Multiple Linear Regression - Estimated Regression Equation
Personeel[t] = + 14.8547205038948 + 0.350710216235978omzet[t] -0.433348229182165t + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)14.854720503894820.984520.70790.4844780.242239
omzet0.3507102162359780.01539622.779300
t-0.4333482291821651.053882-0.41120.6838540.341927


Multiple Linear Regression - Regression Statistics
Multiple R0.972296963468357
R-squared0.945361385169787
Adjusted R-squared0.941718810847773
F-TEST (value)259.5311177198
F-TEST (DF numerator)2
F-TEST (DF denominator)30
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation57.6092207573889
Sum Squared Residuals99564.6694882072


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
1187157.51114049899229.4888595010083
2215.7415751267103-13.7415751267103
3114.2560962488202-13.2560962488202
4133100.79888164616132.2011183538393
51018.2993428177596-8.29934281775959
65568.0175555103224-13.0175555103223
770129.659915554908-59.6599155549084
84659.7859445110025-13.7859445110025
910544.973477416145260.0265225838548
10321456.624633264238-135.624633264238
111740.9503890116571-23.9503890116571
1210480.147295217140423.8527047828596
133544.9936355805964-9.99363558059642
147653.328042757313722.6719572426863
1510381.652932259481821.3470677405182
1617894.546572247266883.4534277527332
173158.3407819620148-27.3407819620148
1813471240.50228288055106.497717119448
191416.090279987805-2.09027998780504
209141.609487760085349.3905122399147
2116.45582812354123-5.45582812354123
2227.074610543067-5.074610543067
236539.958732856302825.0412671436972
24916.3785103555461-7.37851035554607
25418501.328101396958-83.328101396958
268275.833971089776.16602891022997
2711748.746646426653568.2533535733465
28137306.085307130915-169.085307130915
2916282.60026137565179.399738624349
3012.20498384466577-1.20498384466577
318781.73356491728675.2664350827133
3236.94965084607709-3.94965084607709
331632.8195688345933-16.8195688345933


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
60.01517501531820550.0303500306364110.984824984681794
70.05879779251282630.1175955850256530.941202207487174
80.03049303734709950.06098607469419910.9695069626529
90.1190874041057920.2381748082115850.880912595894208
100.1907448880267630.3814897760535250.809255111973237
110.1268593680465770.2537187360931530.873140631953423
120.1032471612971450.206494322594290.896752838702855
130.06280897580863710.1256179516172740.937191024191363
140.03916090512804040.07832181025608090.96083909487196
150.0234498847614660.0468997695229320.976550115238534
160.04907516201622920.09815032403245840.950924837983771
170.04616182567321470.09232365134642940.953838174326785
180.6455418055456150.7089163889087690.354458194454385
190.5573781104913180.8852437790173640.442621889508682
200.4875025385772340.9750050771544690.512497461422766
210.4032210690187330.8064421380374650.596778930981267
220.3389144434200160.6778288868400330.661085556579984
230.2358517219889660.4717034439779310.764148278011034
240.2548418710160550.5096837420321090.745158128983945
250.5047550678957080.9904898642085830.495244932104292
260.4474591572830040.8949183145660080.552540842716996
270.3111894623109260.6223789246218510.688810537689074


Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level00OK
5% type I error level20.0909090909090909NOK
10% type I error level60.272727272727273NOK