Multiple Linear Regression - Estimated Regression Equation
Werkloosheid[t] = + 548.485695515317 -0.0824479631015943Consumenten[t] -0.85218979218082Ondernemers[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)548.48569551531733.92408916.16800
Consumenten-0.08244796310159430.068467-1.20420.2319360.115968
Ondernemers-0.852189792180820.069102-12.332300


Multiple Linear Regression - Regression Statistics
Multiple R0.805482329234559
R-squared0.648801782709131
Adjusted R-squared0.640339175063568
F-TEST (value)76.6668868370961
F-TEST (DF numerator)2
F-TEST (DF denominator)83
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation196.783926478273
Sum Squared Residuals3214084.83877714


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
199.2454.441808473131-355.241808473131
299455.09335213775-356.09335213775
3631482.612503078714148.387496921286
4-10.8244.020928745713-254.820928745714
5-13-22.32778988817339.3277898881733
6833561.820738994692271.179261005308
7586487.75130443178698.248695568214
8-15.2-326.754990968853311.554990968853
9-417.1697532193101-21.1697532193101
10568562.6923258996885.30767410031193
11558546.23393791158811.766062088412
12-14.94.82996867297985-19.7299686729799
13-914.3493503608425-23.3493503608425
14654557.16971834721296.8302816527883
15603544.39373760297458.6062623970259
16-7.8277.091434714562-284.891434714562
17-337.6665079854349-40.6665079854349
18730552.829092439322177.170907560678
19670523.312039128559146.687960871441
20-4.5132.109694439950-136.609694439950
2102.55358578350801-2.55358578350801
22502550.957045912641-48.9570459126411
23625525.40094836726399.5990516327366
24-1.5345.870781471511-347.370781471511
25046.5871319023652-46.5871319023652
26767548.073455699809218.926544300191
27582507.09613551792474.9038644820765
280.5284.70572252186-284.20572252186
29437.9498068322147-33.9498068322147
30885547.556599792267337.443400207733
31621490.41461933063130.585380669370
320.1149.977287394189-149.877287394189
33-141.5152171308311-42.5152171308311
34994550.190075099678443.809924900322
35696524.796102464387171.203897535613
36-3321.625620156498-324.625620156498
37-1-3.428232354378042.42823235437804
38861552.326091612363308.673908387637
39649498.604677838852150.395322161148
40-6.4159.022265776164-165.422265776164
41-639.4945595144490-45.4945595144490
42396555.709911636038-159.709911636038
43613539.0055447994273.9944552005804
44-7.7407.256156669695-414.956156669695
45-424.9331298805837-28.9331298805837
46632552.8069243103979.1930756896095
47634511.851772257437122.148227742563
48-2-88.718302379542186.7183023795421
49-333.8207746122733-36.8207746122733
50243548.235580609896-305.235580609896
51706490.771438823808215.228561176192
520.9335.013312942086-334.113312942086
531-0.4976713716439751.49767137164397
54328545.503031242684-217.503031242684
55644479.613936164321164.386063835679
564.9-103.893505232987108.793505232987
57136.7018668171463-35.7018668171463
58136542.954774914491-406.954774914491
59612530.53838467954881.4616153204519
606.5-62.493707429697868.9937074296978
6157.66145551251715-2.66145551251715
62210542.787107972171-332.787107972171
63618519.81878443555598.1812155644452
646.27.08377383788783-0.88377383788783
65813.6350288540931-5.63502885409308
66200543.199347787679-343.199347787679
67668464.855068248742203.144931751258
685.886.6131610815667-80.8131610815667
69420.5597295435717-16.5597295435717
70661543.809735722788117.190264277212
71644521.936086355817122.063913644183
725.8-296.901320601753302.701320601753
73635.7672290618639-29.7672290618639
74752541.940460212223210.059539787777
75595512.37212263603282.6278773639675
766.7-268.668899335519275.368899335519
7747.74390347561879-3.74390347561879
78341544.824050425056-203.824050425056
79594518.22592801624675.7740719837543
803328.084271439587-325.084271439587
81028.4685367661936-28.4685367661936
82926546.616420004752379.383579995248
83633493.713220375086139.286779624914
841.8-97.322648264451899.1226482644518
850-13.255783865425813.2557838654258
86451547.124962863944-96.124962863944


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
60.9748959487107340.05020810257853090.0251040512892654
70.9524709711192040.09505805776159250.0475290288807962
80.9562782204453960.08744355910920740.0437217795546037
90.9216363550136970.1567272899726060.0783636449863031
100.8912587165642340.2174825668715330.108741283435766
110.844777688376870.3104446232462600.155222311623130
120.7891702178789130.4216595642421750.210829782121088
130.7125939426346030.5748121147307950.287406057365397
140.6790275441500970.6419449116998060.320972455849903
150.6095334686152420.7809330627695150.390466531384758
160.6938552177056880.6122895645886230.306144782294311
170.6180208706276040.7639582587447930.381979129372396
180.6171712024057850.7656575951884290.382828797594215
190.5831203927031750.833759214593650.416879607296825
200.5391736991204340.9216526017591330.460826300879566
210.4615115664583110.9230231329166210.538488433541689
220.3898781213331070.7797562426662150.610121878666893
230.338537212849930.677074425699860.66146278715007
240.4666716316191810.9333432632383610.533328368380819
250.3984325570665490.7968651141330970.601567442933451
260.4113348014582980.8226696029165960.588665198541702
270.3560183047739550.712036609547910.643981695226045
280.4045901007664830.8091802015329670.595409899233517
290.340628436206260.681256872412520.65937156379374
300.4482382302774540.8964764605549080.551761769722546
310.4187098066281810.8374196132563630.581290193371819
320.3813202595661680.7626405191323350.618679740433832
330.3216405003406940.6432810006813870.678359499659306
340.5496828823748150.9006342352503710.450317117625185
350.5286752093806890.9426495812386220.471324790619311
360.6258384388285470.7483231223429070.374161561171453
370.5634106108479560.8731787783040890.436589389152044
380.6485211428609250.702957714278150.351478857139075
390.6265158117396160.7469683765207670.373484188260384
400.6110755769728280.7778488460543440.388924423027172
410.5510558324889580.8978883350220840.448944167511042
420.5515320733773210.8969358532453580.448467926622679
430.5015782605656470.9968434788687070.498421739434353
440.7325555330149990.5348889339700030.267444466985001
450.6777997027185270.6444005945629460.322200297281473
460.6427147495691310.7145705008617370.357285250430869
470.6067087944987950.786582411002410.393291205501205
480.5797496944830570.8405006110338850.420250305516943
490.5170989631371050.965802073725790.482901036862895
500.6061974687358660.7876050625282680.393802531264134
510.6147813386827470.7704373226345050.385218661317253
520.7688278595962450.462344280807510.231172140403755
530.7155881170355140.5688237659289720.284411882964486
540.7220661307408150.5558677385183690.277933869259185
550.6921395050898230.6157209898203550.307860494910177
560.6505881345290060.6988237309419890.349411865470994
570.5867668347926170.8264663304147660.413233165207383
580.7711854816324770.4576290367350460.228814518367523
590.7258024108020980.5483951783958040.274197589197902
600.6722262119726330.6555475760547330.327773788027367
610.605100064242930.789799871514140.39489993575707
620.7208364876538340.5583270246923320.279163512346166
630.6674852960554240.6650294078891530.332514703944576
640.6118803199649560.7762393600700870.388119680035044
650.5382082173476260.9235835653047480.461791782652374
660.7048919565838040.5902160868323920.295108043416196
670.6688040947180070.6623918105639870.331195905281993
680.6441434618314670.7117130763370660.355856538168533
690.573597749672630.852804500654740.42640225032737
700.508413478087430.983173043825140.49158652191257
710.4391541489378730.8783082978757470.560845851062127
720.45740114548020.91480229096040.5425988545198
730.3760102974643070.7520205949286140.623989702535693
740.3684443959593860.7368887919187720.631555604040614
750.2863140639665880.5726281279331750.713685936033412
760.3065887042162880.6131774084325770.693411295783712
770.2130226701605120.4260453403210240.786977329839488
780.2428366732728860.4856733465457710.757163326727114
790.1506801746362200.3013603492724410.84931982536378
800.3917954236531510.7835908473063020.608204576346849


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 level30.04OK