Multiple Linear Regression - Estimated Regression Equation
index[t] = + 14.7636057396207 + 0.306859054576138voeding[t] + 0.190742850008367nietvoeding[t] + 0.334604117049442diensten[t] + 0.0220578495423758huur[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)14.76360573962070.76224119.368700
voeding0.3068590545761380.01850816.5800
nietvoeding0.1907428500083670.01609711.849700
diensten0.3346041170494420.0409448.172200
huur0.02205784954237580.0434160.50810.6130780.306539


Multiple Linear Regression - Regression Statistics
Multiple R0.998870447041813
R-squared0.997742169973512
Adjusted R-squared0.997607374151035
F-TEST (value)7401.87753329347
F-TEST (DF numerator)4
F-TEST (DF denominator)67
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation0.174807484111826
Sum Squared Residuals2.04736298560093


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
1104.29104.438649392408-0.148649392408322
2104.56104.698205367027-0.138205367027115
3104.79104.960907691399-0.170907691398819
4105.08105.405073876916-0.325073876915748
5105.21105.549164846352-0.339164846352305
6105.43105.853536071487-0.423536071487109
7105.69106.135500230797-0.445500230797202
8105.74106.011553323901-0.271553323900952
9106.2106.246887596827-0.0468875968266316
10106.04105.96049912790.0795008721002696
11106.45106.3195302722030.130469727797314
12106.4106.1797176811120.220282318887777
13106.48106.351567710540.1284322894602
14106.83106.6546804127690.175319587230856
15107.14106.9750415101810.164958489819235
16107.94107.9388760792210.00112392077871975
17108.46108.574351986315-0.114351986314764
18108.81108.823077257569-0.0130772575689173
19108.92108.9082511660460.0117488339539551
20108.99108.8865810832120.103418916788391
21109.16108.9841974539540.175802546046113
22109.22109.0552941330710.164705866928951
23109.43109.2578165621660.172183437833558
24109.23109.0411491303420.188850869658002
25109.93109.8812244147670.0487755852334487
26110.09109.9581775827420.131822417257552
27110.33110.2059387512450.124061248754895
28110.11110.0483953672760.0616046327239605
29110.35110.3180255322350.0319744677651169
30110.09110.0500735071350.039926492864981
31110.44110.3601070920810.0798929079188199
32110.39110.2788338455120.111166154487793
33110.62110.4786173313630.141382668636995
34110.43110.1932316210060.236768378994353
35110.46110.2698779276580.19012207234177
36110.55110.2617414510380.288258548962183
37110.94110.7073110691270.232688930872687
38111.56111.3069481853470.253051814653293
39111.82111.5572034575810.262796542418945
40111.73111.732551394081-0.00255139408112445
41111.57111.5526497534880.0173502465122153
42111.85111.889558832148-0.0395588321475521
43112.06112.100214679701-0.0402146797010859
44112.2112.255817425217-0.0558174252173989
45112.47112.582145250088-0.112145250087708
46112.15112.0895383812110.0604616187887197
47112.36112.3016219732830.0583780267174736
48112.32112.1948485131410.125151486858655
49112.67112.5821245489330.0878754510674
50113.02112.9646933438890.0553066561107549
51113.05113.0311216940070.0188783059926361
52113.5113.672412780374-0.172412780374007
53113.67113.945380126228-0.275380126227944
54113.65113.946648808983-0.29664880898292
55114114.261171313094-0.261171313093896
56114.03114.181346770692-0.15134677069222
57114.08114.175100437265-0.0951004372653088
58114.49114.3904203653570.0995796346426882
59114.48114.4679906379740.0120093620255363
60114.25114.2102508877160.0397491122838033
61114.68114.6581579399690.0218420600314417
62115.28115.281921913855-0.00192191385456
63115.9115.985665520765-0.0856655207651393
64115.87116.049967407994-0.179967407994061
65116.09116.370268499879-0.280268499878806
66116.29116.477645508668-0.187645508668231
67116.76116.801857110566-0.041857110565829
68116.78116.812930314841-0.0329303148406599
69116.65116.5558808015930.094119198406734
70116.46116.557074056249-0.0970740562485846
71116.82116.7931848205610.0268151794390554
72116.91116.7320210883620.177978911637672


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
80.0398583170246330.0797166340492660.960141682975367
90.1220141371744460.2440282743488930.877985862825553
100.09862009809374010.197240196187480.90137990190626
110.3045807643168890.6091615286337780.695419235683111
120.3849230446476390.7698460892952770.615076955352361
130.3487071986771770.6974143973543540.651292801322823
140.4454138917320220.8908277834640440.554586108267978
150.4328309860027310.8656619720054620.567169013997269
160.6847900602281580.6304198795436840.315209939771842
170.8315447721037140.3369104557925730.168455227896286
180.9397891097540610.1204217804918770.0602108902459386
190.974801927886040.05039614422791960.0251980721139598
200.9758623572525090.04827528549498240.0241376427474912
210.9666911032485510.06661779350289890.0333088967514494
220.9505350022617980.09892999547640440.0494649977382022
230.9287277709119130.1425444581761730.0712722290880865
240.9143116635989090.1713766728021820.0856883364010909
250.9198979257815040.1602041484369920.0801020742184962
260.967109970841820.06578005831635970.0328900291581799
270.9836279766125840.03274404677483250.0163720233874163
280.9951755519329770.009648896134045680.00482444806702284
290.9956028195895730.008794360820853750.00439718041042687
300.9964565997559850.007086800488030170.00354340024401509
310.9963523295690620.007295340861876030.00364767043093802
320.9963684297382880.007263140523424960.00363157026171248
330.9945102290784170.01097954184316690.00548977092158346
340.9910657685015350.01786846299692990.00893423149846493
350.9862626012054720.02747479758905530.0137373987945276
360.9784901166268860.04301976674622740.0215098833731137
370.9673965048514780.0652069902970450.0326034951485225
380.9627937046782280.07441259064354330.0372062953217717
390.9720718872075030.05585622558499310.0279281127924965
400.9735664772314780.0528670455370430.0264335227685215
410.9626914556661710.07461708866765730.0373085443338287
420.9523114923959710.09537701520805860.0476885076040293
430.9472687747489770.1054624505020460.0527312252510231
440.9486693786846470.1026612426307050.0513306213153525
450.9488637316656040.1022725366687920.0511362683343961
460.9388477625928360.1223044748143290.0611522374071645
470.9344167387841120.1311665224317760.0655832612158879
480.9304335528844170.1391328942311670.0695664471155834
490.9531385719659090.09372285606818170.0468614280340909
500.9562498581478370.08750028370432660.0437501418521633
510.9668237537738140.06635249245237130.0331762462261857
520.975440168153460.04911966369308030.0245598318465402
530.9849759939413150.03004801211736990.0150240060586849
540.991030038080020.01793992383995990.00896996191997996
550.9968266419166640.006346716166671990.003173358083336
560.9978266470876910.004346705824618550.00217335291230928
570.9974599888616390.00508002227672270.00254001113836135
580.9952121954063310.009575609187337630.00478780459366881
590.9885458210933660.02290835781326880.0114541789066344
600.9737710502016480.05245789959670420.0262289497983521
610.945976513075870.108046973848260.0540234869241299
620.8995295804868730.2009408390262540.100470419513127
630.8506072329400140.2987855341199720.149392767059986
640.8169752707337810.3660494585324380.183024729266219


Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level90.157894736842105NOK
5% type I error level190.333333333333333NOK
10% type I error level340.596491228070175NOK