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Author's title

Author*The author of this computation has been verified*
R Software Modulerwasp_multipleregression.wasp
Title produced by softwareMultiple Regression
Date of computationWed, 12 Dec 2012 14:39:15 -0500
Cite this page as followsStatistical Computations at FreeStatistics.org, Office for Research Development and Education, URL https://freestatistics.org/blog/index.php?v=date/2012/Dec/12/t1355341228vgzepjpw62fj4q1.htm/, Retrieved Sun, 28 Apr 2024 21:50:40 +0000
Statistical Computations at FreeStatistics.org, Office for Research Development and Education, URL https://freestatistics.org/blog/index.php?pk=199058, Retrieved Sun, 28 Apr 2024 21:50:40 +0000
QR Codes:

Original text written by user:
IsPrivate?No (this computation is public)
User-defined keywords
Estimated Impact99
Family? (F = Feedback message, R = changed R code, M = changed R Module, P = changed Parameters, D = changed Data)
-       [Multiple Regression] [Multiple Regressi...] [2012-12-12 19:39:15] [b4b733de199089e913cc2b6ea19b06b9] [Current]
- R P     [Multiple Regression] [Multiple Regressi...] [2012-12-12 19:42:07] [2c4ddb4bf62114b8025bb962e2c7a2b5]
- R P     [Multiple Regression] [Multiple Regressi...] [2012-12-12 19:42:07] [2c4ddb4bf62114b8025bb962e2c7a2b5]
-   PD    [Multiple Regression] [Multiple Regressi...] [2012-12-12 20:43:39] [2c4ddb4bf62114b8025bb962e2c7a2b5]
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Dataseries X:
0	20	5	28	3
-2	23	6	24	1
-4	27	6	24	0
-6	23	6	28	1
-2	21	5	22	1
1	18	6	24	3
7	16	6	23	5
2	11	6	22	5
2	14	4	25	4
13	-3	6	23	11
7	2	5	21	8
-1	26	4	21	-1
1	11	6	19	4
0	11	4	21	4
0	11	6	23	4
5	3	6	16	6
3	8	5	22	6
6	8	5	20	6
7	7	4	19	6
-6	3	3	20	4
-8	4	2	14	1
-5	-7	4	19	6
-14	0	1	15	0
-13	-5	2	14	2
-15	5	-1	13	-2
-14	-1	2	11	0
-10	-4	0	11	1
-14	4	-1	9	-3
-18	7	0	12	-3
-22	6	-3	9	-5
-24	13	-2	11	-7
-17	20	-1	9	-7
-16	21	1	14	-5
-17	37	-5	8	-13
-22	52	-2	13	-16
-25	59	-4	8	-20
-18	66	-1	15	-18
-23	73	-1	12	-21
-20	71	-3	14	-20
-9	69	0	13	-16
-4	63	2	11	-14
0	68	2	16	-12
3	58	0	14	-10
14	50	3	19	-3
13	50	3	18	-4
12	50	4	16	-4
16	47	5	20	-1
7	60	3	17	-8
2	62	2	17	-10
1	63	1	18	-11
7	56	3	20	-7
10	38	3	17	-2
3	45	1	16	-6
2	39	3	16	-4
12	26	3	12	0
14	25	4	15	2
11	19	2	13	2
13	14	5	17	5
17	6	4	19	8
14	4	3	21	8
7	5	1	19	5
16	-3	4	20	10
5	-5	1	14	6
5	0	1	18	6
15	-6	3	14	9
9	4	1	15	5
4	-3	1	11	5
-9	14	2	6	-4
-14	16	0	11	-5
-4	17	3	13	-1
-19	25	0	14	-8
-10	25	-4	7	-8
-22	30	-2	1	-13
-25	51	-4	8	-18
-8	31	-1	8	-8
-8	31	-1	7	-8
-8	25	0	11	-6
-2	35	2	13	-5
-6	39	0	1	-11
-10	48	-1	4	-14
-11	41	0	4	-12
-14	47	-2	10	-13
-25	61	-1	8	-19




Summary of computational transaction
Raw Inputview raw input (R code)
Raw Outputview raw output of R engine
Computing time9 seconds
R Server'Gertrude Mary Cox' @ cox.wessa.net

\begin{tabular}{lllllllll}
\hline
Summary of computational transaction \tabularnewline
Raw Input & view raw input (R code)  \tabularnewline
Raw Output & view raw output of R engine  \tabularnewline
Computing time & 9 seconds \tabularnewline
R Server & 'Gertrude Mary Cox' @ cox.wessa.net \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=199058&T=0

[TABLE]
[ROW][C]Summary of computational transaction[/C][/ROW]
[ROW][C]Raw Input[/C][C]view raw input (R code) [/C][/ROW]
[ROW][C]Raw Output[/C][C]view raw output of R engine [/C][/ROW]
[ROW][C]Computing time[/C][C]9 seconds[/C][/ROW]
[ROW][C]R Server[/C][C]'Gertrude Mary Cox' @ cox.wessa.net[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=199058&T=0

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=199058&T=0

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Summary of computational transaction
Raw Inputview raw input (R code)
Raw Outputview raw output of R engine
Computing time9 seconds
R Server'Gertrude Mary Cox' @ cox.wessa.net







Multiple Linear Regression - Estimated Regression Equation
X_1[t] = -0.293680794030562 + 0.978370136065127X_2[t] -1.1065710161433X_3[t] -0.93424923909017X_4[t] + 3.97683039702274Y_1[t] + e[t]

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Estimated Regression Equation \tabularnewline
X_1[t] =  -0.293680794030562 +  0.978370136065127X_2[t] -1.1065710161433X_3[t] -0.93424923909017X_4[t] +  3.97683039702274Y_1[t]  + e[t] \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=199058&T=1

[TABLE]
[ROW][C]Multiple Linear Regression - Estimated Regression Equation[/C][/ROW]
[ROW][C]X_1[t] =  -0.293680794030562 +  0.978370136065127X_2[t] -1.1065710161433X_3[t] -0.93424923909017X_4[t] +  3.97683039702274Y_1[t]  + e[t][/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=199058&T=1

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=199058&T=1

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Estimated Regression Equation
X_1[t] = -0.293680794030562 + 0.978370136065127X_2[t] -1.1065710161433X_3[t] -0.93424923909017X_4[t] + 3.97683039702274Y_1[t] + e[t]







Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STATH0: parameter = 02-tail p-value1-tail p-value
(Intercept)-0.2936807940305620.579935-0.50640.6140020.307001
X_20.9783701360651270.01867652.387800
X_3-1.10657101614330.11765-9.405600
X_4-0.934249239090170.044671-20.913800
Y_13.976830397022740.0718655.34100

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Ordinary Least Squares \tabularnewline
Variable & Parameter & S.D. & T-STATH0: parameter = 0 & 2-tail p-value & 1-tail p-value \tabularnewline
(Intercept) & -0.293680794030562 & 0.579935 & -0.5064 & 0.614002 & 0.307001 \tabularnewline
X_2 & 0.978370136065127 & 0.018676 & 52.3878 & 0 & 0 \tabularnewline
X_3 & -1.1065710161433 & 0.11765 & -9.4056 & 0 & 0 \tabularnewline
X_4 & -0.93424923909017 & 0.044671 & -20.9138 & 0 & 0 \tabularnewline
Y_1 & 3.97683039702274 & 0.07186 & 55.341 & 0 & 0 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=199058&T=2

[TABLE]
[ROW][C]Multiple Linear Regression - Ordinary Least Squares[/C][/ROW]
[ROW][C]Variable[/C][C]Parameter[/C][C]S.D.[/C][C]T-STATH0: parameter = 0[/C][C]2-tail p-value[/C][C]1-tail p-value[/C][/ROW]
[ROW][C](Intercept)[/C][C]-0.293680794030562[/C][C]0.579935[/C][C]-0.5064[/C][C]0.614002[/C][C]0.307001[/C][/ROW]
[ROW][C]X_2[/C][C]0.978370136065127[/C][C]0.018676[/C][C]52.3878[/C][C]0[/C][C]0[/C][/ROW]
[ROW][C]X_3[/C][C]-1.1065710161433[/C][C]0.11765[/C][C]-9.4056[/C][C]0[/C][C]0[/C][/ROW]
[ROW][C]X_4[/C][C]-0.93424923909017[/C][C]0.044671[/C][C]-20.9138[/C][C]0[/C][C]0[/C][/ROW]
[ROW][C]Y_1[/C][C]3.97683039702274[/C][C]0.07186[/C][C]55.341[/C][C]0[/C][C]0[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=199058&T=2

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=199058&T=2

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Ordinary Least Squares
VariableParameterS.D.T-STATH0: parameter = 02-tail p-value1-tail p-value
(Intercept)-0.2936807940305620.579935-0.50640.6140020.307001
X_20.9783701360651270.01867652.387800
X_3-1.10657101614330.11765-9.405600
X_4-0.934249239090170.044671-20.913800
Y_13.976830397022740.0718655.34100







Multiple Linear Regression - Regression Statistics
Multiple R0.993907933164318
R-squared0.987852979606966
Adjusted R-squared0.987230055484246
F-TEST (value)1585.83195541369
F-TEST (DF numerator)4
F-TEST (DF denominator)78
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation1.33580309255728
Sum Squared Residuals139.180852362675

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Regression Statistics \tabularnewline
Multiple R & 0.993907933164318 \tabularnewline
R-squared & 0.987852979606966 \tabularnewline
Adjusted R-squared & 0.987230055484246 \tabularnewline
F-TEST (value) & 1585.83195541369 \tabularnewline
F-TEST (DF numerator) & 4 \tabularnewline
F-TEST (DF denominator) & 78 \tabularnewline
p-value & 0 \tabularnewline
Multiple Linear Regression - Residual Statistics \tabularnewline
Residual Standard Deviation & 1.33580309255728 \tabularnewline
Sum Squared Residuals & 139.180852362675 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=199058&T=3

[TABLE]
[ROW][C]Multiple Linear Regression - Regression Statistics[/C][/ROW]
[ROW][C]Multiple R[/C][C]0.993907933164318[/C][/ROW]
[ROW][C]R-squared[/C][C]0.987852979606966[/C][/ROW]
[ROW][C]Adjusted R-squared[/C][C]0.987230055484246[/C][/ROW]
[ROW][C]F-TEST (value)[/C][C]1585.83195541369[/C][/ROW]
[ROW][C]F-TEST (DF numerator)[/C][C]4[/C][/ROW]
[ROW][C]F-TEST (DF denominator)[/C][C]78[/C][/ROW]
[ROW][C]p-value[/C][C]0[/C][/ROW]
[ROW][C]Multiple Linear Regression - Residual Statistics[/C][/ROW]
[ROW][C]Residual Standard Deviation[/C][C]1.33580309255728[/C][/ROW]
[ROW][C]Sum Squared Residuals[/C][C]139.180852362675[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=199058&T=3

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=199058&T=3

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Regression Statistics
Multiple R0.993907933164318
R-squared0.987852979606966
Adjusted R-squared0.987230055484246
F-TEST (value)1585.83195541369
F-TEST (DF numerator)4
F-TEST (DF denominator)78
p-value0
Multiple Linear Regression - Residual Statistics
Residual Standard Deviation1.33580309255728
Sum Squared Residuals139.180852362675







Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolationForecastResidualsPrediction Error
10-0.4876206569010710.487620656901071
2-2-2.87574510253380.875745102533799
3-4-2.93909495529603-1.06090504470397
4-6-6.612742058894470.612742058894466
5-2-1.85741588034041-0.142584119659593
610.1860650111860490.813934988813951
777.11723477219144-0.117234772191438
823.15963333095597-1.15963333095597
921.528307657144710.471692342855292
101312.38918456909040.610815430909555
1178.32561355267151-1.32561355267151
12-1-2.878405738826771.87840573882677
1311.98555065120375-0.98555065120375
1402.33019420531001-2.33019420531001
150-1.751446305156931.75144630515693
1654.914998073998710.0850019260012877
1735.30792433592663-2.30792433592663
1867.17642281410697-1.17642281410697
1978.23887293327531-1.23887293327531
20-6-3.45594662797754-2.54405337202246
21-8-7.6960012322963-0.303998767703699
22-5-5.458308971636460.45830897163646
23-14-15.41399039652641.41399039652642
24-13-12.5245020598597-0.47549794014029
25-15-14.3941599997793-0.605840000220685
26-14-13.7619345923742-0.238065407625838
27-10-10.50707257126020.507072571260207
28-14-15.61236357650651.6123635765065
29-18-16.5865719017249-1.41342809827507
30-22-19.3961420661351-2.60385793386488
31-24-23.4762814020483-0.523718597951658
32-17-15.8657629875554-1.13423701244459
33-16-13.8181202851823-2.18187971481773
34-17-17.73391975292130.73391975292131
35-22-22.97981814689340.979818146893363
36-25-25.1541605547910.154160554790966
37-18-20.21136653035072.2113665303507
38-23-22.4905190516925-0.509480948307489
39-20-20.12578537269380.12578537269377
40-9-8.56066786607281-0.439332133927195
41-4-6.821871442524362.82187144252436
4201.3523938363959-1.3523938363959
4333.60399378025705-0.603993780257049
441415.6238862270144-1.62388622701444
451312.58130506908190.418694930918129
461213.3432325311189-1.34323253111891
471617.4950453414878-1.49504534148775
4877.39193408073237-0.391934080732367
4922.50158457496044-0.501584574960441
501-0.3245539089440371.32455390894404
5174.652536216224082.34746378377592
52109.728773469435990.271226530564007
5333.8174341051777-0.817434105177705
5423.68773205054582-1.68773205054582
551210.61323882615081.38676117384921
561413.67921075071730.320789249282671
571111.8906304447935-0.890630444793508
581311.87256095074551.12743904925449
591715.21416359125571.78583640874434
601412.49549585708841.50450414291163
6175.625015312552221.37498468744778
621613.42824392162482.57175607837518
6354.489390544374540.510609455625463
6455.64424426833949-0.644244268339493
651513.2283695670911.77163043290898
6698.383642132847770.616357867152227
6745.27204813675257-1.27204813675257
68-9-10.32245794403731.32245794403735
69-14-14.80065223209410.800652232094088
70-4-3.10317203454825-0.896827965451745
71-19-20.72855991584671.72855991584667
72-10-9.76253117764228-0.237468822357722
73-22-21.3624790801759-0.637520919824097
74-25-25.02746084926650.0274608492665128
75-8-8.146272648771580.146272648771585
76-8-7.21202340968141-0.787976590318586
77-8-9.972151404530681.97215140453068
78-2-0.293260157323618-1.70673984267638
79-6-6.816629093830890.81662909383089
80-10-11.63796576144021.63796576144017
81-11-11.63946693599390.639466935993882
82-14-13.1384299188803-0.861570081119718
83-25-22.5403029340679-2.45969706593212

\begin{tabular}{lllllllll}
\hline
Multiple Linear Regression - Actuals, Interpolation, and Residuals \tabularnewline
Time or Index & Actuals & InterpolationForecast & ResidualsPrediction Error \tabularnewline
1 & 0 & -0.487620656901071 & 0.487620656901071 \tabularnewline
2 & -2 & -2.8757451025338 & 0.875745102533799 \tabularnewline
3 & -4 & -2.93909495529603 & -1.06090504470397 \tabularnewline
4 & -6 & -6.61274205889447 & 0.612742058894466 \tabularnewline
5 & -2 & -1.85741588034041 & -0.142584119659593 \tabularnewline
6 & 1 & 0.186065011186049 & 0.813934988813951 \tabularnewline
7 & 7 & 7.11723477219144 & -0.117234772191438 \tabularnewline
8 & 2 & 3.15963333095597 & -1.15963333095597 \tabularnewline
9 & 2 & 1.52830765714471 & 0.471692342855292 \tabularnewline
10 & 13 & 12.3891845690904 & 0.610815430909555 \tabularnewline
11 & 7 & 8.32561355267151 & -1.32561355267151 \tabularnewline
12 & -1 & -2.87840573882677 & 1.87840573882677 \tabularnewline
13 & 1 & 1.98555065120375 & -0.98555065120375 \tabularnewline
14 & 0 & 2.33019420531001 & -2.33019420531001 \tabularnewline
15 & 0 & -1.75144630515693 & 1.75144630515693 \tabularnewline
16 & 5 & 4.91499807399871 & 0.0850019260012877 \tabularnewline
17 & 3 & 5.30792433592663 & -2.30792433592663 \tabularnewline
18 & 6 & 7.17642281410697 & -1.17642281410697 \tabularnewline
19 & 7 & 8.23887293327531 & -1.23887293327531 \tabularnewline
20 & -6 & -3.45594662797754 & -2.54405337202246 \tabularnewline
21 & -8 & -7.6960012322963 & -0.303998767703699 \tabularnewline
22 & -5 & -5.45830897163646 & 0.45830897163646 \tabularnewline
23 & -14 & -15.4139903965264 & 1.41399039652642 \tabularnewline
24 & -13 & -12.5245020598597 & -0.47549794014029 \tabularnewline
25 & -15 & -14.3941599997793 & -0.605840000220685 \tabularnewline
26 & -14 & -13.7619345923742 & -0.238065407625838 \tabularnewline
27 & -10 & -10.5070725712602 & 0.507072571260207 \tabularnewline
28 & -14 & -15.6123635765065 & 1.6123635765065 \tabularnewline
29 & -18 & -16.5865719017249 & -1.41342809827507 \tabularnewline
30 & -22 & -19.3961420661351 & -2.60385793386488 \tabularnewline
31 & -24 & -23.4762814020483 & -0.523718597951658 \tabularnewline
32 & -17 & -15.8657629875554 & -1.13423701244459 \tabularnewline
33 & -16 & -13.8181202851823 & -2.18187971481773 \tabularnewline
34 & -17 & -17.7339197529213 & 0.73391975292131 \tabularnewline
35 & -22 & -22.9798181468934 & 0.979818146893363 \tabularnewline
36 & -25 & -25.154160554791 & 0.154160554790966 \tabularnewline
37 & -18 & -20.2113665303507 & 2.2113665303507 \tabularnewline
38 & -23 & -22.4905190516925 & -0.509480948307489 \tabularnewline
39 & -20 & -20.1257853726938 & 0.12578537269377 \tabularnewline
40 & -9 & -8.56066786607281 & -0.439332133927195 \tabularnewline
41 & -4 & -6.82187144252436 & 2.82187144252436 \tabularnewline
42 & 0 & 1.3523938363959 & -1.3523938363959 \tabularnewline
43 & 3 & 3.60399378025705 & -0.603993780257049 \tabularnewline
44 & 14 & 15.6238862270144 & -1.62388622701444 \tabularnewline
45 & 13 & 12.5813050690819 & 0.418694930918129 \tabularnewline
46 & 12 & 13.3432325311189 & -1.34323253111891 \tabularnewline
47 & 16 & 17.4950453414878 & -1.49504534148775 \tabularnewline
48 & 7 & 7.39193408073237 & -0.391934080732367 \tabularnewline
49 & 2 & 2.50158457496044 & -0.501584574960441 \tabularnewline
50 & 1 & -0.324553908944037 & 1.32455390894404 \tabularnewline
51 & 7 & 4.65253621622408 & 2.34746378377592 \tabularnewline
52 & 10 & 9.72877346943599 & 0.271226530564007 \tabularnewline
53 & 3 & 3.8174341051777 & -0.817434105177705 \tabularnewline
54 & 2 & 3.68773205054582 & -1.68773205054582 \tabularnewline
55 & 12 & 10.6132388261508 & 1.38676117384921 \tabularnewline
56 & 14 & 13.6792107507173 & 0.320789249282671 \tabularnewline
57 & 11 & 11.8906304447935 & -0.890630444793508 \tabularnewline
58 & 13 & 11.8725609507455 & 1.12743904925449 \tabularnewline
59 & 17 & 15.2141635912557 & 1.78583640874434 \tabularnewline
60 & 14 & 12.4954958570884 & 1.50450414291163 \tabularnewline
61 & 7 & 5.62501531255222 & 1.37498468744778 \tabularnewline
62 & 16 & 13.4282439216248 & 2.57175607837518 \tabularnewline
63 & 5 & 4.48939054437454 & 0.510609455625463 \tabularnewline
64 & 5 & 5.64424426833949 & -0.644244268339493 \tabularnewline
65 & 15 & 13.228369567091 & 1.77163043290898 \tabularnewline
66 & 9 & 8.38364213284777 & 0.616357867152227 \tabularnewline
67 & 4 & 5.27204813675257 & -1.27204813675257 \tabularnewline
68 & -9 & -10.3224579440373 & 1.32245794403735 \tabularnewline
69 & -14 & -14.8006522320941 & 0.800652232094088 \tabularnewline
70 & -4 & -3.10317203454825 & -0.896827965451745 \tabularnewline
71 & -19 & -20.7285599158467 & 1.72855991584667 \tabularnewline
72 & -10 & -9.76253117764228 & -0.237468822357722 \tabularnewline
73 & -22 & -21.3624790801759 & -0.637520919824097 \tabularnewline
74 & -25 & -25.0274608492665 & 0.0274608492665128 \tabularnewline
75 & -8 & -8.14627264877158 & 0.146272648771585 \tabularnewline
76 & -8 & -7.21202340968141 & -0.787976590318586 \tabularnewline
77 & -8 & -9.97215140453068 & 1.97215140453068 \tabularnewline
78 & -2 & -0.293260157323618 & -1.70673984267638 \tabularnewline
79 & -6 & -6.81662909383089 & 0.81662909383089 \tabularnewline
80 & -10 & -11.6379657614402 & 1.63796576144017 \tabularnewline
81 & -11 & -11.6394669359939 & 0.639466935993882 \tabularnewline
82 & -14 & -13.1384299188803 & -0.861570081119718 \tabularnewline
83 & -25 & -22.5403029340679 & -2.45969706593212 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=199058&T=4

[TABLE]
[ROW][C]Multiple Linear Regression - Actuals, Interpolation, and Residuals[/C][/ROW]
[ROW][C]Time or Index[/C][C]Actuals[/C][C]InterpolationForecast[/C][C]ResidualsPrediction Error[/C][/ROW]
[ROW][C]1[/C][C]0[/C][C]-0.487620656901071[/C][C]0.487620656901071[/C][/ROW]
[ROW][C]2[/C][C]-2[/C][C]-2.8757451025338[/C][C]0.875745102533799[/C][/ROW]
[ROW][C]3[/C][C]-4[/C][C]-2.93909495529603[/C][C]-1.06090504470397[/C][/ROW]
[ROW][C]4[/C][C]-6[/C][C]-6.61274205889447[/C][C]0.612742058894466[/C][/ROW]
[ROW][C]5[/C][C]-2[/C][C]-1.85741588034041[/C][C]-0.142584119659593[/C][/ROW]
[ROW][C]6[/C][C]1[/C][C]0.186065011186049[/C][C]0.813934988813951[/C][/ROW]
[ROW][C]7[/C][C]7[/C][C]7.11723477219144[/C][C]-0.117234772191438[/C][/ROW]
[ROW][C]8[/C][C]2[/C][C]3.15963333095597[/C][C]-1.15963333095597[/C][/ROW]
[ROW][C]9[/C][C]2[/C][C]1.52830765714471[/C][C]0.471692342855292[/C][/ROW]
[ROW][C]10[/C][C]13[/C][C]12.3891845690904[/C][C]0.610815430909555[/C][/ROW]
[ROW][C]11[/C][C]7[/C][C]8.32561355267151[/C][C]-1.32561355267151[/C][/ROW]
[ROW][C]12[/C][C]-1[/C][C]-2.87840573882677[/C][C]1.87840573882677[/C][/ROW]
[ROW][C]13[/C][C]1[/C][C]1.98555065120375[/C][C]-0.98555065120375[/C][/ROW]
[ROW][C]14[/C][C]0[/C][C]2.33019420531001[/C][C]-2.33019420531001[/C][/ROW]
[ROW][C]15[/C][C]0[/C][C]-1.75144630515693[/C][C]1.75144630515693[/C][/ROW]
[ROW][C]16[/C][C]5[/C][C]4.91499807399871[/C][C]0.0850019260012877[/C][/ROW]
[ROW][C]17[/C][C]3[/C][C]5.30792433592663[/C][C]-2.30792433592663[/C][/ROW]
[ROW][C]18[/C][C]6[/C][C]7.17642281410697[/C][C]-1.17642281410697[/C][/ROW]
[ROW][C]19[/C][C]7[/C][C]8.23887293327531[/C][C]-1.23887293327531[/C][/ROW]
[ROW][C]20[/C][C]-6[/C][C]-3.45594662797754[/C][C]-2.54405337202246[/C][/ROW]
[ROW][C]21[/C][C]-8[/C][C]-7.6960012322963[/C][C]-0.303998767703699[/C][/ROW]
[ROW][C]22[/C][C]-5[/C][C]-5.45830897163646[/C][C]0.45830897163646[/C][/ROW]
[ROW][C]23[/C][C]-14[/C][C]-15.4139903965264[/C][C]1.41399039652642[/C][/ROW]
[ROW][C]24[/C][C]-13[/C][C]-12.5245020598597[/C][C]-0.47549794014029[/C][/ROW]
[ROW][C]25[/C][C]-15[/C][C]-14.3941599997793[/C][C]-0.605840000220685[/C][/ROW]
[ROW][C]26[/C][C]-14[/C][C]-13.7619345923742[/C][C]-0.238065407625838[/C][/ROW]
[ROW][C]27[/C][C]-10[/C][C]-10.5070725712602[/C][C]0.507072571260207[/C][/ROW]
[ROW][C]28[/C][C]-14[/C][C]-15.6123635765065[/C][C]1.6123635765065[/C][/ROW]
[ROW][C]29[/C][C]-18[/C][C]-16.5865719017249[/C][C]-1.41342809827507[/C][/ROW]
[ROW][C]30[/C][C]-22[/C][C]-19.3961420661351[/C][C]-2.60385793386488[/C][/ROW]
[ROW][C]31[/C][C]-24[/C][C]-23.4762814020483[/C][C]-0.523718597951658[/C][/ROW]
[ROW][C]32[/C][C]-17[/C][C]-15.8657629875554[/C][C]-1.13423701244459[/C][/ROW]
[ROW][C]33[/C][C]-16[/C][C]-13.8181202851823[/C][C]-2.18187971481773[/C][/ROW]
[ROW][C]34[/C][C]-17[/C][C]-17.7339197529213[/C][C]0.73391975292131[/C][/ROW]
[ROW][C]35[/C][C]-22[/C][C]-22.9798181468934[/C][C]0.979818146893363[/C][/ROW]
[ROW][C]36[/C][C]-25[/C][C]-25.154160554791[/C][C]0.154160554790966[/C][/ROW]
[ROW][C]37[/C][C]-18[/C][C]-20.2113665303507[/C][C]2.2113665303507[/C][/ROW]
[ROW][C]38[/C][C]-23[/C][C]-22.4905190516925[/C][C]-0.509480948307489[/C][/ROW]
[ROW][C]39[/C][C]-20[/C][C]-20.1257853726938[/C][C]0.12578537269377[/C][/ROW]
[ROW][C]40[/C][C]-9[/C][C]-8.56066786607281[/C][C]-0.439332133927195[/C][/ROW]
[ROW][C]41[/C][C]-4[/C][C]-6.82187144252436[/C][C]2.82187144252436[/C][/ROW]
[ROW][C]42[/C][C]0[/C][C]1.3523938363959[/C][C]-1.3523938363959[/C][/ROW]
[ROW][C]43[/C][C]3[/C][C]3.60399378025705[/C][C]-0.603993780257049[/C][/ROW]
[ROW][C]44[/C][C]14[/C][C]15.6238862270144[/C][C]-1.62388622701444[/C][/ROW]
[ROW][C]45[/C][C]13[/C][C]12.5813050690819[/C][C]0.418694930918129[/C][/ROW]
[ROW][C]46[/C][C]12[/C][C]13.3432325311189[/C][C]-1.34323253111891[/C][/ROW]
[ROW][C]47[/C][C]16[/C][C]17.4950453414878[/C][C]-1.49504534148775[/C][/ROW]
[ROW][C]48[/C][C]7[/C][C]7.39193408073237[/C][C]-0.391934080732367[/C][/ROW]
[ROW][C]49[/C][C]2[/C][C]2.50158457496044[/C][C]-0.501584574960441[/C][/ROW]
[ROW][C]50[/C][C]1[/C][C]-0.324553908944037[/C][C]1.32455390894404[/C][/ROW]
[ROW][C]51[/C][C]7[/C][C]4.65253621622408[/C][C]2.34746378377592[/C][/ROW]
[ROW][C]52[/C][C]10[/C][C]9.72877346943599[/C][C]0.271226530564007[/C][/ROW]
[ROW][C]53[/C][C]3[/C][C]3.8174341051777[/C][C]-0.817434105177705[/C][/ROW]
[ROW][C]54[/C][C]2[/C][C]3.68773205054582[/C][C]-1.68773205054582[/C][/ROW]
[ROW][C]55[/C][C]12[/C][C]10.6132388261508[/C][C]1.38676117384921[/C][/ROW]
[ROW][C]56[/C][C]14[/C][C]13.6792107507173[/C][C]0.320789249282671[/C][/ROW]
[ROW][C]57[/C][C]11[/C][C]11.8906304447935[/C][C]-0.890630444793508[/C][/ROW]
[ROW][C]58[/C][C]13[/C][C]11.8725609507455[/C][C]1.12743904925449[/C][/ROW]
[ROW][C]59[/C][C]17[/C][C]15.2141635912557[/C][C]1.78583640874434[/C][/ROW]
[ROW][C]60[/C][C]14[/C][C]12.4954958570884[/C][C]1.50450414291163[/C][/ROW]
[ROW][C]61[/C][C]7[/C][C]5.62501531255222[/C][C]1.37498468744778[/C][/ROW]
[ROW][C]62[/C][C]16[/C][C]13.4282439216248[/C][C]2.57175607837518[/C][/ROW]
[ROW][C]63[/C][C]5[/C][C]4.48939054437454[/C][C]0.510609455625463[/C][/ROW]
[ROW][C]64[/C][C]5[/C][C]5.64424426833949[/C][C]-0.644244268339493[/C][/ROW]
[ROW][C]65[/C][C]15[/C][C]13.228369567091[/C][C]1.77163043290898[/C][/ROW]
[ROW][C]66[/C][C]9[/C][C]8.38364213284777[/C][C]0.616357867152227[/C][/ROW]
[ROW][C]67[/C][C]4[/C][C]5.27204813675257[/C][C]-1.27204813675257[/C][/ROW]
[ROW][C]68[/C][C]-9[/C][C]-10.3224579440373[/C][C]1.32245794403735[/C][/ROW]
[ROW][C]69[/C][C]-14[/C][C]-14.8006522320941[/C][C]0.800652232094088[/C][/ROW]
[ROW][C]70[/C][C]-4[/C][C]-3.10317203454825[/C][C]-0.896827965451745[/C][/ROW]
[ROW][C]71[/C][C]-19[/C][C]-20.7285599158467[/C][C]1.72855991584667[/C][/ROW]
[ROW][C]72[/C][C]-10[/C][C]-9.76253117764228[/C][C]-0.237468822357722[/C][/ROW]
[ROW][C]73[/C][C]-22[/C][C]-21.3624790801759[/C][C]-0.637520919824097[/C][/ROW]
[ROW][C]74[/C][C]-25[/C][C]-25.0274608492665[/C][C]0.0274608492665128[/C][/ROW]
[ROW][C]75[/C][C]-8[/C][C]-8.14627264877158[/C][C]0.146272648771585[/C][/ROW]
[ROW][C]76[/C][C]-8[/C][C]-7.21202340968141[/C][C]-0.787976590318586[/C][/ROW]
[ROW][C]77[/C][C]-8[/C][C]-9.97215140453068[/C][C]1.97215140453068[/C][/ROW]
[ROW][C]78[/C][C]-2[/C][C]-0.293260157323618[/C][C]-1.70673984267638[/C][/ROW]
[ROW][C]79[/C][C]-6[/C][C]-6.81662909383089[/C][C]0.81662909383089[/C][/ROW]
[ROW][C]80[/C][C]-10[/C][C]-11.6379657614402[/C][C]1.63796576144017[/C][/ROW]
[ROW][C]81[/C][C]-11[/C][C]-11.6394669359939[/C][C]0.639466935993882[/C][/ROW]
[ROW][C]82[/C][C]-14[/C][C]-13.1384299188803[/C][C]-0.861570081119718[/C][/ROW]
[ROW][C]83[/C][C]-25[/C][C]-22.5403029340679[/C][C]-2.45969706593212[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=199058&T=4

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=199058&T=4

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Multiple Linear Regression - Actuals, Interpolation, and Residuals
Time or IndexActualsInterpolationForecastResidualsPrediction Error
10-0.4876206569010710.487620656901071
2-2-2.87574510253380.875745102533799
3-4-2.93909495529603-1.06090504470397
4-6-6.612742058894470.612742058894466
5-2-1.85741588034041-0.142584119659593
610.1860650111860490.813934988813951
777.11723477219144-0.117234772191438
823.15963333095597-1.15963333095597
921.528307657144710.471692342855292
101312.38918456909040.610815430909555
1178.32561355267151-1.32561355267151
12-1-2.878405738826771.87840573882677
1311.98555065120375-0.98555065120375
1402.33019420531001-2.33019420531001
150-1.751446305156931.75144630515693
1654.914998073998710.0850019260012877
1735.30792433592663-2.30792433592663
1867.17642281410697-1.17642281410697
1978.23887293327531-1.23887293327531
20-6-3.45594662797754-2.54405337202246
21-8-7.6960012322963-0.303998767703699
22-5-5.458308971636460.45830897163646
23-14-15.41399039652641.41399039652642
24-13-12.5245020598597-0.47549794014029
25-15-14.3941599997793-0.605840000220685
26-14-13.7619345923742-0.238065407625838
27-10-10.50707257126020.507072571260207
28-14-15.61236357650651.6123635765065
29-18-16.5865719017249-1.41342809827507
30-22-19.3961420661351-2.60385793386488
31-24-23.4762814020483-0.523718597951658
32-17-15.8657629875554-1.13423701244459
33-16-13.8181202851823-2.18187971481773
34-17-17.73391975292130.73391975292131
35-22-22.97981814689340.979818146893363
36-25-25.1541605547910.154160554790966
37-18-20.21136653035072.2113665303507
38-23-22.4905190516925-0.509480948307489
39-20-20.12578537269380.12578537269377
40-9-8.56066786607281-0.439332133927195
41-4-6.821871442524362.82187144252436
4201.3523938363959-1.3523938363959
4333.60399378025705-0.603993780257049
441415.6238862270144-1.62388622701444
451312.58130506908190.418694930918129
461213.3432325311189-1.34323253111891
471617.4950453414878-1.49504534148775
4877.39193408073237-0.391934080732367
4922.50158457496044-0.501584574960441
501-0.3245539089440371.32455390894404
5174.652536216224082.34746378377592
52109.728773469435990.271226530564007
5333.8174341051777-0.817434105177705
5423.68773205054582-1.68773205054582
551210.61323882615081.38676117384921
561413.67921075071730.320789249282671
571111.8906304447935-0.890630444793508
581311.87256095074551.12743904925449
591715.21416359125571.78583640874434
601412.49549585708841.50450414291163
6175.625015312552221.37498468744778
621613.42824392162482.57175607837518
6354.489390544374540.510609455625463
6455.64424426833949-0.644244268339493
651513.2283695670911.77163043290898
6698.383642132847770.616357867152227
6745.27204813675257-1.27204813675257
68-9-10.32245794403731.32245794403735
69-14-14.80065223209410.800652232094088
70-4-3.10317203454825-0.896827965451745
71-19-20.72855991584671.72855991584667
72-10-9.76253117764228-0.237468822357722
73-22-21.3624790801759-0.637520919824097
74-25-25.02746084926650.0274608492665128
75-8-8.146272648771580.146272648771585
76-8-7.21202340968141-0.787976590318586
77-8-9.972151404530681.97215140453068
78-2-0.293260157323618-1.70673984267638
79-6-6.816629093830890.81662909383089
80-10-11.63796576144021.63796576144017
81-11-11.63946693599390.639466935993882
82-14-13.1384299188803-0.861570081119718
83-25-22.5403029340679-2.45969706593212







Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
80.3629936388243430.7259872776486850.637006361175657
90.209759630101370.419519260202740.79024036989863
100.120869346363220.241738692726440.87913065363678
110.107960464499080.215920928998160.89203953550092
120.2288120549551380.4576241099102750.771187945044862
130.1507734871903750.3015469743807490.849226512809625
140.3064610813859590.6129221627719180.693538918614041
150.4283697785092190.8567395570184370.571630221490781
160.3686806944504970.7373613889009940.631319305549503
170.4680142351745390.9360284703490780.531985764825461
180.3948752996355670.7897505992711330.605124700364433
190.3273727252468980.6547454504937970.672627274753102
200.378922493329070.757844986658140.62107750667093
210.3843060120522980.7686120241045970.615693987947701
220.336602955666780.673205911333560.66339704433322
230.3435847544419490.6871695088838990.656415245558051
240.2952516355684640.5905032711369280.704748364431536
250.2373872972017810.4747745944035620.762612702798219
260.1877974428391380.3755948856782770.812202557160862
270.1734680150997540.3469360301995080.826531984900246
280.2035031590143810.4070063180287610.796496840985619
290.2487245132155540.4974490264311080.751275486784446
300.3842861107086020.7685722214172030.615713889291398
310.3384904000720960.6769808001441910.661509599927904
320.310772220734980.621544441469960.68922777926502
330.4753192793173530.9506385586347060.524680720682647
340.5695810923030660.8608378153938670.430418907696934
350.5156463155518260.9687073688963490.484353684448174
360.4493492264750080.8986984529500160.550650773524992
370.4917993677900180.9835987355800370.508200632209982
380.4808356749085160.9616713498170320.519164325091484
390.4217315246986140.8434630493972280.578268475301386
400.3594518822781720.7189037645563440.640548117721828
410.6073058922505130.7853882154989740.392694107749487
420.5948614220894210.8102771558211570.405138577910579
430.5303389963876710.9393220072246580.469661003612329
440.5050875629873510.9898248740252990.494912437012649
450.4793676324113730.9587352648227450.520632367588627
460.4536904318962920.9073808637925830.546309568103708
470.4701864261758840.9403728523517690.529813573824116
480.4097700144413060.8195400288826120.590229985558694
490.3556200241598320.7112400483196640.644379975840168
500.3769794207188140.7539588414376280.623020579281186
510.5905799536063030.8188400927873940.409420046393697
520.5447109819768790.9105780360462430.455289018023121
530.4762241336470990.9524482672941970.523775866352901
540.5242095296184670.9515809407630670.475790470381533
550.5668090126301320.8663819747397360.433190987369868
560.5096580610124040.9806838779751920.490341938987596
570.4843939045544660.9687878091089330.515606095445534
580.4469101242274820.8938202484549640.553089875772518
590.4819580168489080.9639160336978150.518041983151092
600.4798593210643290.9597186421286580.520140678935671
610.4650699613224890.9301399226449780.534930038677511
620.6267455534674520.7465088930650960.373254446532548
630.5495067356630870.9009865286738260.450493264336913
640.4910780819148080.9821561638296150.508921918085192
650.5172520527974380.9654958944051240.482747947202562
660.4820481361348530.9640962722697060.517951863865147
670.5137315688186740.9725368623626530.486268431181326
680.4369392832195690.8738785664391380.563060716780431
690.3454770645454860.6909541290909720.654522935454514
700.3439279493346520.6878558986693050.656072050665347
710.3471398050265510.6942796100531030.652860194973449
720.2957558296764480.5915116593528960.704244170323552
730.4706867603982420.9413735207964840.529313239601758
740.332643612248440.6652872244968790.66735638775156
750.215981451220740.4319629024414810.78401854877926

\begin{tabular}{lllllllll}
\hline
Goldfeld-Quandt test for Heteroskedasticity \tabularnewline
p-values & Alternative Hypothesis \tabularnewline
breakpoint index & greater & 2-sided & less \tabularnewline
8 & 0.362993638824343 & 0.725987277648685 & 0.637006361175657 \tabularnewline
9 & 0.20975963010137 & 0.41951926020274 & 0.79024036989863 \tabularnewline
10 & 0.12086934636322 & 0.24173869272644 & 0.87913065363678 \tabularnewline
11 & 0.10796046449908 & 0.21592092899816 & 0.89203953550092 \tabularnewline
12 & 0.228812054955138 & 0.457624109910275 & 0.771187945044862 \tabularnewline
13 & 0.150773487190375 & 0.301546974380749 & 0.849226512809625 \tabularnewline
14 & 0.306461081385959 & 0.612922162771918 & 0.693538918614041 \tabularnewline
15 & 0.428369778509219 & 0.856739557018437 & 0.571630221490781 \tabularnewline
16 & 0.368680694450497 & 0.737361388900994 & 0.631319305549503 \tabularnewline
17 & 0.468014235174539 & 0.936028470349078 & 0.531985764825461 \tabularnewline
18 & 0.394875299635567 & 0.789750599271133 & 0.605124700364433 \tabularnewline
19 & 0.327372725246898 & 0.654745450493797 & 0.672627274753102 \tabularnewline
20 & 0.37892249332907 & 0.75784498665814 & 0.62107750667093 \tabularnewline
21 & 0.384306012052298 & 0.768612024104597 & 0.615693987947701 \tabularnewline
22 & 0.33660295566678 & 0.67320591133356 & 0.66339704433322 \tabularnewline
23 & 0.343584754441949 & 0.687169508883899 & 0.656415245558051 \tabularnewline
24 & 0.295251635568464 & 0.590503271136928 & 0.704748364431536 \tabularnewline
25 & 0.237387297201781 & 0.474774594403562 & 0.762612702798219 \tabularnewline
26 & 0.187797442839138 & 0.375594885678277 & 0.812202557160862 \tabularnewline
27 & 0.173468015099754 & 0.346936030199508 & 0.826531984900246 \tabularnewline
28 & 0.203503159014381 & 0.407006318028761 & 0.796496840985619 \tabularnewline
29 & 0.248724513215554 & 0.497449026431108 & 0.751275486784446 \tabularnewline
30 & 0.384286110708602 & 0.768572221417203 & 0.615713889291398 \tabularnewline
31 & 0.338490400072096 & 0.676980800144191 & 0.661509599927904 \tabularnewline
32 & 0.31077222073498 & 0.62154444146996 & 0.68922777926502 \tabularnewline
33 & 0.475319279317353 & 0.950638558634706 & 0.524680720682647 \tabularnewline
34 & 0.569581092303066 & 0.860837815393867 & 0.430418907696934 \tabularnewline
35 & 0.515646315551826 & 0.968707368896349 & 0.484353684448174 \tabularnewline
36 & 0.449349226475008 & 0.898698452950016 & 0.550650773524992 \tabularnewline
37 & 0.491799367790018 & 0.983598735580037 & 0.508200632209982 \tabularnewline
38 & 0.480835674908516 & 0.961671349817032 & 0.519164325091484 \tabularnewline
39 & 0.421731524698614 & 0.843463049397228 & 0.578268475301386 \tabularnewline
40 & 0.359451882278172 & 0.718903764556344 & 0.640548117721828 \tabularnewline
41 & 0.607305892250513 & 0.785388215498974 & 0.392694107749487 \tabularnewline
42 & 0.594861422089421 & 0.810277155821157 & 0.405138577910579 \tabularnewline
43 & 0.530338996387671 & 0.939322007224658 & 0.469661003612329 \tabularnewline
44 & 0.505087562987351 & 0.989824874025299 & 0.494912437012649 \tabularnewline
45 & 0.479367632411373 & 0.958735264822745 & 0.520632367588627 \tabularnewline
46 & 0.453690431896292 & 0.907380863792583 & 0.546309568103708 \tabularnewline
47 & 0.470186426175884 & 0.940372852351769 & 0.529813573824116 \tabularnewline
48 & 0.409770014441306 & 0.819540028882612 & 0.590229985558694 \tabularnewline
49 & 0.355620024159832 & 0.711240048319664 & 0.644379975840168 \tabularnewline
50 & 0.376979420718814 & 0.753958841437628 & 0.623020579281186 \tabularnewline
51 & 0.590579953606303 & 0.818840092787394 & 0.409420046393697 \tabularnewline
52 & 0.544710981976879 & 0.910578036046243 & 0.455289018023121 \tabularnewline
53 & 0.476224133647099 & 0.952448267294197 & 0.523775866352901 \tabularnewline
54 & 0.524209529618467 & 0.951580940763067 & 0.475790470381533 \tabularnewline
55 & 0.566809012630132 & 0.866381974739736 & 0.433190987369868 \tabularnewline
56 & 0.509658061012404 & 0.980683877975192 & 0.490341938987596 \tabularnewline
57 & 0.484393904554466 & 0.968787809108933 & 0.515606095445534 \tabularnewline
58 & 0.446910124227482 & 0.893820248454964 & 0.553089875772518 \tabularnewline
59 & 0.481958016848908 & 0.963916033697815 & 0.518041983151092 \tabularnewline
60 & 0.479859321064329 & 0.959718642128658 & 0.520140678935671 \tabularnewline
61 & 0.465069961322489 & 0.930139922644978 & 0.534930038677511 \tabularnewline
62 & 0.626745553467452 & 0.746508893065096 & 0.373254446532548 \tabularnewline
63 & 0.549506735663087 & 0.900986528673826 & 0.450493264336913 \tabularnewline
64 & 0.491078081914808 & 0.982156163829615 & 0.508921918085192 \tabularnewline
65 & 0.517252052797438 & 0.965495894405124 & 0.482747947202562 \tabularnewline
66 & 0.482048136134853 & 0.964096272269706 & 0.517951863865147 \tabularnewline
67 & 0.513731568818674 & 0.972536862362653 & 0.486268431181326 \tabularnewline
68 & 0.436939283219569 & 0.873878566439138 & 0.563060716780431 \tabularnewline
69 & 0.345477064545486 & 0.690954129090972 & 0.654522935454514 \tabularnewline
70 & 0.343927949334652 & 0.687855898669305 & 0.656072050665347 \tabularnewline
71 & 0.347139805026551 & 0.694279610053103 & 0.652860194973449 \tabularnewline
72 & 0.295755829676448 & 0.591511659352896 & 0.704244170323552 \tabularnewline
73 & 0.470686760398242 & 0.941373520796484 & 0.529313239601758 \tabularnewline
74 & 0.33264361224844 & 0.665287224496879 & 0.66735638775156 \tabularnewline
75 & 0.21598145122074 & 0.431962902441481 & 0.78401854877926 \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=199058&T=5

[TABLE]
[ROW][C]Goldfeld-Quandt test for Heteroskedasticity[/C][/ROW]
[ROW][C]p-values[/C][C]Alternative Hypothesis[/C][/ROW]
[ROW][C]breakpoint index[/C][C]greater[/C][C]2-sided[/C][C]less[/C][/ROW]
[ROW][C]8[/C][C]0.362993638824343[/C][C]0.725987277648685[/C][C]0.637006361175657[/C][/ROW]
[ROW][C]9[/C][C]0.20975963010137[/C][C]0.41951926020274[/C][C]0.79024036989863[/C][/ROW]
[ROW][C]10[/C][C]0.12086934636322[/C][C]0.24173869272644[/C][C]0.87913065363678[/C][/ROW]
[ROW][C]11[/C][C]0.10796046449908[/C][C]0.21592092899816[/C][C]0.89203953550092[/C][/ROW]
[ROW][C]12[/C][C]0.228812054955138[/C][C]0.457624109910275[/C][C]0.771187945044862[/C][/ROW]
[ROW][C]13[/C][C]0.150773487190375[/C][C]0.301546974380749[/C][C]0.849226512809625[/C][/ROW]
[ROW][C]14[/C][C]0.306461081385959[/C][C]0.612922162771918[/C][C]0.693538918614041[/C][/ROW]
[ROW][C]15[/C][C]0.428369778509219[/C][C]0.856739557018437[/C][C]0.571630221490781[/C][/ROW]
[ROW][C]16[/C][C]0.368680694450497[/C][C]0.737361388900994[/C][C]0.631319305549503[/C][/ROW]
[ROW][C]17[/C][C]0.468014235174539[/C][C]0.936028470349078[/C][C]0.531985764825461[/C][/ROW]
[ROW][C]18[/C][C]0.394875299635567[/C][C]0.789750599271133[/C][C]0.605124700364433[/C][/ROW]
[ROW][C]19[/C][C]0.327372725246898[/C][C]0.654745450493797[/C][C]0.672627274753102[/C][/ROW]
[ROW][C]20[/C][C]0.37892249332907[/C][C]0.75784498665814[/C][C]0.62107750667093[/C][/ROW]
[ROW][C]21[/C][C]0.384306012052298[/C][C]0.768612024104597[/C][C]0.615693987947701[/C][/ROW]
[ROW][C]22[/C][C]0.33660295566678[/C][C]0.67320591133356[/C][C]0.66339704433322[/C][/ROW]
[ROW][C]23[/C][C]0.343584754441949[/C][C]0.687169508883899[/C][C]0.656415245558051[/C][/ROW]
[ROW][C]24[/C][C]0.295251635568464[/C][C]0.590503271136928[/C][C]0.704748364431536[/C][/ROW]
[ROW][C]25[/C][C]0.237387297201781[/C][C]0.474774594403562[/C][C]0.762612702798219[/C][/ROW]
[ROW][C]26[/C][C]0.187797442839138[/C][C]0.375594885678277[/C][C]0.812202557160862[/C][/ROW]
[ROW][C]27[/C][C]0.173468015099754[/C][C]0.346936030199508[/C][C]0.826531984900246[/C][/ROW]
[ROW][C]28[/C][C]0.203503159014381[/C][C]0.407006318028761[/C][C]0.796496840985619[/C][/ROW]
[ROW][C]29[/C][C]0.248724513215554[/C][C]0.497449026431108[/C][C]0.751275486784446[/C][/ROW]
[ROW][C]30[/C][C]0.384286110708602[/C][C]0.768572221417203[/C][C]0.615713889291398[/C][/ROW]
[ROW][C]31[/C][C]0.338490400072096[/C][C]0.676980800144191[/C][C]0.661509599927904[/C][/ROW]
[ROW][C]32[/C][C]0.31077222073498[/C][C]0.62154444146996[/C][C]0.68922777926502[/C][/ROW]
[ROW][C]33[/C][C]0.475319279317353[/C][C]0.950638558634706[/C][C]0.524680720682647[/C][/ROW]
[ROW][C]34[/C][C]0.569581092303066[/C][C]0.860837815393867[/C][C]0.430418907696934[/C][/ROW]
[ROW][C]35[/C][C]0.515646315551826[/C][C]0.968707368896349[/C][C]0.484353684448174[/C][/ROW]
[ROW][C]36[/C][C]0.449349226475008[/C][C]0.898698452950016[/C][C]0.550650773524992[/C][/ROW]
[ROW][C]37[/C][C]0.491799367790018[/C][C]0.983598735580037[/C][C]0.508200632209982[/C][/ROW]
[ROW][C]38[/C][C]0.480835674908516[/C][C]0.961671349817032[/C][C]0.519164325091484[/C][/ROW]
[ROW][C]39[/C][C]0.421731524698614[/C][C]0.843463049397228[/C][C]0.578268475301386[/C][/ROW]
[ROW][C]40[/C][C]0.359451882278172[/C][C]0.718903764556344[/C][C]0.640548117721828[/C][/ROW]
[ROW][C]41[/C][C]0.607305892250513[/C][C]0.785388215498974[/C][C]0.392694107749487[/C][/ROW]
[ROW][C]42[/C][C]0.594861422089421[/C][C]0.810277155821157[/C][C]0.405138577910579[/C][/ROW]
[ROW][C]43[/C][C]0.530338996387671[/C][C]0.939322007224658[/C][C]0.469661003612329[/C][/ROW]
[ROW][C]44[/C][C]0.505087562987351[/C][C]0.989824874025299[/C][C]0.494912437012649[/C][/ROW]
[ROW][C]45[/C][C]0.479367632411373[/C][C]0.958735264822745[/C][C]0.520632367588627[/C][/ROW]
[ROW][C]46[/C][C]0.453690431896292[/C][C]0.907380863792583[/C][C]0.546309568103708[/C][/ROW]
[ROW][C]47[/C][C]0.470186426175884[/C][C]0.940372852351769[/C][C]0.529813573824116[/C][/ROW]
[ROW][C]48[/C][C]0.409770014441306[/C][C]0.819540028882612[/C][C]0.590229985558694[/C][/ROW]
[ROW][C]49[/C][C]0.355620024159832[/C][C]0.711240048319664[/C][C]0.644379975840168[/C][/ROW]
[ROW][C]50[/C][C]0.376979420718814[/C][C]0.753958841437628[/C][C]0.623020579281186[/C][/ROW]
[ROW][C]51[/C][C]0.590579953606303[/C][C]0.818840092787394[/C][C]0.409420046393697[/C][/ROW]
[ROW][C]52[/C][C]0.544710981976879[/C][C]0.910578036046243[/C][C]0.455289018023121[/C][/ROW]
[ROW][C]53[/C][C]0.476224133647099[/C][C]0.952448267294197[/C][C]0.523775866352901[/C][/ROW]
[ROW][C]54[/C][C]0.524209529618467[/C][C]0.951580940763067[/C][C]0.475790470381533[/C][/ROW]
[ROW][C]55[/C][C]0.566809012630132[/C][C]0.866381974739736[/C][C]0.433190987369868[/C][/ROW]
[ROW][C]56[/C][C]0.509658061012404[/C][C]0.980683877975192[/C][C]0.490341938987596[/C][/ROW]
[ROW][C]57[/C][C]0.484393904554466[/C][C]0.968787809108933[/C][C]0.515606095445534[/C][/ROW]
[ROW][C]58[/C][C]0.446910124227482[/C][C]0.893820248454964[/C][C]0.553089875772518[/C][/ROW]
[ROW][C]59[/C][C]0.481958016848908[/C][C]0.963916033697815[/C][C]0.518041983151092[/C][/ROW]
[ROW][C]60[/C][C]0.479859321064329[/C][C]0.959718642128658[/C][C]0.520140678935671[/C][/ROW]
[ROW][C]61[/C][C]0.465069961322489[/C][C]0.930139922644978[/C][C]0.534930038677511[/C][/ROW]
[ROW][C]62[/C][C]0.626745553467452[/C][C]0.746508893065096[/C][C]0.373254446532548[/C][/ROW]
[ROW][C]63[/C][C]0.549506735663087[/C][C]0.900986528673826[/C][C]0.450493264336913[/C][/ROW]
[ROW][C]64[/C][C]0.491078081914808[/C][C]0.982156163829615[/C][C]0.508921918085192[/C][/ROW]
[ROW][C]65[/C][C]0.517252052797438[/C][C]0.965495894405124[/C][C]0.482747947202562[/C][/ROW]
[ROW][C]66[/C][C]0.482048136134853[/C][C]0.964096272269706[/C][C]0.517951863865147[/C][/ROW]
[ROW][C]67[/C][C]0.513731568818674[/C][C]0.972536862362653[/C][C]0.486268431181326[/C][/ROW]
[ROW][C]68[/C][C]0.436939283219569[/C][C]0.873878566439138[/C][C]0.563060716780431[/C][/ROW]
[ROW][C]69[/C][C]0.345477064545486[/C][C]0.690954129090972[/C][C]0.654522935454514[/C][/ROW]
[ROW][C]70[/C][C]0.343927949334652[/C][C]0.687855898669305[/C][C]0.656072050665347[/C][/ROW]
[ROW][C]71[/C][C]0.347139805026551[/C][C]0.694279610053103[/C][C]0.652860194973449[/C][/ROW]
[ROW][C]72[/C][C]0.295755829676448[/C][C]0.591511659352896[/C][C]0.704244170323552[/C][/ROW]
[ROW][C]73[/C][C]0.470686760398242[/C][C]0.941373520796484[/C][C]0.529313239601758[/C][/ROW]
[ROW][C]74[/C][C]0.33264361224844[/C][C]0.665287224496879[/C][C]0.66735638775156[/C][/ROW]
[ROW][C]75[/C][C]0.21598145122074[/C][C]0.431962902441481[/C][C]0.78401854877926[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=199058&T=5

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=199058&T=5

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Goldfeld-Quandt test for Heteroskedasticity
p-valuesAlternative Hypothesis
breakpoint indexgreater2-sidedless
80.3629936388243430.7259872776486850.637006361175657
90.209759630101370.419519260202740.79024036989863
100.120869346363220.241738692726440.87913065363678
110.107960464499080.215920928998160.89203953550092
120.2288120549551380.4576241099102750.771187945044862
130.1507734871903750.3015469743807490.849226512809625
140.3064610813859590.6129221627719180.693538918614041
150.4283697785092190.8567395570184370.571630221490781
160.3686806944504970.7373613889009940.631319305549503
170.4680142351745390.9360284703490780.531985764825461
180.3948752996355670.7897505992711330.605124700364433
190.3273727252468980.6547454504937970.672627274753102
200.378922493329070.757844986658140.62107750667093
210.3843060120522980.7686120241045970.615693987947701
220.336602955666780.673205911333560.66339704433322
230.3435847544419490.6871695088838990.656415245558051
240.2952516355684640.5905032711369280.704748364431536
250.2373872972017810.4747745944035620.762612702798219
260.1877974428391380.3755948856782770.812202557160862
270.1734680150997540.3469360301995080.826531984900246
280.2035031590143810.4070063180287610.796496840985619
290.2487245132155540.4974490264311080.751275486784446
300.3842861107086020.7685722214172030.615713889291398
310.3384904000720960.6769808001441910.661509599927904
320.310772220734980.621544441469960.68922777926502
330.4753192793173530.9506385586347060.524680720682647
340.5695810923030660.8608378153938670.430418907696934
350.5156463155518260.9687073688963490.484353684448174
360.4493492264750080.8986984529500160.550650773524992
370.4917993677900180.9835987355800370.508200632209982
380.4808356749085160.9616713498170320.519164325091484
390.4217315246986140.8434630493972280.578268475301386
400.3594518822781720.7189037645563440.640548117721828
410.6073058922505130.7853882154989740.392694107749487
420.5948614220894210.8102771558211570.405138577910579
430.5303389963876710.9393220072246580.469661003612329
440.5050875629873510.9898248740252990.494912437012649
450.4793676324113730.9587352648227450.520632367588627
460.4536904318962920.9073808637925830.546309568103708
470.4701864261758840.9403728523517690.529813573824116
480.4097700144413060.8195400288826120.590229985558694
490.3556200241598320.7112400483196640.644379975840168
500.3769794207188140.7539588414376280.623020579281186
510.5905799536063030.8188400927873940.409420046393697
520.5447109819768790.9105780360462430.455289018023121
530.4762241336470990.9524482672941970.523775866352901
540.5242095296184670.9515809407630670.475790470381533
550.5668090126301320.8663819747397360.433190987369868
560.5096580610124040.9806838779751920.490341938987596
570.4843939045544660.9687878091089330.515606095445534
580.4469101242274820.8938202484549640.553089875772518
590.4819580168489080.9639160336978150.518041983151092
600.4798593210643290.9597186421286580.520140678935671
610.4650699613224890.9301399226449780.534930038677511
620.6267455534674520.7465088930650960.373254446532548
630.5495067356630870.9009865286738260.450493264336913
640.4910780819148080.9821561638296150.508921918085192
650.5172520527974380.9654958944051240.482747947202562
660.4820481361348530.9640962722697060.517951863865147
670.5137315688186740.9725368623626530.486268431181326
680.4369392832195690.8738785664391380.563060716780431
690.3454770645454860.6909541290909720.654522935454514
700.3439279493346520.6878558986693050.656072050665347
710.3471398050265510.6942796100531030.652860194973449
720.2957558296764480.5915116593528960.704244170323552
730.4706867603982420.9413735207964840.529313239601758
740.332643612248440.6652872244968790.66735638775156
750.215981451220740.4319629024414810.78401854877926







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

\begin{tabular}{lllllllll}
\hline
Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity \tabularnewline
Description & # significant tests & % significant tests & OK/NOK \tabularnewline
1% type I error level & 0 & 0 & OK \tabularnewline
5% type I error level & 0 & 0 & OK \tabularnewline
10% type I error level & 0 & 0 & OK \tabularnewline
\hline
\end{tabular}
%Source: https://freestatistics.org/blog/index.php?pk=199058&T=6

[TABLE]
[ROW][C]Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity[/C][/ROW]
[ROW][C]Description[/C][C]# significant tests[/C][C]% significant tests[/C][C]OK/NOK[/C][/ROW]
[ROW][C]1% type I error level[/C][C]0[/C][C]0[/C][C]OK[/C][/ROW]
[ROW][C]5% type I error level[/C][C]0[/C][C]0[/C][C]OK[/C][/ROW]
[ROW][C]10% type I error level[/C][C]0[/C][C]0[/C][C]OK[/C][/ROW]
[/TABLE]
Source: https://freestatistics.org/blog/index.php?pk=199058&T=6

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=199058&T=6

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

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



Parameters (Session):
par1 = 1 ; par2 = Do not include Seasonal Dummies ; par3 = No Linear Trend ;
Parameters (R input):
par1 = 1 ; par2 = Do not include Seasonal Dummies ; par3 = No Linear Trend ;
R code (references can be found in the software module):
library(lattice)
library(lmtest)
n25 <- 25 #minimum number of obs. for Goldfeld-Quandt test
par1 <- as.numeric(par1)
x <- t(y)
k <- length(x[1,])
n <- length(x[,1])
x1 <- cbind(x[,par1], x[,1:k!=par1])
mycolnames <- c(colnames(x)[par1], colnames(x)[1:k!=par1])
colnames(x1) <- mycolnames #colnames(x)[par1]
x <- x1
if (par3 == 'First Differences'){
x2 <- array(0, dim=c(n-1,k), dimnames=list(1:(n-1), paste('(1-B)',colnames(x),sep='')))
for (i in 1:n-1) {
for (j in 1:k) {
x2[i,j] <- x[i+1,j] - x[i,j]
}
}
x <- x2
}
if (par2 == 'Include Monthly Dummies'){
x2 <- array(0, dim=c(n,11), dimnames=list(1:n, paste('M', seq(1:11), sep ='')))
for (i in 1:11){
x2[seq(i,n,12),i] <- 1
}
x <- cbind(x, x2)
}
if (par2 == 'Include Quarterly Dummies'){
x2 <- array(0, dim=c(n,3), dimnames=list(1:n, paste('Q', seq(1:3), sep ='')))
for (i in 1:3){
x2[seq(i,n,4),i] <- 1
}
x <- cbind(x, x2)
}
k <- length(x[1,])
if (par3 == 'Linear Trend'){
x <- cbind(x, c(1:n))
colnames(x)[k+1] <- 't'
}
x
k <- length(x[1,])
df <- as.data.frame(x)
(mylm <- lm(df))
(mysum <- summary(mylm))
if (n > n25) {
kp3 <- k + 3
nmkm3 <- n - k - 3
gqarr <- array(NA, dim=c(nmkm3-kp3+1,3))
numgqtests <- 0
numsignificant1 <- 0
numsignificant5 <- 0
numsignificant10 <- 0
for (mypoint in kp3:nmkm3) {
j <- 0
numgqtests <- numgqtests + 1
for (myalt in c('greater', 'two.sided', 'less')) {
j <- j + 1
gqarr[mypoint-kp3+1,j] <- gqtest(mylm, point=mypoint, alternative=myalt)$p.value
}
if (gqarr[mypoint-kp3+1,2] < 0.01) numsignificant1 <- numsignificant1 + 1
if (gqarr[mypoint-kp3+1,2] < 0.05) numsignificant5 <- numsignificant5 + 1
if (gqarr[mypoint-kp3+1,2] < 0.10) numsignificant10 <- numsignificant10 + 1
}
gqarr
}
bitmap(file='test0.png')
plot(x[,1], type='l', main='Actuals and Interpolation', ylab='value of Actuals and Interpolation (dots)', xlab='time or index')
points(x[,1]-mysum$resid)
grid()
dev.off()
bitmap(file='test1.png')
plot(mysum$resid, type='b', pch=19, main='Residuals', ylab='value of Residuals', xlab='time or index')
grid()
dev.off()
bitmap(file='test2.png')
hist(mysum$resid, main='Residual Histogram', xlab='values of Residuals')
grid()
dev.off()
bitmap(file='test3.png')
densityplot(~mysum$resid,col='black',main='Residual Density Plot', xlab='values of Residuals')
dev.off()
bitmap(file='test4.png')
qqnorm(mysum$resid, main='Residual Normal Q-Q Plot')
qqline(mysum$resid)
grid()
dev.off()
(myerror <- as.ts(mysum$resid))
bitmap(file='test5.png')
dum <- cbind(lag(myerror,k=1),myerror)
dum
dum1 <- dum[2:length(myerror),]
dum1
z <- as.data.frame(dum1)
z
plot(z,main=paste('Residual Lag plot, lowess, and regression line'), ylab='values of Residuals', xlab='lagged values of Residuals')
lines(lowess(z))
abline(lm(z))
grid()
dev.off()
bitmap(file='test6.png')
acf(mysum$resid, lag.max=length(mysum$resid)/2, main='Residual Autocorrelation Function')
grid()
dev.off()
bitmap(file='test7.png')
pacf(mysum$resid, lag.max=length(mysum$resid)/2, main='Residual Partial Autocorrelation Function')
grid()
dev.off()
bitmap(file='test8.png')
opar <- par(mfrow = c(2,2), oma = c(0, 0, 1.1, 0))
plot(mylm, las = 1, sub='Residual Diagnostics')
par(opar)
dev.off()
if (n > n25) {
bitmap(file='test9.png')
plot(kp3:nmkm3,gqarr[,2], main='Goldfeld-Quandt test',ylab='2-sided p-value',xlab='breakpoint')
grid()
dev.off()
}
load(file='createtable')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Estimated Regression Equation', 1, TRUE)
a<-table.row.end(a)
myeq <- colnames(x)[1]
myeq <- paste(myeq, '[t] = ', sep='')
for (i in 1:k){
if (mysum$coefficients[i,1] > 0) myeq <- paste(myeq, '+', '')
myeq <- paste(myeq, mysum$coefficients[i,1], sep=' ')
if (rownames(mysum$coefficients)[i] != '(Intercept)') {
myeq <- paste(myeq, rownames(mysum$coefficients)[i], sep='')
if (rownames(mysum$coefficients)[i] != 't') myeq <- paste(myeq, '[t]', sep='')
}
}
myeq <- paste(myeq, ' + e[t]')
a<-table.row.start(a)
a<-table.element(a, myeq)
a<-table.row.end(a)
a<-table.end(a)
table.save(a,file='mytable1.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a,hyperlink('ols1.htm','Multiple Linear Regression - Ordinary Least Squares',''), 6, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'Variable',header=TRUE)
a<-table.element(a,'Parameter',header=TRUE)
a<-table.element(a,'S.D.',header=TRUE)
a<-table.element(a,'T-STAT
H0: parameter = 0',header=TRUE)
a<-table.element(a,'2-tail p-value',header=TRUE)
a<-table.element(a,'1-tail p-value',header=TRUE)
a<-table.row.end(a)
for (i in 1:k){
a<-table.row.start(a)
a<-table.element(a,rownames(mysum$coefficients)[i],header=TRUE)
a<-table.element(a,mysum$coefficients[i,1])
a<-table.element(a, round(mysum$coefficients[i,2],6))
a<-table.element(a, round(mysum$coefficients[i,3],4))
a<-table.element(a, round(mysum$coefficients[i,4],6))
a<-table.element(a, round(mysum$coefficients[i,4]/2,6))
a<-table.row.end(a)
}
a<-table.end(a)
table.save(a,file='mytable2.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Regression Statistics', 2, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Multiple R',1,TRUE)
a<-table.element(a, sqrt(mysum$r.squared))
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'R-squared',1,TRUE)
a<-table.element(a, mysum$r.squared)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Adjusted R-squared',1,TRUE)
a<-table.element(a, mysum$adj.r.squared)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'F-TEST (value)',1,TRUE)
a<-table.element(a, mysum$fstatistic[1])
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'F-TEST (DF numerator)',1,TRUE)
a<-table.element(a, mysum$fstatistic[2])
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'F-TEST (DF denominator)',1,TRUE)
a<-table.element(a, mysum$fstatistic[3])
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'p-value',1,TRUE)
a<-table.element(a, 1-pf(mysum$fstatistic[1],mysum$fstatistic[2],mysum$fstatistic[3]))
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Residual Statistics', 2, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Residual Standard Deviation',1,TRUE)
a<-table.element(a, mysum$sigma)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Sum Squared Residuals',1,TRUE)
a<-table.element(a, sum(myerror*myerror))
a<-table.row.end(a)
a<-table.end(a)
table.save(a,file='mytable3.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a, 'Multiple Linear Regression - Actuals, Interpolation, and Residuals', 4, TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a, 'Time or Index', 1, TRUE)
a<-table.element(a, 'Actuals', 1, TRUE)
a<-table.element(a, 'Interpolation
Forecast', 1, TRUE)
a<-table.element(a, 'Residuals
Prediction Error', 1, TRUE)
a<-table.row.end(a)
for (i in 1:n) {
a<-table.row.start(a)
a<-table.element(a,i, 1, TRUE)
a<-table.element(a,x[i])
a<-table.element(a,x[i]-mysum$resid[i])
a<-table.element(a,mysum$resid[i])
a<-table.row.end(a)
}
a<-table.end(a)
table.save(a,file='mytable4.tab')
if (n > n25) {
a<-table.start()
a<-table.row.start(a)
a<-table.element(a,'Goldfeld-Quandt test for Heteroskedasticity',4,TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'p-values',header=TRUE)
a<-table.element(a,'Alternative Hypothesis',3,header=TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'breakpoint index',header=TRUE)
a<-table.element(a,'greater',header=TRUE)
a<-table.element(a,'2-sided',header=TRUE)
a<-table.element(a,'less',header=TRUE)
a<-table.row.end(a)
for (mypoint in kp3:nmkm3) {
a<-table.row.start(a)
a<-table.element(a,mypoint,header=TRUE)
a<-table.element(a,gqarr[mypoint-kp3+1,1])
a<-table.element(a,gqarr[mypoint-kp3+1,2])
a<-table.element(a,gqarr[mypoint-kp3+1,3])
a<-table.row.end(a)
}
a<-table.end(a)
table.save(a,file='mytable5.tab')
a<-table.start()
a<-table.row.start(a)
a<-table.element(a,'Meta Analysis of Goldfeld-Quandt test for Heteroskedasticity',4,TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'Description',header=TRUE)
a<-table.element(a,'# significant tests',header=TRUE)
a<-table.element(a,'% significant tests',header=TRUE)
a<-table.element(a,'OK/NOK',header=TRUE)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'1% type I error level',header=TRUE)
a<-table.element(a,numsignificant1)
a<-table.element(a,numsignificant1/numgqtests)
if (numsignificant1/numgqtests < 0.01) dum <- 'OK' else dum <- 'NOK'
a<-table.element(a,dum)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'5% type I error level',header=TRUE)
a<-table.element(a,numsignificant5)
a<-table.element(a,numsignificant5/numgqtests)
if (numsignificant5/numgqtests < 0.05) dum <- 'OK' else dum <- 'NOK'
a<-table.element(a,dum)
a<-table.row.end(a)
a<-table.row.start(a)
a<-table.element(a,'10% type I error level',header=TRUE)
a<-table.element(a,numsignificant10)
a<-table.element(a,numsignificant10/numgqtests)
if (numsignificant10/numgqtests < 0.1) dum <- 'OK' else dum <- 'NOK'
a<-table.element(a,dum)
a<-table.row.end(a)
a<-table.end(a)
table.save(a,file='mytable6.tab')
}