279.7070522744-129.707052274404


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
1275181.40434475934322.951561532686039.85712798591
1285181.40434475934104.264700201666258.54398931693
1295181.40434475933923.025051093846439.78363842476
1305181.40434475933764.786160641146598.02252887745
1315181.40434475933622.527918475796740.2807710428
1325181.40434475933492.207983979816870.60070553878
1335181.40434475933371.246070431086991.56261908751
1345181.40434475933257.875917371987104.93277214661
1355181.40434475933150.825549485567211.98314003304
1365181.40434475933049.142898157697313.6657913609
1375181.40434475932952.093350413337410.71533910526
1385181.40434475932859.095979713857503.71270980474