Multiple Linear Regression - Estimated Regression Equation
wagens[t] = + 13837.9742857143 + 3629.44285714286dummies[t] + 1567.05547619047M1[t] + 3866.24238095238M2[t] + 471.917857142865M3[t] -6019.69523809524M4[t] + 12291.4916666667M5[t] + 9461.87857142857M6[t] + 12671.4654761905M7[t] + 9754.65238095238M8[t] + 6312.03928571428M9[t] + 7384.62619047619M10[t] + 1286.61309523810M11[t] + 32.2130952380954t + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)13837.97428571431334.38562710.370300
dummies3629.44285714286773.8549334.69012.5e-051.2e-05
M11567.055476190471067.1271741.46850.1487790.07439
M23866.242380952381065.9574063.6270.0007160.000358
M3471.9178571428651067.8543830.44190.660610.330305
M4-6019.695238095241065.645251-5.64891e-060
M512291.49166666671063.69220711.555500
M69461.878571428571061.9966638.909500
M712671.46547619051060.55985511.947900
M89754.652380952381059.3828359.207900
M96312.039285714281058.466475.963400
M107384.626190476191057.8114386.98100
M111286.613095238101057.4182241.21670.2299060.114953
t32.213095238095416.6507071.93460.0591980.029599


Multiple Linear Regression - Regression Statistics
Multiple R0.966569008873224
R-squared0.934255648914166
Adjusted R-squared0.9156757236073
F-TEST (value)50.2830680685739
F-TEST (DF numerator)13
F-TEST (DF denominator)46
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation1671.71772016110
Sum Squared Residuals128553446.251428


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
12036619066.68571428581299.31428571424
22278221398.08571428571383.91428571428
31916918035.97428571431133.02571428571
41380711576.57428571432230.42571428572
52974329919.9742857143-176.974285714299
62559127122.5742857143-1531.57428571428
72909630364.3742857143-1268.37428571428
82648227479.7742857143-997.774285714278
92240524069.3742857143-1664.37428571428
102704425174.17428571431869.82571428572
111797019108.3742857143-1138.37428571428
121873017853.9742857143876.025714285724
131968419453.2428571428230.757142857159
141978521784.6428571429-1999.64285714285
151847918422.531428571456.4685714285741
161069811963.1314285714-1265.13142857143
173195630306.53142857141649.46857142858
182950627509.13142857141996.86857142857
193450630750.93142857143755.06857142857
202716527866.3314285714-701.331428571429
212673624455.93142857142280.06857142857
222369125560.7314285714-1869.73142857143
231815719494.9314285714-1337.93142857143
241732818240.5314285714-912.53142857143
251820519839.8-1634.79999999999
262099522171.2-1176.20000000000
271738218809.0885714286-1427.08857142857
28936712349.6885714286-2982.68857142857
293112430693.0885714286430.911428571432
302655127895.6885714286-1344.68857142857
313065131137.4885714286-486.488571428575
322585928252.8885714286-2393.88857142857
332510024842.4885714286257.511428571427
342577825947.2885714286-169.288571428573
352041819881.4885714286536.511428571426
361868818627.088571428660.9114285714276
372042420226.3571428571197.642857142868
382477622557.75714285712218.24285714286
391981419195.6457142857618.354285714284
401273812736.24571428571.75428571428341
413156631079.6457142857486.354285714287
423011128282.24571428571828.75428571428
433001931524.0457142857-1505.04571428572
443193428639.44571428573294.55428571428
452582625229.0457142857596.954285714281
462683526333.8457142857501.154285714282
472020520268.0457142857-63.045714285719
481778919013.6457142857-1224.64571428572
492052020612.9142857143-92.9142857142772
502251822944.3142857143-426.314285714288
511557215952.76-380.759999999997
52115099493.362015.64
532544727836.76-2389.76
542409025039.36-949.36
552778628281.16-495.159999999999
562619525396.56798.440000000001
572051621986.16-1470.16
582275923090.96-331.96
591902817025.162002.84
601697115770.761200.24000000000


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
170.6003289914603320.7993420170793370.399671008539668
180.8049676968952240.3900646062095530.195032303104777
190.966264771620480.06747045675903890.0337352283795194
200.934740053194010.1305198936119790.0652599468059896
210.9687352673569520.06252946528609510.0312647326430475
220.9745324030092160.05093519398156770.0254675969907839
230.9548810385690850.09023792286182980.0451189614309149
240.9328824007832180.1342351984335650.0671175992167824
250.9113451782447530.1773096435104930.0886548217552466
260.8658952854805060.2682094290389880.134104714519494
270.819931314189420.3601373716211590.180068685810579
280.8803152817096450.239369436580710.119684718290355
290.8463100466322270.3073799067355450.153689953367773
300.8006426996711970.3987146006576060.199357300328803
310.7304057356746470.5391885286507060.269594264325353
320.8834687472714330.2330625054571330.116531252728567
330.8299200789405160.3401598421189690.170079921059484
340.7669317754639040.4661364490721930.233068224536096
350.748485902433820.503028195132360.25151409756618
360.6855335642812590.6289328714374830.314466435718741
370.6308355621663870.7383288756672260.369164437833613
380.5991904825756190.8016190348487620.400809517424381
390.4898640462819620.9797280925639240.510135953718038
400.4736551783970030.9473103567940060.526344821602997
410.4349161675036770.8698323350073530.565083832496323
420.4496744805990780.8993489611981550.550325519400922
430.3269124123427490.6538248246854980.673087587657251


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 level40.148148148148148NOK