Multiple Linear Regression - Estimated Regression Equation
werkloosheid[t] = + 54.6888680863394 + 15.4672034890725X[t] + 0.867182913866398Y1[t] + 0.0182351757153969Y2[t] + 0.090157502060152Y3[t] -0.079249876268986Y4[t] -6.3263513026249M1[t] -1.98379057484726M2[t] -9.38552483421281M3[t] + 6.24483290359047M4[t] + 55.5025039171427M5[t] + 18.4493878081354M6[t] -5.37930876059063M7[t] -15.497608615282M8[t] -10.2896605094049M9[t] + 9.22862675771803M10[t] + 10.6463475101816M11[t] -0.326596864040716t + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)54.688868086339419.8013892.76190.0087190.00436
X15.46720348907255.1172633.02260.0044130.002207
Y10.8671829138663980.1635595.3025e-062e-06
Y20.01823517571539690.2102140.08670.9313180.465659
Y30.0901575020601520.2093490.43070.6690890.334544
Y4-0.0792498762689860.144881-0.5470.5874960.293748
M1-6.32635130262495.172696-1.2230.2286580.114329
M2-1.983790574847265.65065-0.35110.7274230.363712
M3-9.385524834212815.221505-1.79750.0800060.040003
M46.244832903590475.4077521.15480.2552020.127601
M555.50250391714275.17683610.721300
M618.44938780813548.6243582.13920.0387340.019367
M7-5.379308760590638.72921-0.61620.5413150.270658
M8-15.49760861528210.869989-1.42570.1619030.080952
M9-10.28966050940497.227696-1.42360.1625010.081251
M109.228626757718036.5859411.40130.1690440.084522
M1110.64634751018165.2589962.02440.0498150.024908
t-0.3265968640407160.131138-2.49050.0171240.008562


Multiple Linear Regression - Regression Statistics
Multiple R0.990000066468989
R-squared0.980100131608602
Adjusted R-squared0.971425830002095
F-TEST (value)112.988938599207
F-TEST (DF numerator)17
F-TEST (DF denominator)39
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation6.12271996026892
Sum Squared Residuals1462.02028876314


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
1580577.1576506499432.84234935005698
2574571.9279500870912.07204991290904
3573558.86069672222814.1393032777722
4573572.5240382360370.475961763962967
5620621.688430960162-1.68843096016209
6626625.4516566943890.548343305611445
7620607.43576387971312.5642361202872
8588596.134583328902-8.13458332890192
9566569.97287110044-3.97287110043978
10557568.486567505594-11.4865675055937
11561558.9623304951692.03766950483072
12549551.846532190258-2.84653219025817
13532535.792409519434-3.79240951943369
14526525.9213206335190.0786793664814282
15511511.281004509954-0.281004509954398
16499512.885931601634-13.8859316016339
17555551.943586033233.05641396677051
18565562.0304308548272.96956914517335
19542547.674994520099-5.67499452009906
20527523.467061170193.53293882980982
21510511.384841612115-1.38484161211478
22514512.6947735336641.30522646633613
23517517.415015713675-0.415015713674997
24508508.772631392926-0.772631392925644
25493496.077620433422-3.07762043342201
26490486.8751970088293.1248029911711
27469475.222622360744-6.22262236074415
28478471.6217228716856.37827712831525
29528528.892780193825-0.89278019382486
30534533.3807715810790.619228418920907
31518517.8159993374710.184000662529359
32506497.4002132677558.59978673224466
33502503.629261419733-1.62926141973267
34516517.215378768188-1.21537876818815
35528530.560230743461-2.56023074346096
36533530.8391423026382.16085769736183
37536530.3201353478075.67986465219262
38537537.001215588676-0.0012155886765042
39524529.694561901356-5.69456190135574
40536533.6174031954062.38259680459394
41587592.570022900267-5.57002290026738
42597598.38416323994-1.38416323993948
43581585.94283132354-4.94283132354058
44564565.45239382994-1.45239382994006
45558552.1597040554855.84029594451544
46575563.60328019255411.3967198074457
47580579.0624230476950.937576952305232
48575573.5416941141781.45830588582199
49563564.652184049394-1.6521840493939
50552557.274316681885-5.27431668188506
51537538.941114505718-1.94111450571796
52545540.3509040952384.64909590476171
53601595.9051799125165.09482008748381
54604606.752977629766-2.75297762976621
55586588.130410939177-2.13041093917689
56564566.545748403213-2.5457484032125
57549547.8533218122281.14667818777178


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
210.958437404485570.08312519102885980.0415625955144299
220.9951336015117740.009732796976452960.00486639848822648
230.98943908891780.02112182216440170.0105609110822009
240.9793879988070270.04122400238594550.0206120011929727
250.9776003450980610.04479930980387740.0223996549019387
260.9761108775158420.0477782449683150.0238891224841575
270.9763636485948330.04727270281033340.0236363514051667
280.9840582139612160.03188357207756820.0159417860387841
290.9716750865853950.05664982682921010.0283249134146051
300.9543196861134660.09136062777306840.0456803138865342
310.9231514453578780.1536971092842440.0768485546421218
320.9018115305736390.1963769388527220.0981884694263612
330.8387500337978850.322499932404230.161249966202115
340.9207956002113720.1584087995772560.0792043997886281
350.8432594453941370.3134811092117260.156740554605863
360.7061216546529620.5877566906940760.293878345347038


Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level10.0625NOK
5% type I error level70.4375NOK
10% type I error level100.625NOK