Multiple Linear Regression - Estimated Regression Equation
T20[t] = + 0.208157967837793 -0.0180162515085518UseLimit[t] + 0.524394770198253Used[t] -0.637247281105345CorrectAnalysis[t] -0.155827269947314Useful[t] -0.0940565978276855Outcome[t] + e[t]


Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STAT
H0: parameter = 0
2-tail p-value1-tail p-value
(Intercept)0.2081579678377930.0719962.89120.0052840.002642
UseLimit-0.01801625150855180.103727-0.17370.8626760.431338
Used0.5243947701982530.1260884.1591e-045e-05
CorrectAnalysis-0.6372472811053450.250114-2.54780.0133330.006666
Useful-0.1558272699473140.133481-1.16740.2475130.123756
Outcome-0.09405659782768550.104621-0.8990.372120.18606


Multiple Linear Regression - Regression Statistics
Multiple R0.499115094727205
R-squared0.249115877784547
Adjusted R-squared0.18856070663814
F-TEST (value)4.11386629858987
F-TEST (DF numerator)5
F-TEST (DF denominator)62
p-value0.00273046467417781
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation0.392957614028968
Sum Squared Residuals9.57377255824702


Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolation
Forecast
Residuals
Prediction Error
100.0960851185015559-0.0960851185015559
210.620479888699810.37952011130019
300.208157967837793-0.208157967837793
400.114101370010108-0.114101370010108
500.0523306978904786-0.0523306978904786
610.1901417163292420.809858283670758
700.0343144463819268-0.0343144463819268
800.208157967837793-0.208157967837793
910.2081579678377930.791842032162207
1000.114101370010108-0.114101370010108
1110.1901417163292410.809858283670759
1200.208157967837793-0.208157967837793
1300.190141716329241-0.190141716329241
1400.114101370010108-0.114101370010108
1500.0960851185015558-0.0960851185015558
1600.208157967837793-0.208157967837793
1700.208157967837793-0.208157967837793
1800.208157967837793-0.208157967837793
1910.7325527380360470.267447261963953
2000.208157967837793-0.208157967837793
2100.208157967837793-0.208157967837793
2210.7145364865274950.285463513472505
2300.208157967837793-0.208157967837793
2400.190141716329241-0.190141716329241
2510.558709216580180.44129078341982
2610.2081579678377930.791842032162207
2700.732552738036047-0.732552738036047
2810.7145364865274950.285463513472505
2900.190141716329241-0.190141716329241
3000.208157967837793-0.208157967837793
3100.0960851185015558-0.0960851185015558
3200.190141716329241-0.190141716329241
3300.208157967837793-0.208157967837793
3400.114101370010108-0.114101370010108
3500.190141716329241-0.190141716329241
3600.208157967837793-0.208157967837793
3710.7145364865274950.285463513472505
3800.482668870261047-0.482668870261047
3900.114101370010108-0.114101370010108
4010.2081579678377930.791842032162207
4100.0523306978904786-0.0523306978904786
4200.114101370010108-0.114101370010108
4300.208157967837793-0.208157967837793
4400.114101370010108-0.114101370010108
4500.190141716329241-0.190141716329241
4600.0960851185015558-0.0960851185015558
4700.714536486527495-0.714536486527495
4800.208157967837793-0.208157967837793
4900.208157967837793-0.208157967837793
5000.208157967837793-0.208157967837793
5100.464652618752495-0.464652618752495
5210.4646526187524950.535347381247505
5310.2081579678377930.791842032162207
5400.208157967837793-0.208157967837793
5500.0012488591030157-0.0012488591030157
5610.6384961402083610.361503859791639
5700.190141716329241-0.190141716329241
580-0.04172589993720690.0417258999372069
5900.0523306978904786-0.0523306978904786
6010.1141013700101080.885898629989892
6110.7325527380360470.267447261963953
6210.2081579678377930.791842032162207
6300.190141716329241-0.190141716329241
640-0.04172589993720690.0417258999372069
6500.114101370010108-0.114101370010108
6600.0772892054221494-0.0772892054221494
670-0.07853806452516510.0785380645251651
6800.714536486527495-0.714536486527495


Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
90.8593210039325380.2813579921349240.140678996067462
100.7599550050088650.4800899899822710.240044994991135
110.7322613489093850.535477302181230.267738651090615
120.7207128599892360.5585742800215280.279287140010764
130.8154798283743020.3690403432513960.184520171625698
140.7362979562221440.5274040875557110.263702043777856
150.6534025349605870.6931949300788270.346597465039413
160.6060283344034180.7879433311931640.393971665596582
170.5468229419628090.9063541160743820.453177058037191
180.4814151560480990.9628303120961980.518584843951901
190.3970780356161360.7941560712322710.602921964383864
200.3344777656527020.6689555313054040.665522234347298
210.2753998588952760.5507997177905520.724600141104724
220.2442826577331950.488565315466390.755717342266805
230.1955527337940970.3911054675881930.804447266205903
240.1908334543543180.3816669087086370.809166545645682
250.1726795598833590.3453591197667190.827320440116641
260.4102598091125070.8205196182250150.589740190887493
270.6507177246140090.6985645507719810.34928227538599
280.6160228694604710.7679542610790580.383977130539529
290.5876013338836550.8247973322326890.412398666116345
300.5301619617337750.9396760765324490.469838038266225
310.4612260812293850.9224521624587710.538773918770615
320.4175648894843820.8351297789687640.582435110515618
330.3635249073689160.7270498147378330.636475092631084
340.3032630247186840.6065260494373680.696736975281316
350.2593943486593380.5187886973186760.740605651340662
360.2182168077086440.4364336154172880.781783192291356
370.2104421874590020.4208843749180040.789557812540998
380.235270132810780.470540265621560.76472986718922
390.1941095469950810.3882190939901610.805890453004919
400.3965197745947790.7930395491895570.603480225405221
410.3288451734130080.6576903468260170.671154826586992
420.2810834171989120.5621668343978230.718916582801088
430.2394626745115940.4789253490231890.760537325488406
440.2069640019111690.4139280038223380.793035998088831
450.1671906663682280.3343813327364550.832809333631772
460.1217064641131770.2434129282263550.878293535886823
470.1896995000682860.3793990001365730.810300499931713
480.159846244429840.319692488859680.84015375557016
490.1384785253472780.2769570506945570.861521474652722
500.1275582000897290.2551164001794580.872441799910271
510.1187748117940710.2375496235881430.881225188205929
520.2763080271671920.5526160543343830.723691972832808
530.3556747580320690.7113495160641380.644325241967931
540.4361369780659950.872273956131990.563863021934005
550.565206036274470.8695879274510590.43479396372553
560.5130060530102170.9739878939795650.486993946989783
570.3877410204468580.7754820408937150.612258979553142
580.2607568920232040.5215137840464070.739243107976796
590.2601254177440350.520250835488070.739874582255965


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