Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.6087902561648
beta0.147224753220598
gammaFALSE


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
3-37-10
4-33.01580748608233-6.01580748608233
500.91796177286605-0.91796177286605
661.841358865928594.15864113407141
7-16.2280771695089-7.2280771695089
803.03482702605008-3.03482702605008
9-12.12237821455813-3.12237821455813
1010.8767734704974090.123226529502591
11-41.61810594000773-5.61810594000773
12-1-1.639374045803970.63937404580397
13-1-1.030054734807650.0300547348076465
140-0.7889893075563120.788989307556312
153-0.01517558846790163.0151755884679
1602.38416580527450-2.38416580527450
1781.282750383218016.71724961678199
1886.324248321258451.67575167874155
1988.44672737736045-0.446727377360446
2089.2370221392205-1.23702213922049
21119.435320099150211.56467990084979
221311.47950764911681.52049235088324
23513.6330744508798-8.63307445087983
24128.83147492965923.16852507034080
251311.49856592252291.50143407747705
26913.2853201905549-4.28532019055495
271111.1650659024837-0.16506590248372
28711.5383875869256-4.53838758692564
29128.84250252343843.15749747656159
301111.1148006254223-0.114800625422323
311011.3846660629438-1.38466606294383
321310.75734356751532.24265643248474
331412.53930670595391.46069329404611
341013.9761387773112-3.97613877731116
351311.74670313572851.25329686427155
361212.8132286966480-0.813228696647988
371312.54878476099390.451215239006084
381713.09456394133593.90543605866408
391516.0932794091885-1.09327940918854
40615.9508360719243-9.9508360719243
4199.5241151061641-0.524115106164102
4268.78931410159438-2.78931410159438
43116.42547860003414.57452139996591
44128.954684156547353.04531584345265
451310.82587286977972.17412713022031
461112.3615552132928-1.36155521329276
471611.62271377146774.37728622853231
481614.76995484758471.23004515241534
491916.11143393385482.88856606614521
501418.7215036662045-4.72150366620451
511516.2754534672027-1.27545346720271
521215.8130074388838-3.81300743888383
531413.46396725257310.536032747426901
541613.81062443191812.18937556808189
551315.3600521429195-2.36005214291955
561313.9283034900841-0.928303490084055
571513.28498655729001.71501344271003
581214.4046101488072-2.40461014880719
591312.80072424719190.19927575280807
601212.7999195961422-0.799919596142221
611512.11911856298182.8808814370182
621013.9373638422587-3.93736384225873
63811.2518258663456-3.25182586634558
64118.692178845345682.30782115465432
6589.72403844970138-1.72403844970138
66138.146817378721484.85318262127852
67911.0087302903941-2.00873029039412
6889.51313700517903-1.51313700517903
6988.18363513360865-0.183635133608647
7067.64706201448947-1.64706201448947
7186.07194435624521.92805564375480
7266.84613318307419-0.846133183074189
73125.85558481634136.1444151836587
74169.67153193969286.3284680603072


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
7514.16674289453837.2388681077667621.0946176813098
7614.80924415781866.358970624048123.2595176915891
7715.45174542109895.391265390638825.5122254515591
7816.09424668437934.3390357063837227.8494576623748
7916.73674794765963.2055457834020130.2679501119171
8017.37924921093991.9938753710060532.7646230508737
8118.02175047422020.70687239715914935.3366285512813
8218.6642517375005-0.65284910682090937.981352581822
8319.3067530007808-2.0828941198677540.6964001214294
8419.9492542640612-3.5810663607160943.4795748888384
8520.5917555273415-5.1453474261630646.328858480846
8621.2342567906218-6.7738772472262549.2423908284699