Estimated Parameters of Exponential Smoothing
Parameter	Value
alpha	0.832646637647366
beta	0.0234863353593083
gamma	1

Interpolation Forecasts of Exponential Smoothing
t	Observed	Fitted	Residuals
13	87.8	89.1063568376068	-1.30635683760684
14	88	88.1304306447819	-0.130430644781939
15	86.5	86.4185847645613	0.081415235438655
16	84.1	84.0555571190795	0.0444428809204709
17	84.3	84.2209470171537	0.0790529828463349
18	84.7	84.3917008459832	0.308299154016822
19	85.7	85.4968647706285	0.203135229371512
20	86.4	85.6601034492918	0.739896550708238
21	86	85.9514105864604	0.0485894135396308
22	86.9	88.4638866993533	-1.56388669935329
23	89.1	87.003156914632	2.09684308536804
24	90.7	87.5940269585978	3.10597304140217
25	89.8	90.06726230223	-0.267262302229994
26	89.4	90.2461431241284	-0.846143124128389
27	88.6	88.0526316731031	0.547368326896944
28	86.8	86.1593198469037	0.640680153096298
29	86.8	86.9265457217242	-0.126545721724213
30	89.5	87.0600418470587	2.43995815294134
31	88.5	90.0597795181783	-1.55977951817829
32	91.2	88.9477413162904	2.25225868370957
33	92.3	90.5149739480094	1.7850260519906
34	92	94.3697471527765	-2.3697471527765
35	92.8	93.0012088113275	-0.201208811327504
36	92.9	91.953107678623	0.946892321377049
37	92.7	92.1274595706426	0.572540429357417
38	94.2	92.988534817943	1.21146518205704
39	94	92.8615442019649	1.13845579803512
40	94.3	91.6076259886333	2.69237401136668
41	94.8	94.1265231478245	0.673476852175469
42	94.7	95.5430466498953	-0.8430466498953
43	95.1	95.2630082354153	-0.163008235415319
44	97	96.1024357340653	0.897564265934676
45	97.9	96.5874928820389	1.31250711796109
46	97.3	99.4682682453502	-2.16826824535022
47	96.5	98.7491016322559	-2.24910163225586
48	98.1	96.2666186038866	1.83338139611344
49	99.3	97.2124402056815	2.08755979431848
50	99.9	99.5675314922811	0.332468507718943
51	99.9	98.8048534393186	1.09514656068143
52	99.9	97.8825049796826	2.01749502031745
53	99.8	99.595976984224	0.204023015775988
54	99.5	100.453015262766	-0.953015262766115
55	99.9	100.278267283566	-0.378267283565563
56	100.1	101.194789582706	-1.09478958270614
57	100.1	100.130239118523	-0.0302391185228288
58	100.2	101.324080420369	-1.12408042036873
59	100.6	101.494864035168	-0.894864035167629
60	100.8	100.883721359778	-0.0837213597781243
61	100.8	100.298842604173	0.501157395826837
62	100.5	101.03130863956	-0.531308639559811
63	101	99.6521621168605	1.34783788313948
64	100.5	99.0746318698329	1.42536813016712
65	99	99.9600587635619	-0.960058763561932
66	97.9	99.5999074355224	-1.69990743552235
67	97.6	98.8305555385099	-1.2305555385099
68	97.2	98.8319506094569	-1.63195060945694
69	96.5	97.4022264362377	-0.902226436237697
70	96.3	97.5738354989316	-1.2738354989316
71	96.3	97.5422406895367	-1.24224068953667
72	96.2	96.6547647359477	-0.454764735947705
73	95.6	95.7287246012602	-0.128724601260245
74	93.5	95.6215222035061	-2.1215222035061
75	93.2	93.0592606216537	0.140739378346268
76	93.6	91.2925024410359	2.30749755896404
77	94.6	92.3333566192314	2.26664338076861
78	96.1	94.4193270128098	1.68067298719023
79	98.4	96.4926968655408	1.90730313445918
80	99.6	99.0503531982214	0.549646801778636
81	99.4	99.6126220934628	-0.212622093462755
82	99.7	100.363095169805	-0.663095169804507
83	100.1	100.924119568794	-0.824119568793861
84	99.9	100.603555039011	-0.703555039010794

Extrapolation Forecasts of Exponential Smoothing
t	Forecast	95% Lower Bound	95% Upper Bound
85	99.607036639757	97.0238255061132	102.190247773401
86	99.3581445160531	95.9641461644197	102.752142867686
87	99.0670759951912	94.9939397202633	103.140212270119
88	97.6691112869511	92.9902517500195	102.347970823883
89	96.8600386701339	91.6228456182101	102.097231722058
90	96.9945462654857	91.2321737940025	102.756918736969
91	97.7074840953878	91.4443325905204	103.970635600255
92	98.413571032489	91.6682255426576	105.15891652232
93	98.3436098092842	91.1305731804761	105.556646438092
94	99.1528914774442	91.4836799428362	106.822103012052
95	100.20921693857	92.0930901446545	108.325343732486
96	100.581271081789	92.0257391274789	109.136803036098