Multiple Linear Regression - Estimated Regression Equation
Vrijetijdsbesteding[t] = + 23.2386693776659 + 0.328012898057582x[t] + 0.706706849753679`y-1`[t] + 0.0657834257010602`y-2`[t] -0.171640512276879M1[t] + 0.205094115152176M2[t] -0.190683624134502M3[t] + 0.0147835749451843M4[t] -0.127753109719908M5[t] + 0.0443784760656002M6[t] + 1.02445797837301M7[t] + 0.1945017340139M8[t] -0.00732604085153967M9[t] + 0.0380826032926670M10[t] -0.144087846353902M11[t] + 0.06890686556891t + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)23.23866937766597.4722223.110.0034420.001721
x0.3280128980575820.1545672.12210.0400680.020034
`y-1`0.7067068497536790.1488574.74752.6e-051.3e-05
`y-2`0.06578342570106020.1398880.47030.6407250.320363
M1-0.1716405122768790.154281-1.11250.2725570.136279
M20.2050941151521760.1454191.41040.1661620.083081
M3-0.1906836241345020.160855-1.18540.2428390.121419
M40.01478357494518430.1453010.10170.9194680.459734
M5-0.1277531097199080.15189-0.84110.4052990.202649
M60.04437847606560020.1473010.30130.7647630.382382
M71.024457978373010.1542416.641900
M80.19450173401390.2379140.81750.4184680.209234
M9-0.007326040851539670.169158-0.04330.9656710.482835
M100.03808260329266700.1635640.23280.817080.40854
M11-0.1440878463539020.162537-0.88650.3806520.190326
t0.068906865568910.0219243.14290.0031470.001573


Multiple Linear Regression - Regression Statistics
Multiple R0.999427087849627
R-squared0.998854503927587
Adjusted R-squared0.998424942900431
F-TEST (value)2325.29126430064
F-TEST (DF numerator)15
F-TEST (DF denominator)40
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation0.216308063638897
Sum Squared Residuals1.87156713580837


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
1102.38102.1756373395820.204362660418009
2102.86102.6684737907550.191526209244890
3102.87102.6814800391760.188519960823865
4102.92102.994497216659-0.0744972166587715
5102.95102.956860574307-0.0068605743072809
6103.02103.222389402439-0.202389402439369
7104.08104.322818752569-0.242818752569475
8104.16104.315483474317-0.155483474317248
9104.24104.308829544244-0.0688295442441368
10104.33104.484944275994-0.154944275993627
11104.73104.4405469824500.289453017550119
12104.86104.942144942587-0.082144942587269
13105.03104.9575965566280.0724034433723023
14105.62105.5319300594250.0880699405750773
15105.63105.633199409431-0.00319940943101672
16105.63105.953452763741-0.323452763740769
17105.94105.8804807789020.0595192210984051
18106.61106.3405983536800.269401646320347
19107.69107.883471172858-0.193471172858273
20107.78107.929740087022-0.149740087021747
21107.93107.931468893960-0.00146889396019063
22108.48108.1577109394490.322289060550539
23108.14108.443003636591-0.303003636591486
24108.48108.4518989037340.0281010962663753
25108.48108.567079221204-0.0870792212035485
26108.89109.035087078940-0.145087078939877
27108.93108.997966013621-0.0679660136211085
28109.21109.327579556797-0.117579556797304
29109.47109.4544589926600.0155410073398196
30109.8109.897660584147-0.0976605841468559
31111.73111.1969639031240.53303609687584
32111.85111.8215672748400.0284327251600797
33112.12111.9004131991170.219586800883138
34112.15112.213433569348-0.0634335693476048
35112.17112.1391327157020.0308672842981526
36112.67112.696247965448-0.0262479654483509
37112.8112.948183412131-0.148183412131247
38113.44113.518588508448-0.0785885084477151
39113.53113.652561863913-0.122561863913436
40114.53114.0326409374890.497359062511456
41114.51114.671638476459-0.161638476459133
42115.05114.9643262165200.085673783480452
43116.67116.3936186147490.276381385251174
44117.07116.8129573824380.257042617561835
45116.92117.069288362679-0.149288362678811
46117117.103911215209-0.103911215209306
47117.02117.037316665257-0.0173166652567858
48117.35117.2697081882310.0802918117692447
49117.36117.401503470456-0.0415034704555154
50117.82117.875920562432-0.0559205624323758
51117.88117.8747926738580.00520732614169591
52118.24118.2218295253150.0181704746853892
53118.5118.4065611776720.093438822328189
54118.8118.855025443215-0.0550254432145738
55119.76120.133127556699-0.373127556699266
56120.09120.0702517813830.0197482186170809


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
190.593275971842910.813448056314180.40672402815709
200.4611370309992290.9222740619984590.538862969000771
210.3167763255072310.6335526510144630.683223674492769
220.3865209794258820.7730419588517650.613479020574118
230.7585422889850180.4829154220299650.241457711014982
240.660343104652330.679313790695340.33965689534767
250.5830975186350390.8338049627299210.416902481364961
260.5284906270290930.9430187459418130.471509372970907
270.4315488090995790.8630976181991580.568451190900421
280.5876486217713830.8247027564572340.412351378228617
290.6049149507457740.7901700985084520.395085049254226
300.5939425683608670.8121148632782650.406057431639133
310.8488145593122460.3023708813755070.151185440687754
320.7942694937466780.4114610125066450.205730506253322
330.7212524624753840.5574950750492330.278747537524616
340.6458794623996480.7082410752007040.354120537600352
350.5018399698893910.9963200602212170.498160030110609
360.3514178503728150.702835700745630.648582149627185
370.2156836976328340.4313673952656690.784316302367166


Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level00OK
5% type I error level00OK
10% type I error level00OK