Estimated Parameters of Exponential Smoothing
Parameter	Value
alpha	1
beta	0.217390091297997
gamma	FALSE

Interpolation Forecasts of Exponential Smoothing
t	Observed	Fitted	Residuals
3	2.18	2.19	-0.0100000000000002
4	2.18	2.18782609908702	-0.00782609908702003
5	2.17	2.18612478269199	-0.0161247826919859
6	2.17	2.17261941471041	-0.0026194147104146
7	2.18	2.17204997990737	0.0079500200926299
8	2.17	2.18377823550113	-0.0137782355011282
9	2.18	2.17078298362761	0.00921701637238792
10	2.17	2.1827866716583	-0.0127866716583012
11	2.17	2.17000697593911	-6.97593910548022e-06
12	2.17	2.17000545943907	-5.45943906615776e-06
13	2.17	2.17000427261111	-4.27261110935717e-06
14	2.17	2.17000334378779	-3.34378779021094e-06
15	2.17	2.17000261688146	-2.61688145730687e-06
16	2.17	2.17000204799736	-2.04799735836758e-06
17	2.17	2.17000160278303	-1.60278302541172e-06
18	2.17	2.17000125435388	-1.2543538772114e-06
19	2.18	2.17000098166977	0.00999901833022676
20	2.18	2.18217466917747	-0.00217466917747178
21	2.18	2.18170191764644	-0.00170191764643812
22	2.18	2.1813319376139	-0.00133193761389716
23	2.18	2.18104238757441	-0.001042387574409
24	2.18	2.18081578284444	-0.000815782844440172
25	2.18	2.18063843973741	-0.00063843973740818
26	2.18	2.1804996492646	-0.000499649264604773
27	2.18	2.18039103046536	-0.000391030465355158
28	2.18	2.18030602431679	-0.000306024316791387
29	2.18	2.18023949766262	-0.000239497662624544
30	2.18	2.18018743324388	-0.000187433243881152
31	2.18	2.18014668711388	-0.000146687113881327
32	2.19	2.1801147987888	0.00988520121119718
33	2.19	2.1922637435826	-0.00226374358260362
34	2.19	2.19177162815851	-0.00177162815850629
35	2.2	2.19138649375138	0.00861350624861767
36	2.2	2.20325898466117	-0.00325898466116525
37	2.21	2.20255051368814	0.00744948631186393
38	2.21	2.2141699581976	-0.00416995819759514
39	2.21	2.21326345060431	-0.00326345060431121
40	2.2	2.21255400877949	-0.0125540087794933
41	2.21	2.19982489166476	0.0101751083352362
42	2.2	2.21203685939473	-0.0120368593947275
43	2.21	2.19942016543197	0.0105798345680332
44	2.21	2.21172011663463	-0.00172011663462923
45	2.22	2.21134618032238	0.00865381967761625
46	2.22	2.22322743497218	-0.00322743497217726
47	2.23	2.22252582258892	0.00747417741108247
48	2.24	2.23415063469869	0.00584936530131008
49	2.24	2.24542222875558	-0.00542222875557696
50	2.25	2.24424348995136	0.00575651004863609
51	2.25	2.25549489819639	-0.00549489819639426
52	2.32	2.25430036177581	0.0656996382241926
53	2.36	2.33858281212761	0.0214171878723906
54	2.37	2.38323869655453	-0.0132386965545348
55	2.37	2.39036073510188	-0.0203607351018782
56	2.37	2.38593451303919	-0.0159345130391864
57	2.38	2.38247050779481	-0.00247050779480906
58	2.38	2.39193344387974	-0.0119334438797427
59	2.41	2.38933923142523	0.0206607685747744
60	2.42	2.42383067779198	-0.00383067779198321
61	2.43	2.43299792639705	-0.00299792639705032
62	2.44	2.44234620690389	-0.00234620690389109
63	2.44	2.45183616477085	-0.01183616477085
64	2.44	2.4492630998307	-0.00926309983069684
65	2.43	2.4472493937128	-0.0172493937127989
66	2.43	2.43349954643874	-0.00349954643873884
67	2.43	2.43273877971892	-0.00273877971891956
68	2.42	2.43214339614578	-0.0121433961457789
69	2.42	2.41950354214898	0.000496457851019816
70	2.42	2.41961146716654	0.000388532833460964
71	2.42	2.41969593035468	0.000304069645322702
72	2.42	2.41976203208263	0.000237967917365189

Extrapolation Forecasts of Exponential Smoothing
t	Forecast	95% Lower Bound	95% Upper Bound
73	2.41981376394992	2.39744387098496	2.44218365691487
74	2.41962752789983	2.38438490890985	2.45487014688982
75	2.41944129184975	2.37177382234167	2.46710876135784
76	2.41925505579967	2.35893801108898	2.47957210051036
77	2.41906881974958	2.34567117471563	2.49246646478354
78	2.4188825836995	2.33189585888315	2.50586930851585
79	2.41869634764942	2.31758318688811	2.51980950841073
80	2.41851011159934	2.30272559340107	2.53429462979761
81	2.41832387554925	2.28732563959418	2.54932211150433
82	2.41813763949917	2.27139085694765	2.56488442205069
83	2.41795140344909	2.25493118030076	2.58097162659741
84	2.417765167399	2.23795760325074	2.59757273154726