Multiple Linear Regression - Estimated Regression Equation
Y[t] = + 22527.8181455235 -1760.41995763605X[t] + 22.9871244635193t + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)22527.81814552351750.22961712.871400
X-1760.419957636052651.69407-0.66390.5093940.254697
t22.987124463519368.6883710.33470.739090.369545


Multiple Linear Regression - Regression Statistics
Multiple R0.0957486084587364
R-squared0.00916779602178442
Adjusted R-squared-0.0249988317016023
F-TEST (value)0.268326043061872
F-TEST (DF numerator)2
F-TEST (DF denominator)58
p-value0.76560241245108
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation5790.43373566096
Sum Squared Residuals1944689125.13067


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
12036622550.8052699870-2184.80526998704
22278222573.7923944505208.207605549456
31916922596.7795189141-3427.77951891406
41380722619.7666433776-8812.76664337758
52974322642.75376784117100.2462321589
62559122665.74089230462925.25910769538
72909622688.72801676816407.27198323186
82648222711.71514123173770.28485876834
92240522734.7022656952-329.702265695178
102704422757.68939015874286.3106098413
111797022780.6765146222-4810.67651462222
121873022803.6636390857-4073.66363908574
131968422826.6507635493-3142.65076354926
141978522849.6378880128-3064.63788801278
151847922872.6250124763-4393.62501247629
161069822895.6121369398-12197.6121369398
173195622918.59926140339037.40073859667
182950622941.58638586696564.41361413315
193450622964.573510330411541.4264896696
202716522987.56063479394177.43936520611
212673623010.54775925743725.45224074259
222369123033.5348837209657.46511627907
231815723056.5220081844-4899.52200818445
241732823079.5091326480-5751.50913264797
251820523102.4962571115-4897.49625711149
262099523125.483381575-2130.48338157501
271738223148.4705060385-5766.47050603853
28936723171.4576305020-13804.4576305020
293112423194.44475496567929.55524503443
302655123217.43187942913333.56812057092
313065123240.41900389267410.5809961074
322585923263.40612835612595.59387164388
332510023286.39325281961813.60674718036
342577823309.38037728322468.61962271684
352041823332.3675017467-2914.36750174668
361868823355.3546262102-4667.3546262102
372042423378.3417506737-2954.34175067372
382477623401.32887513721374.67112486276
391981423424.3159996008-3610.31599960076
401273823447.3031240643-10709.3031240643
413156623470.29024852788095.7097514722
423011123493.27737299136617.72262700868
433001923516.26449745486502.73550254516
443193421778.831664282310155.1683357177
452582621801.81878874584024.18121125417
462683521824.80591320935010.19408679065
472020521847.7930376729-1642.79303767287
481778921870.7801621364-4081.78016213639
492052021893.7672865999-1373.76728659990
502251821916.7544110634601.245588936576
511557221939.7415355269-6367.74153552694
521150921962.7286599905-10453.7286599905
532544721985.7157844543461.28421554602
542409022008.70290891752081.2970910825
552778622031.6900333815754.30996661898
562619522054.67715784454140.32284215546
572051622077.6642823081-1561.66428230806
582275922100.6514067716658.348593228421
591902822123.6385312351-3095.6385312351
601697122146.6256556986-5175.62565569862
612003622169.6127801621-2133.61278016214


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
60.6902282965408620.6195434069182750.309771703459138
70.5607304143101350.8785391713797290.439269585689865
80.4302175144657910.8604350289315820.569782485534209
90.4052909168356290.8105818336712580.594709083164371
100.2952236164141780.5904472328283560.704776383585822
110.4084833463609860.8169666927219710.591516653639014
120.3896969104846160.7793938209692330.610303089515384
130.3208151217832830.6416302435665660.679184878216717
140.2497811637120510.4995623274241020.750218836287949
150.2001895983350370.4003791966700740.799810401664963
160.3734325804846720.7468651609693430.626567419515328
170.613810893758750.7723782124825010.386189106241251
180.6414608474209190.7170783051581620.358539152579081
190.7895203957004540.4209592085990920.210479604299546
200.7429771866453080.5140456267093840.257022813354692
210.6908717909959190.6182564180081620.309128209004081
220.627127072373950.7457458552521010.372872927626050
230.6290677413094130.7418645173811740.370932258690587
240.6342711341434150.731457731713170.365728865856585
250.6108928190485450.778214361902910.389107180951455
260.5440320768298430.9119358463403140.455967923170157
270.5393416141755350.921316771648930.460658385824465
280.8499099193993490.3001801612013020.150090080600651
290.8816152984539140.2367694030921710.118384701546086
300.8519106558025690.2961786883948630.148089344197431
310.8642586987581910.2714826024836180.135741301241809
320.8226864310159210.3546271379681570.177313568984079
330.769792458818890.4604150823622190.230207541181109
340.7132944888304080.5734110223391850.286705511169592
350.66684616324080.6663076735183990.333153836759199
360.6538921290595860.6922157418808270.346107870940414
370.6143238018776040.7713523962447930.385676198122396
380.5387256950344720.9225486099310570.461274304965528
390.5221122925226920.9557754149546170.477887707477308
400.8882999305752950.223400138849410.111700069424705
410.8742939045755430.2514121908489140.125706095424457
420.842110468286110.3157790634277790.157889531713889
430.7988433089801310.4023133820397370.201156691019869
440.8520551895715980.2958896208568040.147944810428402
450.8256695949588420.3486608100823160.174330405041158
460.8352352000168110.3295295999663780.164764799983189
470.78330110488810.4333977902238010.216698895111901
480.737109031091390.5257819378172210.262890968908610
490.6482443489925520.7035113020148970.351755651007448
500.5529841462239020.8940317075521950.447015853776098
510.554213652410740.8915726951785210.445786347589260
520.9845303935890520.03093921282189520.0154696064109476
530.9664841518611370.06703169627772660.0335158481388633
540.9510625796783920.09787484064321650.0489374203216082
550.8926352054068530.2147295891862940.107364794593147


Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity
Description# significant tests% significant testsOK/NOK
1% type I error level00OK
5% type I error level10.02OK
10% type I error level30.06OK