Multiple Linear Regression - Estimated Regression Equation
wagens[t] = + 20987.3 + 2134.08000000000dummies[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)20987.31818.20345711.542900
dummies2134.080000000001991.7420951.07150.2883990.1442


Multiple Linear Regression - Regression Statistics
Multiple R0.139318064540605
R-squared0.0194095231073401
Adjusted R-squared0.00250279074712190
F-TEST (value)1.14803515509661
F-TEST (DF numerator)1
F-TEST (DF denominator)58
p-value0.288399170188137
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation5749.6641729217
Sum Squared Residuals1917401009.88


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
12036623121.3800000001-2755.38000000006
22278223121.38-339.379999999998
31916923121.38-3952.38
41380723121.38-9314.38
52974323121.386621.62
62559123121.382469.62
72909623121.385974.62
82648223121.383360.62
92240523121.38-716.379999999999
102704423121.383922.62
111797023121.38-5151.38
121873023121.38-4391.38
131968423121.38-3437.38
141978523121.38-3336.38
151847923121.38-4642.38
161069823121.38-12423.38
173195623121.388834.62
182950623121.386384.62
193450623121.3811384.62
202716523121.384043.62
212673623121.383614.62
222369123121.38569.620000000001
231815723121.38-4964.38
241732823121.38-5793.38
251820523121.38-4916.38
262099523121.38-2126.38
271738223121.38-5739.38
28936723121.38-13754.38
293112423121.388002.62
302655123121.383429.62
313065123121.387529.62
322585923121.382737.62
332510023121.381978.62
342577823121.382656.62
352041823121.38-2703.38
361868823121.38-4433.38
372042423121.38-2697.38
382477623121.381654.62
391981423121.38-3307.38
401273823121.38-10383.38
413156623121.388444.62
423011123121.386989.62
433001923121.386897.62
443193423121.388812.62
452582623121.382704.62
462683523121.383713.62
472020523121.38-2916.38
481778923121.38-5332.38
492052023121.38-2601.38
502251823121.38-603.379999999999
511557220987.3-5415.3
521150920987.3-9478.3
532544720987.34459.7
542409020987.33102.7
552778620987.36798.7
562619520987.35207.7
572051620987.3-471.300000000002
582275920987.31771.70
591902820987.3-1959.3
601697120987.3-4016.3


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
50.7330092505431660.5339814989136680.266990749456834
60.642560008712540.714879982574920.35743999128746
70.6574995655183820.6850008689632360.342500434481618
80.5680213712586260.8639572574827480.431978628741374
90.4470439828242410.8940879656484820.552956017175759
100.3776259433409210.7552518866818430.622374056659079
110.3653893393062700.7307786786125410.63461066069373
120.3217955692597720.6435911385195440.678204430740228
130.2596890406036690.5193780812073370.740310959396331
140.2031236815804560.4062473631609120.796876318419544
150.1716949029620630.3433898059241260.828305097037937
160.4148559103267480.8297118206534960.585144089673252
170.5734411335669920.8531177328660160.426558866433008
180.6031982188982920.7936035622034150.396801781101708
190.7944388019416590.4111223961166820.205561198058341
200.7606364378541880.4787271242916230.239363562145812
210.7178430449864490.5643139100271010.282156955013550
220.6472810858112280.7054378283775450.352718914188772
230.6255658962355370.7488682075289250.374434103764463
240.6212901465804840.7574197068390320.378709853419516
250.5968945457013240.8062109085973520.403105454298676
260.5302807182576580.9394385634846840.469719281742342
270.5260581308045090.9478837383909810.473941869195491
280.8311684825991050.3376630348017900.168831517400895
290.8672380156559330.2655239686881330.132761984344067
300.836690190423680.3266196191526420.163309809576321
310.8624888765453920.2750222469092160.137511123454608
320.8252579115723730.3494841768552550.174742088427627
330.7765400780091070.4469198439817860.223459921990893
340.7264470354789130.5471059290421740.273552964521087
350.6750721742632690.6498556514734620.324927825736731
360.6509368388469570.6981263223060860.349063161153043
370.5989219925266520.8021560149466970.401078007473348
380.5239064708540220.9521870582919570.476093529145978
390.4816830902279030.9633661804558060.518316909772097
400.7235452745214310.5529094509571390.276454725478569
410.7598530629351610.4802938741296780.240146937064839
420.7648013265685690.4703973468628610.235198673431430
430.7786528109574640.4426943780850710.221347189042536
440.8712600980820890.2574798038358220.128739901917911
450.8426467591009670.3147064817980660.157353240899033
460.847008278068780.3059834438624420.152991721931221
470.7831081227847240.4337837544305520.216891877215276
480.7340074599681660.5319850800636680.265992540031834
490.647346461514350.70530707697130.35265353848565
500.5397034799767560.9205930400464880.460296520023244
510.5210375867639820.9579248264720350.478962413236018
520.8139590492749050.3720819014501890.186040950725095
530.75880387827330.4823922434534010.241196121726701
540.6426313514657650.714737297068470.357368648534235
550.6997152099878570.6005695800242860.300284790012143


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 level00OK