Multiple Linear Regression - Estimated Regression Equation
DoubtsAboutActions[t] = + 13.7755021771417 -0.205953277107087Gen[t] + 0.0223981615071569ParentalExpectations[t] -0.000526927467739707ParentalCritism[t] -0.039162295223845PersonalStandards[t] -0.183120820978697Popularity[t] + 0.032976677326881KnowingPeople[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)13.77550217714172.4479095.627500
Gen-0.2059532771070870.696943-0.29550.768480.38424
ParentalExpectations0.02239816150715690.1204460.1860.8530130.426507
ParentalCritism-0.0005269274677397070.161517-0.00330.9974060.498703
PersonalStandards-0.0391622952238450.08501-0.46070.6464570.323229
Popularity-0.1831208209786970.130754-1.40050.165780.08289
KnowingPeople0.0329766773268810.1210660.27240.7861270.393064


Multiple Linear Regression - Regression Statistics
Multiple R0.191864976857339
R-squared0.0368121693444672
Adjusted R-squared-0.0457467875688642
F-TEST (value)0.445889467609333
F-TEST (DF numerator)6
F-TEST (DF denominator)70
p-value0.845498890796329
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation2.92373858652028
Sum Squared Residuals598.377312561533


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
1911.1807454924989-2.1807454924989
2910.9896659441101-1.98966594411007
3910.7810973080432-1.78109730804324
4811.1183075983466-3.11830759834658
51411.58295234481692.41704765518312
61411.10552431035952.89447568964045
71510.84700133741954.15299866258051
81111.6240557461072-0.624055746107171
91412.53297638076631.46702361923371
10811.3441583577658-3.34415835776581
111611.47760053266834.52239946733166
121111.1150868945530-0.115086894552985
13710.8127469827062-3.81274698270621
14910.9325176636808-1.93251766368078
151611.01803937420194.98196062579812
161010.9818241801031-0.98182418010312
171410.89156264848273.10843735151727
181112.0372409325177-1.03724093251770
19611.2270570479193-5.22705704791931
201210.19704081151281.80295918848717
211411.05617531832022.94382468167983
221311.27427366744901.72572633255103
231411.40466452162252.59533547837748
241010.5747423982223-0.574742398222309
251411.00871526587862.99128473412144
26811.1324952512227-3.13249525122268
271010.4135854441295-0.413585444129536
28911.2006756204719-2.20067562047187
29910.5315508975221-1.53155089752209
301511.97204667609163.02795332390843
311210.32113578675371.6788642132463
321411.01271338074802.98728661925205
331112.1563450754592-1.15634507545924
341211.89338243310840.106617566891626
351311.11724392970151.88275607029854
361411.05771721188342.94228278811659
371511.68962854390883.31037145609120
381110.68215303290310.317846967096896
39911.8698810913882-2.86988109138823
40810.6653682450170-2.66536824501696
411010.7213153281269-0.721315328126949
421011.0492123675250-1.04921236752504
431010.3268147103718-0.326814710371836
44911.7007616138842-2.70076161388419
451311.00898978939751.99101021060251
46810.8816604117538-2.88166041175379
471010.6814037483851-0.681403748385116
481110.5866793393950.413320660604996
491011.1040987467508-1.10409874675078
501611.61034031116154.3896596888385
511111.8908143732287-0.890814373228665
52610.8714550592872-4.87145505928718
53912.1431954737796-3.14319547377956
542011.40518564384998.59481435615008
551211.19886805156860.801131948431438
56910.8490657397215-1.84906573972145
571410.80422990513933.19577009486072
58811.8838548081750-3.88385480817496
59711.4623285400194-4.4623285400194
601111.5390737238544-0.539073723854375
611411.94109816862882.05890183137123
621411.90102857387412.09897142612588
63910.5312349420945-1.53123494209454
641611.47004120255054.52995879744951
651310.96964021924142.03035978075858
661311.95588186950021.04411813049978
67811.9264315100929-3.92643151009285
68911.7948590690610-2.79485906906103
691111.3679672958837-0.367967295883691
70810.8660373815593-2.86603738155928
71710.3247070005009-3.32470700050088
721111.3671496032191-0.367149603219146
73912.6719755695628-3.67197556956278
741611.41641418786304.58358581213701
751310.88186094735652.11813905264355
761211.91139654487160.088603455128375
77910.1512325483833-1.15123254838327


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
100.8551095187457680.2897809625084650.144890481254232
110.884989236795570.2300215264088580.115010763204429
120.8077607577767710.3844784844464570.192239242223229
130.7709308822241220.4581382355517570.229069117775878
140.7002120616885730.5995758766228530.299787938311427
150.83759694375620.3248061124876010.162403056243800
160.7851023793395610.4297952413208780.214897620660439
170.7380860567533380.5238278864933230.261913943246661
180.738901311991840.5221973760163210.261098688008161
190.8501401310794660.2997197378410680.149859868920534
200.8207676287438720.3584647425122570.179232371256128
210.8291645761415510.3416708477168970.170835423858449
220.7801022310703220.4397955378593560.219897768929678
230.7692621519961220.4614756960077570.230737848003878
240.710678623167510.5786427536649810.289321376832491
250.7048796668116130.5902406663767740.295120333188387
260.6950808488069770.6098383023860460.304919151193023
270.6249450524323810.7501098951352380.375054947567619
280.5865545544446910.8268908911106180.413445445555309
290.5223260774597810.9553478450804380.477673922540219
300.4996349725631580.9992699451263160.500365027436842
310.4725677353764170.9451354707528340.527432264623583
320.4589997052344560.9179994104689120.541000294765544
330.4119556104127700.8239112208255390.58804438958723
340.3495676703708470.6991353407416930.650432329629154
350.3108944391938230.6217888783876450.689105560806177
360.3126726228951630.6253452457903270.687327377104837
370.3296778780994820.6593557561989630.670322121900518
380.2698751563915530.5397503127831060.730124843608447
390.2551056990310270.5102113980620550.744894300968973
400.2548629375654690.5097258751309390.74513706243453
410.2017298087666460.4034596175332930.798270191233354
420.1603551865870870.3207103731741730.839644813412913
430.1204250322242970.2408500644485940.879574967775703
440.1131640692176400.2263281384352790.88683593078236
450.09487489364284490.1897497872856900.905125106357155
460.09402797735570780.1880559547114160.905972022644292
470.06797962630841040.1359592526168210.93202037369159
480.04738072840579480.09476145681158970.952619271594205
490.03327104488660870.06654208977321740.966728955113391
500.0491519386452390.0983038772904780.950848061354761
510.03433928304839140.06867856609678290.965660716951609
520.06355927626754570.1271185525350910.936440723732454
530.0780398060196260.1560796120392520.921960193980374
540.4747792730534430.9495585461068850.525220726946557
550.3997445000307690.7994890000615390.60025549996923
560.3344382997986430.6688765995972870.665561700201357
570.3436502136855350.687300427371070.656349786314465
580.3403326276800750.680665255360150.659667372319925
590.369053482791420.738106965582840.63094651720858
600.3477440300479590.6954880600959170.652255969952041
610.664357548436780.6712849031264390.335642451563219
620.581860625746210.836278748507580.41813937425379
630.5859969810899570.8280060378200870.414003018910043
640.5288633943321320.9422732113357350.471136605667868
650.5858224350465460.8283551299069080.414177564953454
660.4540878873843190.9081757747686390.545912112615681
670.3156524774284560.6313049548569120.684347522571544


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 level40.0689655172413793OK