Estimated Parameters of Exponential Smoothing
Parameter	Value
alpha	0.99994898197325
beta	FALSE
gamma	FALSE

Interpolation Forecasts of Exponential Smoothing
t	Observed	Fitted	Residuals
2	6.13	6.11	0.0199999999999996
3	6.15	6.12999897963947	0.0200010203605352
4	6.15	6.14999897958741	1.02041259175678e-06
5	6.16	6.14999999994794	0.0100000000520595
6	6.18	6.15999948981973	0.02000051018027
7	6.21	6.17999897961344	0.0300010203865639
8	6.22	6.20999846940714	0.0100015305928602
9	6.23	6.21999948974164	0.0100005102583562
10	6.26	6.2299994897937	0.0300005102062997
11	6.28	6.25999846943317	0.0200015305668328
12	6.28	6.27999897956138	1.02043862160173e-06
13	6.29	6.27999999994794	0.0100000000520604
14	6.32	6.28999948981973	0.0300005101802707
15	6.36	6.31999846943317	0.0400015305668306
16	6.37	6.35999795920084	0.0100020407991561
17	6.38	6.36999948971561	0.0100005102843852
18	6.38	6.3799994897937	5.10206301207461e-07
19	6.4	6.37999999997397	0.0200000000260303
20	6.41	6.39999897963946	0.0100010203605363
21	6.42	6.40999948976768	0.0100005102323237
22	6.43	6.4199994897937	0.0100005102062983
23	6.44	6.4299994897937	0.0100005102062983
24	6.47	6.4399994897937	0.030000510206297
25	6.47	6.46999846943317	1.53056683238617e-06
26	6.48	6.46999999992191	0.0100000000780875
27	6.51	6.47999948981973	0.0300005101802707
28	6.54	6.50999846943317	0.0300015305668309
29	6.56	6.53999846938111	0.020001530618889
30	6.57	6.55999897956138	0.0100010204386249
31	6.6	6.56999948976767	0.0300005102323277
32	6.62	6.59999846943317	0.0200015305668337
33	6.65	6.61999897956138	0.0300010204386219
34	6.71	6.64999846940714	0.0600015305928627
35	6.76	6.7099969388403	0.0500030611596927
36	6.78	6.75999744894249	0.0200025510575124
37	6.8	6.77999897950932	0.0200010204906844
38	6.83	6.7999989795874	0.0300010204125991
39	6.86	6.82999846940714	0.0300015305928625
40	6.86	6.85999846938111	1.53061889029971e-06
41	6.87	6.85999999992191	0.0100000000780893
42	6.88	6.86999948981973	0.0100005101802711
43	6.9	6.8799994897937	0.0200005102062963
44	6.92	6.89999897961344	0.0200010203865642
45	6.93	6.9199989795874	0.0100010204125933
46	6.94	6.92999948976767	0.0100005102323273
47	6.96	6.9399994897937	0.0200005102062981
48	6.98	6.95999897961344	0.020001020386565
49	6.99	6.97999897958741	0.0100010204125933
50	7.01	6.98999948976767	0.0200005102323262
51	7.06	7.00999897961343	0.0500010203865662
52	7.07	7.0599974490466	0.0100025509533967
53	7.08	7.06999948968959	0.0100005103104115
54	7.08	7.0799994897937	5.10206302095639e-07
55	7.1	7.07999999997397	0.0200000000260294
56	7.11	7.09999897963946	0.0100010203605372
57	7.22	7.10999948976768	0.110000510232323
58	7.24	7.21999438799103	0.0200056120089744
59	7.25	7.23999897935315	0.0100010206468486
60	7.26	7.24999948976766	0.0100005102323388
61	7.27	7.2599994897937	0.0100005102062983
62	7.3	7.2699994897937	0.0300005102062979
63	7.32	7.29999846943317	0.0200015305668328
64	7.34	7.31999897956138	0.0200010204386212
65	7.35	7.3399989795874	0.010001020412596
66	7.36	7.34999948976767	0.0100005102323273
67	7.39	7.3599994897937	0.0300005102062979

Extrapolation Forecasts of Exponential Smoothing
t	Forecast	95% Lower Bound	95% Upper Bound
68	7.38999846943317	7.35740451474196	7.42259242412437
69	7.38999846943317	7.34390483247569	7.43609210639065
70	7.38999846943317	7.33354600399964	7.4464509348667
71	7.38999846943317	7.32481305435372	7.45518388451261
72	7.38999846943317	7.31711914572174	7.4628777931446
73	7.38999846943317	7.31016330606394	7.46983363280239
74	7.38999846943317	7.30376674211806	7.47623019674827
75	7.38999846943317	7.29781295928487	7.48218397958146
76	7.38999846943317	7.29222103969165	7.48777589917469
77	7.38999846943317	7.28693206728187	7.49306487158447
78	7.38999846943317	7.28190156504655	7.49809537381978
79	7.38999846943317	7.27709497868322	7.50290196018312