Multiple Linear Regression - Estimated Regression Equation

CorrectAnlysis[t] = + 0.0750409449600476 + 0.00297781527619237T40[t] + e[t]

Multiple Linear Regression - Ordinary Least Squares
Variable	Parameter	S.D.	T-STAT H0: parameter = 0	2-tail p-value	1-tail p-value
(Intercept)	0.0750409449600476	0.031519	2.3808	0.018512	0.009256
T40	0.00297781527619237	0.023586	0.1263	0.8997	0.44985

Multiple Linear Regression - Regression Statistics
Multiple R	0.0102397583257689
R-squared	0.000104852650570154
Adjusted R-squared	-0.00647340489778125
F-TEST (value)	0.0159392741618074
F-TEST (DF numerator)	1
F-TEST (DF denominator)	152
p-value	0.899700215159793
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation	0.269792499178403
Sum Squared Residuals	11.0637748771651

Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or Index	Actuals	Interpolation Forecast	Residuals Prediction Error
1	0	0.07801876023624	-0.07801876023624
2	0	0.0809965755124324	-0.0809965755124324
3	0	0.0809965755124324	-0.0809965755124324
4	0	0.0809965755124324	-0.0809965755124324
5	0	0.0809965755124324	-0.0809965755124324
6	0	0.0809965755124324	-0.0809965755124324
7	0	0.0809965755124324	-0.0809965755124324
8	0	0.07801876023624	-0.07801876023624
9	0	0.0809965755124324	-0.0809965755124324
10	0	0.0809965755124324	-0.0809965755124324
11	0	0.07801876023624	-0.07801876023624
12	0	0.0809965755124324	-0.0809965755124324
13	0	0.0809965755124324	-0.0809965755124324
14	0	0.07801876023624	-0.07801876023624
15	0	0.0809965755124324	-0.0809965755124324
16	0	0.07801876023624	-0.07801876023624
17	1	0.07801876023624	0.92198123976376
18	0	0.07801876023624	-0.07801876023624
19	0	0.0809965755124324	-0.0809965755124324
20	1	0.07801876023624	0.92198123976376
21	0	0.0809965755124324	-0.0809965755124324
22	0	0.0809965755124324	-0.0809965755124324
23	0	0.0809965755124324	-0.0809965755124324
24	0	0.0809965755124324	-0.0809965755124324
25	0	0.07801876023624	-0.07801876023624
26	0	0.0809965755124324	-0.0809965755124324
27	0	0.0809965755124324	-0.0809965755124324
28	0	0.0809965755124324	-0.0809965755124324
29	0	0.0809965755124324	-0.0809965755124324
30	0	0.0809965755124324	-0.0809965755124324
31	0	0.0809965755124324	-0.0809965755124324
32	0	0.0809965755124324	-0.0809965755124324
33	0	0.0809965755124324	-0.0809965755124324
34	0	0.07801876023624	-0.07801876023624
35	0	0.0809965755124324	-0.0809965755124324
36	0	0.0809965755124324	-0.0809965755124324
37	0	0.07801876023624	-0.07801876023624
38	0	0.0809965755124324	-0.0809965755124324
39	0	0.0809965755124324	-0.0809965755124324
40	0	0.07801876023624	-0.07801876023624
41	1	0.0809965755124323	0.919003424487568
42	0	0.0809965755124324	-0.0809965755124324
43	0	0.0809965755124324	-0.0809965755124324
44	0	0.07801876023624	-0.07801876023624
45	0	0.0809965755124324	-0.0809965755124324
46	0	0.0809965755124324	-0.0809965755124324
47	0	0.0809965755124324	-0.0809965755124324
48	0	0.0809965755124324	-0.0809965755124324
49	0	0.0809965755124324	-0.0809965755124324
50	0	0.0809965755124324	-0.0809965755124324
51	0	0.07801876023624	-0.07801876023624
52	1	0.07801876023624	0.92198123976376
53	0	0.0809965755124324	-0.0809965755124324
54	1	0.0809965755124323	0.919003424487568
55	0	0.0809965755124324	-0.0809965755124324
56	0	0.07801876023624	-0.07801876023624
57	0	0.0809965755124324	-0.0809965755124324
58	0	0.0809965755124324	-0.0809965755124324
59	0	0.0809965755124324	-0.0809965755124324
60	1	0.07801876023624	0.92198123976376
61	0	0.07801876023624	-0.07801876023624
62	0	0.0809965755124324	-0.0809965755124324
63	0	0.0809965755124324	-0.0809965755124324
64	0	0.07801876023624	-0.07801876023624
65	0	0.0809965755124324	-0.0809965755124324
66	0	0.0809965755124324	-0.0809965755124324
67	1	0.07801876023624	0.92198123976376
68	0	0.0809965755124324	-0.0809965755124324
69	0	0.0809965755124324	-0.0809965755124324
70	0	0.0809965755124324	-0.0809965755124324
71	0	0.0809965755124324	-0.0809965755124324
72	0	0.0809965755124324	-0.0809965755124324
73	0	0.0809965755124324	-0.0809965755124324
74	0	0.0809965755124324	-0.0809965755124324
75	0	0.0809965755124324	-0.0809965755124324
76	0	0.07801876023624	-0.07801876023624
77	0	0.0809965755124324	-0.0809965755124324
78	0	0.0809965755124324	-0.0809965755124324
79	1	0.07801876023624	0.92198123976376
80	0	0.07801876023624	-0.07801876023624
81	0	0.0809965755124324	-0.0809965755124324
82	0	0.0809965755124324	-0.0809965755124324
83	0	0.0809965755124324	-0.0809965755124324
84	1	0.0809965755124323	0.919003424487568
85	0	0.0809965755124324	-0.0809965755124324
86	0	0.0809965755124324	-0.0809965755124324
87	0	0.0750409449600476	-0.0750409449600476
88	0	0.0750409449600476	-0.0750409449600476
89	0	0.0750409449600476	-0.0750409449600476
90	0	0.0750409449600476	-0.0750409449600476
91	0	0.0750409449600476	-0.0750409449600476
92	0	0.0750409449600476	-0.0750409449600476
93	0	0.0750409449600476	-0.0750409449600476
94	0	0.0750409449600476	-0.0750409449600476
95	0	0.0750409449600476	-0.0750409449600476
96	0	0.0750409449600476	-0.0750409449600476
97	0	0.0750409449600476	-0.0750409449600476
98	0	0.0750409449600476	-0.0750409449600476
99	0	0.0750409449600476	-0.0750409449600476
100	0	0.0750409449600476	-0.0750409449600476
101	0	0.0750409449600476	-0.0750409449600476
102	0	0.0750409449600476	-0.0750409449600476
103	0	0.0750409449600476	-0.0750409449600476
104	0	0.0750409449600476	-0.0750409449600476
105	0	0.0750409449600476	-0.0750409449600476
106	0	0.0750409449600476	-0.0750409449600476
107	0	0.0750409449600476	-0.0750409449600476
108	0	0.0750409449600476	-0.0750409449600476
109	0	0.0750409449600476	-0.0750409449600476
110	0	0.0750409449600476	-0.0750409449600476
111	0	0.0750409449600476	-0.0750409449600476
112	0	0.0750409449600476	-0.0750409449600476
113	0	0.0750409449600476	-0.0750409449600476
114	0	0.0750409449600476	-0.0750409449600476
115	0	0.0750409449600476	-0.0750409449600476
116	0	0.0750409449600476	-0.0750409449600476
117	0	0.0750409449600476	-0.0750409449600476
118	0	0.0750409449600476	-0.0750409449600476
119	0	0.0750409449600476	-0.0750409449600476
120	0	0.0750409449600476	-0.0750409449600476
121	0	0.0750409449600476	-0.0750409449600476
122	0	0.0750409449600476	-0.0750409449600476
123	0	0.0750409449600476	-0.0750409449600476
124	0	0.0750409449600476	-0.0750409449600476
125	0	0.0750409449600476	-0.0750409449600476
126	0	0.0750409449600476	-0.0750409449600476
127	0	0.0750409449600476	-0.0750409449600476
128	0	0.0750409449600476	-0.0750409449600476
129	0	0.0750409449600476	-0.0750409449600476
130	0	0.0750409449600476	-0.0750409449600476
131	0	0.0750409449600476	-0.0750409449600476
132	0	0.0750409449600476	-0.0750409449600476
133	0	0.0750409449600476	-0.0750409449600476
134	0	0.0750409449600476	-0.0750409449600476
135	0	0.0750409449600476	-0.0750409449600476
136	0	0.0750409449600476	-0.0750409449600476
137	0	0.0750409449600476	-0.0750409449600476
138	0	0.0750409449600476	-0.0750409449600476
139	0	0.0750409449600476	-0.0750409449600476
140	0	0.0750409449600476	-0.0750409449600476
141	1	0.0750409449600477	0.924959055039952
142	0	0.0750409449600476	-0.0750409449600476
143	0	0.0750409449600476	-0.0750409449600476
144	0	0.0750409449600476	-0.0750409449600476
145	0	0.0750409449600476	-0.0750409449600476
146	0	0.0750409449600476	-0.0750409449600476
147	0	0.0750409449600476	-0.0750409449600476
148	0	0.0750409449600476	-0.0750409449600476
149	0	0.0750409449600476	-0.0750409449600476
150	0	0.0750409449600476	-0.0750409449600476
151	0	0.0750409449600476	-0.0750409449600476
152	1	0.0750409449600477	0.924959055039952
153	1	0.0750409449600477	0.924959055039952
154	0	0.0750409449600476	-0.0750409449600476

Goldfeld-Quandt test for Heteroskedasticity
p-values	Alternative Hypothesis
breakpoint index	greater	2-sided	less
5	0	0	1
6	0	0	1
7	0	0	1
8	0	0	1
9	0	0	1
10	0	0	1
11	0	0	1
12	0	0	1
13	0	0	1
14	0	0	1
15	0	0	1
16	0	0	1
17	0.26218842669131	0.52437685338262	0.73781157330869
18	0.221040853600703	0.442081707201406	0.778959146399297
19	0.167615345397091	0.335230690794182	0.832384654602909
20	0.722164005733289	0.555671988533421	0.277835994266711
21	0.661518138407331	0.676963723185338	0.338481861592669
22	0.597454873738457	0.805090252523086	0.402545126261543
23	0.531709622523958	0.936580754952085	0.468290377476042
24	0.466075889276824	0.932151778553648	0.533924110723176
25	0.445250976417572	0.890501952835144	0.554749023582428
26	0.383168751477339	0.766337502954678	0.616831248522661
27	0.32470663815959	0.649413276319181	0.675293361840409
28	0.270933176961016	0.541866353922033	0.729066823038984
29	0.222581314327983	0.445162628655966	0.777418685672017
30	0.180045880087226	0.360091760174452	0.819954119912774
31	0.143410550519193	0.286821101038386	0.856589449480807
32	0.112496119106112	0.224992238212223	0.887503880893888
33	0.0869209538141095	0.173841907628219	0.913079046185891
34	0.0784058401334068	0.156811680266814	0.921594159866593
35	0.0594920654530408	0.118984130906082	0.940507934546959
36	0.0444959260785253	0.0889918521570506	0.955504073921475
37	0.0384294178540425	0.0768588357080851	0.961570582145957
38	0.0282043517798353	0.0564087035596706	0.971795648220165
39	0.02042091443695	0.0408418288738999	0.97957908556305
40	0.0169083050205932	0.0338166100411864	0.983091694979407
41	0.374293946033203	0.748587892066406	0.625706053966797
42	0.327378789756345	0.65475757951269	0.672621210243655
43	0.283375161169159	0.566750322338317	0.716624838830841
44	0.253145158107364	0.506290316214728	0.746854841892636
45	0.215240286256219	0.430480572512438	0.784759713743781
46	0.181113073478348	0.362226146956696	0.818886926521652
47	0.150827457360106	0.301654914720211	0.849172542639894
48	0.124327377289118	0.248654754578236	0.875672622710882
49	0.101456602255078	0.202913204510156	0.898543397744922
50	0.0819810963336984	0.163962192667397	0.918018903666302
51	0.0690619233426118	0.138123846685224	0.930938076657388
52	0.384160182027186	0.768320364054373	0.615839817972814
53	0.341276492181696	0.682552984363392	0.658723507818304
54	0.826772176184745	0.34645564763051	0.173227823815255
55	0.796435056349283	0.407129887301433	0.203564943650717
56	0.773116384849454	0.453767230301092	0.226883615150546
57	0.738222734428982	0.523554531142035	0.261777265571018
58	0.701031401083101	0.597937197833797	0.298968598916899
59	0.661918300993614	0.676163398012772	0.338081699006386
60	0.928909581259578	0.142180837480843	0.0710904187404216
61	0.919062011699767	0.161875976600465	0.0809379883002326
62	0.901399398729188	0.197201202541624	0.0986006012708121
63	0.881229948940894	0.237540102118213	0.118770051059106
64	0.866167611205382	0.267664777589237	0.133832388794618
65	0.841706222894395	0.316587554211211	0.158293777105605
66	0.814778137443244	0.370443725113511	0.185221862556756
67	0.975760681406238	0.0484786371875245	0.0242393185937622
68	0.968944240197522	0.0621115196049554	0.0310557598024777
69	0.960702108691898	0.0785957826162035	0.0392978913081017
70	0.950890373743555	0.0982192525128904	0.0491096262564452
71	0.939400324855577	0.121199350288845	0.0605996751444226
72	0.926180166156629	0.147639667686742	0.0738198338433709
73	0.911263639151743	0.177472721696513	0.0887363608482565
74	0.894809155653446	0.210381688693109	0.105190844346554
75	0.877156704030826	0.245686591938348	0.122843295969174
76	0.864541083433986	0.270917833132029	0.135458916566014
77	0.845655961914722	0.308688076170556	0.154344038085278
78	0.827725695100665	0.344548609798671	0.172274304899335
79	0.978933213664717	0.0421335726705661	0.021066786335283
80	0.975861842777997	0.0482763144440054	0.0241381572220027
81	0.971075426011035	0.0578491479779294	0.0289245739889647
82	0.96698808110346	0.0660238377930805	0.0330119188965402
83	0.965596407514908	0.0688071849701845	0.0344035924850923
84	0.999111021254162	0.00177795749167521	0.000888978745837605
85	0.998680680447342	0.00263863910531532	0.00131931955265766
86	0.998065632327343	0.00386873534531463	0.00193436767265731
87	0.997980474384693	0.00403905123061349	0.00201952561530674
88	0.997678605885145	0.00464278822971063	0.00232139411485532
89	0.997175955088507	0.00564808982298626	0.00282404491149313
90	0.996444724037465	0.00711055192506998	0.00355527596253499
91	0.995431034770482	0.00913793045903547	0.00456896522951774
92	0.99405864780769	0.0118827043846204	0.00594135219231022
93	0.992228444093393	0.0155431118132138	0.00777155590660691
94	0.989816485004946	0.0203670299901077	0.0101835149950539
95	0.986671775304773	0.0266564493904549	0.0133282246952274
96	0.982614391706932	0.0347712165861367	0.0173856082930683
97	0.977434520532345	0.0451309589353092	0.0225654794676546
98	0.970892925260189	0.0582141494796219	0.0291070747398109
99	0.962723352089234	0.0745532958215311	0.0372766479107655
100	0.952637339221673	0.0947253215566534	0.0473626607783267
101	0.940331800950662	0.119336398098676	0.059668199049338
102	0.925499598045419	0.149000803909162	0.0745004019545809
103	0.907843077823602	0.184313844352796	0.0921569221763982
104	0.887090277554637	0.225819444890725	0.112909722445363
105	0.863013151977562	0.273973696044875	0.136986848022438
106	0.83544684001895	0.3291063199621	0.16455315998105
107	0.804308667585933	0.391382664828133	0.195691332414067
108	0.769615339143705	0.46076932171259	0.230384660856295
109	0.731496647608823	0.537006704782355	0.268503352391177
110	0.690204069904339	0.619591860191322	0.309795930095661
111	0.646112839608944	0.707774320782113	0.353887160391057
112	0.599716502139982	0.800566995720036	0.400283497860018
113	0.551613539323235	0.89677292135353	0.448386460676765
114	0.502486349477535	0.99502730104493	0.497513650522465
115	0.453073613343634	0.906147226687268	0.546926386656366
116	0.404137777176267	0.808275554352534	0.595862222823733
117	0.356429950650574	0.712859901301148	0.643570049349426
118	0.310654868034598	0.621309736069196	0.689345131965402
119	0.267438639557856	0.534877279115711	0.732561360442144
120	0.227301803955457	0.454603607910915	0.772698196044543
121	0.190639700830091	0.381279401660181	0.809360299169909
122	0.157711469887116	0.315422939774233	0.842288530112884
123	0.128638141745626	0.257276283491251	0.871361858254374
124	0.103409418455667	0.206818836911334	0.896590581544333
125	0.0818979591521202	0.16379591830424	0.91810204084788
126	0.0638793803647193	0.127758760729439	0.936120619635281
127	0.0490558152756445	0.0981116305512891	0.950944184724355
128	0.0370807780829454	0.0741615561658908	0.962919221917055
129	0.027583235822169	0.0551664716443379	0.972416764177831
130	0.0201891536226911	0.0403783072453823	0.979810846377309
131	0.0145392798354032	0.0290785596708065	0.985460720164597
132	0.010302493939926	0.0206049878798519	0.989697506060074
133	0.00718457529595896	0.0143691505919179	0.992815424704041
134	0.00493270224596363	0.00986540449192726	0.995067297754036
135	0.00333631864053034	0.00667263728106069	0.99666368135947
136	0.00222519302281277	0.00445038604562554	0.997774806977187
137	0.00146555142295278	0.00293110284590556	0.998534448577047
138	0.000955111818662986	0.00191022363732597	0.999044888181337
139	0.000617720233735579	0.00123544046747116	0.999382279766264
140	0.000398120832702838	0.000796241665405675	0.999601879167297
141	0.012574614552336	0.0251492291046719	0.987425385447664
142	0.00820840346194673	0.0164168069238935	0.991791596538053
143	0.00524936427284851	0.010498728545697	0.994750635727151
144	0.00330247134306711	0.00660494268613422	0.996697528656933
145	0.00205892812476337	0.00411785624952673	0.997941071875237
146	0.00128859003528603	0.00257718007057205	0.998711409964714
147	0.000828491427440651	0.0016569828548813	0.999171508572559
148	0.000571264564693526	0.00114252912938705	0.999428735435307
149	0.000460106666732978	0.000920213333465956	0.999539893333267

Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description	# significant tests	% significant tests	OK/NOK
1% type I error level	33	0.227586206896552	NOK
5% type I error level	51	0.351724137931034	NOK
10% type I error level	66	0.455172413793103	NOK