Multiple Linear Regression - Estimated Regression Equation
Y[t] = + 3992.02121212121 -1669.36750841751X[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)3992.0212121212166.55050759.984800
X-1669.3675084175199.207638-16.82700


Multiple Linear Regression - Regression Statistics
Multiple R0.91103560619018
R-squared0.829985875746308
Adjusted R-squared0.827054597741934
F-TEST (value)283.148126690071
F-TEST (DF numerator)1
F-TEST (DF denominator)58
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation382.303555342167
Sum Squared Residuals8477048.48878115


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
13494.173992.02121212122-497.851212121218
23667.033992.02121212121-324.991212121213
33813.063992.02121212121-178.961212121212
43917.963992.02121212121-74.0612121212119
53895.513992.02121212121-96.5112121212117
63801.063992.02121212121-190.961212121212
73570.123992.02121212121-421.901212121212
83701.613992.02121212121-290.411212121212
93862.273992.02121212121-129.751212121212
103970.13992.02121212121-21.9212121212121
114138.523992.02121212121146.498787878788
124199.753992.02121212121207.728787878788
134290.893992.02121212121298.868787878788
144443.913992.02121212121451.888787878788
154502.643992.02121212121510.618787878788
164356.983992.02121212121364.958787878788
174591.273992.02121212121599.248787878789
184696.963992.02121212121704.938787878788
194621.43992.02121212121629.378787878788
204562.843992.02121212121570.818787878788
214202.523992.02121212121210.498787878789
224296.493992.02121212121304.468787878788
234435.233992.02121212121443.208787878788
244105.183992.02121212121113.158787878788
254116.683992.02121212121124.658787878788
263844.493992.02121212121-147.531212121212
273720.983992.02121212121-271.041212121212
283674.43992.02121212121-317.621212121212
293857.623992.02121212121-134.401212121212
303801.063992.02121212121-190.961212121212
313504.373992.02121212121-487.651212121212
323032.63992.02121212121-959.421212121212
333047.033992.02121212121-944.991212121212
342962.342322.6537037037639.686296296296
352197.822322.6537037037-124.833703703703
362014.452322.6537037037-308.203703703704
371862.832322.6537037037-459.823703703704
381905.412322.6537037037-417.243703703704
391810.992322.6537037037-511.663703703704
401670.072322.6537037037-652.583703703704
411864.442322.6537037037-458.213703703704
422052.022322.6537037037-270.633703703704
432029.62322.6537037037-293.053703703704
442070.832322.6537037037-251.823703703704
452293.412322.6537037037-29.2437037037039
462443.272322.6537037037120.616296296296
472513.172322.6537037037190.516296296296
482466.922322.6537037037144.266296296296
492502.662322.6537037037180.006296296296
502539.912322.6537037037217.256296296296
512482.62322.6537037037159.946296296296
522626.152322.6537037037303.496296296296
532656.322322.6537037037333.666296296296
542446.662322.6537037037124.006296296296
552467.382322.6537037037144.726296296296
562462.322322.6537037037139.666296296296
572504.582322.6537037037181.926296296296
582579.392322.6537037037256.736296296296
592649.242322.6537037037326.586296296296
602636.872322.6537037037314.216296296296


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
50.1575409455427430.3150818910854860.842459054457257
60.06664545438294690.1332909087658940.933354545617053
70.04330527597767530.08661055195535060.956694724022325
80.01784906432655180.03569812865310360.982150935673448
90.00864899094073890.01729798188147780.99135100905926
100.006747343387329340.01349468677465870.99325265661267
110.01314225705953050.0262845141190610.98685774294047
120.02201013280431260.04402026560862510.977989867195687
130.03943231840860350.0788646368172070.960567681591396
140.09162651160792840.1832530232158570.908373488392072
150.1666415312956090.3332830625912190.83335846870439
160.1730662731538450.3461325463076910.826933726846155
170.2781659526309010.5563319052618020.721834047369099
180.4564688685185450.9129377370370890.543531131481455
190.5791940649057730.8416118701884540.420805935094227
200.6684118318865760.6631763362268470.331588168113424
210.6260095135234940.7479809729530130.373990486476506
220.6185835962637750.762832807472450.381416403736225
230.6925397756170030.6149204487659940.307460224382997
240.6715962168664180.6568075662671640.328403783133582
250.670683183914490.658633632171020.32931681608551
260.6498615957801320.7002768084397350.350138404219868
270.639455769842840.7210884603143210.360544230157161
280.6334184394600250.7331631210799490.366581560539975
290.6390492466797570.7219015066404850.360950753320243
300.676924180571270.6461516388574590.32307581942873
310.7336667993697420.5326664012605160.266333200630258
320.8515607929092420.2968784141815150.148439207090758
330.9024862044150750.195027591169850.097513795584925
340.9351574396422070.1296851207155850.0648425603577926
350.9264900457381360.1470199085237280.0735099542618641
360.9230117899161610.1539764201676780.0769882100838392
370.9380226345113620.1239547309772760.0619773654886381
380.945040532305850.1099189353882990.0549594676941494
390.9672460842428140.06550783151437110.0327539157571856
400.9949643023432840.01007139531343180.00503569765671589
410.9990066807280480.001986638543904380.000993319271952192
420.9995722417743680.0008555164512642020.000427758225632101
430.9999463494688390.0001073010623223765.36505311611882e-05
440.9999992877148741.42457025170788e-067.12285125853942e-07
450.9999998592798172.81440365061556e-071.40720182530778e-07
460.9999996463693437.07261313850974e-073.53630656925487e-07
470.999998450046693.09990662063267e-061.54995331031633e-06
480.9999950876124579.82477508639392e-064.91238754319696e-06
490.9999800414719083.99170561843931e-051.99585280921965e-05
500.9999112725802720.0001774548394564088.87274197282038e-05
510.9997039155497160.0005921689005678830.000296084450283941
520.9990394829473080.001921034105383010.000960517052691506
530.9978710450951190.004257909809761880.00212895490488094
540.9939246006924340.01215079861513260.00607539930756628
550.981360921431770.03727815713646060.0186390785682303


Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level130.254901960784314NOK
5% type I error level210.411764705882353NOK
10% type I error level240.470588235294118NOK