Multiple Linear Regression - Estimated Regression Equation
Y[t] = + 105.760784313725 -5.55078431372549X[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)105.7607843137251.27401283.013900
X-5.550784313725493.146578-1.76410.0828970.041448


Multiple Linear Regression - Regression Statistics
Multiple R0.223835121573278
R-squared0.0501021616497242
Adjusted R-squared0.0340021982878552
F-TEST (value)3.11194258791827
F-TEST (DF numerator)1
F-TEST (DF denominator)59
p-value0.082896958868956
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation9.09826819862025
Sum Squared Residuals4883.93056862745


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
1111.4105.7607843137265.63921568627445
287.4105.760784313725-18.3607843137255
396.8105.760784313725-8.9607843137255
4114.1105.7607843137258.3392156862745
5110.3105.7607843137254.53921568627451
6103.9105.760784313725-1.86078431372548
7101.6105.760784313725-4.16078431372549
894.6105.760784313725-11.1607843137255
995.9105.760784313725-9.86078431372549
10104.7105.760784313725-1.06078431372549
11102.8105.760784313725-2.96078431372549
1298.1105.760784313725-7.6607843137255
13113.9105.7607843137258.13921568627451
1480.9105.760784313725-24.8607843137255
1595.7105.760784313725-10.0607843137255
16113.2105.7607843137257.43921568627451
17105.9105.7607843137250.139215686274516
18108.8105.7607843137253.03921568627451
19102.3105.760784313725-3.46078431372549
2099105.760784313725-6.76078431372549
21100.7105.760784313725-5.06078431372549
22115.5105.7607843137259.7392156862745
23100.7105.760784313725-5.06078431372549
24109.9105.7607843137254.13921568627452
25114.6105.7607843137258.8392156862745
2685.4105.760784313725-20.3607843137255
27100.5105.760784313725-5.26078431372549
28114.8105.7607843137259.0392156862745
29116.5105.76078431372510.7392156862745
30112.9105.7607843137257.13921568627452
31102105.760784313725-3.76078431372549
32106105.7607843137250.239215686274511
33105.3105.760784313725-0.460784313725492
34118.8105.76078431372513.0392156862745
35106.1105.7607843137250.339215686274505
36109.3105.7607843137253.53921568627451
37117.2105.76078431372511.4392156862745
3892.5105.760784313725-13.2607843137255
39104.2105.760784313725-1.56078431372549
40112.5105.7607843137256.73921568627451
41122.4105.76078431372516.6392156862745
42113.3105.7607843137257.5392156862745
43100105.760784313725-5.76078431372549
44110.7105.7607843137254.93921568627451
45112.8105.7607843137257.0392156862745
46109.8105.7607843137254.03921568627451
47117.3105.76078431372511.5392156862745
48109.1105.7607843137253.33921568627451
49115.9105.76078431372510.1392156862745
5096105.760784313725-9.7607843137255
5199.8105.760784313725-5.96078431372549
52116.8100.2116.59
53115.7100.2115.49
5499.4100.21-0.809999999999993
5594.3100.21-5.91
5691100.21-9.21
5793.2100.21-7.01
58103.1100.212.89000000000000
5994.1100.21-6.11
6091.8100.21-8.41
61102.7100.212.49000000000000


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
50.8979859168170820.2040281663658370.102014083182919
60.8120322247708430.3759355504583150.187967775229157
70.710469566957740.5790608660845210.289530433042260
80.6883084145832840.6233831708334330.311691585416716
90.6351450116399910.7297099767200170.364854988360008
100.5327743405281600.9344513189436810.467225659471840
110.4267871789475960.8535743578951920.573212821052404
120.3553548475994490.7107096951988970.644645152400551
130.4063747858459530.8127495716919060.593625214154047
140.8146790883046750.3706418233906490.185320911695325
150.7959056742792640.4081886514414730.204094325720736
160.8122106269875030.3755787460249930.187789373012497
170.7592831736303260.4814336527393480.240716826369674
180.7158944153578420.5682111692843150.284105584642158
190.6505610807851940.6988778384296110.349438919214806
200.6045080083392140.7909839833215710.395491991660786
210.5453817483844150.909236503231170.454618251615585
220.594405755045330.811188489909340.40559424495467
230.5392265150438850.9215469699122290.460773484956115
240.4933203619544270.9866407239088540.506679638045573
250.5075920194116580.9848159611766840.492407980588342
260.7888810364645370.4222379270709260.211118963535463
270.7608865495792550.478226900841490.239113450420745
280.766834739404390.4663305211912190.233165260595609
290.7896877885144040.4206244229711930.210312211485596
300.7667379211263650.4665241577472690.233262078873635
310.7262533786225520.5474932427548960.273746621377448
320.6658150994534070.6683698010931860.334184900546593
330.6026582338562910.7946835322874190.397341766143709
340.6595659065031090.6808681869937830.340434093496891
350.5917896637604770.8164206724790460.408210336239523
360.5243411869792420.9513176260415160.475658813020758
370.5443761319198630.9112477361602740.455623868080137
380.6747178016379670.6505643967240660.325282198362033
390.6195895576355810.7608208847288370.380410442364419
400.5649429662985660.870114067402870.435057033701434
410.6885105708943590.6229788582112820.311489429105641
420.6458581487122540.7082837025754920.354141851287746
430.6230568041907880.7538863916184240.376943195809212
440.5488727882690060.9022544234619880.451127211730994
450.4900397858057990.9800795716115980.509960214194201
460.4086888506838050.8173777013676090.591311149316196
470.4404878109660490.8809756219320980.559512189033951
480.3670417122768130.7340834245536260.632958287723187
490.4802906690374750.9605813380749490.519709330962525
500.4046726818183990.8093453636367980.595327318181601
510.311350910022440.622701820044880.68864908997756
520.529933645092760.940132709814480.47006635490724
530.911923616671770.1761527666564600.0880763833282299
540.8668365446162790.2663269107674430.133163455383721
550.7768454417729160.4463091164541690.223154558227084
560.710031413986580.5799371720268410.289968586013421


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