Multiple Linear Regression - Estimated Regression Equation

LAND[t] = + 2.49162168043987e-09 -1.28324090873893e-12jaar[t] + 1.00000000000001Antwerpen[t] + 0.999999999999996Vlaams_Brabant[t] + 0.999999999999994Waals_Brabant[t] + 1West_vlaanderen[t] + 1Oost_Vlaanderen[t] + 1Henehouwen[t] + 0.999999999999998Luik[t] + 0.999999999999993Limburg[t] + 0.999999999999992Luxemburg[t] + 1.00000000000001Namen[t] + 1.00000000000084Buitenland[t] + 0.999999999999999Brussel[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)	2.49162168043987e-09	0	0.2176	0.828687	0.414343
jaar	-1.28324090873893e-12	0	-0.2265	0.821791	0.410896
Antwerpen	1.00000000000001	0	212554643815502	0	0
Vlaams_Brabant	0.999999999999996	0	107487111443187	0	0
Waals_Brabant	0.999999999999994	0	63189424065388.4	0	0
West_vlaanderen	1	0	159386845336172	0	0
Oost_Vlaanderen	1	0	156249945290292	0	0
Henehouwen	1	0	164899519256367	0	0
Luik	0.999999999999998	0	211260290497574	0	0
Limburg	0.999999999999993	0	120187455389380	0	0
Luxemburg	0.999999999999992	0	63960719595002.3	0	0
Namen	1.00000000000001	0	90911409685795.2	0	0
Buitenland	1.00000000000084	0	4415621168012.61	0	0
Brussel	0.999999999999999	0	508539950875165	0	0

Multiple Linear Regression - Regression Statistics
Multiple R	1
R-squared	1
Adjusted R-squared	1
F-TEST (value)	2.29507371198825e+31
F-TEST (DF numerator)	13
F-TEST (DF denominator)	46
p-value	0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation	1.60710342271299e-11
Sum Squared Residuals	1.18807944919607e-20

Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or Index	Actuals	Interpolation Forecast	Residuals Prediction Error
1	593408	593408	7.325620938941e-11
2	590072	590072	-7.57255198182665e-11
3	579799	579799	6.12819542482699e-12
4	574205	574205	-4.29366099616642e-12
5	572775	572775	-6.52500564037764e-12
6	572942	572942	-1.81588059595244e-12
7	619567	619567	3.64684480400874e-12
8	625809	625809	-4.3922067284394e-12
9	619916	619916	1.94292552967113e-12
10	587625	587625	6.81303799444153e-12
11	565742	565742	2.77742910568273e-12
12	557274	557274	2.10883003828925e-12
13	560576	560576	-2.211243517152e-12
14	548854	548854	-4.20700124789229e-12
15	531673	531673	-4.18624382563006e-12
16	525919	525919	-3.42388297589172e-12
17	511038	511038	5.86667011283954e-12
18	498662	498662	9.80958028580702e-12
19	555362	555362	-2.224783236089e-13
20	564591	564591	-1.84466395884506e-12
21	541657	541657	-1.44665917765466e-12
22	527070	527070	-1.51403021982202e-12
23	509846	509846	6.48918841059983e-13
24	514258	514258	3.04640007398876e-12
25	516922	516922	-5.28618277344112e-12
26	507561	507561	-1.0698367775367e-11
27	492622	492622	-2.75575017053702e-12
28	490243	490243	-3.90249691310111e-12
29	469357	469357	1.41216929326309e-12
30	477580	477580	4.64741363361357e-12
31	528379	528379	2.77375083647305e-12
32	533590	533590	-2.80802541012765e-12
33	517945	517945	-2.88837224920533e-12
34	506174	506174	1.45346207172578e-12
35	501866	501866	6.18887607132472e-13
36	516141	516141	2.65589995749047e-12
37	528222	528222	4.26539787547343e-12
38	532638	532638	2.34768960226243e-13
39	536322	536322	-1.70013597552127e-13
40	536535	536535	4.73007821968034e-12
41	523597	523597	-8.99699178297827e-13
42	536214	536214	-3.39011426780548e-13
43	586570	586570	4.91235311481827e-13
44	596594	596594	3.89008540372847e-12
45	580523	580523	2.86762166957353e-12
46	564478	564478	1.62071570787231e-12
47	557560	557560	-2.50497522373208e-12
48	575093	575093	-1.2618721673322e-12
49	580112	580112	-5.427349808742e-12
50	574761	574761	2.07908599088498e-12
51	563250	563250	-1.37119709459254e-12
52	551531	551531	3.89417909083213e-13
53	537034	537034	-1.12637526294729e-12
54	544686	544686	6.73533078480534e-13
55	600991	600991	1.12184374334886e-12
56	604378	604378	-5.5376900180842e-12
57	586111	586111	1.46453572816015e-12
58	563668	563668	1.02714571831463e-12
59	548604	548604	9.00660577293941e-13
60	551174	551174	3.42310520221274e-12

Goldfeld-Quandt test for Heteroskedasticity
p-values	Alternative Hypothesis
breakpoint index	greater	2-sided	less
17	0.463050247911267	0.926100495822535	0.536949752088733
18	0.468649898528233	0.937299797056466	0.531350101471767
19	0.0612052545311316	0.122410509062263	0.938794745468868
20	0.655254283775407	0.689491432449187	0.344745716224593
21	0.377265843381334	0.754531686762667	0.622734156618666
22	0.228690220142582	0.457380440285165	0.771309779857418
23	0.999999250553319	1.4988933619351e-06	7.49446680967548e-07
24	0.999452991256417	0.00109401748716548	0.000547008743582742
25	8.31795158068476e-11	1.66359031613695e-10	0.999999999916821
26	0.00619762590312755	0.0123952518062551	0.993802374096872
27	0.407783063342373	0.815566126684746	0.592216936657627
28	0.999872001776635	0.000255996446729131	0.000127998223364565
29	0.552635343371293	0.894729313257414	0.447364656628707
30	4.26602220790185e-15	8.5320444158037e-15	0.999999999999996
31	0.447294601583341	0.894589203166682	0.552705398416659
32	0.999985298490429	2.9403019142788e-05	1.4701509571394e-05
33	2.02923249260064e-05	4.05846498520128e-05	0.999979707675074
34	0.970833030274652	0.0583339394506966	0.0291669697253483
35	1.75974940750158e-11	3.51949881500317e-11	0.999999999982403
36	0.999998955103092	2.08979381630146e-06	1.04489690815073e-06
37	0.373738847339902	0.747477694679805	0.626261152660098
38	0.908109015894579	0.183781968210843	0.0918909841054213
39	0.00189284305242322	0.00378568610484643	0.998107156947577
40	0.584128874504184	0.831742250991633	0.415871125495816
41	3.26479730503992e-14	6.52959461007985e-14	0.999999999999967
42	1.34893869982457e-05	2.69787739964914e-05	0.999986510613002
43	7.98668937302256e-18	1.59733787460451e-17	1

Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description	# significant tests	% significant tests	OK/NOK
1% type I error level	13	0.481481481481481	NOK
5% type I error level	14	0.518518518518518	NOK
10% type I error level	15	0.555555555555556	NOK