Estimated Parameters of Exponential Smoothing
Parameter	Value
alpha	0.999937777962665
beta	FALSE
gamma	FALSE

Interpolation Forecasts of Exponential Smoothing
t	Observed	Fitted	Residuals
2	0.71	0.71	0
3	0.71	0.71	0
4	0.71	0.71	0
5	0.71	0.71	0
6	0.71	0.71	0
7	0.71	0.71	0
8	0.71	0.71	0
9	0.71	0.71	0
10	0.71	0.71	0
11	0.7	0.71	-0.01
12	0.7	0.700000622220373	-6.22220373336368e-07
13	0.68	0.700000000038716	-0.0200000000387157
14	0.68	0.680001244440749	-1.24444074911523e-06
15	0.69	0.680000000077432	0.00999999992256828
16	0.69	0.689999377779631	6.22220368562409e-07
17	0.7	0.689999999961284	0.0100000000387158
18	0.7	0.699999377779624	6.22220375778859e-07
19	0.7	0.699999999961284	3.87158083370309e-11
20	0.7	0.699999999999998	2.44249065417534e-15
21	0.7	0.7	0
22	0.71	0.7	0.01
23	0.71	0.709999377779627	6.22220373336368e-07
24	0.71	0.709999999961284	3.87158083370309e-11
25	0.71	0.709999999999998	2.44249065417534e-15
26	0.71	0.71	0
27	0.71	0.71	0
28	0.71	0.71	0
29	0.71	0.71	0
30	0.71	0.71	0
31	0.76	0.71	0.05
32	0.77	0.759996888898133	0.0100031111018667
33	0.78	0.769999377586048	0.0100006224139525
34	0.85	0.779999377740899	0.0700006222591012
35	0.89	0.849995644418668	0.0400043555813316
36	0.9	0.889997510847493	0.0100024891525066
37	0.91	0.899999377624747	0.0100006223752535
38	0.91	0.909999377740901	6.22259098803646e-07
39	0.91	0.909999999961282	3.87182508276851e-11
40	0.9	0.909999999999998	-0.00999999999999757
41	0.89	0.900000622220373	-0.0100006222203733
42	0.88	0.890000622259089	-0.0100006222590892
43	0.87	0.880000622259092	-0.0100006222590916
44	0.86	0.870000622259092	-0.0100006222590916
45	0.87	0.860000622259092	0.00999937774090842
46	0.87	0.869999377818345	6.22181655085541e-07
47	0.87	0.869999999961287	3.87133658463767e-11
48	0.85	0.869999999999998	-0.0199999999999976
49	0.84	0.850001244440747	-0.0100012444407467
50	0.84	0.840000622297805	-6.22297804953043e-07
51	0.84	0.840000000038721	-3.87205822960368e-11
52	0.84	0.840000000000002	-2.44249065417534e-15
53	0.84	0.84	0
54	0.82	0.84	-0.02
55	0.87	0.820001244440747	0.0499987555592534
56	0.92	0.869996888975565	0.0500031110244351
57	0.92	0.919996888704559	3.11129544094957e-06
58	0.92	0.919999999806409	1.93591143116123e-10
59	0.93	0.919999999999988	0.010000000000012
60	0.94	0.929999377779627	0.0100006222203732
61	0.87	0.939999377740911	-0.0699993777409108
62	0.84	0.870004355503895	-0.0300043555038952
63	0.83	0.840001866932128	-0.0100018669321283
64	0.81	0.830000622336538	-0.0200006223365375
65	0.81	0.81000124447947	-1.24447946969752e-06
66	0.81	0.810000000077434	-7.7434059164716e-11
67	0.8	0.810000000000005	-0.0100000000000048
68	0.8	0.800000622220373	-6.22220373336368e-07
69	0.8	0.800000000038716	-3.87158083370309e-11
70	0.8	0.800000000000002	-2.44249065417534e-15
71	0.8	0.8	0
72	0.8	0.8	0

Extrapolation Forecasts of Exponential Smoothing
t	Forecast	95% Lower Bound	95% Upper Bound
73	0.8	0.764328523467458	0.835671476532542
74	0.8	0.749554483533622	0.850445516466378
75	0.8	0.738217753155882	0.861782246844118
76	0.8	0.728660376236937	0.871339623763063
77	0.8	0.720240124045964	0.879759875954036
78	0.8	0.712627614741549	0.887372385258451
79	0.8	0.705627177644731	0.894372822355269
80	0.8	0.699111321285057	0.900888678714943
81	0.8	0.692991489187099	0.907008510812902
82	0.8	0.687203203591845	0.912796796408155
83	0.8	0.681697788805574	0.918302211194426
84	0.8	0.676437428535019	0.923562571464981