Multiple Linear Regression - Estimated Regression Equation
Werkl[t] = + 8.36169075740133 -0.262638752682671Inflatie[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)8.361690757401330.36653122.813100
Inflatie-0.2626387526826710.175566-1.4960.1399960.069998


Multiple Linear Regression - Regression Statistics
Multiple R0.191164899616969
R-squared0.036544018845566
Adjusted R-squared0.0202142564531180
F-TEST (value)2.23787817405514
F-TEST (DF numerator)1
F-TEST (DF denominator)59
p-value0.139995986867343
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation0.843238634534586
Sum Squared Residuals41.9520322915334


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
16.37.65256612515811-1.35256612515811
26.17.70509387569465-1.60509387569465
36.17.78388550149945-1.68388550149945
46.37.60003837462158-1.30003837462158
56.37.54751062408505-1.24751062408505
667.57377449935332-1.57377449935332
76.27.62630224988985-1.42630224988985
86.47.70509387569465-1.30509387569465
96.87.86267712730425-1.06267712730425
107.57.86267712730425-0.362677127304254
117.57.88894100257252-0.388941002572521
127.67.83641325203599-0.236413252035987
137.67.67883000042638-0.078830000426385
147.47.70509387569465-0.305093875694651
157.37.70509387569465-0.405093875694652
167.17.94146875310905-0.841468753109055
176.97.99399650364559-1.09399650364559
186.88.1515797552552-1.35157975525519
197.58.0727881294504-0.57278812945039
207.68.02026037891386-0.420260378913856
217.88.04652425418212-0.246524254182123
2288.02026037891386-0.0202603789138561
238.18.07278812945040.0272118705496095
248.28.020260378913860.179739621086143
258.38.046524254182120.253475745817878
268.27.941468753109050.258531246890944
2787.915204877840790.084795122159212
287.97.96773262837732-0.0677326283773217
297.68.12531587998692-0.525315879986925
307.67.96773262837732-0.367732628377322
318.37.993996503645590.306003496354412
328.47.941468753109050.458531246890945
338.47.915204877840790.484795122159212
348.47.993996503645590.406003496354411
358.47.888941002572520.51105899742748
368.67.915204877840790.684795122159212
378.97.993996503645590.906003496354411
388.88.046524254182120.753475745817877
398.38.099052004718660.200947995281343
407.57.91520487784079-0.415204877840788
417.27.73135775096292-0.531357750962919
427.47.83641325203599-0.436413252035987
438.87.810149376767720.98985062323228
449.37.836413252035991.46358674796401
459.37.888941002572521.41105899742748
468.77.652566125158121.04743387484188
478.27.757621626231190.442378373768813
488.37.862677127304250.437322872695747
498.57.836413252035990.663586747964013
508.67.757621626231190.842378373768814
518.57.626302249889850.87369775011015
528.27.731357750962920.468642249037081
538.17.757621626231190.342378373768814
547.97.652566125158120.247433874841883
558.67.652566125158120.947433874841882
568.77.600038374621581.09996162537842
578.77.573774499353321.12622550064668
588.57.783885501499450.716114498500547
598.47.757621626231190.642378373768814
608.57.626302249889850.87369775011015
618.77.626302249889851.07369775011015


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
50.0009159215828382240.001831843165676450.999084078417162
60.003415410134590130.006830820269180270.99658458986541
70.0008806121727949210.001761224345589840.999119387827205
80.0009649435622431020.001929887124486200.999035056437757
90.004934736274278770.009869472548557540.995065263725721
100.06558409835068430.1311681967013690.934415901649316
110.07255699197382150.1451139839476430.927443008026179
120.1058676820881140.2117353641762270.894132317911886
130.3629610725866560.7259221451733130.637038927413344
140.4657433549147260.9314867098294510.534256645085274
150.5422940956931690.9154118086136610.457705904306831
160.5642050400814850.871589919837030.435794959918515
170.6704608704937060.6590782590125870.329539129506294
180.8139322155277360.3721355689445290.186067784472264
190.7924017649856120.4151964700287760.207598235014388
200.78154209046880.4369158190623990.218457909531199
210.7650806827197260.4698386345605480.234919317280274
220.7671627875094940.4656744249810130.232837212490507
230.7482264935515250.5035470128969490.251773506448475
240.7532859965704360.4934280068591270.246714003429564
250.7496007856085270.5007984287829450.250399214391473
260.766040438394730.467919123210540.23395956160527
270.7617722795604620.4764554408790770.238227720439538
280.7329311330182930.5341377339634140.267068866981707
290.742662903831360.5146741923372810.257337096168640
300.7631795345616720.4736409308766570.236820465438328
310.7534205750729140.4931588498541730.246579424927086
320.769794132403040.460411735193920.23020586759696
330.7853336026576630.4293327946846740.214666397342337
340.762767030601170.474465938797660.23723296939883
350.771718567821620.4565628643567610.228281432178380
360.787277093731480.4254458125370390.212722906268519
370.8200719780012230.3598560439975550.179928021998777
380.8211174036381920.3577651927236160.178882596361808
390.7655908382810730.4688183234378530.234409161718927
400.8009268971864270.3981462056271470.199073102813573
410.9340628985164890.1318742029670220.0659371014835111
420.9903772636663240.01924547266735300.00962273633367652
430.992489553232570.01502089353486050.00751044676743024
440.9989340363379230.002131927324153690.00106596366207684
450.999985043906822.99121863621365e-051.49560931810683e-05
460.9999831203675133.37592649739792e-051.68796324869896e-05
470.9999619104104027.61791791951082e-053.80895895975541e-05
480.9998795840481430.0002408319037139490.000120415951856974
490.9997519496791330.0004961006417348120.000248050320867406
500.9996281185441160.000743762911767520.00037188145588376
510.9989928747147430.002014250570514040.00100712528525702
520.9972405268837630.005518946232474070.00275947311623704
530.99402660240180.01194679519639830.00597339759819916
540.9999692880851036.14238297947148e-053.07119148973574e-05
550.9997030713448370.0005938573103251710.000296928655162585
560.9976191927522460.004761614495508610.00238080724775431


Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level170.326923076923077NOK
5% type I error level200.384615384615385NOK
10% type I error level200.384615384615385NOK