Multiple Linear Regression - Estimated Regression Equation

LAND[t] = -2.09207385848736e-08 + 1.35060365726823e-12maand[t] + 1.02370630654816e-11jaar[t] + 1.00000000000001Antwerpen[t] + 0.999999999999998Vlaams_Brabant[t] + 0.999999999999982Waals_Brabant[t] + 0.999999999999999West_vlaanderen[t] + 1Oost_Vlaanderen[t] + 1.00000000000001Henehouwen[t] + 0.999999999999997Luik[t] + 0.99999999999999Limburg[t] + 0.999999999999987Luxemburg[t] + 1.00000000000001Namen[t] + 1.00000000000102Buitenland[t] + 0.999999999999998Brussel[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)	-2.09207385848736e-08	0	-0.8904	0.37801	0.189005
maand	1.35060365726823e-12	0	0.8495	0.400127	0.200064
jaar	1.02370630654816e-11	0	0.8817	0.38261	0.191305
Antwerpen	1.00000000000001	0	199042542586793	0	0
Vlaams_Brabant	0.999999999999998	0	100739119686198	0	0
Waals_Brabant	0.999999999999982	0	48330713801979.2	0	0
West_vlaanderen	0.999999999999999	0	148613675426965	0	0
Oost_Vlaanderen	1	0	144808726442383	0	0
Henehouwen	1.00000000000001	0	122768754229783	0	0
Luik	0.999999999999997	0	193935867175072	0	0
Limburg	0.99999999999999	0	111161316396882	0	0
Luxemburg	0.999999999999987	0	50935295628651.2	0	0
Namen	1.00000000000001	0	84635575122375.2	0	0
Buitenland	1.00000000000102	0	3882870771598.02	0	0
Brussel	0.999999999999998	0	479890446435121	0	0

Multiple Linear Regression - Regression Statistics
Multiple R	1
R-squared	1
Adjusted R-squared	1
F-TEST (value)	1.90204320071234e+31
F-TEST (DF numerator)	14
F-TEST (DF denominator)	45
p-value	0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation	1.70113827139306e-11
Sum Squared Residuals	1.30224213827917e-20

Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or Index	Actuals	Interpolation Forecast	Residuals Prediction Error
1	593408	593408	7.37975077133622e-11
2	590072	590072	-7.62850641531385e-11
3	579799	579799	-6.90318485236653e-12
4	574205	574205	1.86278916484214e-11
5	572775	572775	-5.72774822648984e-12
6	572942	572942	-7.25584802997321e-12
7	619567	619567	-1.26915734374448e-12
8	625809	625809	-8.44279239055413e-12
9	619916	619916	5.50872034576466e-12
10	587625	587625	1.19211638667888e-11
11	565742	565742	4.72085643997451e-12
12	557274	557274	-1.38280651752708e-12
13	560576	560576	-1.67830060809423e-12
14	548854	548854	-2.32360008636023e-12
15	531673	531673	-2.67757279104338e-12
16	525919	525919	-7.46063963872379e-12
17	511038	511038	3.53561981909556e-12
18	498662	498662	9.43816601210396e-12
19	555362	555362	2.33596915187685e-12
20	564591	564591	-2.79324021454671e-12
21	541657	541657	-2.05102776002348e-12
22	527070	527070	-5.99137053779999e-13
23	509846	509846	-7.19793732567421e-12
24	514258	514258	2.26547552636e-12
25	516922	516922	9.82840286931747e-13
26	507561	507561	-9.80018124327868e-12
27	492622	492622	4.54769081978181e-12
28	490243	490243	-3.70523395088314e-12
29	469357	469357	-8.54297291295696e-12
30	477580	477580	9.33676263352122e-12
31	528379	528379	4.61425832624992e-12
32	533590	533590	-5.66253013739248e-12
33	517945	517945	-2.89228139140726e-12
34	506174	506174	9.40079022788247e-12
35	501866	501866	1.89485138892519e-12
36	516141	516141	-3.29967448754348e-12
37	528222	528222	5.08972750538585e-12
38	532638	532638	4.42319308695324e-12
39	536322	536322	-9.89169848893337e-13
40	536535	536535	6.67190325070782e-12
41	523597	523597	-7.52561472554644e-12
42	536214	536214	-1.85561302342513e-12
43	586570	586570	-2.19191366569891e-12
44	596594	596594	4.18862168101818e-12
45	580523	580523	-1.90220860971938e-12
46	564478	564478	1.38233683733179e-12
47	557560	557560	-7.86797148852274e-13
48	575093	575093	-1.87258355427524e-12
49	580112	580112	-6.88452647393812e-12
50	574761	574761	2.48414434455111e-12
51	563250	563250	2.6254332851869e-12
52	551531	551531	-2.19140537139534e-12
53	537034	537034	-4.91702659137337e-13
54	544686	544686	4.7875431504107e-12
55	600991	600991	3.10063441150865e-12
56	604378	604378	-3.71059972517458e-12
57	586111	586111	1.78535433973461e-12
58	563668	563668	5.10280842500386e-13
59	548604	548604	-2.2469875102038e-12
60	551174	551174	6.22316489432227e-13

Goldfeld-Quandt test for Heteroskedasticity
p-values	Alternative Hypothesis
breakpoint index	greater	2-sided	less
18	0.562640923872481	0.874718152255038	0.437359076127519
19	0.0417805572672907	0.0835611145345814	0.958219442732709
20	0.778070859167487	0.443858281665026	0.221929140832513
21	0.546164676750414	0.907670646499172	0.453835323249586
22	0.342847893164087	0.685695786328175	0.657152106835913
23	0.999995470398888	9.05920222482952e-06	4.52960111241476e-06
24	0.999464252820513	0.00107149435897305	0.000535747179486526
25	5.96604744662335e-10	1.19320948932467e-09	0.999999999403395
26	0.0219844453184007	0.0439688906368014	0.978015554681599
27	0.624556795285983	0.750886409428034	0.375443204714017
28	0.997549464896149	0.00490107020770173	0.00245053510385086
29	0.331746684049951	0.663493368099902	0.668253315950049
30	3.38952033879348e-10	6.77904067758696e-10	0.999999999661048
31	0.478970192529039	0.957940385058078	0.521029807470961
32	0.999744140017329	0.00051171996534166	0.00025585998267083
33	1.34413399133235e-06	2.68826798266471e-06	0.999998655866009
34	0.953454632353695	0.0930907352926108	0.0465453676463054
35	1.04578474390057e-09	2.09156948780115e-09	0.999999998954215
36	0.99998534112131	2.9317757379926e-05	1.4658878689963e-05
37	0.377496207218629	0.754992414437258	0.622503792781371
38	0.953837062961983	0.0923258740760335	0.0461629370380168
39	0.000731231798553805	0.00146246359710761	0.999268768201446
40	0.463918742030768	0.927837484061536	0.536081257969232
41	2.62217493266171e-08	5.24434986532342e-08	0.999999973778251
42	0.0109986322180505	0.0219972644361011	0.989001367781949

Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description	# significant tests	% significant tests	OK/NOK
1% type I error level	11	0.44	NOK
5% type I error level	13	0.52	NOK
10% type I error level	16	0.64	NOK